commit 613be5fb35bca4addd6352de880f8471fd7133e5 Author: ModelHub XC Date: Thu May 28 23:11:03 2026 +0800 初始化项目,由ModelHub XC社区提供模型 Model: hishab/titulm-gemma-2-2b-v1.1 Source: Original Platform diff --git a/.gitattributes b/.gitattributes new file mode 100644 index 0000000..52373fe --- /dev/null +++ b/.gitattributes @@ -0,0 +1,36 @@ +*.7z filter=lfs diff=lfs merge=lfs -text +*.arrow filter=lfs diff=lfs merge=lfs -text +*.bin filter=lfs diff=lfs merge=lfs -text +*.bz2 filter=lfs diff=lfs merge=lfs -text +*.ckpt filter=lfs diff=lfs merge=lfs -text +*.ftz filter=lfs diff=lfs merge=lfs -text +*.gz filter=lfs diff=lfs merge=lfs -text +*.h5 filter=lfs diff=lfs merge=lfs -text +*.joblib filter=lfs diff=lfs merge=lfs -text +*.lfs.* filter=lfs diff=lfs merge=lfs -text +*.mlmodel filter=lfs diff=lfs merge=lfs -text +*.model filter=lfs diff=lfs merge=lfs -text +*.msgpack filter=lfs diff=lfs merge=lfs -text +*.npy filter=lfs diff=lfs merge=lfs -text +*.npz filter=lfs diff=lfs merge=lfs -text +*.onnx filter=lfs diff=lfs merge=lfs -text +*.ot filter=lfs diff=lfs merge=lfs -text +*.parquet filter=lfs diff=lfs merge=lfs -text +*.pb filter=lfs diff=lfs merge=lfs -text +*.pickle filter=lfs diff=lfs merge=lfs -text +*.pkl filter=lfs diff=lfs merge=lfs -text +*.pt filter=lfs diff=lfs merge=lfs -text +*.pth filter=lfs diff=lfs merge=lfs -text +*.rar filter=lfs diff=lfs merge=lfs -text +*.safetensors filter=lfs diff=lfs merge=lfs -text +saved_model/**/* filter=lfs diff=lfs merge=lfs -text +*.tar.* filter=lfs diff=lfs merge=lfs -text +*.tar filter=lfs diff=lfs merge=lfs -text +*.tflite filter=lfs diff=lfs merge=lfs -text +*.tgz filter=lfs diff=lfs merge=lfs -text +*.wasm filter=lfs diff=lfs merge=lfs -text +*.xz filter=lfs diff=lfs merge=lfs -text +*.zip filter=lfs diff=lfs merge=lfs -text +*.zst filter=lfs diff=lfs merge=lfs -text +*tfevents* filter=lfs diff=lfs merge=lfs -text +tokenizer.json filter=lfs diff=lfs merge=lfs -text diff --git a/README.md b/README.md new file mode 100644 index 0000000..89c9a85 --- /dev/null +++ b/README.md @@ -0,0 +1,130 @@ +--- +language: +- bn +tags: +- hishab +- titulm +- pytorch +- gemma +- gemma-2 +license: gemma +library_name: transformers +pipeline_tag: text-generation +base_model: +- google/gemma-2-2b +--- + +## Model Information + +This model is a continually pre-trained version of the [google/gemma-2-2b](https://huggingface.co/google/gemma-2-2b) architecture, fine-tuned on extensive Bangla datasets. The primary goal of the continual pretraining was to enhance the model's ability to generate high-quality Bangla text. By extending the pretraining process specifically on Bangla data, the model has demonstrated superior performance in Bangla language understanding evaluation benchmarks and text generation tasks. + +**Model Architecture:** Gemma 2 is an auto-regressive language model that uses an optimized transformer architecture. + +| | Training Data | Params | Input modalities | Output modalities | Context Length | Token count | +| :---- | :---- | :---- | :---- | :---- | :---- | :---- | +| Gemma 2 | Hishab curated Bangla text corpus | 2B | Monolingual Text(Bangla) | Monolingual Text(Bangla) | 4096 | 4.4B tokens | | + +### How To Use + +Below we share some code snippets on how to get quickly started with running the model. First, install the Transformers library with: +```sh +pip install -U transformers +``` + +Then, copy the snippet from the section that is relevant to your use case. + +#### Running with the `pipeline` API + +```python +import torch +from transformers import pipeline + +pipe = pipeline( + "text-generation", + model="titulm-gemma-2-2b-v1.1", + device="cuda", # replace with "mps" to run on a Mac device +) + +text = "আমাদের দেশের নাম" +outputs = pipe(text, max_new_tokens=256) +response = outputs[0]["generated_text"] +print(response) +``` + + +## Hardware and Software + +**Training Factors:** We used the [llama-factory](https://github.com/hiyouga/LLaMA-Factory) training library, a cloud GPU cluster, and production infrastructure for pretraining. Fine-tuning, annotation, and evaluation were also performed on cloud infrastructure. + + +## Training Data + +**Overview:** We have collected a large Bangla raw dataset of text data from a wide variety of sources. Our collected data so far includes a mix of web documents, books, translated text, transliterated text, transcribed text, code-mixed text, conversations, and open-source raw data. The dataset is cleaned and filtered by different filtering criteria to ensure the quality of the data. Our collected data size is roughly around 268 GB. We separated __33GB__ data from that using a ratio of the actual data size. Total trained tokens are __4.4B__ tokens. + +Data sources summary: +- Web documents: Extracted, cleaned, and filtered common crawl data +- Books: Extracted, cleaned, filtered books data +- Transcribed text: Used in-house Bangla ASR model to transcribe Bangla audio data +- Translation data: We trained an English-Bangla translation LLM model and used it to translate English data to Bangla +- Code-mixed data: We trained an English-Bangla code-mixed LLM model and used it to generate code-mixed data +- Transliteration data: We trained a Bangla-English transliteration LLM model and used it to generate transliterated data +- Synthetic data: We generated synthetic data using a Bangla LLM model +- Others: We scrapped data from some selected websites, used open-source data, and used some other data sources + + +## Benchmarks + +In this section, we report the results for __titulm-gemma-2-2b-v1.1__ models on standard automatic benchmarks. For all these evaluations, we used [lm-evaluation-harness](https://github.com/EleutherAI/lm-evaluation-harness) evaluations library. + +### Evaluation Datasets +We evaluated our pre-trained models on both Bangla and English benchmark datasets. Although the model is trained on Bangla data, its English capability is also evaluated on English benchmark datasets. The evaluation datasets are as follows: + +#### Bangla Benchmark datasets +We evaluated the models on the following datasets: +- [Bangla MMLU](): A private multiple choice question dataset developed by Hishab curated from various sources. +- [CommonsenseQa Bangla](https://huggingface.co/datasets/hishab/commonsenseqa-bn): A Bangla translation of the CommonsenseQA dataset. The dataset was translated using a new method called Expressive Semantic Translation (EST), which combines Google Machine Translation with LLM-based rewriting modifications. +- [OpenbookQA Bangla](https://huggingface.co/datasets/hishab/openbookqa-bn): A Bangla translation of the OpenbookQA dataset. The dataset was translated using a new method called Expressive Semantic Translation (EST), which combines Google Machine Translation with LLM-based rewriting modifications. +- [Piqa Bangla](https://huggingface.co/datasets/hishab/piqa-bn): A Bangla translation of the Piqa dataset. The dataset was translated using a new method called Expressive Semantic Translation (EST), which combines Google Machine Translation with LLM-based rewriting modifications. +- [BoolQ Bangla](https://huggingface.co/datasets/hishab/boolq_bn): The dataset contains 15,942 examples, with each entry consisting of a triplet: (question, passage, answer). The questions are naturally occurring, generated from unprompted and unconstrained settings. Input passages were sourced from Bangla Wikipedia, Banglapedia, and News Articles, and GPT-4 was used to generate corresponding yes/no questions with answers. + +#### English Benchmark datasets +- [MMLU](https://huggingface.co/datasets/cais/mmlu): This is a massive multitask test consisting of multiple-choice questions from various branches of knowledge. +- [CommonseQa](https://huggingface.co/datasets/tau/commonsense_qa): CommonsenseQA is a new multiple-choice question-answering dataset that requires different types of commonsense knowledge to predict the correct answers. +- [OpenbookQA](https://huggingface.co/datasets/allenai/openbookqa): OpenBookQA aims to promote research in advanced question-answering, probing a deeper understanding of both the topic (with salient facts summarized as an open book, also provided with the dataset) and the language it is expressed in. +- [Piqa](https://huggingface.co/datasets/ybisk/piqa): The PIQA dataset focuses on physical commonsense reasoning, challenging AI to handle everyday situations requiring practical knowledge and unconventional solutions. Inspired by instructables.com, it aims to enhance AI's ability to understand and reason about physical interactions. +- [BoolQ](https://huggingface.co/datasets/google/boolq): BoolQ is a question-answer dataset for yes/no questions containing 15942 examples. These questions are naturally occurring. They are generated in unprompted and unconstrained settings. Each example is a triplet of (question, passage, answer), with the title of the page as optional additional context. The text-pair classification setup is similar to existing natural language inference tasks. + +### Evaluation Results + +#### Evaluation of Bangla Benchmark datasets +- **gemma-2-2b** shows stronger performance in **Bangla MMLU** and **BoolQ BN** in the 0-shot setting. +- **titulm-gemma-2-2b-v1.1** performs better in **Commonsense QA BN**, **OpenBook QA BN**, and **PIQA BN** across both 0-shot and 5-shot settings. +- In the 5-shot setting, **titulm-gemma-2-2b-v1.1** leads in **BoolQ BN**, **Commonsense QA BN**, and **OpenBook QA BN**. +- **PIQA BN** scores are close, with **titulm-gemma-2-2b-v1.1** having a slight edge in the 0-shot setting. + +| Model | Shots | Bangla MMLU | BoolQ BN | Commonsense QA BN | OpenBook QA BN | PIQA BN | +|--------------------------|---------|-------------|----------|-------------------|----------------|---------| +| gemma-2-2b | 0-shot | **0.32** | **0.63** | 0.26 | 0.34 | 0.56 | +| | 5-shot | **0.35** | 0.46 | 0.28 | 0.33 | **0.56**| +| titulm-gemma-2-2b-v1.1 | 0-shot | 0.30 | 0.61 | **0.31** | **0.35** | **0.62**| +| | 5-shot | 0.35 | **0.57** | **0.40** | **0.38** | 0.60 | + +#### Evaluation of English Benchmark datasets +- **gemma-2-2b** consistently achieves the highest scores across all tasks in both 0-shot and 5-shot settings, leading in **MMLU**, **BoolQ**, **Commonsense QA**, **OpenBook QA**, and **PIQA**, with a maximum 5-shot score of **0.80** in **PIQA**. +- **titulm-gemma-2-2b-v1.1** performs well but trails behind **gemma-2-2b**, particularly in **Commonsense QA** and **OpenBook QA**, with the best scores being slightly lower across all tasks. +- It is expected as we have trained only on Bangla text. + +| Model | Shots | MMLU | BoolQ | Commonsense QA | OpenBook QA | PIQA | +|--------------------------------------|--------|--------------|------------|--------------------|-----------------|-----------| +| gemma-2-2b | 0-shot | **0.50** | **0.74** | **0.52** | **0.42** | **0.79** | +| | 5-shot | **0.53** | **0.78** | **0.66** | **0.42** | **0.80** | +| titulm-gemma-2-2b-v1.1 | 0-shot | 0.40 | 0.71 | 0.37 | 0.36 | 0.76 | +| | 5-shot | 0.44 | 0.75 | 0.53 | 0.36 | 0.76 | + +### Instruction Tuned Models + + +### Intended Use +- Bangla text generation +- Bangla language understanding tasks +- Bangla instruction fine-tuning tasks \ No newline at end of file diff --git a/all_results.json b/all_results.json new file mode 100644 index 0000000..e1b8684 --- /dev/null +++ b/all_results.json @@ -0,0 +1,8 @@ +{ + "epoch": 0.9999555733262251, + "total_flos": 6423200346931200.0, + "train_loss": 1.3842069712459713, + "train_runtime": 74502.9134, + "train_samples_per_second": 14.502, + "train_steps_per_second": 0.076 +} \ No newline at end of file diff --git a/config.json b/config.json new file mode 100644 index 0000000..ac4d86d --- /dev/null +++ b/config.json @@ -0,0 +1,33 @@ +{ + "_name_or_path": "google/gemma-2-2b", + "architectures": [ + "Gemma2ForCausalLM" + ], + "attention_bias": false, + "attention_dropout": 0.0, + "attn_logit_softcapping": 50.0, + "bos_token_id": 2, + "cache_implementation": "hybrid", + "eos_token_id": 1, + "final_logit_softcapping": 30.0, + "head_dim": 256, + "hidden_act": "gelu_pytorch_tanh", + "hidden_activation": "gelu_pytorch_tanh", + "hidden_size": 2304, + "initializer_range": 0.02, + "intermediate_size": 9216, + "max_position_embeddings": 8192, + "model_type": "gemma2", + "num_attention_heads": 8, + "num_hidden_layers": 26, + "num_key_value_heads": 4, + "pad_token_id": 0, + "query_pre_attn_scalar": 256, + "rms_norm_eps": 1e-06, + "rope_theta": 10000.0, + "sliding_window": 4096, + "torch_dtype": "bfloat16", + "transformers_version": "4.44.2", + "use_cache": false, + "vocab_size": 256000 +} diff --git a/generation_config.json b/generation_config.json new file mode 100644 index 0000000..b7f8de3 --- /dev/null +++ b/generation_config.json @@ -0,0 +1,8 @@ +{ + "_from_model_config": true, + "bos_token_id": 2, + "cache_implementation": "hybrid", + "eos_token_id": 1, + "pad_token_id": 0, + "transformers_version": "4.44.2" +} diff --git a/model-00001-of-00002.safetensors b/model-00001-of-00002.safetensors new file mode 100644 index 0000000..82356db --- /dev/null +++ b/model-00001-of-00002.safetensors @@ -0,0 +1,3 @@ +version https://git-lfs.github.com/spec/v1 +oid sha256:197ae811361af25c27dab57f91035904a2ee4f10f71a7158793a51811700638a +size 4988025760 diff --git a/model-00002-of-00002.safetensors b/model-00002-of-00002.safetensors new file mode 100644 index 0000000..2f4d004 --- /dev/null +++ b/model-00002-of-00002.safetensors @@ -0,0 +1,3 @@ +version https://git-lfs.github.com/spec/v1 +oid sha256:5834e9dd49ce6196c3245301a15f5132fe33538f9ceaae21317becd1bb2a3852 +size 240691728 diff --git a/model.safetensors.index.json b/model.safetensors.index.json new file mode 100644 index 0000000..022daff --- /dev/null +++ b/model.safetensors.index.json @@ -0,0 +1,295 @@ +{ + "metadata": { + "total_size": 5228683776 + }, + "weight_map": { + "model.embed_tokens.weight": "model-00001-of-00002.safetensors", + "model.layers.0.input_layernorm.weight": "model-00001-of-00002.safetensors", + "model.layers.0.mlp.down_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.0.mlp.gate_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.0.mlp.up_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.0.post_attention_layernorm.weight": "model-00001-of-00002.safetensors", + "model.layers.0.post_feedforward_layernorm.weight": "model-00001-of-00002.safetensors", + "model.layers.0.pre_feedforward_layernorm.weight": "model-00001-of-00002.safetensors", + "model.layers.0.self_attn.k_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.0.self_attn.o_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.0.self_attn.q_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.0.self_attn.v_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.1.input_layernorm.weight": "model-00001-of-00002.safetensors", + "model.layers.1.mlp.down_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.1.mlp.gate_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.1.mlp.up_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.1.post_attention_layernorm.weight": "model-00001-of-00002.safetensors", + "model.layers.1.post_feedforward_layernorm.weight": "model-00001-of-00002.safetensors", + "model.layers.1.pre_feedforward_layernorm.weight": "model-00001-of-00002.safetensors", + "model.layers.1.self_attn.k_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.1.self_attn.o_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.1.self_attn.q_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.1.self_attn.v_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.10.input_layernorm.weight": "model-00001-of-00002.safetensors", + "model.layers.10.mlp.down_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.10.mlp.gate_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.10.mlp.up_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.10.post_attention_layernorm.weight": "model-00001-of-00002.safetensors", + "model.layers.10.post_feedforward_layernorm.weight": "model-00001-of-00002.safetensors", + "model.layers.10.pre_feedforward_layernorm.weight": "model-00001-of-00002.safetensors", + "model.layers.10.self_attn.k_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.10.self_attn.o_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.10.self_attn.q_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.10.self_attn.v_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.11.input_layernorm.weight": "model-00001-of-00002.safetensors", + "model.layers.11.mlp.down_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.11.mlp.gate_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.11.mlp.up_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.11.post_attention_layernorm.weight": "model-00001-of-00002.safetensors", + "model.layers.11.post_feedforward_layernorm.weight": "model-00001-of-00002.safetensors", + "model.layers.11.pre_feedforward_layernorm.weight": "model-00001-of-00002.safetensors", + "model.layers.11.self_attn.k_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.11.self_attn.o_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.11.self_attn.q_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.11.self_attn.v_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.12.input_layernorm.weight": "model-00001-of-00002.safetensors", + "model.layers.12.mlp.down_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.12.mlp.gate_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.12.mlp.up_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.12.post_attention_layernorm.weight": "model-00001-of-00002.safetensors", + "model.layers.12.post_feedforward_layernorm.weight": "model-00001-of-00002.safetensors", + "model.layers.12.pre_feedforward_layernorm.weight": "model-00001-of-00002.safetensors", + "model.layers.12.self_attn.k_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.12.self_attn.o_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.12.self_attn.q_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.12.self_attn.v_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.13.input_layernorm.weight": "model-00001-of-00002.safetensors", + "model.layers.13.mlp.down_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.13.mlp.gate_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.13.mlp.up_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.13.post_attention_layernorm.weight": "model-00001-of-00002.safetensors", + "model.layers.13.post_feedforward_layernorm.weight": "model-00001-of-00002.safetensors", + "model.layers.13.pre_feedforward_layernorm.weight": "model-00001-of-00002.safetensors", + "model.layers.13.self_attn.k_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.13.self_attn.o_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.13.self_attn.q_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.13.self_attn.v_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.14.input_layernorm.weight": "model-00001-of-00002.safetensors", + "model.layers.14.mlp.down_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.14.mlp.gate_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.14.mlp.up_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.14.post_attention_layernorm.weight": "model-00001-of-00002.safetensors", + "model.layers.14.post_feedforward_layernorm.weight": "model-00001-of-00002.safetensors", + "model.layers.14.pre_feedforward_layernorm.weight": "model-00001-of-00002.safetensors", + "model.layers.14.self_attn.k_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.14.self_attn.o_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.14.self_attn.q_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.14.self_attn.v_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.15.input_layernorm.weight": "model-00001-of-00002.safetensors", + "model.layers.15.mlp.down_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.15.mlp.gate_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.15.mlp.up_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.15.post_attention_layernorm.weight": "model-00001-of-00002.safetensors", + "model.layers.15.post_feedforward_layernorm.weight": "model-00001-of-00002.safetensors", + "model.layers.15.pre_feedforward_layernorm.weight": "model-00001-of-00002.safetensors", + "model.layers.15.self_attn.k_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.15.self_attn.o_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.15.self_attn.q_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.15.self_attn.v_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.16.input_layernorm.weight": "model-00001-of-00002.safetensors", + "model.layers.16.mlp.down_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.16.mlp.gate_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.16.mlp.up_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.16.post_attention_layernorm.weight": "model-00001-of-00002.safetensors", + "model.layers.16.post_feedforward_layernorm.weight": "model-00001-of-00002.safetensors", + "model.layers.16.pre_feedforward_layernorm.weight": "model-00001-of-00002.safetensors", + "model.layers.16.self_attn.k_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.16.self_attn.o_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.16.self_attn.q_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.16.self_attn.v_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.17.input_layernorm.weight": "model-00001-of-00002.safetensors", + "model.layers.17.mlp.down_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.17.mlp.gate_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.17.mlp.up_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.17.post_attention_layernorm.weight": "model-00001-of-00002.safetensors", + "model.layers.17.post_feedforward_layernorm.weight": "model-00001-of-00002.safetensors", + "model.layers.17.pre_feedforward_layernorm.weight": "model-00001-of-00002.safetensors", + "model.layers.17.self_attn.k_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.17.self_attn.o_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.17.self_attn.q_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.17.self_attn.v_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.18.input_layernorm.weight": "model-00001-of-00002.safetensors", + "model.layers.18.mlp.down_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.18.mlp.gate_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.18.mlp.up_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.18.post_attention_layernorm.weight": "model-00001-of-00002.safetensors", + "model.layers.18.post_feedforward_layernorm.weight": "model-00001-of-00002.safetensors", + "model.layers.18.pre_feedforward_layernorm.weight": "model-00001-of-00002.safetensors", + "model.layers.18.self_attn.k_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.18.self_attn.o_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.18.self_attn.q_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.18.self_attn.v_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.19.input_layernorm.weight": "model-00001-of-00002.safetensors", + "model.layers.19.mlp.down_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.19.mlp.gate_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.19.mlp.up_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.19.post_attention_layernorm.weight": "model-00001-of-00002.safetensors", + "model.layers.19.post_feedforward_layernorm.weight": "model-00001-of-00002.safetensors", + "model.layers.19.pre_feedforward_layernorm.weight": "model-00001-of-00002.safetensors", + "model.layers.19.self_attn.k_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.19.self_attn.o_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.19.self_attn.q_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.19.self_attn.v_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.2.input_layernorm.weight": "model-00001-of-00002.safetensors", + "model.layers.2.mlp.down_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.2.mlp.gate_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.2.mlp.up_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.2.post_attention_layernorm.weight": "model-00001-of-00002.safetensors", + "model.layers.2.post_feedforward_layernorm.weight": "model-00001-of-00002.safetensors", + "model.layers.2.pre_feedforward_layernorm.weight": "model-00001-of-00002.safetensors", + "model.layers.2.self_attn.k_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.2.self_attn.o_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.2.self_attn.q_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.2.self_attn.v_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.20.input_layernorm.weight": "model-00001-of-00002.safetensors", + "model.layers.20.mlp.down_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.20.mlp.gate_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.20.mlp.up_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.20.post_attention_layernorm.weight": "model-00001-of-00002.safetensors", + "model.layers.20.post_feedforward_layernorm.weight": "model-00001-of-00002.safetensors", + "model.layers.20.pre_feedforward_layernorm.weight": "model-00001-of-00002.safetensors", + "model.layers.20.self_attn.k_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.20.self_attn.o_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.20.self_attn.q_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.20.self_attn.v_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.21.input_layernorm.weight": "model-00001-of-00002.safetensors", + "model.layers.21.mlp.down_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.21.mlp.gate_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.21.mlp.up_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.21.post_attention_layernorm.weight": "model-00001-of-00002.safetensors", + "model.layers.21.post_feedforward_layernorm.weight": "model-00001-of-00002.safetensors", + "model.layers.21.pre_feedforward_layernorm.weight": "model-00001-of-00002.safetensors", + "model.layers.21.self_attn.k_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.21.self_attn.o_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.21.self_attn.q_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.21.self_attn.v_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.22.input_layernorm.weight": "model-00001-of-00002.safetensors", + "model.layers.22.mlp.down_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.22.mlp.gate_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.22.mlp.up_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.22.post_attention_layernorm.weight": "model-00001-of-00002.safetensors", + "model.layers.22.post_feedforward_layernorm.weight": "model-00001-of-00002.safetensors", + "model.layers.22.pre_feedforward_layernorm.weight": "model-00001-of-00002.safetensors", + "model.layers.22.self_attn.k_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.22.self_attn.o_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.22.self_attn.q_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.22.self_attn.v_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.23.input_layernorm.weight": "model-00001-of-00002.safetensors", + "model.layers.23.mlp.down_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.23.mlp.gate_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.23.mlp.up_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.23.post_attention_layernorm.weight": "model-00001-of-00002.safetensors", + "model.layers.23.post_feedforward_layernorm.weight": "model-00001-of-00002.safetensors", + "model.layers.23.pre_feedforward_layernorm.weight": "model-00001-of-00002.safetensors", + "model.layers.23.self_attn.k_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.23.self_attn.o_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.23.self_attn.q_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.23.self_attn.v_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.24.input_layernorm.weight": "model-00002-of-00002.safetensors", + "model.layers.24.mlp.down_proj.weight": "model-00002-of-00002.safetensors", + "model.layers.24.mlp.gate_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.24.mlp.up_proj.weight": "model-00002-of-00002.safetensors", + "model.layers.24.post_attention_layernorm.weight": "model-00002-of-00002.safetensors", + "model.layers.24.post_feedforward_layernorm.weight": "model-00002-of-00002.safetensors", + "model.layers.24.pre_feedforward_layernorm.weight": "model-00002-of-00002.safetensors", + "model.layers.24.self_attn.k_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.24.self_attn.o_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.24.self_attn.q_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.24.self_attn.v_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.25.input_layernorm.weight": "model-00002-of-00002.safetensors", + "model.layers.25.mlp.down_proj.weight": "model-00002-of-00002.safetensors", + "model.layers.25.mlp.gate_proj.weight": "model-00002-of-00002.safetensors", + "model.layers.25.mlp.up_proj.weight": "model-00002-of-00002.safetensors", + "model.layers.25.post_attention_layernorm.weight": "model-00002-of-00002.safetensors", + "model.layers.25.post_feedforward_layernorm.weight": "model-00002-of-00002.safetensors", + "model.layers.25.pre_feedforward_layernorm.weight": "model-00002-of-00002.safetensors", + "model.layers.25.self_attn.k_proj.weight": "model-00002-of-00002.safetensors", + "model.layers.25.self_attn.o_proj.weight": "model-00002-of-00002.safetensors", + "model.layers.25.self_attn.q_proj.weight": "model-00002-of-00002.safetensors", + "model.layers.25.self_attn.v_proj.weight": "model-00002-of-00002.safetensors", + "model.layers.3.input_layernorm.weight": "model-00001-of-00002.safetensors", + "model.layers.3.mlp.down_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.3.mlp.gate_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.3.mlp.up_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.3.post_attention_layernorm.weight": "model-00001-of-00002.safetensors", + "model.layers.3.post_feedforward_layernorm.weight": "model-00001-of-00002.safetensors", + "model.layers.3.pre_feedforward_layernorm.weight": "model-00001-of-00002.safetensors", + "model.layers.3.self_attn.k_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.3.self_attn.o_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.3.self_attn.q_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.3.self_attn.v_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.4.input_layernorm.weight": "model-00001-of-00002.safetensors", + "model.layers.4.mlp.down_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.4.mlp.gate_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.4.mlp.up_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.4.post_attention_layernorm.weight": "model-00001-of-00002.safetensors", + "model.layers.4.post_feedforward_layernorm.weight": "model-00001-of-00002.safetensors", + "model.layers.4.pre_feedforward_layernorm.weight": "model-00001-of-00002.safetensors", + "model.layers.4.self_attn.k_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.4.self_attn.o_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.4.self_attn.q_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.4.self_attn.v_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.5.input_layernorm.weight": "model-00001-of-00002.safetensors", + "model.layers.5.mlp.down_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.5.mlp.gate_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.5.mlp.up_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.5.post_attention_layernorm.weight": "model-00001-of-00002.safetensors", + "model.layers.5.post_feedforward_layernorm.weight": "model-00001-of-00002.safetensors", + "model.layers.5.pre_feedforward_layernorm.weight": "model-00001-of-00002.safetensors", + "model.layers.5.self_attn.k_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.5.self_attn.o_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.5.self_attn.q_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.5.self_attn.v_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.6.input_layernorm.weight": "model-00001-of-00002.safetensors", + "model.layers.6.mlp.down_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.6.mlp.gate_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.6.mlp.up_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.6.post_attention_layernorm.weight": "model-00001-of-00002.safetensors", + "model.layers.6.post_feedforward_layernorm.weight": "model-00001-of-00002.safetensors", + "model.layers.6.pre_feedforward_layernorm.weight": "model-00001-of-00002.safetensors", + "model.layers.6.self_attn.k_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.6.self_attn.o_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.6.self_attn.q_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.6.self_attn.v_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.7.input_layernorm.weight": "model-00001-of-00002.safetensors", + "model.layers.7.mlp.down_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.7.mlp.gate_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.7.mlp.up_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.7.post_attention_layernorm.weight": "model-00001-of-00002.safetensors", + "model.layers.7.post_feedforward_layernorm.weight": "model-00001-of-00002.safetensors", + "model.layers.7.pre_feedforward_layernorm.weight": "model-00001-of-00002.safetensors", + "model.layers.7.self_attn.k_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.7.self_attn.o_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.7.self_attn.q_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.7.self_attn.v_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.8.input_layernorm.weight": "model-00001-of-00002.safetensors", + "model.layers.8.mlp.down_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.8.mlp.gate_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.8.mlp.up_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.8.post_attention_layernorm.weight": "model-00001-of-00002.safetensors", + "model.layers.8.post_feedforward_layernorm.weight": "model-00001-of-00002.safetensors", + "model.layers.8.pre_feedforward_layernorm.weight": "model-00001-of-00002.safetensors", + "model.layers.8.self_attn.k_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.8.self_attn.o_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.8.self_attn.q_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.8.self_attn.v_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.9.input_layernorm.weight": "model-00001-of-00002.safetensors", + "model.layers.9.mlp.down_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.9.mlp.gate_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.9.mlp.up_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.9.post_attention_layernorm.weight": "model-00001-of-00002.safetensors", + "model.layers.9.post_feedforward_layernorm.weight": "model-00001-of-00002.safetensors", + "model.layers.9.pre_feedforward_layernorm.weight": "model-00001-of-00002.safetensors", + "model.layers.9.self_attn.k_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.9.self_attn.o_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.9.self_attn.q_proj.weight": "model-00001-of-00002.safetensors", + "model.layers.9.self_attn.v_proj.weight": "model-00001-of-00002.safetensors", + "model.norm.weight": "model-00002-of-00002.safetensors" + } +} diff --git a/special_tokens_map.json b/special_tokens_map.json new file mode 100644 index 0000000..8d6368f --- /dev/null +++ b/special_tokens_map.json @@ -0,0 +1,34 @@ +{ + "additional_special_tokens": [ + "", + "" + ], + "bos_token": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false + }, + "eos_token": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false + }, + "pad_token": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false + }, + "unk_token": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false + } +} diff --git a/tokenizer.json b/tokenizer.json new file mode 100644 index 0000000..af0eac5 --- /dev/null +++ b/tokenizer.json @@ -0,0 +1,3 @@ +version https://git-lfs.github.com/spec/v1 +oid sha256:3f289bc05132635a8bc7aca7aa21255efd5e18f3710f43e3cdb96bcd41be4922 +size 17525357 diff --git a/tokenizer.model b/tokenizer.model new file mode 100644 index 0000000..796efe9 --- /dev/null +++ b/tokenizer.model @@ -0,0 +1,3 @@ +version https://git-lfs.github.com/spec/v1 +oid sha256:61a7b147390c64585d6c3543dd6fc636906c9af3865a5548f27f31aee1d4c8e2 +size 4241003 diff --git a/tokenizer_config.json b/tokenizer_config.json new file mode 100644 index 0000000..9d80c86 --- /dev/null +++ b/tokenizer_config.json @@ -0,0 +1,2015 @@ +{ + "add_bos_token": true, + "add_eos_token": false, + "added_tokens_decoder": { + "0": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": true + }, + "1": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": true + }, + "2": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": true + }, + "3": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": true + }, + "4": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "5": { + "content": "<2mass>", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "6": { + "content": "[@BOS@]", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "7": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "8": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "9": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "10": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "11": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "12": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "13": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "14": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "15": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "16": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "17": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "18": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "19": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "20": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "21": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "22": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "23": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "24": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "25": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "26": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "27": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "28": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "29": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "30": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "31": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "32": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "33": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "34": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "35": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "36": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "37": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "38": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "39": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "40": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "41": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "42": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "43": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "44": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "45": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "46": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "47": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "48": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "49": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "50": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "51": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "52": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "53": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "54": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "55": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "56": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "57": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "58": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "59": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "60": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "61": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "62": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "63": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "64": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "65": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "66": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "67": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "68": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "69": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "70": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "71": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "72": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "73": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "74": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "75": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "76": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "77": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "78": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "79": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "80": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "81": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "82": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "83": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "84": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "85": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "86": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "87": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "88": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "89": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "90": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "91": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "92": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "93": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "94": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "95": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "96": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "97": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "98": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "99": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "100": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "101": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "102": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "103": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "104": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "105": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "106": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": true + }, + "107": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": true + }, + "108": { + "content": "\n", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "109": { + "content": "\n\n", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "110": { + "content": "\n\n\n", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "111": { + "content": "\n\n\n\n", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "112": { + "content": "\n\n\n\n\n", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "113": { + "content": "\n\n\n\n\n\n", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "114": { + "content": "\n\n\n\n\n\n\n", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "115": { + "content": "\n\n\n\n\n\n\n\n", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "116": { + "content": "\n\n\n\n\n\n\n\n\n", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "117": { + "content": "\n\n\n\n\n\n\n\n\n\n", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "118": { + "content": "\n\n\n\n\n\n\n\n\n\n\n", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "119": { + "content": "\n\n\n\n\n\n\n\n\n\n\n\n", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "120": { + "content": "\n\n\n\n\n\n\n\n\n\n\n\n\n", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "121": { + "content": "\n\n\n\n\n\n\n\n\n\n\n\n\n\n", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "122": { + "content": "\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "123": { + "content": "\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "124": { + "content": "\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "125": { + "content": "\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "126": { + "content": "\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "127": { + "content": "\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "128": { + "content": "\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "129": { + "content": "\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "130": { + "content": "\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "131": { + "content": "\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "132": { + "content": "\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "133": { + "content": "\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "134": { + "content": "\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "135": { + "content": "\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "136": { + "content": "\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "137": { + "content": "\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "138": { + "content": "\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "139": { + "content": "▁▁", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "140": { + "content": "▁▁▁", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "141": { + "content": "▁▁▁▁", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "142": { + "content": "▁▁▁▁▁", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "143": { + "content": "▁▁▁▁▁▁", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "144": { + "content": "▁▁▁▁▁▁▁", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "145": { + "content": "▁▁▁▁▁▁▁▁", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "146": { + "content": "▁▁▁▁▁▁▁▁▁", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "147": { + "content": "▁▁▁▁▁▁▁▁▁▁", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "148": { + "content": "▁▁▁▁▁▁▁▁▁▁▁", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "149": { + "content": "▁▁▁▁▁▁▁▁▁▁▁▁", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "150": { + "content": "▁▁▁▁▁▁▁▁▁▁▁▁▁", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "151": { + "content": "▁▁▁▁▁▁▁▁▁▁▁▁▁▁", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "152": { + "content": "▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "153": { + "content": "▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "154": { + "content": "▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "155": { + "content": "▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "156": { + "content": "▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "157": { + "content": "▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "158": { + "content": "▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "159": { + "content": "▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "160": { + "content": "▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "161": { + "content": "▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "162": { + "content": "▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "163": { + "content": "▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "164": { + "content": "▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "165": { + "content": "▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "166": { + "content": "▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "167": { + "content": "▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "168": { + "content": "▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "169": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "170": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "172": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "173": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "174": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "175": { + "content": "
", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "171": { + "content": "
", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "176": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "177": { + "content": "
", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "178": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "179": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "180": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "181": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "182": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "183": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "184": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "185": { + "content": "

", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "186": { + "content": "

", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "187": { + "content": "

", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "188": { + "content": "

", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "189": { + "content": "

", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "190": { + "content": "
", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "191": { + "content": "
", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "192": { + "content": "
", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "193": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "194": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "195": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "196": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "197": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "198": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "199": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "200": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "201": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "202": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "203": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "204": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "205": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "206": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "207": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "208": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "209": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "210": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "211": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "212": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "213": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "214": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "215": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "216": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "255968": { + "content": "[toxicity=0]", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "255969": { + "content": "\t\t", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "255970": { + "content": "\t\t\t", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "255971": { + "content": "\t\t\t\t", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "255972": { + "content": "\t\t\t\t\t", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "255973": { + "content": "\t\t\t\t\t\t", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "255974": { + "content": "\t\t\t\t\t\t\t", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "255975": { + "content": "\t\t\t\t\t\t\t\t", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "255976": { + "content": "\t\t\t\t\t\t\t\t\t", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "255977": { + "content": "\t\t\t\t\t\t\t\t\t\t", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "255978": { + "content": "\t\t\t\t\t\t\t\t\t\t\t", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "255979": { + "content": "\t\t\t\t\t\t\t\t\t\t\t\t", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "255980": { + "content": "\t\t\t\t\t\t\t\t\t\t\t\t\t", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "255981": { + "content": "\t\t\t\t\t\t\t\t\t\t\t\t\t\t", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "255982": { + "content": "\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "255983": { + "content": "\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "255984": { + "content": "\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "255985": { + "content": "\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "255986": { + "content": "\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "255987": { + "content": "\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "255988": { + "content": "\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "255989": { + "content": "\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "255990": { + "content": "\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "255991": { + "content": "\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "255992": { + "content": "\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "255993": { + "content": "\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "255994": { + "content": "\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "255995": { + "content": "\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "255996": { + "content": "\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "255997": { + "content": "\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "255998": { + "content": "\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + }, + "255999": { + "content": "", + "lstrip": false, + "normalized": false, + "rstrip": false, + "single_word": false, + "special": false + } + }, + "additional_special_tokens": [ + "", + "" + ], + "bos_token": "", + "chat_template": "{% if messages[0]['role'] == 'system' %}{% set loop_messages = messages[1:] %}{% set system_message = messages[0]['content'] %}{% else %}{% set loop_messages = messages %}{% endif %}{% if system_message is defined %}{{ system_message }}{% endif %}{% for message in loop_messages %}{% set content = message['content'] %}{% if message['role'] == 'user' %}{{ content }}{% elif message['role'] == 'assistant' %}{{ content }}{% endif %}{% endfor %}", + "clean_up_tokenization_spaces": false, + "eos_token": "", + "model_max_length": 1000000000000000019884624838656, + "pad_token": "", + "padding_side": "right", + "sp_model_kwargs": {}, + "spaces_between_special_tokens": false, + "split_special_tokens": false, + "tokenizer_class": "GemmaTokenizer", + "unk_token": "", + "use_default_system_prompt": false +} diff --git a/train_results.json b/train_results.json new file mode 100644 index 0000000..e1b8684 --- /dev/null +++ b/train_results.json @@ -0,0 +1,8 @@ +{ + "epoch": 0.9999555733262251, + "total_flos": 6423200346931200.0, + "train_loss": 1.3842069712459713, + "train_runtime": 74502.9134, + "train_samples_per_second": 14.502, + "train_steps_per_second": 0.076 +} \ No newline at end of file diff --git a/trainer_log.jsonl b/trainer_log.jsonl new file mode 100644 index 0000000..e42d6b4 --- /dev/null +++ b/trainer_log.jsonl @@ -0,0 +1,5628 @@ +{"current_steps": 1, "total_steps": 5627, "loss": 7.1545, "learning_rate": 7.017543859649123e-07, "epoch": 0.00017770669509973788, "percentage": 0.02, "elapsed_time": "0:00:22", "remaining_time": "1 day, 10:45:56"} +{"current_steps": 2, "total_steps": 5627, "loss": 7.0683, "learning_rate": 1.4035087719298246e-06, "epoch": 0.00035541339019947576, "percentage": 0.04, "elapsed_time": "0:00:35", "remaining_time": "1 day, 3:40:36"} +{"current_steps": 3, "total_steps": 5627, "loss": 6.9978, "learning_rate": 2.105263157894737e-06, "epoch": 0.0005331200852992136, "percentage": 0.05, "elapsed_time": "0:00:48", "remaining_time": "1 day, 1:18:23"} +{"current_steps": 4, "total_steps": 5627, "loss": 5.4451, "learning_rate": 2.8070175438596493e-06, "epoch": 0.0007108267803989515, "percentage": 0.07, "elapsed_time": "0:01:01", "remaining_time": "1 day, 0:07:17"} +{"current_steps": 5, "total_steps": 5627, "loss": 4.2204, "learning_rate": 3.5087719298245615e-06, "epoch": 0.0008885334754986894, "percentage": 0.09, "elapsed_time": "0:01:14", "remaining_time": "23:25:13"} +{"current_steps": 6, "total_steps": 5627, "loss": 3.8457, "learning_rate": 4.210526315789474e-06, "epoch": 0.0010662401705984273, "percentage": 0.11, "elapsed_time": "0:01:28", "remaining_time": "22:56:55"} +{"current_steps": 7, "total_steps": 5627, "loss": 3.2549, "learning_rate": 4.912280701754386e-06, "epoch": 0.0012439468656981652, "percentage": 0.12, "elapsed_time": "0:01:41", "remaining_time": "22:36:45"} +{"current_steps": 8, "total_steps": 5627, "loss": 3.2042, "learning_rate": 5.6140350877192985e-06, "epoch": 0.001421653560797903, "percentage": 0.14, "elapsed_time": "0:01:54", "remaining_time": "22:21:28"} +{"current_steps": 9, "total_steps": 5627, "loss": 2.6104, "learning_rate": 6.31578947368421e-06, "epoch": 0.001599360255897641, "percentage": 0.16, "elapsed_time": "0:02:07", "remaining_time": "22:09:19"} +{"current_steps": 10, "total_steps": 5627, "loss": 2.4822, "learning_rate": 7.017543859649123e-06, "epoch": 0.0017770669509973788, "percentage": 0.18, "elapsed_time": "0:02:20", "remaining_time": "21:59:29"} +{"current_steps": 11, "total_steps": 5627, "loss": 2.6837, "learning_rate": 7.719298245614036e-06, "epoch": 0.0019547736460971167, "percentage": 0.2, "elapsed_time": "0:02:34", "remaining_time": "21:51:06"} +{"current_steps": 12, "total_steps": 5627, "loss": 2.4258, "learning_rate": 8.421052631578948e-06, "epoch": 0.0021324803411968546, "percentage": 0.21, "elapsed_time": "0:02:47", "remaining_time": "21:43:35"} +{"current_steps": 13, "total_steps": 5627, "loss": 2.463, "learning_rate": 9.12280701754386e-06, "epoch": 0.0023101870362965925, "percentage": 0.23, "elapsed_time": "0:03:00", "remaining_time": "21:37:55"} +{"current_steps": 14, "total_steps": 5627, "loss": 2.3072, "learning_rate": 9.824561403508772e-06, "epoch": 0.0024878937313963304, "percentage": 0.25, "elapsed_time": "0:03:13", "remaining_time": "21:33:15"} +{"current_steps": 15, "total_steps": 5627, "loss": 2.4683, "learning_rate": 1.0526315789473684e-05, "epoch": 0.0026656004264960682, "percentage": 0.27, "elapsed_time": "0:03:26", "remaining_time": "21:29:05"} +{"current_steps": 16, "total_steps": 5627, "loss": 2.4925, "learning_rate": 1.1228070175438597e-05, "epoch": 0.002843307121595806, "percentage": 0.28, "elapsed_time": "0:03:40", "remaining_time": "21:25:53"} +{"current_steps": 17, "total_steps": 5627, "loss": 2.2503, "learning_rate": 1.192982456140351e-05, "epoch": 0.003021013816695544, "percentage": 0.3, "elapsed_time": "0:03:53", "remaining_time": "21:22:35"} +{"current_steps": 18, "total_steps": 5627, "loss": 2.2602, "learning_rate": 1.263157894736842e-05, "epoch": 0.003198720511795282, "percentage": 0.32, "elapsed_time": "0:04:06", "remaining_time": "21:19:39"} +{"current_steps": 19, "total_steps": 5627, "loss": 2.3477, "learning_rate": 1.3333333333333333e-05, "epoch": 0.0033764272068950198, "percentage": 0.34, "elapsed_time": "0:04:19", "remaining_time": "21:16:47"} +{"current_steps": 20, "total_steps": 5627, "loss": 2.3348, "learning_rate": 1.4035087719298246e-05, "epoch": 0.0035541339019947576, "percentage": 0.36, "elapsed_time": "0:04:32", "remaining_time": "21:14:04"} +{"current_steps": 21, "total_steps": 5627, "loss": 2.1845, "learning_rate": 1.4736842105263159e-05, "epoch": 0.0037318405970944955, "percentage": 0.37, "elapsed_time": "0:04:45", "remaining_time": "21:11:51"} +{"current_steps": 22, "total_steps": 5627, "loss": 2.2383, "learning_rate": 1.543859649122807e-05, "epoch": 0.003909547292194233, "percentage": 0.39, "elapsed_time": "0:04:59", "remaining_time": "21:09:46"} +{"current_steps": 23, "total_steps": 5627, "loss": 2.2439, "learning_rate": 1.6140350877192984e-05, "epoch": 0.004087253987293971, "percentage": 0.41, "elapsed_time": "0:05:12", "remaining_time": "21:07:48"} +{"current_steps": 24, "total_steps": 5627, "loss": 2.2131, "learning_rate": 1.6842105263157896e-05, "epoch": 0.004264960682393709, "percentage": 0.43, "elapsed_time": "0:05:25", "remaining_time": "21:05:53"} +{"current_steps": 25, "total_steps": 5627, "loss": 2.1535, "learning_rate": 1.754385964912281e-05, "epoch": 0.004442667377493447, "percentage": 0.44, "elapsed_time": "0:05:38", "remaining_time": "21:04:10"} +{"current_steps": 26, "total_steps": 5627, "loss": 2.1073, "learning_rate": 1.824561403508772e-05, "epoch": 0.004620374072593185, "percentage": 0.46, "elapsed_time": "0:05:51", "remaining_time": "21:02:23"} +{"current_steps": 27, "total_steps": 5627, "loss": 2.0962, "learning_rate": 1.894736842105263e-05, "epoch": 0.004798080767692923, "percentage": 0.48, "elapsed_time": "0:06:04", "remaining_time": "21:01:02"} +{"current_steps": 28, "total_steps": 5627, "loss": 2.2948, "learning_rate": 1.9649122807017544e-05, "epoch": 0.004975787462792661, "percentage": 0.5, "elapsed_time": "0:06:17", "remaining_time": "20:59:43"} +{"current_steps": 29, "total_steps": 5627, "loss": 2.1363, "learning_rate": 2.035087719298246e-05, "epoch": 0.005153494157892399, "percentage": 0.52, "elapsed_time": "0:06:31", "remaining_time": "20:58:37"} +{"current_steps": 30, "total_steps": 5627, "loss": 2.1441, "learning_rate": 2.105263157894737e-05, "epoch": 0.0053312008529921365, "percentage": 0.53, "elapsed_time": "0:06:44", "remaining_time": "20:57:13"} +{"current_steps": 31, "total_steps": 5627, "loss": 1.9666, "learning_rate": 2.1754385964912285e-05, "epoch": 0.005508907548091874, "percentage": 0.55, "elapsed_time": "0:06:57", "remaining_time": "20:55:58"} +{"current_steps": 32, "total_steps": 5627, "loss": 2.0112, "learning_rate": 2.2456140350877194e-05, "epoch": 0.005686614243191612, "percentage": 0.57, "elapsed_time": "0:07:10", "remaining_time": "20:54:58"} +{"current_steps": 33, "total_steps": 5627, "loss": 2.0019, "learning_rate": 2.3157894736842107e-05, "epoch": 0.00586432093829135, "percentage": 0.59, "elapsed_time": "0:07:23", "remaining_time": "20:53:56"} +{"current_steps": 34, "total_steps": 5627, "loss": 2.007, "learning_rate": 2.385964912280702e-05, "epoch": 0.006042027633391088, "percentage": 0.6, "elapsed_time": "0:07:37", "remaining_time": "20:52:59"} +{"current_steps": 35, "total_steps": 5627, "loss": 2.0439, "learning_rate": 2.4561403508771932e-05, "epoch": 0.006219734328490826, "percentage": 0.62, "elapsed_time": "0:07:50", "remaining_time": "20:52:04"} +{"current_steps": 36, "total_steps": 5627, "loss": 2.027, "learning_rate": 2.526315789473684e-05, "epoch": 0.006397441023590564, "percentage": 0.64, "elapsed_time": "0:08:03", "remaining_time": "20:51:17"} +{"current_steps": 37, "total_steps": 5627, "loss": 2.006, "learning_rate": 2.5964912280701757e-05, "epoch": 0.006575147718690302, "percentage": 0.66, "elapsed_time": "0:08:16", "remaining_time": "20:50:29"} +{"current_steps": 38, "total_steps": 5627, "loss": 1.9948, "learning_rate": 2.6666666666666667e-05, "epoch": 0.0067528544137900395, "percentage": 0.68, "elapsed_time": "0:08:29", "remaining_time": "20:49:43"} +{"current_steps": 39, "total_steps": 5627, "loss": 2.0396, "learning_rate": 2.7368421052631583e-05, "epoch": 0.006930561108889777, "percentage": 0.69, "elapsed_time": "0:08:43", "remaining_time": "20:48:58"} +{"current_steps": 40, "total_steps": 5627, "loss": 1.968, "learning_rate": 2.8070175438596492e-05, "epoch": 0.007108267803989515, "percentage": 0.71, "elapsed_time": "0:08:56", "remaining_time": "20:48:12"} +{"current_steps": 41, "total_steps": 5627, "loss": 1.9611, "learning_rate": 2.8771929824561408e-05, "epoch": 0.007285974499089253, "percentage": 0.73, "elapsed_time": "0:09:09", "remaining_time": "20:47:16"} +{"current_steps": 42, "total_steps": 5627, "loss": 2.0122, "learning_rate": 2.9473684210526317e-05, "epoch": 0.007463681194188991, "percentage": 0.75, "elapsed_time": "0:09:22", "remaining_time": "20:46:34"} +{"current_steps": 43, "total_steps": 5627, "loss": 2.0516, "learning_rate": 3.017543859649123e-05, "epoch": 0.007641387889288729, "percentage": 0.76, "elapsed_time": "0:09:35", "remaining_time": "20:45:53"} +{"current_steps": 44, "total_steps": 5627, "loss": 1.8842, "learning_rate": 3.087719298245614e-05, "epoch": 0.007819094584388467, "percentage": 0.78, "elapsed_time": "0:09:48", "remaining_time": "20:45:20"} +{"current_steps": 45, "total_steps": 5627, "loss": 2.0397, "learning_rate": 3.157894736842106e-05, "epoch": 0.007996801279488205, "percentage": 0.8, "elapsed_time": "0:10:02", "remaining_time": "20:44:42"} +{"current_steps": 46, "total_steps": 5627, "loss": 2.007, "learning_rate": 3.228070175438597e-05, "epoch": 0.008174507974587943, "percentage": 0.82, "elapsed_time": "0:10:15", "remaining_time": "20:44:05"} +{"current_steps": 47, "total_steps": 5627, "loss": 1.927, "learning_rate": 3.298245614035088e-05, "epoch": 0.00835221466968768, "percentage": 0.84, "elapsed_time": "0:10:28", "remaining_time": "20:43:31"} +{"current_steps": 48, "total_steps": 5627, "loss": 2.0038, "learning_rate": 3.368421052631579e-05, "epoch": 0.008529921364787418, "percentage": 0.85, "elapsed_time": "0:10:41", "remaining_time": "20:42:56"} +{"current_steps": 49, "total_steps": 5627, "loss": 1.8921, "learning_rate": 3.43859649122807e-05, "epoch": 0.008707628059887156, "percentage": 0.87, "elapsed_time": "0:10:54", "remaining_time": "20:42:21"} +{"current_steps": 50, "total_steps": 5627, "loss": 1.9108, "learning_rate": 3.508771929824562e-05, "epoch": 0.008885334754986894, "percentage": 0.89, "elapsed_time": "0:11:07", "remaining_time": "20:41:48"} +{"current_steps": 51, "total_steps": 5627, "loss": 1.9533, "learning_rate": 3.578947368421053e-05, "epoch": 0.009063041450086632, "percentage": 0.91, "elapsed_time": "0:11:21", "remaining_time": "20:41:22"} +{"current_steps": 52, "total_steps": 5627, "loss": 1.9123, "learning_rate": 3.649122807017544e-05, "epoch": 0.00924074814518637, "percentage": 0.92, "elapsed_time": "0:11:34", "remaining_time": "20:40:51"} +{"current_steps": 53, "total_steps": 5627, "loss": 1.9081, "learning_rate": 3.719298245614035e-05, "epoch": 0.009418454840286108, "percentage": 0.94, "elapsed_time": "0:11:47", "remaining_time": "20:40:14"} +{"current_steps": 54, "total_steps": 5627, "loss": 1.9663, "learning_rate": 3.789473684210526e-05, "epoch": 0.009596161535385846, "percentage": 0.96, "elapsed_time": "0:12:00", "remaining_time": "20:39:39"} +{"current_steps": 55, "total_steps": 5627, "loss": 1.8523, "learning_rate": 3.859649122807018e-05, "epoch": 0.009773868230485584, "percentage": 0.98, "elapsed_time": "0:12:13", "remaining_time": "20:39:10"} +{"current_steps": 56, "total_steps": 5627, "loss": 1.928, "learning_rate": 3.929824561403509e-05, "epoch": 0.009951574925585321, "percentage": 1.0, "elapsed_time": "0:12:27", "remaining_time": "20:38:41"} +{"current_steps": 57, "total_steps": 5627, "loss": 1.8731, "learning_rate": 4e-05, "epoch": 0.01012928162068506, "percentage": 1.01, "elapsed_time": "0:12:40", "remaining_time": "20:38:12"} +{"current_steps": 58, "total_steps": 5627, "loss": 1.8971, "learning_rate": 3.999999681881194e-05, "epoch": 0.010306988315784797, "percentage": 1.03, "elapsed_time": "0:12:53", "remaining_time": "20:37:44"} +{"current_steps": 59, "total_steps": 5627, "loss": 1.9188, "learning_rate": 3.9999987275248785e-05, "epoch": 0.010484695010884535, "percentage": 1.05, "elapsed_time": "0:13:06", "remaining_time": "20:37:18"} +{"current_steps": 60, "total_steps": 5627, "loss": 1.8498, "learning_rate": 3.999997136931355e-05, "epoch": 0.010662401705984273, "percentage": 1.07, "elapsed_time": "0:13:19", "remaining_time": "20:36:43"} +{"current_steps": 61, "total_steps": 5627, "loss": 1.8885, "learning_rate": 3.9999949101011305e-05, "epoch": 0.01084010840108401, "percentage": 1.08, "elapsed_time": "0:13:32", "remaining_time": "20:36:17"} +{"current_steps": 62, "total_steps": 5627, "loss": 1.8108, "learning_rate": 3.999992047034914e-05, "epoch": 0.011017815096183749, "percentage": 1.1, "elapsed_time": "0:13:46", "remaining_time": "20:35:47"} +{"current_steps": 63, "total_steps": 5627, "loss": 1.882, "learning_rate": 3.9999885477336156e-05, "epoch": 0.011195521791283487, "percentage": 1.12, "elapsed_time": "0:13:59", "remaining_time": "20:35:20"} +{"current_steps": 64, "total_steps": 5627, "loss": 1.7691, "learning_rate": 3.999984412198349e-05, "epoch": 0.011373228486383224, "percentage": 1.14, "elapsed_time": "0:14:12", "remaining_time": "20:34:54"} +{"current_steps": 65, "total_steps": 5627, "loss": 1.8332, "learning_rate": 3.9999796404304294e-05, "epoch": 0.011550935181482962, "percentage": 1.16, "elapsed_time": "0:14:25", "remaining_time": "20:34:28"} +{"current_steps": 66, "total_steps": 5627, "loss": 1.9104, "learning_rate": 3.999974232431375e-05, "epoch": 0.0117286418765827, "percentage": 1.17, "elapsed_time": "0:14:38", "remaining_time": "20:34:03"} +{"current_steps": 67, "total_steps": 5627, "loss": 1.8237, "learning_rate": 3.999968188202905e-05, "epoch": 0.011906348571682438, "percentage": 1.19, "elapsed_time": "0:14:51", "remaining_time": "20:33:38"} +{"current_steps": 68, "total_steps": 5627, "loss": 1.812, "learning_rate": 3.999961507746944e-05, "epoch": 0.012084055266782176, "percentage": 1.21, "elapsed_time": "0:15:05", "remaining_time": "20:33:16"} +{"current_steps": 69, "total_steps": 5627, "loss": 1.8748, "learning_rate": 3.999954191065617e-05, "epoch": 0.012261761961881914, "percentage": 1.23, "elapsed_time": "0:15:18", "remaining_time": "20:32:52"} +{"current_steps": 70, "total_steps": 5627, "loss": 1.7363, "learning_rate": 3.9999462381612505e-05, "epoch": 0.012439468656981652, "percentage": 1.24, "elapsed_time": "0:15:31", "remaining_time": "20:32:30"} +{"current_steps": 71, "total_steps": 5627, "loss": 1.7783, "learning_rate": 3.999937649036375e-05, "epoch": 0.01261717535208139, "percentage": 1.26, "elapsed_time": "0:15:44", "remaining_time": "20:32:08"} +{"current_steps": 72, "total_steps": 5627, "loss": 1.7838, "learning_rate": 3.999928423693723e-05, "epoch": 0.012794882047181128, "percentage": 1.28, "elapsed_time": "0:15:57", "remaining_time": "20:31:48"} +{"current_steps": 73, "total_steps": 5627, "loss": 1.816, "learning_rate": 3.999918562136229e-05, "epoch": 0.012972588742280865, "percentage": 1.3, "elapsed_time": "0:16:11", "remaining_time": "20:31:32"} +{"current_steps": 74, "total_steps": 5627, "loss": 1.8286, "learning_rate": 3.999908064367029e-05, "epoch": 0.013150295437380603, "percentage": 1.32, "elapsed_time": "0:16:24", "remaining_time": "20:31:03"} +{"current_steps": 75, "total_steps": 5627, "loss": 1.8032, "learning_rate": 3.999896930389465e-05, "epoch": 0.013328002132480341, "percentage": 1.33, "elapsed_time": "0:16:37", "remaining_time": "20:30:41"} +{"current_steps": 76, "total_steps": 5627, "loss": 1.8146, "learning_rate": 3.9998851602070775e-05, "epoch": 0.013505708827580079, "percentage": 1.35, "elapsed_time": "0:16:50", "remaining_time": "20:30:19"} +{"current_steps": 77, "total_steps": 5627, "loss": 1.825, "learning_rate": 3.999872753823611e-05, "epoch": 0.013683415522679817, "percentage": 1.37, "elapsed_time": "0:17:03", "remaining_time": "20:29:56"} +{"current_steps": 78, "total_steps": 5627, "loss": 1.8412, "learning_rate": 3.9998597112430124e-05, "epoch": 0.013861122217779555, "percentage": 1.39, "elapsed_time": "0:17:16", "remaining_time": "20:29:31"} +{"current_steps": 79, "total_steps": 5627, "loss": 1.7968, "learning_rate": 3.99984603246943e-05, "epoch": 0.014038828912879293, "percentage": 1.4, "elapsed_time": "0:17:30", "remaining_time": "20:29:11"} +{"current_steps": 80, "total_steps": 5627, "loss": 1.7711, "learning_rate": 3.999831717507217e-05, "epoch": 0.01421653560797903, "percentage": 1.42, "elapsed_time": "0:17:43", "remaining_time": "20:28:52"} +{"current_steps": 81, "total_steps": 5627, "loss": 1.7927, "learning_rate": 3.999816766360925e-05, "epoch": 0.014394242303078768, "percentage": 1.44, "elapsed_time": "0:17:56", "remaining_time": "20:28:34"} +{"current_steps": 82, "total_steps": 5627, "loss": 1.7488, "learning_rate": 3.9998011790353117e-05, "epoch": 0.014571948998178506, "percentage": 1.46, "elapsed_time": "0:18:09", "remaining_time": "20:28:15"} +{"current_steps": 83, "total_steps": 5627, "loss": 1.8654, "learning_rate": 3.9997849555353356e-05, "epoch": 0.014749655693278244, "percentage": 1.48, "elapsed_time": "0:18:22", "remaining_time": "20:27:52"} +{"current_steps": 84, "total_steps": 5627, "loss": 1.7623, "learning_rate": 3.999768095866157e-05, "epoch": 0.014927362388377982, "percentage": 1.49, "elapsed_time": "0:18:36", "remaining_time": "20:27:34"} +{"current_steps": 85, "total_steps": 5627, "loss": 1.7645, "learning_rate": 3.999750600033141e-05, "epoch": 0.01510506908347772, "percentage": 1.51, "elapsed_time": "0:18:49", "remaining_time": "20:27:13"} +{"current_steps": 86, "total_steps": 5627, "loss": 1.7335, "learning_rate": 3.9997324680418514e-05, "epoch": 0.015282775778577458, "percentage": 1.53, "elapsed_time": "0:19:02", "remaining_time": "20:26:55"} +{"current_steps": 87, "total_steps": 5627, "loss": 1.7694, "learning_rate": 3.999713699898057e-05, "epoch": 0.015460482473677196, "percentage": 1.55, "elapsed_time": "0:19:15", "remaining_time": "20:26:35"} +{"current_steps": 88, "total_steps": 5627, "loss": 1.7343, "learning_rate": 3.999694295607728e-05, "epoch": 0.015638189168776934, "percentage": 1.56, "elapsed_time": "0:19:28", "remaining_time": "20:26:16"} +{"current_steps": 89, "total_steps": 5627, "loss": 1.8091, "learning_rate": 3.999674255177038e-05, "epoch": 0.01581589586387667, "percentage": 1.58, "elapsed_time": "0:19:42", "remaining_time": "20:25:51"} +{"current_steps": 90, "total_steps": 5627, "loss": 1.7431, "learning_rate": 3.999653578612362e-05, "epoch": 0.01599360255897641, "percentage": 1.6, "elapsed_time": "0:19:55", "remaining_time": "20:25:33"} +{"current_steps": 91, "total_steps": 5627, "loss": 1.7802, "learning_rate": 3.999632265920277e-05, "epoch": 0.016171309254076147, "percentage": 1.62, "elapsed_time": "0:20:08", "remaining_time": "20:25:15"} +{"current_steps": 92, "total_steps": 5627, "loss": 1.7826, "learning_rate": 3.999610317107564e-05, "epoch": 0.016349015949175885, "percentage": 1.63, "elapsed_time": "0:20:21", "remaining_time": "20:25:01"} +{"current_steps": 93, "total_steps": 5627, "loss": 1.7418, "learning_rate": 3.999587732181205e-05, "epoch": 0.016526722644275623, "percentage": 1.65, "elapsed_time": "0:20:34", "remaining_time": "20:24:43"} +{"current_steps": 94, "total_steps": 5627, "loss": 1.7564, "learning_rate": 3.999564511148384e-05, "epoch": 0.01670442933937536, "percentage": 1.67, "elapsed_time": "0:20:48", "remaining_time": "20:24:25"} +{"current_steps": 95, "total_steps": 5627, "loss": 1.7633, "learning_rate": 3.999540654016488e-05, "epoch": 0.0168821360344751, "percentage": 1.69, "elapsed_time": "0:21:01", "remaining_time": "20:24:06"} +{"current_steps": 96, "total_steps": 5627, "loss": 1.7022, "learning_rate": 3.999516160793107e-05, "epoch": 0.017059842729574837, "percentage": 1.71, "elapsed_time": "0:21:14", "remaining_time": "20:23:48"} +{"current_steps": 97, "total_steps": 5627, "loss": 1.7699, "learning_rate": 3.9994910314860334e-05, "epoch": 0.017237549424674575, "percentage": 1.72, "elapsed_time": "0:21:27", "remaining_time": "20:23:28"} +{"current_steps": 98, "total_steps": 5627, "loss": 1.7267, "learning_rate": 3.99946526610326e-05, "epoch": 0.017415256119774312, "percentage": 1.74, "elapsed_time": "0:21:40", "remaining_time": "20:23:07"} +{"current_steps": 99, "total_steps": 5627, "loss": 1.7269, "learning_rate": 3.999438864652984e-05, "epoch": 0.01759296281487405, "percentage": 1.76, "elapsed_time": "0:21:53", "remaining_time": "20:22:44"} +{"current_steps": 100, "total_steps": 5627, "loss": 1.7254, "learning_rate": 3.999411827143604e-05, "epoch": 0.017770669509973788, "percentage": 1.78, "elapsed_time": "0:22:07", "remaining_time": "20:22:28"} +{"current_steps": 101, "total_steps": 5627, "loss": 1.7174, "learning_rate": 3.999384153583721e-05, "epoch": 0.017948376205073526, "percentage": 1.79, "elapsed_time": "0:22:20", "remaining_time": "20:22:11"} +{"current_steps": 102, "total_steps": 5627, "loss": 1.7588, "learning_rate": 3.999355843982139e-05, "epoch": 0.018126082900173264, "percentage": 1.81, "elapsed_time": "0:22:33", "remaining_time": "20:21:54"} +{"current_steps": 103, "total_steps": 5627, "loss": 1.7692, "learning_rate": 3.999326898347863e-05, "epoch": 0.018303789595273002, "percentage": 1.83, "elapsed_time": "0:22:46", "remaining_time": "20:21:36"} +{"current_steps": 104, "total_steps": 5627, "loss": 1.7229, "learning_rate": 3.9992973166901026e-05, "epoch": 0.01848149629037274, "percentage": 1.85, "elapsed_time": "0:22:59", "remaining_time": "20:21:19"} +{"current_steps": 105, "total_steps": 5627, "loss": 1.716, "learning_rate": 3.9992670990182666e-05, "epoch": 0.018659202985472478, "percentage": 1.87, "elapsed_time": "0:23:13", "remaining_time": "20:21:01"} +{"current_steps": 106, "total_steps": 5627, "loss": 1.7099, "learning_rate": 3.999236245341968e-05, "epoch": 0.018836909680572216, "percentage": 1.88, "elapsed_time": "0:23:26", "remaining_time": "20:20:44"} +{"current_steps": 107, "total_steps": 5627, "loss": 1.7334, "learning_rate": 3.999204755671023e-05, "epoch": 0.019014616375671953, "percentage": 1.9, "elapsed_time": "0:23:39", "remaining_time": "20:20:23"} +{"current_steps": 108, "total_steps": 5627, "loss": 1.6963, "learning_rate": 3.999172630015448e-05, "epoch": 0.01919232307077169, "percentage": 1.92, "elapsed_time": "0:23:52", "remaining_time": "20:20:04"} +{"current_steps": 109, "total_steps": 5627, "loss": 1.728, "learning_rate": 3.999139868385464e-05, "epoch": 0.01937002976587143, "percentage": 1.94, "elapsed_time": "0:24:05", "remaining_time": "20:19:47"} +{"current_steps": 110, "total_steps": 5627, "loss": 1.7138, "learning_rate": 3.999106470791492e-05, "epoch": 0.019547736460971167, "percentage": 1.95, "elapsed_time": "0:24:18", "remaining_time": "20:19:29"} +{"current_steps": 111, "total_steps": 5627, "loss": 1.7108, "learning_rate": 3.999072437244157e-05, "epoch": 0.019725443156070905, "percentage": 1.97, "elapsed_time": "0:24:32", "remaining_time": "20:19:11"} +{"current_steps": 112, "total_steps": 5627, "loss": 1.6981, "learning_rate": 3.999037767754285e-05, "epoch": 0.019903149851170643, "percentage": 1.99, "elapsed_time": "0:24:45", "remaining_time": "20:18:53"} +{"current_steps": 113, "total_steps": 5627, "loss": 1.6938, "learning_rate": 3.999002462332905e-05, "epoch": 0.02008085654627038, "percentage": 2.01, "elapsed_time": "0:24:58", "remaining_time": "20:18:36"} +{"current_steps": 114, "total_steps": 5627, "loss": 1.6945, "learning_rate": 3.99896652099125e-05, "epoch": 0.02025856324137012, "percentage": 2.03, "elapsed_time": "0:25:11", "remaining_time": "20:18:21"} +{"current_steps": 115, "total_steps": 5627, "loss": 1.7146, "learning_rate": 3.998929943740752e-05, "epoch": 0.020436269936469856, "percentage": 2.04, "elapsed_time": "0:25:24", "remaining_time": "20:18:04"} +{"current_steps": 116, "total_steps": 5627, "loss": 1.6832, "learning_rate": 3.998892730593047e-05, "epoch": 0.020613976631569594, "percentage": 2.06, "elapsed_time": "0:25:37", "remaining_time": "20:17:47"} +{"current_steps": 117, "total_steps": 5627, "loss": 1.6759, "learning_rate": 3.998854881559974e-05, "epoch": 0.020791683326669332, "percentage": 2.08, "elapsed_time": "0:25:51", "remaining_time": "20:17:29"} +{"current_steps": 118, "total_steps": 5627, "loss": 1.7151, "learning_rate": 3.998816396653573e-05, "epoch": 0.02096939002176907, "percentage": 2.1, "elapsed_time": "0:26:04", "remaining_time": "20:17:11"} +{"current_steps": 119, "total_steps": 5627, "loss": 1.7496, "learning_rate": 3.998777275886086e-05, "epoch": 0.021147096716868808, "percentage": 2.11, "elapsed_time": "0:26:17", "remaining_time": "20:16:56"} +{"current_steps": 120, "total_steps": 5627, "loss": 1.7266, "learning_rate": 3.9987375192699603e-05, "epoch": 0.021324803411968546, "percentage": 2.13, "elapsed_time": "0:26:30", "remaining_time": "20:16:44"} +{"current_steps": 121, "total_steps": 5627, "loss": 1.7176, "learning_rate": 3.998697126817841e-05, "epoch": 0.021502510107068284, "percentage": 2.15, "elapsed_time": "0:26:43", "remaining_time": "20:16:23"} +{"current_steps": 122, "total_steps": 5627, "loss": 1.7587, "learning_rate": 3.998656098542578e-05, "epoch": 0.02168021680216802, "percentage": 2.17, "elapsed_time": "0:26:57", "remaining_time": "20:16:05"} +{"current_steps": 123, "total_steps": 5627, "loss": 1.6356, "learning_rate": 3.9986144344572244e-05, "epoch": 0.02185792349726776, "percentage": 2.19, "elapsed_time": "0:27:10", "remaining_time": "20:15:48"} +{"current_steps": 124, "total_steps": 5627, "loss": 1.6403, "learning_rate": 3.998572134575033e-05, "epoch": 0.022035630192367497, "percentage": 2.2, "elapsed_time": "0:27:23", "remaining_time": "20:15:34"} +{"current_steps": 125, "total_steps": 5627, "loss": 1.6716, "learning_rate": 3.998529198909461e-05, "epoch": 0.022213336887467235, "percentage": 2.22, "elapsed_time": "0:27:36", "remaining_time": "20:15:21"} +{"current_steps": 126, "total_steps": 5627, "loss": 1.6616, "learning_rate": 3.9984856274741666e-05, "epoch": 0.022391043582566973, "percentage": 2.24, "elapsed_time": "0:27:49", "remaining_time": "20:15:05"} +{"current_steps": 127, "total_steps": 5627, "loss": 1.6513, "learning_rate": 3.998441420283011e-05, "epoch": 0.02256875027766671, "percentage": 2.26, "elapsed_time": "0:28:03", "remaining_time": "20:14:50"} +{"current_steps": 128, "total_steps": 5627, "loss": 1.6824, "learning_rate": 3.998396577350057e-05, "epoch": 0.02274645697276645, "percentage": 2.27, "elapsed_time": "0:28:16", "remaining_time": "20:14:34"} +{"current_steps": 129, "total_steps": 5627, "loss": 1.6936, "learning_rate": 3.9983510986895714e-05, "epoch": 0.022924163667866187, "percentage": 2.29, "elapsed_time": "0:28:29", "remaining_time": "20:14:18"} +{"current_steps": 130, "total_steps": 5627, "loss": 1.7095, "learning_rate": 3.998304984316019e-05, "epoch": 0.023101870362965925, "percentage": 2.31, "elapsed_time": "0:28:42", "remaining_time": "20:14:00"} +{"current_steps": 131, "total_steps": 5627, "loss": 1.6822, "learning_rate": 3.9982582342440726e-05, "epoch": 0.023279577058065663, "percentage": 2.33, "elapsed_time": "0:28:55", "remaining_time": "20:13:40"} +{"current_steps": 132, "total_steps": 5627, "loss": 1.6502, "learning_rate": 3.9982108484886016e-05, "epoch": 0.0234572837531654, "percentage": 2.35, "elapsed_time": "0:29:08", "remaining_time": "20:13:21"} +{"current_steps": 133, "total_steps": 5627, "loss": 1.6866, "learning_rate": 3.998162827064683e-05, "epoch": 0.02363499044826514, "percentage": 2.36, "elapsed_time": "0:29:21", "remaining_time": "20:13:03"} +{"current_steps": 134, "total_steps": 5627, "loss": 1.6819, "learning_rate": 3.998114169987591e-05, "epoch": 0.023812697143364876, "percentage": 2.38, "elapsed_time": "0:29:35", "remaining_time": "20:12:48"} +{"current_steps": 135, "total_steps": 5627, "loss": 1.7422, "learning_rate": 3.998064877272806e-05, "epoch": 0.023990403838464614, "percentage": 2.4, "elapsed_time": "0:29:48", "remaining_time": "20:12:33"} +{"current_steps": 136, "total_steps": 5627, "loss": 1.6836, "learning_rate": 3.998014948936008e-05, "epoch": 0.024168110533564352, "percentage": 2.42, "elapsed_time": "0:30:01", "remaining_time": "20:12:16"} +{"current_steps": 137, "total_steps": 5627, "loss": 1.6646, "learning_rate": 3.99796438499308e-05, "epoch": 0.02434581722866409, "percentage": 2.43, "elapsed_time": "0:30:14", "remaining_time": "20:12:01"} +{"current_steps": 138, "total_steps": 5627, "loss": 1.665, "learning_rate": 3.997913185460108e-05, "epoch": 0.024523523923763828, "percentage": 2.45, "elapsed_time": "0:30:27", "remaining_time": "20:11:47"} +{"current_steps": 139, "total_steps": 5627, "loss": 1.6624, "learning_rate": 3.997861350353379e-05, "epoch": 0.024701230618863566, "percentage": 2.47, "elapsed_time": "0:30:41", "remaining_time": "20:11:32"} +{"current_steps": 140, "total_steps": 5627, "loss": 1.7147, "learning_rate": 3.997808879689384e-05, "epoch": 0.024878937313963304, "percentage": 2.49, "elapsed_time": "0:30:54", "remaining_time": "20:11:17"} +{"current_steps": 141, "total_steps": 5627, "loss": 1.6909, "learning_rate": 3.9977557734848127e-05, "epoch": 0.02505664400906304, "percentage": 2.51, "elapsed_time": "0:31:07", "remaining_time": "20:11:01"} +{"current_steps": 142, "total_steps": 5627, "loss": 1.6584, "learning_rate": 3.997702031756561e-05, "epoch": 0.02523435070416278, "percentage": 2.52, "elapsed_time": "0:31:20", "remaining_time": "20:10:45"} +{"current_steps": 143, "total_steps": 5627, "loss": 1.6917, "learning_rate": 3.997647654521724e-05, "epoch": 0.025412057399262517, "percentage": 2.54, "elapsed_time": "0:31:33", "remaining_time": "20:10:29"} +{"current_steps": 144, "total_steps": 5627, "loss": 1.6634, "learning_rate": 3.997592641797601e-05, "epoch": 0.025589764094362255, "percentage": 2.56, "elapsed_time": "0:31:47", "remaining_time": "20:10:15"} +{"current_steps": 145, "total_steps": 5627, "loss": 1.6671, "learning_rate": 3.997536993601692e-05, "epoch": 0.025767470789461993, "percentage": 2.58, "elapsed_time": "0:32:00", "remaining_time": "20:10:01"} +{"current_steps": 146, "total_steps": 5627, "loss": 1.675, "learning_rate": 3.997480709951701e-05, "epoch": 0.02594517748456173, "percentage": 2.59, "elapsed_time": "0:32:13", "remaining_time": "20:09:46"} +{"current_steps": 147, "total_steps": 5627, "loss": 1.6687, "learning_rate": 3.997423790865531e-05, "epoch": 0.02612288417966147, "percentage": 2.61, "elapsed_time": "0:32:26", "remaining_time": "20:09:31"} +{"current_steps": 148, "total_steps": 5627, "loss": 1.6241, "learning_rate": 3.99736623636129e-05, "epoch": 0.026300590874761207, "percentage": 2.63, "elapsed_time": "0:32:39", "remaining_time": "20:09:17"} +{"current_steps": 149, "total_steps": 5627, "loss": 1.6455, "learning_rate": 3.997308046457287e-05, "epoch": 0.026478297569860944, "percentage": 2.65, "elapsed_time": "0:32:53", "remaining_time": "20:09:03"} +{"current_steps": 150, "total_steps": 5627, "loss": 1.7277, "learning_rate": 3.997249221172033e-05, "epoch": 0.026656004264960682, "percentage": 2.67, "elapsed_time": "0:33:06", "remaining_time": "20:08:48"} +{"current_steps": 151, "total_steps": 5627, "loss": 1.637, "learning_rate": 3.997189760524242e-05, "epoch": 0.02683371096006042, "percentage": 2.68, "elapsed_time": "0:33:19", "remaining_time": "20:08:32"} +{"current_steps": 152, "total_steps": 5627, "loss": 1.6634, "learning_rate": 3.997129664532829e-05, "epoch": 0.027011417655160158, "percentage": 2.7, "elapsed_time": "0:33:32", "remaining_time": "20:08:13"} +{"current_steps": 153, "total_steps": 5627, "loss": 1.6723, "learning_rate": 3.9970689332169124e-05, "epoch": 0.027189124350259896, "percentage": 2.72, "elapsed_time": "0:33:45", "remaining_time": "20:07:55"} +{"current_steps": 154, "total_steps": 5627, "loss": 1.6404, "learning_rate": 3.9970075665958124e-05, "epoch": 0.027366831045359634, "percentage": 2.74, "elapsed_time": "0:33:58", "remaining_time": "20:07:37"} +{"current_steps": 155, "total_steps": 5627, "loss": 1.6465, "learning_rate": 3.996945564689049e-05, "epoch": 0.027544537740459372, "percentage": 2.75, "elapsed_time": "0:34:12", "remaining_time": "20:07:22"} +{"current_steps": 156, "total_steps": 5627, "loss": 1.6791, "learning_rate": 3.996882927516347e-05, "epoch": 0.02772224443555911, "percentage": 2.77, "elapsed_time": "0:34:25", "remaining_time": "20:07:07"} +{"current_steps": 157, "total_steps": 5627, "loss": 1.6456, "learning_rate": 3.9968196550976335e-05, "epoch": 0.027899951130658848, "percentage": 2.79, "elapsed_time": "0:34:38", "remaining_time": "20:06:52"} +{"current_steps": 158, "total_steps": 5627, "loss": 1.6253, "learning_rate": 3.996755747453036e-05, "epoch": 0.028077657825758585, "percentage": 2.81, "elapsed_time": "0:34:51", "remaining_time": "20:06:34"} +{"current_steps": 159, "total_steps": 5627, "loss": 1.6612, "learning_rate": 3.996691204602884e-05, "epoch": 0.028255364520858323, "percentage": 2.83, "elapsed_time": "0:35:04", "remaining_time": "20:06:16"} +{"current_steps": 160, "total_steps": 5627, "loss": 1.696, "learning_rate": 3.99662602656771e-05, "epoch": 0.02843307121595806, "percentage": 2.84, "elapsed_time": "0:35:17", "remaining_time": "20:06:03"} +{"current_steps": 161, "total_steps": 5627, "loss": 1.6818, "learning_rate": 3.9965602133682495e-05, "epoch": 0.0286107779110578, "percentage": 2.86, "elapsed_time": "0:35:31", "remaining_time": "20:05:48"} +{"current_steps": 162, "total_steps": 5627, "loss": 1.6113, "learning_rate": 3.9964937650254375e-05, "epoch": 0.028788484606157537, "percentage": 2.88, "elapsed_time": "0:35:44", "remaining_time": "20:05:32"} +{"current_steps": 163, "total_steps": 5627, "loss": 1.634, "learning_rate": 3.9964266815604135e-05, "epoch": 0.028966191301257275, "percentage": 2.9, "elapsed_time": "0:35:57", "remaining_time": "20:05:15"} +{"current_steps": 164, "total_steps": 5627, "loss": 1.6214, "learning_rate": 3.9963589629945174e-05, "epoch": 0.029143897996357013, "percentage": 2.91, "elapsed_time": "0:36:10", "remaining_time": "20:05:00"} +{"current_steps": 165, "total_steps": 5627, "loss": 1.6764, "learning_rate": 3.996290609349292e-05, "epoch": 0.02932160469145675, "percentage": 2.93, "elapsed_time": "0:36:23", "remaining_time": "20:04:45"} +{"current_steps": 166, "total_steps": 5627, "loss": 1.6439, "learning_rate": 3.996221620646482e-05, "epoch": 0.02949931138655649, "percentage": 2.95, "elapsed_time": "0:36:36", "remaining_time": "20:04:30"} +{"current_steps": 167, "total_steps": 5627, "loss": 1.6424, "learning_rate": 3.996151996908034e-05, "epoch": 0.029677018081656226, "percentage": 2.97, "elapsed_time": "0:36:50", "remaining_time": "20:04:16"} +{"current_steps": 168, "total_steps": 5627, "loss": 1.6484, "learning_rate": 3.996081738156096e-05, "epoch": 0.029854724776755964, "percentage": 2.99, "elapsed_time": "0:37:03", "remaining_time": "20:04:02"} +{"current_steps": 169, "total_steps": 5627, "loss": 1.6558, "learning_rate": 3.996010844413019e-05, "epoch": 0.030032431471855702, "percentage": 3.0, "elapsed_time": "0:37:16", "remaining_time": "20:03:47"} +{"current_steps": 170, "total_steps": 5627, "loss": 1.6892, "learning_rate": 3.995939315701356e-05, "epoch": 0.03021013816695544, "percentage": 3.02, "elapsed_time": "0:37:29", "remaining_time": "20:03:33"} +{"current_steps": 171, "total_steps": 5627, "loss": 1.6204, "learning_rate": 3.995867152043861e-05, "epoch": 0.030387844862055178, "percentage": 3.04, "elapsed_time": "0:37:42", "remaining_time": "20:03:16"} +{"current_steps": 172, "total_steps": 5627, "loss": 1.6518, "learning_rate": 3.9957943534634914e-05, "epoch": 0.030565551557154916, "percentage": 3.06, "elapsed_time": "0:37:55", "remaining_time": "20:02:57"} +{"current_steps": 173, "total_steps": 5627, "loss": 1.6389, "learning_rate": 3.9957209199834055e-05, "epoch": 0.030743258252254654, "percentage": 3.07, "elapsed_time": "0:38:08", "remaining_time": "20:02:41"} +{"current_steps": 174, "total_steps": 5627, "loss": 1.6426, "learning_rate": 3.995646851626964e-05, "epoch": 0.03092096494735439, "percentage": 3.09, "elapsed_time": "0:38:22", "remaining_time": "20:02:24"} +{"current_steps": 175, "total_steps": 5627, "loss": 1.6373, "learning_rate": 3.9955721484177285e-05, "epoch": 0.03109867164245413, "percentage": 3.11, "elapsed_time": "0:38:35", "remaining_time": "20:02:09"} +{"current_steps": 176, "total_steps": 5627, "loss": 1.659, "learning_rate": 3.9954968103794643e-05, "epoch": 0.03127637833755387, "percentage": 3.13, "elapsed_time": "0:38:48", "remaining_time": "20:01:55"} +{"current_steps": 177, "total_steps": 5627, "loss": 1.6385, "learning_rate": 3.9954208375361376e-05, "epoch": 0.03145408503265361, "percentage": 3.15, "elapsed_time": "0:39:01", "remaining_time": "20:01:41"} +{"current_steps": 178, "total_steps": 5627, "loss": 1.6435, "learning_rate": 3.9953442299119166e-05, "epoch": 0.03163179172775334, "percentage": 3.16, "elapsed_time": "0:39:14", "remaining_time": "20:01:27"} +{"current_steps": 179, "total_steps": 5627, "loss": 1.6432, "learning_rate": 3.995266987531173e-05, "epoch": 0.031809498422853084, "percentage": 3.18, "elapsed_time": "0:39:28", "remaining_time": "20:01:13"} +{"current_steps": 180, "total_steps": 5627, "loss": 1.6434, "learning_rate": 3.995189110418477e-05, "epoch": 0.03198720511795282, "percentage": 3.2, "elapsed_time": "0:39:41", "remaining_time": "20:00:58"} +{"current_steps": 181, "total_steps": 5627, "loss": 1.603, "learning_rate": 3.9951105985986044e-05, "epoch": 0.03216491181305256, "percentage": 3.22, "elapsed_time": "0:39:54", "remaining_time": "20:00:42"} +{"current_steps": 182, "total_steps": 5627, "loss": 1.6698, "learning_rate": 3.9950314520965304e-05, "epoch": 0.032342618508152295, "percentage": 3.23, "elapsed_time": "0:40:07", "remaining_time": "20:00:26"} +{"current_steps": 183, "total_steps": 5627, "loss": 1.6363, "learning_rate": 3.9949516709374337e-05, "epoch": 0.032520325203252036, "percentage": 3.25, "elapsed_time": "0:40:20", "remaining_time": "20:00:12"} +{"current_steps": 184, "total_steps": 5627, "loss": 1.6761, "learning_rate": 3.9948712551466925e-05, "epoch": 0.03269803189835177, "percentage": 3.27, "elapsed_time": "0:40:33", "remaining_time": "19:59:58"} +{"current_steps": 185, "total_steps": 5627, "loss": 1.6228, "learning_rate": 3.994790204749891e-05, "epoch": 0.03287573859345151, "percentage": 3.29, "elapsed_time": "0:40:47", "remaining_time": "19:59:44"} +{"current_steps": 186, "total_steps": 5627, "loss": 1.6578, "learning_rate": 3.994708519772811e-05, "epoch": 0.033053445288551246, "percentage": 3.31, "elapsed_time": "0:41:00", "remaining_time": "19:59:29"} +{"current_steps": 187, "total_steps": 5627, "loss": 1.6126, "learning_rate": 3.994626200241439e-05, "epoch": 0.03323115198365099, "percentage": 3.32, "elapsed_time": "0:41:13", "remaining_time": "19:59:15"} +{"current_steps": 188, "total_steps": 5627, "loss": 1.6306, "learning_rate": 3.9945432461819615e-05, "epoch": 0.03340885867875072, "percentage": 3.34, "elapsed_time": "0:41:26", "remaining_time": "19:59:02"} +{"current_steps": 189, "total_steps": 5627, "loss": 1.6146, "learning_rate": 3.994459657620769e-05, "epoch": 0.03358656537385046, "percentage": 3.36, "elapsed_time": "0:41:39", "remaining_time": "19:58:50"} +{"current_steps": 190, "total_steps": 5627, "loss": 1.6378, "learning_rate": 3.994375434584452e-05, "epoch": 0.0337642720689502, "percentage": 3.38, "elapsed_time": "0:41:53", "remaining_time": "19:58:36"} +{"current_steps": 191, "total_steps": 5627, "loss": 1.6357, "learning_rate": 3.9942905770998025e-05, "epoch": 0.03394197876404994, "percentage": 3.39, "elapsed_time": "0:42:06", "remaining_time": "19:58:22"} +{"current_steps": 192, "total_steps": 5627, "loss": 1.6567, "learning_rate": 3.994205085193817e-05, "epoch": 0.03411968545914967, "percentage": 3.41, "elapsed_time": "0:42:19", "remaining_time": "19:58:08"} +{"current_steps": 193, "total_steps": 5627, "loss": 1.6044, "learning_rate": 3.9941189588936905e-05, "epoch": 0.034297392154249415, "percentage": 3.43, "elapsed_time": "0:42:32", "remaining_time": "19:57:53"} +{"current_steps": 194, "total_steps": 5627, "loss": 1.626, "learning_rate": 3.994032198226823e-05, "epoch": 0.03447509884934915, "percentage": 3.45, "elapsed_time": "0:42:45", "remaining_time": "19:57:37"} +{"current_steps": 195, "total_steps": 5627, "loss": 1.6657, "learning_rate": 3.993944803220813e-05, "epoch": 0.03465280554444889, "percentage": 3.47, "elapsed_time": "0:42:58", "remaining_time": "19:57:19"} +{"current_steps": 196, "total_steps": 5627, "loss": 1.6047, "learning_rate": 3.9938567739034634e-05, "epoch": 0.034830512239548625, "percentage": 3.48, "elapsed_time": "0:43:12", "remaining_time": "19:57:04"} +{"current_steps": 197, "total_steps": 5627, "loss": 1.5915, "learning_rate": 3.993768110302778e-05, "epoch": 0.035008218934648366, "percentage": 3.5, "elapsed_time": "0:43:25", "remaining_time": "19:56:50"} +{"current_steps": 198, "total_steps": 5627, "loss": 1.6338, "learning_rate": 3.9936788124469615e-05, "epoch": 0.0351859256297481, "percentage": 3.52, "elapsed_time": "0:43:38", "remaining_time": "19:56:37"} +{"current_steps": 199, "total_steps": 5627, "loss": 1.6309, "learning_rate": 3.993588880364423e-05, "epoch": 0.03536363232484784, "percentage": 3.54, "elapsed_time": "0:43:51", "remaining_time": "19:56:23"} +{"current_steps": 200, "total_steps": 5627, "loss": 1.6072, "learning_rate": 3.99349831408377e-05, "epoch": 0.035541339019947576, "percentage": 3.55, "elapsed_time": "0:44:04", "remaining_time": "19:56:10"} +{"current_steps": 201, "total_steps": 5627, "loss": 1.5952, "learning_rate": 3.993407113633814e-05, "epoch": 0.03571904571504732, "percentage": 3.57, "elapsed_time": "0:44:18", "remaining_time": "19:55:56"} +{"current_steps": 202, "total_steps": 5627, "loss": 1.6452, "learning_rate": 3.993315279043568e-05, "epoch": 0.03589675241014705, "percentage": 3.59, "elapsed_time": "0:44:31", "remaining_time": "19:55:39"} +{"current_steps": 203, "total_steps": 5627, "loss": 1.5831, "learning_rate": 3.9932228103422445e-05, "epoch": 0.036074459105246794, "percentage": 3.61, "elapsed_time": "0:44:44", "remaining_time": "19:55:22"} +{"current_steps": 204, "total_steps": 5627, "loss": 1.5641, "learning_rate": 3.993129707559262e-05, "epoch": 0.03625216580034653, "percentage": 3.63, "elapsed_time": "0:44:57", "remaining_time": "19:55:07"} +{"current_steps": 205, "total_steps": 5627, "loss": 1.5688, "learning_rate": 3.9930359707242364e-05, "epoch": 0.03642987249544627, "percentage": 3.64, "elapsed_time": "0:45:10", "remaining_time": "19:54:52"} +{"current_steps": 206, "total_steps": 5627, "loss": 1.5621, "learning_rate": 3.9929415998669875e-05, "epoch": 0.036607579190546004, "percentage": 3.66, "elapsed_time": "0:45:23", "remaining_time": "19:54:38"} +{"current_steps": 207, "total_steps": 5627, "loss": 1.6295, "learning_rate": 3.992846595017538e-05, "epoch": 0.036785285885645745, "percentage": 3.68, "elapsed_time": "0:45:37", "remaining_time": "19:54:24"} +{"current_steps": 208, "total_steps": 5627, "loss": 1.5886, "learning_rate": 3.9927509562061084e-05, "epoch": 0.03696299258074548, "percentage": 3.7, "elapsed_time": "0:45:50", "remaining_time": "19:54:10"} +{"current_steps": 209, "total_steps": 5627, "loss": 1.598, "learning_rate": 3.9926546834631244e-05, "epoch": 0.03714069927584522, "percentage": 3.71, "elapsed_time": "0:46:03", "remaining_time": "19:53:56"} +{"current_steps": 210, "total_steps": 5627, "loss": 1.5967, "learning_rate": 3.9925577768192116e-05, "epoch": 0.037318405970944955, "percentage": 3.73, "elapsed_time": "0:46:16", "remaining_time": "19:53:43"} +{"current_steps": 211, "total_steps": 5627, "loss": 1.6137, "learning_rate": 3.9924602363051995e-05, "epoch": 0.0374961126660447, "percentage": 3.75, "elapsed_time": "0:46:29", "remaining_time": "19:53:28"} +{"current_steps": 212, "total_steps": 5627, "loss": 1.6328, "learning_rate": 3.992362061952115e-05, "epoch": 0.03767381936114443, "percentage": 3.77, "elapsed_time": "0:46:42", "remaining_time": "19:53:15"} +{"current_steps": 213, "total_steps": 5627, "loss": 1.5706, "learning_rate": 3.9922632537911916e-05, "epoch": 0.03785152605624417, "percentage": 3.79, "elapsed_time": "0:46:56", "remaining_time": "19:52:58"} +{"current_steps": 214, "total_steps": 5627, "loss": 1.5984, "learning_rate": 3.9921638118538607e-05, "epoch": 0.03802923275134391, "percentage": 3.8, "elapsed_time": "0:47:09", "remaining_time": "19:52:41"} +{"current_steps": 215, "total_steps": 5627, "loss": 1.629, "learning_rate": 3.9920637361717566e-05, "epoch": 0.03820693944644365, "percentage": 3.82, "elapsed_time": "0:47:22", "remaining_time": "19:52:25"} +{"current_steps": 216, "total_steps": 5627, "loss": 1.5745, "learning_rate": 3.991963026776716e-05, "epoch": 0.03838464614154338, "percentage": 3.84, "elapsed_time": "0:47:35", "remaining_time": "19:52:11"} +{"current_steps": 217, "total_steps": 5627, "loss": 1.5943, "learning_rate": 3.9918616837007755e-05, "epoch": 0.038562352836643124, "percentage": 3.86, "elapsed_time": "0:47:48", "remaining_time": "19:51:57"} +{"current_steps": 218, "total_steps": 5627, "loss": 1.5936, "learning_rate": 3.9917597069761746e-05, "epoch": 0.03874005953174286, "percentage": 3.87, "elapsed_time": "0:48:01", "remaining_time": "19:51:43"} +{"current_steps": 219, "total_steps": 5627, "loss": 1.5849, "learning_rate": 3.991657096635355e-05, "epoch": 0.0389177662268426, "percentage": 3.89, "elapsed_time": "0:48:15", "remaining_time": "19:51:30"} +{"current_steps": 220, "total_steps": 5627, "loss": 1.6322, "learning_rate": 3.991553852710958e-05, "epoch": 0.039095472921942334, "percentage": 3.91, "elapsed_time": "0:48:28", "remaining_time": "19:51:16"} +{"current_steps": 221, "total_steps": 5627, "loss": 1.6001, "learning_rate": 3.991449975235827e-05, "epoch": 0.039273179617042075, "percentage": 3.93, "elapsed_time": "0:48:41", "remaining_time": "19:51:03"} +{"current_steps": 222, "total_steps": 5627, "loss": 1.5732, "learning_rate": 3.991345464243009e-05, "epoch": 0.03945088631214181, "percentage": 3.95, "elapsed_time": "0:48:54", "remaining_time": "19:50:49"} +{"current_steps": 223, "total_steps": 5627, "loss": 1.5818, "learning_rate": 3.9912403197657485e-05, "epoch": 0.03962859300724155, "percentage": 3.96, "elapsed_time": "0:49:07", "remaining_time": "19:50:36"} +{"current_steps": 224, "total_steps": 5627, "loss": 1.5495, "learning_rate": 3.9911345418374965e-05, "epoch": 0.039806299702341286, "percentage": 3.98, "elapsed_time": "0:49:21", "remaining_time": "19:50:21"} +{"current_steps": 225, "total_steps": 5627, "loss": 1.5785, "learning_rate": 3.991028130491901e-05, "epoch": 0.03998400639744103, "percentage": 4.0, "elapsed_time": "0:49:34", "remaining_time": "19:50:06"} +{"current_steps": 226, "total_steps": 5627, "loss": 1.5928, "learning_rate": 3.990921085762815e-05, "epoch": 0.04016171309254076, "percentage": 4.02, "elapsed_time": "0:49:47", "remaining_time": "19:49:51"} +{"current_steps": 227, "total_steps": 5627, "loss": 1.5949, "learning_rate": 3.99081340768429e-05, "epoch": 0.0403394197876405, "percentage": 4.03, "elapsed_time": "0:50:00", "remaining_time": "19:49:38"} +{"current_steps": 228, "total_steps": 5627, "loss": 1.599, "learning_rate": 3.9907050962905814e-05, "epoch": 0.04051712648274024, "percentage": 4.05, "elapsed_time": "0:50:13", "remaining_time": "19:49:24"} +{"current_steps": 229, "total_steps": 5627, "loss": 1.5809, "learning_rate": 3.990596151616145e-05, "epoch": 0.04069483317783998, "percentage": 4.07, "elapsed_time": "0:50:26", "remaining_time": "19:49:11"} +{"current_steps": 230, "total_steps": 5627, "loss": 1.6317, "learning_rate": 3.9904865736956376e-05, "epoch": 0.04087253987293971, "percentage": 4.09, "elapsed_time": "0:50:40", "remaining_time": "19:48:57"} +{"current_steps": 231, "total_steps": 5627, "loss": 1.6248, "learning_rate": 3.990376362563918e-05, "epoch": 0.041050246568039454, "percentage": 4.11, "elapsed_time": "0:50:53", "remaining_time": "19:48:43"} +{"current_steps": 232, "total_steps": 5627, "loss": 1.628, "learning_rate": 3.990265518256047e-05, "epoch": 0.04122795326313919, "percentage": 4.12, "elapsed_time": "0:51:06", "remaining_time": "19:48:29"} +{"current_steps": 233, "total_steps": 5627, "loss": 1.5614, "learning_rate": 3.990154040807287e-05, "epoch": 0.04140565995823893, "percentage": 4.14, "elapsed_time": "0:51:19", "remaining_time": "19:48:14"} +{"current_steps": 234, "total_steps": 5627, "loss": 1.5737, "learning_rate": 3.9900419302530984e-05, "epoch": 0.041583366653338664, "percentage": 4.16, "elapsed_time": "0:51:32", "remaining_time": "19:47:58"} +{"current_steps": 235, "total_steps": 5627, "loss": 1.59, "learning_rate": 3.989929186629149e-05, "epoch": 0.041761073348438406, "percentage": 4.18, "elapsed_time": "0:51:45", "remaining_time": "19:47:42"} +{"current_steps": 236, "total_steps": 5627, "loss": 1.6081, "learning_rate": 3.989815809971302e-05, "epoch": 0.04193878004353814, "percentage": 4.19, "elapsed_time": "0:51:59", "remaining_time": "19:47:28"} +{"current_steps": 237, "total_steps": 5627, "loss": 1.6122, "learning_rate": 3.989701800315626e-05, "epoch": 0.04211648673863788, "percentage": 4.21, "elapsed_time": "0:52:12", "remaining_time": "19:47:12"} +{"current_steps": 238, "total_steps": 5627, "loss": 1.5899, "learning_rate": 3.989587157698389e-05, "epoch": 0.042294193433737616, "percentage": 4.23, "elapsed_time": "0:52:25", "remaining_time": "19:46:58"} +{"current_steps": 239, "total_steps": 5627, "loss": 1.5385, "learning_rate": 3.989471882156061e-05, "epoch": 0.04247190012883736, "percentage": 4.25, "elapsed_time": "0:52:38", "remaining_time": "19:46:44"} +{"current_steps": 240, "total_steps": 5627, "loss": 1.589, "learning_rate": 3.989355973725315e-05, "epoch": 0.04264960682393709, "percentage": 4.27, "elapsed_time": "0:52:51", "remaining_time": "19:46:31"} +{"current_steps": 241, "total_steps": 5627, "loss": 1.6116, "learning_rate": 3.9892394324430215e-05, "epoch": 0.04282731351903683, "percentage": 4.28, "elapsed_time": "0:53:04", "remaining_time": "19:46:17"} +{"current_steps": 242, "total_steps": 5627, "loss": 1.561, "learning_rate": 3.989122258346255e-05, "epoch": 0.04300502021413657, "percentage": 4.3, "elapsed_time": "0:53:18", "remaining_time": "19:46:04"} +{"current_steps": 243, "total_steps": 5627, "loss": 1.6205, "learning_rate": 3.989004451472291e-05, "epoch": 0.04318272690923631, "percentage": 4.32, "elapsed_time": "0:53:31", "remaining_time": "19:45:50"} +{"current_steps": 244, "total_steps": 5627, "loss": 1.6104, "learning_rate": 3.988886011858606e-05, "epoch": 0.04336043360433604, "percentage": 4.34, "elapsed_time": "0:53:44", "remaining_time": "19:45:36"} +{"current_steps": 245, "total_steps": 5627, "loss": 1.5922, "learning_rate": 3.9887669395428776e-05, "epoch": 0.043538140299435785, "percentage": 4.35, "elapsed_time": "0:53:57", "remaining_time": "19:45:23"} +{"current_steps": 246, "total_steps": 5627, "loss": 1.5628, "learning_rate": 3.988647234562986e-05, "epoch": 0.04371584699453552, "percentage": 4.37, "elapsed_time": "0:54:10", "remaining_time": "19:45:09"} +{"current_steps": 247, "total_steps": 5627, "loss": 1.609, "learning_rate": 3.988526896957011e-05, "epoch": 0.04389355368963526, "percentage": 4.39, "elapsed_time": "0:54:24", "remaining_time": "19:44:55"} +{"current_steps": 248, "total_steps": 5627, "loss": 1.5913, "learning_rate": 3.988405926763234e-05, "epoch": 0.044071260384734995, "percentage": 4.41, "elapsed_time": "0:54:37", "remaining_time": "19:44:41"} +{"current_steps": 249, "total_steps": 5627, "loss": 1.5972, "learning_rate": 3.9882843240201374e-05, "epoch": 0.044248967079834736, "percentage": 4.43, "elapsed_time": "0:54:50", "remaining_time": "19:44:28"} +{"current_steps": 250, "total_steps": 5627, "loss": 1.5783, "learning_rate": 3.988162088766406e-05, "epoch": 0.04442667377493447, "percentage": 4.44, "elapsed_time": "0:55:03", "remaining_time": "19:44:14"} +{"current_steps": 251, "total_steps": 5627, "loss": 1.587, "learning_rate": 3.988039221040926e-05, "epoch": 0.04460438047003421, "percentage": 4.46, "elapsed_time": "0:55:16", "remaining_time": "19:44:01"} +{"current_steps": 252, "total_steps": 5627, "loss": 1.5918, "learning_rate": 3.9879157208827826e-05, "epoch": 0.044782087165133946, "percentage": 4.48, "elapsed_time": "0:55:30", "remaining_time": "19:43:49"} +{"current_steps": 253, "total_steps": 5627, "loss": 1.5574, "learning_rate": 3.9877915883312636e-05, "epoch": 0.04495979386023369, "percentage": 4.5, "elapsed_time": "0:55:43", "remaining_time": "19:43:35"} +{"current_steps": 254, "total_steps": 5627, "loss": 1.5939, "learning_rate": 3.9876668234258586e-05, "epoch": 0.04513750055533342, "percentage": 4.51, "elapsed_time": "0:55:56", "remaining_time": "19:43:22"} +{"current_steps": 255, "total_steps": 5627, "loss": 1.61, "learning_rate": 3.9875414262062574e-05, "epoch": 0.045315207250433163, "percentage": 4.53, "elapsed_time": "0:56:09", "remaining_time": "19:43:07"} +{"current_steps": 256, "total_steps": 5627, "loss": 1.5715, "learning_rate": 3.9874153967123506e-05, "epoch": 0.0454929139455329, "percentage": 4.55, "elapsed_time": "0:56:22", "remaining_time": "19:42:53"} +{"current_steps": 257, "total_steps": 5627, "loss": 1.5788, "learning_rate": 3.9872887349842314e-05, "epoch": 0.04567062064063264, "percentage": 4.57, "elapsed_time": "0:56:36", "remaining_time": "19:42:39"} +{"current_steps": 258, "total_steps": 5627, "loss": 1.6321, "learning_rate": 3.987161441062194e-05, "epoch": 0.045848327335732374, "percentage": 4.59, "elapsed_time": "0:56:49", "remaining_time": "19:42:23"} +{"current_steps": 259, "total_steps": 5627, "loss": 1.5522, "learning_rate": 3.98703351498673e-05, "epoch": 0.046026034030832115, "percentage": 4.6, "elapsed_time": "0:57:02", "remaining_time": "19:42:09"} +{"current_steps": 260, "total_steps": 5627, "loss": 1.5573, "learning_rate": 3.9869049567985384e-05, "epoch": 0.04620374072593185, "percentage": 4.62, "elapsed_time": "0:57:15", "remaining_time": "19:41:56"} +{"current_steps": 261, "total_steps": 5627, "loss": 1.625, "learning_rate": 3.9867757665385146e-05, "epoch": 0.04638144742103159, "percentage": 4.64, "elapsed_time": "0:57:28", "remaining_time": "19:41:42"} +{"current_steps": 262, "total_steps": 5627, "loss": 1.5578, "learning_rate": 3.986645944247756e-05, "epoch": 0.046559154116131325, "percentage": 4.66, "elapsed_time": "0:57:41", "remaining_time": "19:41:29"} +{"current_steps": 263, "total_steps": 5627, "loss": 1.5679, "learning_rate": 3.986515489967562e-05, "epoch": 0.04673686081123107, "percentage": 4.67, "elapsed_time": "0:57:55", "remaining_time": "19:41:15"} +{"current_steps": 264, "total_steps": 5627, "loss": 1.5496, "learning_rate": 3.9863844037394326e-05, "epoch": 0.0469145675063308, "percentage": 4.69, "elapsed_time": "0:58:08", "remaining_time": "19:41:02"} +{"current_steps": 265, "total_steps": 5627, "loss": 1.5568, "learning_rate": 3.986252685605069e-05, "epoch": 0.04709227420143054, "percentage": 4.71, "elapsed_time": "0:58:21", "remaining_time": "19:40:47"} +{"current_steps": 266, "total_steps": 5627, "loss": 1.5567, "learning_rate": 3.986120335606372e-05, "epoch": 0.04726998089653028, "percentage": 4.73, "elapsed_time": "0:58:34", "remaining_time": "19:40:33"} +{"current_steps": 267, "total_steps": 5627, "loss": 1.5729, "learning_rate": 3.985987353785446e-05, "epoch": 0.04744768759163002, "percentage": 4.74, "elapsed_time": "0:58:47", "remaining_time": "19:40:19"} +{"current_steps": 268, "total_steps": 5627, "loss": 1.5716, "learning_rate": 3.9858537401845955e-05, "epoch": 0.04762539428672975, "percentage": 4.76, "elapsed_time": "0:59:00", "remaining_time": "19:40:05"} +{"current_steps": 269, "total_steps": 5627, "loss": 1.5793, "learning_rate": 3.985719494846324e-05, "epoch": 0.047803100981829494, "percentage": 4.78, "elapsed_time": "0:59:14", "remaining_time": "19:39:50"} +{"current_steps": 270, "total_steps": 5627, "loss": 1.5812, "learning_rate": 3.985584617813338e-05, "epoch": 0.04798080767692923, "percentage": 4.8, "elapsed_time": "0:59:27", "remaining_time": "19:39:36"} +{"current_steps": 271, "total_steps": 5627, "loss": 1.5836, "learning_rate": 3.985449109128545e-05, "epoch": 0.04815851437202897, "percentage": 4.82, "elapsed_time": "0:59:40", "remaining_time": "19:39:21"} +{"current_steps": 272, "total_steps": 5627, "loss": 1.5948, "learning_rate": 3.985312968835051e-05, "epoch": 0.048336221067128704, "percentage": 4.83, "elapsed_time": "0:59:53", "remaining_time": "19:39:09"} +{"current_steps": 273, "total_steps": 5627, "loss": 1.5933, "learning_rate": 3.9851761969761676e-05, "epoch": 0.048513927762228445, "percentage": 4.85, "elapsed_time": "1:00:06", "remaining_time": "19:38:54"} +{"current_steps": 274, "total_steps": 5627, "loss": 1.5873, "learning_rate": 3.985038793595402e-05, "epoch": 0.04869163445732818, "percentage": 4.87, "elapsed_time": "1:00:19", "remaining_time": "19:38:41"} +{"current_steps": 275, "total_steps": 5627, "loss": 1.5742, "learning_rate": 3.984900758736467e-05, "epoch": 0.04886934115242792, "percentage": 4.89, "elapsed_time": "1:00:33", "remaining_time": "19:38:28"} +{"current_steps": 276, "total_steps": 5627, "loss": 1.5751, "learning_rate": 3.984762092443271e-05, "epoch": 0.049047047847527656, "percentage": 4.9, "elapsed_time": "1:00:46", "remaining_time": "19:38:15"} +{"current_steps": 277, "total_steps": 5627, "loss": 1.5223, "learning_rate": 3.98462279475993e-05, "epoch": 0.0492247545426274, "percentage": 4.92, "elapsed_time": "1:00:59", "remaining_time": "19:38:01"} +{"current_steps": 278, "total_steps": 5627, "loss": 1.5701, "learning_rate": 3.984482865730755e-05, "epoch": 0.04940246123772713, "percentage": 4.94, "elapsed_time": "1:01:12", "remaining_time": "19:37:46"} +{"current_steps": 279, "total_steps": 5627, "loss": 1.5868, "learning_rate": 3.98434230540026e-05, "epoch": 0.04958016793282687, "percentage": 4.96, "elapsed_time": "1:01:25", "remaining_time": "19:37:32"} +{"current_steps": 280, "total_steps": 5627, "loss": 1.5451, "learning_rate": 3.9842011138131605e-05, "epoch": 0.04975787462792661, "percentage": 4.98, "elapsed_time": "1:01:39", "remaining_time": "19:37:18"} +{"current_steps": 281, "total_steps": 5627, "loss": 1.5473, "learning_rate": 3.984059291014373e-05, "epoch": 0.04993558132302635, "percentage": 4.99, "elapsed_time": "1:01:52", "remaining_time": "19:37:03"} +{"current_steps": 282, "total_steps": 5627, "loss": 1.5398, "learning_rate": 3.9839168370490126e-05, "epoch": 0.05011328801812608, "percentage": 5.01, "elapsed_time": "1:02:05", "remaining_time": "19:36:50"} +{"current_steps": 283, "total_steps": 5627, "loss": 1.6196, "learning_rate": 3.983773751962397e-05, "epoch": 0.050290994713225824, "percentage": 5.03, "elapsed_time": "1:02:18", "remaining_time": "19:36:37"} +{"current_steps": 284, "total_steps": 5627, "loss": 1.5496, "learning_rate": 3.983630035800044e-05, "epoch": 0.05046870140832556, "percentage": 5.05, "elapsed_time": "1:02:31", "remaining_time": "19:36:23"} +{"current_steps": 285, "total_steps": 5627, "loss": 1.5621, "learning_rate": 3.9834856886076734e-05, "epoch": 0.0506464081034253, "percentage": 5.06, "elapsed_time": "1:02:44", "remaining_time": "19:36:10"} +{"current_steps": 286, "total_steps": 5627, "loss": 1.6027, "learning_rate": 3.983340710431204e-05, "epoch": 0.050824114798525034, "percentage": 5.08, "elapsed_time": "1:02:58", "remaining_time": "19:35:56"} +{"current_steps": 287, "total_steps": 5627, "loss": 1.5942, "learning_rate": 3.983195101316756e-05, "epoch": 0.051001821493624776, "percentage": 5.1, "elapsed_time": "1:03:11", "remaining_time": "19:35:43"} +{"current_steps": 288, "total_steps": 5627, "loss": 1.594, "learning_rate": 3.983048861310651e-05, "epoch": 0.05117952818872451, "percentage": 5.12, "elapsed_time": "1:03:24", "remaining_time": "19:35:28"} +{"current_steps": 289, "total_steps": 5627, "loss": 1.5616, "learning_rate": 3.98290199045941e-05, "epoch": 0.05135723488382425, "percentage": 5.14, "elapsed_time": "1:03:37", "remaining_time": "19:35:13"} +{"current_steps": 290, "total_steps": 5627, "loss": 1.5636, "learning_rate": 3.982754488809756e-05, "epoch": 0.051534941578923986, "percentage": 5.15, "elapsed_time": "1:03:50", "remaining_time": "19:35:00"} +{"current_steps": 291, "total_steps": 5627, "loss": 1.5487, "learning_rate": 3.982606356408611e-05, "epoch": 0.05171264827402373, "percentage": 5.17, "elapsed_time": "1:04:04", "remaining_time": "19:34:46"} +{"current_steps": 292, "total_steps": 5627, "loss": 1.5767, "learning_rate": 3.9824575933031e-05, "epoch": 0.05189035496912346, "percentage": 5.19, "elapsed_time": "1:04:17", "remaining_time": "19:34:33"} +{"current_steps": 293, "total_steps": 5627, "loss": 1.586, "learning_rate": 3.982308199540547e-05, "epoch": 0.0520680616642232, "percentage": 5.21, "elapsed_time": "1:04:30", "remaining_time": "19:34:20"} +{"current_steps": 294, "total_steps": 5627, "loss": 1.5928, "learning_rate": 3.982158175168476e-05, "epoch": 0.05224576835932294, "percentage": 5.22, "elapsed_time": "1:04:43", "remaining_time": "19:34:07"} +{"current_steps": 295, "total_steps": 5627, "loss": 1.5465, "learning_rate": 3.982007520234614e-05, "epoch": 0.05242347505442268, "percentage": 5.24, "elapsed_time": "1:04:56", "remaining_time": "19:33:53"} +{"current_steps": 296, "total_steps": 5627, "loss": 1.5574, "learning_rate": 3.9818562347868864e-05, "epoch": 0.05260118174952241, "percentage": 5.26, "elapsed_time": "1:05:10", "remaining_time": "19:33:40"} +{"current_steps": 297, "total_steps": 5627, "loss": 1.5309, "learning_rate": 3.98170431887342e-05, "epoch": 0.052778888444622155, "percentage": 5.28, "elapsed_time": "1:05:23", "remaining_time": "19:33:27"} +{"current_steps": 298, "total_steps": 5627, "loss": 1.5313, "learning_rate": 3.981551772542542e-05, "epoch": 0.05295659513972189, "percentage": 5.3, "elapsed_time": "1:05:36", "remaining_time": "19:33:12"} +{"current_steps": 299, "total_steps": 5627, "loss": 1.5646, "learning_rate": 3.98139859584278e-05, "epoch": 0.05313430183482163, "percentage": 5.31, "elapsed_time": "1:05:49", "remaining_time": "19:32:57"} +{"current_steps": 300, "total_steps": 5627, "loss": 1.6002, "learning_rate": 3.981244788822864e-05, "epoch": 0.053312008529921365, "percentage": 5.33, "elapsed_time": "1:06:02", "remaining_time": "19:32:41"} +{"current_steps": 301, "total_steps": 5627, "loss": 1.5156, "learning_rate": 3.98109035153172e-05, "epoch": 0.053489715225021106, "percentage": 5.35, "elapsed_time": "1:06:15", "remaining_time": "19:32:28"} +{"current_steps": 302, "total_steps": 5627, "loss": 1.608, "learning_rate": 3.980935284018481e-05, "epoch": 0.05366742192012084, "percentage": 5.37, "elapsed_time": "1:06:28", "remaining_time": "19:32:14"} +{"current_steps": 303, "total_steps": 5627, "loss": 1.5257, "learning_rate": 3.980779586332473e-05, "epoch": 0.05384512861522058, "percentage": 5.38, "elapsed_time": "1:06:42", "remaining_time": "19:32:01"} +{"current_steps": 304, "total_steps": 5627, "loss": 1.5491, "learning_rate": 3.98062325852323e-05, "epoch": 0.054022835310320316, "percentage": 5.4, "elapsed_time": "1:06:55", "remaining_time": "19:31:46"} +{"current_steps": 305, "total_steps": 5627, "loss": 1.5504, "learning_rate": 3.98046630064048e-05, "epoch": 0.05420054200542006, "percentage": 5.42, "elapsed_time": "1:07:08", "remaining_time": "19:31:32"} +{"current_steps": 306, "total_steps": 5627, "loss": 1.557, "learning_rate": 3.980308712734157e-05, "epoch": 0.05437824870051979, "percentage": 5.44, "elapsed_time": "1:07:21", "remaining_time": "19:31:19"} +{"current_steps": 307, "total_steps": 5627, "loss": 1.5484, "learning_rate": 3.9801504948543896e-05, "epoch": 0.05455595539561953, "percentage": 5.46, "elapsed_time": "1:07:34", "remaining_time": "19:31:06"} +{"current_steps": 308, "total_steps": 5627, "loss": 1.5941, "learning_rate": 3.9799916470515115e-05, "epoch": 0.05473366209071927, "percentage": 5.47, "elapsed_time": "1:07:48", "remaining_time": "19:30:52"} +{"current_steps": 309, "total_steps": 5627, "loss": 1.5573, "learning_rate": 3.979832169376056e-05, "epoch": 0.05491136878581901, "percentage": 5.49, "elapsed_time": "1:08:01", "remaining_time": "19:30:38"} +{"current_steps": 310, "total_steps": 5627, "loss": 1.5945, "learning_rate": 3.979672061878754e-05, "epoch": 0.055089075480918744, "percentage": 5.51, "elapsed_time": "1:08:14", "remaining_time": "19:30:27"} +{"current_steps": 311, "total_steps": 5627, "loss": 1.5804, "learning_rate": 3.97951132461054e-05, "epoch": 0.055266782176018485, "percentage": 5.53, "elapsed_time": "1:08:27", "remaining_time": "19:30:12"} +{"current_steps": 312, "total_steps": 5627, "loss": 1.5959, "learning_rate": 3.979349957622548e-05, "epoch": 0.05544448887111822, "percentage": 5.54, "elapsed_time": "1:08:40", "remaining_time": "19:29:58"} +{"current_steps": 313, "total_steps": 5627, "loss": 1.5378, "learning_rate": 3.97918796096611e-05, "epoch": 0.05562219556621796, "percentage": 5.56, "elapsed_time": "1:08:53", "remaining_time": "19:29:44"} +{"current_steps": 314, "total_steps": 5627, "loss": 1.5597, "learning_rate": 3.979025334692762e-05, "epoch": 0.055799902261317695, "percentage": 5.58, "elapsed_time": "1:09:07", "remaining_time": "19:29:31"} +{"current_steps": 315, "total_steps": 5627, "loss": 1.5489, "learning_rate": 3.9788620788542376e-05, "epoch": 0.055977608956417436, "percentage": 5.6, "elapsed_time": "1:09:20", "remaining_time": "19:29:16"} +{"current_steps": 316, "total_steps": 5627, "loss": 1.5704, "learning_rate": 3.978698193502472e-05, "epoch": 0.05615531565151717, "percentage": 5.62, "elapsed_time": "1:09:33", "remaining_time": "19:29:02"} +{"current_steps": 317, "total_steps": 5627, "loss": 1.5349, "learning_rate": 3.9785336786896e-05, "epoch": 0.05633302234661691, "percentage": 5.63, "elapsed_time": "1:09:46", "remaining_time": "19:28:49"} +{"current_steps": 318, "total_steps": 5627, "loss": 1.591, "learning_rate": 3.978368534467956e-05, "epoch": 0.05651072904171665, "percentage": 5.65, "elapsed_time": "1:09:59", "remaining_time": "19:28:36"} +{"current_steps": 319, "total_steps": 5627, "loss": 1.5256, "learning_rate": 3.978202760890077e-05, "epoch": 0.05668843573681639, "percentage": 5.67, "elapsed_time": "1:10:13", "remaining_time": "19:28:22"} +{"current_steps": 320, "total_steps": 5627, "loss": 1.5387, "learning_rate": 3.978036358008697e-05, "epoch": 0.05686614243191612, "percentage": 5.69, "elapsed_time": "1:10:26", "remaining_time": "19:28:08"} +{"current_steps": 321, "total_steps": 5627, "loss": 1.5183, "learning_rate": 3.977869325876754e-05, "epoch": 0.057043849127015864, "percentage": 5.7, "elapsed_time": "1:10:39", "remaining_time": "19:27:54"} +{"current_steps": 322, "total_steps": 5627, "loss": 1.5027, "learning_rate": 3.977701664547383e-05, "epoch": 0.0572215558221156, "percentage": 5.72, "elapsed_time": "1:10:52", "remaining_time": "19:27:39"} +{"current_steps": 323, "total_steps": 5627, "loss": 1.5771, "learning_rate": 3.97753337407392e-05, "epoch": 0.05739926251721534, "percentage": 5.74, "elapsed_time": "1:11:05", "remaining_time": "19:27:26"} +{"current_steps": 324, "total_steps": 5627, "loss": 1.5468, "learning_rate": 3.977364454509901e-05, "epoch": 0.057576969212315074, "percentage": 5.76, "elapsed_time": "1:11:18", "remaining_time": "19:27:12"} +{"current_steps": 325, "total_steps": 5627, "loss": 1.5383, "learning_rate": 3.977194905909063e-05, "epoch": 0.057754675907414815, "percentage": 5.78, "elapsed_time": "1:11:32", "remaining_time": "19:26:59"} +{"current_steps": 326, "total_steps": 5627, "loss": 1.57, "learning_rate": 3.977024728325343e-05, "epoch": 0.05793238260251455, "percentage": 5.79, "elapsed_time": "1:11:45", "remaining_time": "19:26:45"} +{"current_steps": 327, "total_steps": 5627, "loss": 1.5211, "learning_rate": 3.9768539218128776e-05, "epoch": 0.05811008929761429, "percentage": 5.81, "elapsed_time": "1:11:58", "remaining_time": "19:26:32"} +{"current_steps": 328, "total_steps": 5627, "loss": 1.558, "learning_rate": 3.9766824864260024e-05, "epoch": 0.058287795992714025, "percentage": 5.83, "elapsed_time": "1:12:11", "remaining_time": "19:26:18"} +{"current_steps": 329, "total_steps": 5627, "loss": 1.5931, "learning_rate": 3.976510422219256e-05, "epoch": 0.05846550268781377, "percentage": 5.85, "elapsed_time": "1:12:24", "remaining_time": "19:26:04"} +{"current_steps": 330, "total_steps": 5627, "loss": 1.5101, "learning_rate": 3.976337729247374e-05, "epoch": 0.0586432093829135, "percentage": 5.86, "elapsed_time": "1:12:37", "remaining_time": "19:25:50"} +{"current_steps": 331, "total_steps": 5627, "loss": 1.5339, "learning_rate": 3.976164407565293e-05, "epoch": 0.05882091607801324, "percentage": 5.88, "elapsed_time": "1:12:51", "remaining_time": "19:25:36"} +{"current_steps": 332, "total_steps": 5627, "loss": 1.5818, "learning_rate": 3.975990457228151e-05, "epoch": 0.05899862277311298, "percentage": 5.9, "elapsed_time": "1:13:04", "remaining_time": "19:25:21"} +{"current_steps": 333, "total_steps": 5627, "loss": 1.5353, "learning_rate": 3.9758158782912845e-05, "epoch": 0.05917632946821272, "percentage": 5.92, "elapsed_time": "1:13:17", "remaining_time": "19:25:08"} +{"current_steps": 334, "total_steps": 5627, "loss": 1.5514, "learning_rate": 3.97564067081023e-05, "epoch": 0.05935403616331245, "percentage": 5.94, "elapsed_time": "1:13:30", "remaining_time": "19:24:54"} +{"current_steps": 335, "total_steps": 5627, "loss": 1.5587, "learning_rate": 3.9754648348407255e-05, "epoch": 0.059531742858412194, "percentage": 5.95, "elapsed_time": "1:13:43", "remaining_time": "19:24:41"} +{"current_steps": 336, "total_steps": 5627, "loss": 1.528, "learning_rate": 3.975288370438706e-05, "epoch": 0.05970944955351193, "percentage": 5.97, "elapsed_time": "1:13:56", "remaining_time": "19:24:28"} +{"current_steps": 337, "total_steps": 5627, "loss": 1.5572, "learning_rate": 3.9751112776603085e-05, "epoch": 0.05988715624861167, "percentage": 5.99, "elapsed_time": "1:14:10", "remaining_time": "19:24:14"} +{"current_steps": 338, "total_steps": 5627, "loss": 1.5531, "learning_rate": 3.9749335565618703e-05, "epoch": 0.060064862943711404, "percentage": 6.01, "elapsed_time": "1:14:23", "remaining_time": "19:24:01"} +{"current_steps": 339, "total_steps": 5627, "loss": 1.5036, "learning_rate": 3.974755207199927e-05, "epoch": 0.060242569638811146, "percentage": 6.02, "elapsed_time": "1:14:36", "remaining_time": "19:23:48"} +{"current_steps": 340, "total_steps": 5627, "loss": 1.5212, "learning_rate": 3.974576229631217e-05, "epoch": 0.06042027633391088, "percentage": 6.04, "elapsed_time": "1:14:49", "remaining_time": "19:23:33"} +{"current_steps": 341, "total_steps": 5627, "loss": 1.5936, "learning_rate": 3.974396623912672e-05, "epoch": 0.06059798302901062, "percentage": 6.06, "elapsed_time": "1:15:02", "remaining_time": "19:23:19"} +{"current_steps": 342, "total_steps": 5627, "loss": 1.5383, "learning_rate": 3.974216390101433e-05, "epoch": 0.060775689724110356, "percentage": 6.08, "elapsed_time": "1:15:15", "remaining_time": "19:23:04"} +{"current_steps": 343, "total_steps": 5627, "loss": 1.5525, "learning_rate": 3.974035528254833e-05, "epoch": 0.0609533964192101, "percentage": 6.1, "elapsed_time": "1:15:29", "remaining_time": "19:22:51"} +{"current_steps": 344, "total_steps": 5627, "loss": 1.5615, "learning_rate": 3.973854038430408e-05, "epoch": 0.06113110311430983, "percentage": 6.11, "elapsed_time": "1:15:42", "remaining_time": "19:22:37"} +{"current_steps": 345, "total_steps": 5627, "loss": 1.5911, "learning_rate": 3.973671920685893e-05, "epoch": 0.06130880980940957, "percentage": 6.13, "elapsed_time": "1:15:55", "remaining_time": "19:22:23"} +{"current_steps": 346, "total_steps": 5627, "loss": 1.5219, "learning_rate": 3.973489175079224e-05, "epoch": 0.06148651650450931, "percentage": 6.15, "elapsed_time": "1:16:08", "remaining_time": "19:22:12"} +{"current_steps": 347, "total_steps": 5627, "loss": 1.5655, "learning_rate": 3.973305801668535e-05, "epoch": 0.06166422319960905, "percentage": 6.17, "elapsed_time": "1:16:21", "remaining_time": "19:21:59"} +{"current_steps": 348, "total_steps": 5627, "loss": 1.4782, "learning_rate": 3.973121800512161e-05, "epoch": 0.06184192989470878, "percentage": 6.18, "elapsed_time": "1:16:35", "remaining_time": "19:21:45"} +{"current_steps": 349, "total_steps": 5627, "loss": 1.5489, "learning_rate": 3.9729371716686354e-05, "epoch": 0.062019636589808524, "percentage": 6.2, "elapsed_time": "1:16:48", "remaining_time": "19:21:32"} +{"current_steps": 350, "total_steps": 5627, "loss": 1.4991, "learning_rate": 3.9727519151966934e-05, "epoch": 0.06219734328490826, "percentage": 6.22, "elapsed_time": "1:17:01", "remaining_time": "19:21:18"} +{"current_steps": 351, "total_steps": 5627, "loss": 1.5286, "learning_rate": 3.972566031155268e-05, "epoch": 0.062375049980008, "percentage": 6.24, "elapsed_time": "1:17:14", "remaining_time": "19:21:05"} +{"current_steps": 352, "total_steps": 5627, "loss": 1.5223, "learning_rate": 3.9723795196034914e-05, "epoch": 0.06255275667510773, "percentage": 6.26, "elapsed_time": "1:17:27", "remaining_time": "19:20:51"} +{"current_steps": 353, "total_steps": 5627, "loss": 1.5403, "learning_rate": 3.972192380600698e-05, "epoch": 0.06273046337020748, "percentage": 6.27, "elapsed_time": "1:17:40", "remaining_time": "19:20:37"} +{"current_steps": 354, "total_steps": 5627, "loss": 1.541, "learning_rate": 3.9720046142064195e-05, "epoch": 0.06290817006530722, "percentage": 6.29, "elapsed_time": "1:17:54", "remaining_time": "19:20:24"} +{"current_steps": 355, "total_steps": 5627, "loss": 1.5687, "learning_rate": 3.9718162204803884e-05, "epoch": 0.06308587676040694, "percentage": 6.31, "elapsed_time": "1:18:07", "remaining_time": "19:20:10"} +{"current_steps": 356, "total_steps": 5627, "loss": 1.526, "learning_rate": 3.9716271994825355e-05, "epoch": 0.06326358345550669, "percentage": 6.33, "elapsed_time": "1:18:20", "remaining_time": "19:19:57"} +{"current_steps": 357, "total_steps": 5627, "loss": 1.536, "learning_rate": 3.971437551272992e-05, "epoch": 0.06344129015060643, "percentage": 6.34, "elapsed_time": "1:18:33", "remaining_time": "19:19:43"} +{"current_steps": 358, "total_steps": 5627, "loss": 1.533, "learning_rate": 3.9712472759120895e-05, "epoch": 0.06361899684570617, "percentage": 6.36, "elapsed_time": "1:18:46", "remaining_time": "19:19:30"} +{"current_steps": 359, "total_steps": 5627, "loss": 1.526, "learning_rate": 3.971056373460357e-05, "epoch": 0.0637967035408059, "percentage": 6.38, "elapsed_time": "1:19:00", "remaining_time": "19:19:17"} +{"current_steps": 360, "total_steps": 5627, "loss": 1.4867, "learning_rate": 3.970864843978525e-05, "epoch": 0.06397441023590564, "percentage": 6.4, "elapsed_time": "1:19:13", "remaining_time": "19:19:04"} +{"current_steps": 361, "total_steps": 5627, "loss": 1.5622, "learning_rate": 3.970672687527523e-05, "epoch": 0.06415211693100538, "percentage": 6.42, "elapsed_time": "1:19:26", "remaining_time": "19:18:51"} +{"current_steps": 362, "total_steps": 5627, "loss": 1.522, "learning_rate": 3.9704799041684785e-05, "epoch": 0.06432982362610512, "percentage": 6.43, "elapsed_time": "1:19:39", "remaining_time": "19:18:37"} +{"current_steps": 363, "total_steps": 5627, "loss": 1.4895, "learning_rate": 3.97028649396272e-05, "epoch": 0.06450753032120485, "percentage": 6.45, "elapsed_time": "1:19:52", "remaining_time": "19:18:22"} +{"current_steps": 364, "total_steps": 5627, "loss": 1.5579, "learning_rate": 3.9700924569717745e-05, "epoch": 0.06468523701630459, "percentage": 6.47, "elapsed_time": "1:20:05", "remaining_time": "19:18:07"} +{"current_steps": 365, "total_steps": 5627, "loss": 1.5034, "learning_rate": 3.969897793257369e-05, "epoch": 0.06486294371140433, "percentage": 6.49, "elapsed_time": "1:20:19", "remaining_time": "19:17:52"} +{"current_steps": 366, "total_steps": 5627, "loss": 1.5278, "learning_rate": 3.96970250288143e-05, "epoch": 0.06504065040650407, "percentage": 6.5, "elapsed_time": "1:20:32", "remaining_time": "19:17:39"} +{"current_steps": 367, "total_steps": 5627, "loss": 1.4571, "learning_rate": 3.969506585906083e-05, "epoch": 0.0652183571016038, "percentage": 6.52, "elapsed_time": "1:20:45", "remaining_time": "19:17:26"} +{"current_steps": 368, "total_steps": 5627, "loss": 1.5244, "learning_rate": 3.9693100423936535e-05, "epoch": 0.06539606379670354, "percentage": 6.54, "elapsed_time": "1:20:58", "remaining_time": "19:17:13"} +{"current_steps": 369, "total_steps": 5627, "loss": 1.5019, "learning_rate": 3.969112872406664e-05, "epoch": 0.06557377049180328, "percentage": 6.56, "elapsed_time": "1:21:11", "remaining_time": "19:17:00"} +{"current_steps": 370, "total_steps": 5627, "loss": 1.4871, "learning_rate": 3.96891507600784e-05, "epoch": 0.06575147718690302, "percentage": 6.58, "elapsed_time": "1:21:25", "remaining_time": "19:16:47"} +{"current_steps": 371, "total_steps": 5627, "loss": 1.4944, "learning_rate": 3.968716653260102e-05, "epoch": 0.06592918388200275, "percentage": 6.59, "elapsed_time": "1:21:38", "remaining_time": "19:16:34"} +{"current_steps": 372, "total_steps": 5627, "loss": 1.5258, "learning_rate": 3.9685176042265736e-05, "epoch": 0.06610689057710249, "percentage": 6.61, "elapsed_time": "1:21:51", "remaining_time": "19:16:21"} +{"current_steps": 373, "total_steps": 5627, "loss": 1.5625, "learning_rate": 3.968317928970576e-05, "epoch": 0.06628459727220223, "percentage": 6.63, "elapsed_time": "1:22:04", "remaining_time": "19:16:07"} +{"current_steps": 374, "total_steps": 5627, "loss": 1.5442, "learning_rate": 3.9681176275556294e-05, "epoch": 0.06646230396730197, "percentage": 6.65, "elapsed_time": "1:22:17", "remaining_time": "19:15:54"} +{"current_steps": 375, "total_steps": 5627, "loss": 1.5668, "learning_rate": 3.9679167000454526e-05, "epoch": 0.0666400106624017, "percentage": 6.66, "elapsed_time": "1:22:30", "remaining_time": "19:15:38"} +{"current_steps": 376, "total_steps": 5627, "loss": 1.4702, "learning_rate": 3.967715146503966e-05, "epoch": 0.06681771735750144, "percentage": 6.68, "elapsed_time": "1:22:44", "remaining_time": "19:15:25"} +{"current_steps": 377, "total_steps": 5627, "loss": 1.5214, "learning_rate": 3.9675129669952864e-05, "epoch": 0.06699542405260119, "percentage": 6.7, "elapsed_time": "1:22:57", "remaining_time": "19:15:11"} +{"current_steps": 378, "total_steps": 5627, "loss": 1.4872, "learning_rate": 3.967310161583732e-05, "epoch": 0.06717313074770093, "percentage": 6.72, "elapsed_time": "1:23:10", "remaining_time": "19:14:58"} +{"current_steps": 379, "total_steps": 5627, "loss": 1.596, "learning_rate": 3.967106730333817e-05, "epoch": 0.06735083744280065, "percentage": 6.74, "elapsed_time": "1:23:23", "remaining_time": "19:14:44"} +{"current_steps": 380, "total_steps": 5627, "loss": 1.5466, "learning_rate": 3.9669026733102584e-05, "epoch": 0.0675285441379004, "percentage": 6.75, "elapsed_time": "1:23:36", "remaining_time": "19:14:31"} +{"current_steps": 381, "total_steps": 5627, "loss": 1.5579, "learning_rate": 3.9666979905779704e-05, "epoch": 0.06770625083300014, "percentage": 6.77, "elapsed_time": "1:23:50", "remaining_time": "19:14:18"} +{"current_steps": 382, "total_steps": 5627, "loss": 1.5622, "learning_rate": 3.9664926822020665e-05, "epoch": 0.06788395752809988, "percentage": 6.79, "elapsed_time": "1:24:03", "remaining_time": "19:14:04"} +{"current_steps": 383, "total_steps": 5627, "loss": 1.5221, "learning_rate": 3.966286748247858e-05, "epoch": 0.0680616642231996, "percentage": 6.81, "elapsed_time": "1:24:16", "remaining_time": "19:13:51"} +{"current_steps": 384, "total_steps": 5627, "loss": 1.5329, "learning_rate": 3.966080188780858e-05, "epoch": 0.06823937091829935, "percentage": 6.82, "elapsed_time": "1:24:29", "remaining_time": "19:13:37"} +{"current_steps": 385, "total_steps": 5627, "loss": 1.5542, "learning_rate": 3.965873003866776e-05, "epoch": 0.06841707761339909, "percentage": 6.84, "elapsed_time": "1:24:42", "remaining_time": "19:13:22"} +{"current_steps": 386, "total_steps": 5627, "loss": 1.5076, "learning_rate": 3.965665193571521e-05, "epoch": 0.06859478430849883, "percentage": 6.86, "elapsed_time": "1:24:55", "remaining_time": "19:13:07"} +{"current_steps": 387, "total_steps": 5627, "loss": 1.5126, "learning_rate": 3.965456757961202e-05, "epoch": 0.06877249100359856, "percentage": 6.88, "elapsed_time": "1:25:08", "remaining_time": "19:12:52"} +{"current_steps": 388, "total_steps": 5627, "loss": 1.5552, "learning_rate": 3.9652476971021265e-05, "epoch": 0.0689501976986983, "percentage": 6.9, "elapsed_time": "1:25:21", "remaining_time": "19:12:40"} +{"current_steps": 389, "total_steps": 5627, "loss": 1.5294, "learning_rate": 3.9650380110608e-05, "epoch": 0.06912790439379804, "percentage": 6.91, "elapsed_time": "1:25:35", "remaining_time": "19:12:26"} +{"current_steps": 390, "total_steps": 5627, "loss": 1.5204, "learning_rate": 3.964827699903929e-05, "epoch": 0.06930561108889778, "percentage": 6.93, "elapsed_time": "1:25:48", "remaining_time": "19:12:13"} +{"current_steps": 391, "total_steps": 5627, "loss": 1.4811, "learning_rate": 3.964616763698416e-05, "epoch": 0.06948331778399751, "percentage": 6.95, "elapsed_time": "1:26:01", "remaining_time": "19:12:00"} +{"current_steps": 392, "total_steps": 5627, "loss": 1.5076, "learning_rate": 3.964405202511364e-05, "epoch": 0.06966102447909725, "percentage": 6.97, "elapsed_time": "1:26:14", "remaining_time": "19:11:47"} +{"current_steps": 393, "total_steps": 5627, "loss": 1.5143, "learning_rate": 3.964193016410074e-05, "epoch": 0.06983873117419699, "percentage": 6.98, "elapsed_time": "1:26:28", "remaining_time": "19:11:34"} +{"current_steps": 394, "total_steps": 5627, "loss": 1.5531, "learning_rate": 3.9639802054620484e-05, "epoch": 0.07001643786929673, "percentage": 7.0, "elapsed_time": "1:26:41", "remaining_time": "19:11:21"} +{"current_steps": 395, "total_steps": 5627, "loss": 1.5204, "learning_rate": 3.963766769734985e-05, "epoch": 0.07019414456439646, "percentage": 7.02, "elapsed_time": "1:26:54", "remaining_time": "19:11:08"} +{"current_steps": 396, "total_steps": 5627, "loss": 1.4993, "learning_rate": 3.963552709296781e-05, "epoch": 0.0703718512594962, "percentage": 7.04, "elapsed_time": "1:27:07", "remaining_time": "19:10:54"} +{"current_steps": 397, "total_steps": 5627, "loss": 1.569, "learning_rate": 3.9633380242155353e-05, "epoch": 0.07054955795459594, "percentage": 7.06, "elapsed_time": "1:27:20", "remaining_time": "19:10:41"} +{"current_steps": 398, "total_steps": 5627, "loss": 1.537, "learning_rate": 3.9631227145595404e-05, "epoch": 0.07072726464969568, "percentage": 7.07, "elapsed_time": "1:27:34", "remaining_time": "19:10:28"} +{"current_steps": 399, "total_steps": 5627, "loss": 1.5402, "learning_rate": 3.962906780397292e-05, "epoch": 0.07090497134479541, "percentage": 7.09, "elapsed_time": "1:27:47", "remaining_time": "19:10:14"} +{"current_steps": 400, "total_steps": 5627, "loss": 1.5655, "learning_rate": 3.962690221797484e-05, "epoch": 0.07108267803989515, "percentage": 7.11, "elapsed_time": "1:28:00", "remaining_time": "19:10:01"} +{"current_steps": 401, "total_steps": 5627, "loss": 1.4918, "learning_rate": 3.962473038829005e-05, "epoch": 0.0712603847349949, "percentage": 7.13, "elapsed_time": "1:28:30", "remaining_time": "19:13:33"} +{"current_steps": 402, "total_steps": 5627, "loss": 1.5348, "learning_rate": 3.962255231560947e-05, "epoch": 0.07143809143009464, "percentage": 7.14, "elapsed_time": "1:28:44", "remaining_time": "19:13:20"} +{"current_steps": 403, "total_steps": 5627, "loss": 1.5993, "learning_rate": 3.9620368000625974e-05, "epoch": 0.07161579812519436, "percentage": 7.16, "elapsed_time": "1:28:57", "remaining_time": "19:13:06"} +{"current_steps": 404, "total_steps": 5627, "loss": 1.5322, "learning_rate": 3.961817744403445e-05, "epoch": 0.0717935048202941, "percentage": 7.18, "elapsed_time": "1:29:10", "remaining_time": "19:12:53"} +{"current_steps": 405, "total_steps": 5627, "loss": 1.5153, "learning_rate": 3.961598064653173e-05, "epoch": 0.07197121151539385, "percentage": 7.2, "elapsed_time": "1:29:23", "remaining_time": "19:12:40"} +{"current_steps": 406, "total_steps": 5627, "loss": 1.5721, "learning_rate": 3.961377760881668e-05, "epoch": 0.07214891821049359, "percentage": 7.22, "elapsed_time": "1:29:37", "remaining_time": "19:12:26"} +{"current_steps": 407, "total_steps": 5627, "loss": 1.5679, "learning_rate": 3.961156833159012e-05, "epoch": 0.07232662490559331, "percentage": 7.23, "elapsed_time": "1:29:50", "remaining_time": "19:12:13"} +{"current_steps": 408, "total_steps": 5627, "loss": 1.5461, "learning_rate": 3.960935281555486e-05, "epoch": 0.07250433160069306, "percentage": 7.25, "elapsed_time": "1:30:03", "remaining_time": "19:12:00"} +{"current_steps": 409, "total_steps": 5627, "loss": 1.5101, "learning_rate": 3.96071310614157e-05, "epoch": 0.0726820382957928, "percentage": 7.27, "elapsed_time": "1:30:16", "remaining_time": "19:11:46"} +{"current_steps": 410, "total_steps": 5627, "loss": 1.5331, "learning_rate": 3.9604903069879424e-05, "epoch": 0.07285974499089254, "percentage": 7.29, "elapsed_time": "1:30:29", "remaining_time": "19:11:33"} +{"current_steps": 411, "total_steps": 5627, "loss": 1.5576, "learning_rate": 3.960266884165479e-05, "epoch": 0.07303745168599227, "percentage": 7.3, "elapsed_time": "1:30:43", "remaining_time": "19:11:19"} +{"current_steps": 412, "total_steps": 5627, "loss": 1.4657, "learning_rate": 3.9600428377452556e-05, "epoch": 0.07321515838109201, "percentage": 7.32, "elapsed_time": "1:30:56", "remaining_time": "19:11:05"} +{"current_steps": 413, "total_steps": 5627, "loss": 1.5368, "learning_rate": 3.959818167798544e-05, "epoch": 0.07339286507619175, "percentage": 7.34, "elapsed_time": "1:31:09", "remaining_time": "19:10:51"} +{"current_steps": 414, "total_steps": 5627, "loss": 1.5121, "learning_rate": 3.959592874396819e-05, "epoch": 0.07357057177129149, "percentage": 7.36, "elapsed_time": "1:31:22", "remaining_time": "19:10:37"} +{"current_steps": 415, "total_steps": 5627, "loss": 1.4882, "learning_rate": 3.959366957611748e-05, "epoch": 0.07374827846639122, "percentage": 7.38, "elapsed_time": "1:31:35", "remaining_time": "19:10:23"} +{"current_steps": 416, "total_steps": 5627, "loss": 1.5091, "learning_rate": 3.9591404175152e-05, "epoch": 0.07392598516149096, "percentage": 7.39, "elapsed_time": "1:31:49", "remaining_time": "19:10:09"} +{"current_steps": 417, "total_steps": 5627, "loss": 1.5108, "learning_rate": 3.9589132541792425e-05, "epoch": 0.0741036918565907, "percentage": 7.41, "elapsed_time": "1:32:02", "remaining_time": "19:09:55"} +{"current_steps": 418, "total_steps": 5627, "loss": 1.4952, "learning_rate": 3.958685467676139e-05, "epoch": 0.07428139855169044, "percentage": 7.43, "elapsed_time": "1:32:15", "remaining_time": "19:09:42"} +{"current_steps": 419, "total_steps": 5627, "loss": 1.5015, "learning_rate": 3.958457058078354e-05, "epoch": 0.07445910524679017, "percentage": 7.45, "elapsed_time": "1:32:28", "remaining_time": "19:09:28"} +{"current_steps": 420, "total_steps": 5627, "loss": 1.5109, "learning_rate": 3.9582280254585484e-05, "epoch": 0.07463681194188991, "percentage": 7.46, "elapsed_time": "1:32:41", "remaining_time": "19:09:14"} +{"current_steps": 421, "total_steps": 5627, "loss": 1.5615, "learning_rate": 3.957998369889581e-05, "epoch": 0.07481451863698965, "percentage": 7.48, "elapsed_time": "1:32:55", "remaining_time": "19:09:00"} +{"current_steps": 422, "total_steps": 5627, "loss": 1.5335, "learning_rate": 3.957768091444512e-05, "epoch": 0.0749922253320894, "percentage": 7.5, "elapsed_time": "1:33:08", "remaining_time": "19:08:46"} +{"current_steps": 423, "total_steps": 5627, "loss": 1.492, "learning_rate": 3.957537190196594e-05, "epoch": 0.07516993202718912, "percentage": 7.52, "elapsed_time": "1:33:21", "remaining_time": "19:08:34"} +{"current_steps": 424, "total_steps": 5627, "loss": 1.5004, "learning_rate": 3.957305666219284e-05, "epoch": 0.07534763872228886, "percentage": 7.54, "elapsed_time": "1:33:34", "remaining_time": "19:08:20"} +{"current_steps": 425, "total_steps": 5627, "loss": 1.4531, "learning_rate": 3.957073519586232e-05, "epoch": 0.0755253454173886, "percentage": 7.55, "elapsed_time": "1:33:48", "remaining_time": "19:08:06"} +{"current_steps": 426, "total_steps": 5627, "loss": 1.5263, "learning_rate": 3.9568407503712894e-05, "epoch": 0.07570305211248834, "percentage": 7.57, "elapsed_time": "1:34:01", "remaining_time": "19:07:52"} +{"current_steps": 427, "total_steps": 5627, "loss": 1.5326, "learning_rate": 3.956607358648503e-05, "epoch": 0.07588075880758807, "percentage": 7.59, "elapsed_time": "1:34:14", "remaining_time": "19:07:37"} +{"current_steps": 428, "total_steps": 5627, "loss": 1.5037, "learning_rate": 3.956373344492121e-05, "epoch": 0.07605846550268781, "percentage": 7.61, "elapsed_time": "1:34:27", "remaining_time": "19:07:22"} +{"current_steps": 429, "total_steps": 5627, "loss": 1.5425, "learning_rate": 3.9561387079765873e-05, "epoch": 0.07623617219778756, "percentage": 7.62, "elapsed_time": "1:34:40", "remaining_time": "19:07:09"} +{"current_steps": 430, "total_steps": 5627, "loss": 1.5133, "learning_rate": 3.955903449176543e-05, "epoch": 0.0764138788928873, "percentage": 7.64, "elapsed_time": "1:34:53", "remaining_time": "19:06:55"} +{"current_steps": 431, "total_steps": 5627, "loss": 1.5018, "learning_rate": 3.9556675681668296e-05, "epoch": 0.07659158558798702, "percentage": 7.66, "elapsed_time": "1:35:06", "remaining_time": "19:06:41"} +{"current_steps": 432, "total_steps": 5627, "loss": 1.4795, "learning_rate": 3.9554310650224844e-05, "epoch": 0.07676929228308677, "percentage": 7.68, "elapsed_time": "1:35:20", "remaining_time": "19:06:27"} +{"current_steps": 433, "total_steps": 5627, "loss": 1.4719, "learning_rate": 3.955193939818745e-05, "epoch": 0.0769469989781865, "percentage": 7.7, "elapsed_time": "1:35:33", "remaining_time": "19:06:14"} +{"current_steps": 434, "total_steps": 5627, "loss": 1.4709, "learning_rate": 3.9549561926310425e-05, "epoch": 0.07712470567328625, "percentage": 7.71, "elapsed_time": "1:35:46", "remaining_time": "19:06:00"} +{"current_steps": 435, "total_steps": 5627, "loss": 1.5207, "learning_rate": 3.954717823535011e-05, "epoch": 0.07730241236838598, "percentage": 7.73, "elapsed_time": "1:35:59", "remaining_time": "19:05:46"} +{"current_steps": 436, "total_steps": 5627, "loss": 1.5445, "learning_rate": 3.95447883260648e-05, "epoch": 0.07748011906348572, "percentage": 7.75, "elapsed_time": "1:36:13", "remaining_time": "19:05:33"} +{"current_steps": 437, "total_steps": 5627, "loss": 1.4685, "learning_rate": 3.954239219921477e-05, "epoch": 0.07765782575858546, "percentage": 7.77, "elapsed_time": "1:36:26", "remaining_time": "19:05:20"} +{"current_steps": 438, "total_steps": 5627, "loss": 1.4955, "learning_rate": 3.9539989855562265e-05, "epoch": 0.0778355324536852, "percentage": 7.78, "elapsed_time": "1:36:39", "remaining_time": "19:05:06"} +{"current_steps": 439, "total_steps": 5627, "loss": 1.5542, "learning_rate": 3.953758129587152e-05, "epoch": 0.07801323914878493, "percentage": 7.8, "elapsed_time": "1:36:52", "remaining_time": "19:04:51"} +{"current_steps": 440, "total_steps": 5627, "loss": 1.5318, "learning_rate": 3.9535166520908756e-05, "epoch": 0.07819094584388467, "percentage": 7.82, "elapsed_time": "1:37:05", "remaining_time": "19:04:37"} +{"current_steps": 441, "total_steps": 5627, "loss": 1.5503, "learning_rate": 3.953274553144214e-05, "epoch": 0.07836865253898441, "percentage": 7.84, "elapsed_time": "1:37:18", "remaining_time": "19:04:23"} +{"current_steps": 442, "total_steps": 5627, "loss": 1.5068, "learning_rate": 3.9530318328241834e-05, "epoch": 0.07854635923408415, "percentage": 7.85, "elapsed_time": "1:37:32", "remaining_time": "19:04:09"} +{"current_steps": 443, "total_steps": 5627, "loss": 1.4995, "learning_rate": 3.952788491207999e-05, "epoch": 0.07872406592918388, "percentage": 7.87, "elapsed_time": "1:37:45", "remaining_time": "19:03:55"} +{"current_steps": 444, "total_steps": 5627, "loss": 1.5202, "learning_rate": 3.952544528373072e-05, "epoch": 0.07890177262428362, "percentage": 7.89, "elapsed_time": "1:37:58", "remaining_time": "19:03:42"} +{"current_steps": 445, "total_steps": 5627, "loss": 1.4879, "learning_rate": 3.952299944397011e-05, "epoch": 0.07907947931938336, "percentage": 7.91, "elapsed_time": "1:38:11", "remaining_time": "19:03:28"} +{"current_steps": 446, "total_steps": 5627, "loss": 1.5277, "learning_rate": 3.952054739357623e-05, "epoch": 0.0792571860144831, "percentage": 7.93, "elapsed_time": "1:38:24", "remaining_time": "19:03:13"} +{"current_steps": 447, "total_steps": 5627, "loss": 1.5235, "learning_rate": 3.951808913332912e-05, "epoch": 0.07943489270958283, "percentage": 7.94, "elapsed_time": "1:38:38", "remaining_time": "19:03:00"} +{"current_steps": 448, "total_steps": 5627, "loss": 1.5182, "learning_rate": 3.95156246640108e-05, "epoch": 0.07961259940468257, "percentage": 7.96, "elapsed_time": "1:38:51", "remaining_time": "19:02:45"} +{"current_steps": 449, "total_steps": 5627, "loss": 1.4943, "learning_rate": 3.951315398640527e-05, "epoch": 0.07979030609978231, "percentage": 7.98, "elapsed_time": "1:39:04", "remaining_time": "19:02:29"} +{"current_steps": 450, "total_steps": 5627, "loss": 1.49, "learning_rate": 3.9510677101298505e-05, "epoch": 0.07996801279488205, "percentage": 8.0, "elapsed_time": "1:39:17", "remaining_time": "19:02:15"} +{"current_steps": 451, "total_steps": 5627, "loss": 1.446, "learning_rate": 3.950819400947843e-05, "epoch": 0.08014571948998178, "percentage": 8.01, "elapsed_time": "1:39:30", "remaining_time": "19:02:01"} +{"current_steps": 452, "total_steps": 5627, "loss": 1.4651, "learning_rate": 3.950570471173497e-05, "epoch": 0.08032342618508152, "percentage": 8.03, "elapsed_time": "1:39:43", "remaining_time": "19:01:47"} +{"current_steps": 453, "total_steps": 5627, "loss": 1.5517, "learning_rate": 3.950320920886003e-05, "epoch": 0.08050113288018126, "percentage": 8.05, "elapsed_time": "1:39:56", "remaining_time": "19:01:34"} +{"current_steps": 454, "total_steps": 5627, "loss": 1.5134, "learning_rate": 3.950070750164746e-05, "epoch": 0.080678839575281, "percentage": 8.07, "elapsed_time": "1:40:10", "remaining_time": "19:01:20"} +{"current_steps": 455, "total_steps": 5627, "loss": 1.5114, "learning_rate": 3.94981995908931e-05, "epoch": 0.08085654627038073, "percentage": 8.09, "elapsed_time": "1:40:23", "remaining_time": "19:01:06"} +{"current_steps": 456, "total_steps": 5627, "loss": 1.4906, "learning_rate": 3.9495685477394783e-05, "epoch": 0.08103425296548047, "percentage": 8.1, "elapsed_time": "1:40:36", "remaining_time": "19:00:53"} +{"current_steps": 457, "total_steps": 5627, "loss": 1.4856, "learning_rate": 3.9493165161952273e-05, "epoch": 0.08121195966058022, "percentage": 8.12, "elapsed_time": "1:40:49", "remaining_time": "19:00:38"} +{"current_steps": 458, "total_steps": 5627, "loss": 1.4854, "learning_rate": 3.949063864536735e-05, "epoch": 0.08138966635567996, "percentage": 8.14, "elapsed_time": "1:41:02", "remaining_time": "19:00:25"} +{"current_steps": 459, "total_steps": 5627, "loss": 1.5578, "learning_rate": 3.948810592844372e-05, "epoch": 0.08156737305077968, "percentage": 8.16, "elapsed_time": "1:41:15", "remaining_time": "19:00:10"} +{"current_steps": 460, "total_steps": 5627, "loss": 1.4905, "learning_rate": 3.948556701198712e-05, "epoch": 0.08174507974587943, "percentage": 8.17, "elapsed_time": "1:41:28", "remaining_time": "18:59:55"} +{"current_steps": 461, "total_steps": 5627, "loss": 1.517, "learning_rate": 3.94830218968052e-05, "epoch": 0.08192278644097917, "percentage": 8.19, "elapsed_time": "1:41:42", "remaining_time": "18:59:40"} +{"current_steps": 462, "total_steps": 5627, "loss": 1.4518, "learning_rate": 3.948047058370763e-05, "epoch": 0.08210049313607891, "percentage": 8.21, "elapsed_time": "1:41:55", "remaining_time": "18:59:27"} +{"current_steps": 463, "total_steps": 5627, "loss": 1.5175, "learning_rate": 3.9477913073506006e-05, "epoch": 0.08227819983117864, "percentage": 8.23, "elapsed_time": "1:42:08", "remaining_time": "18:59:13"} +{"current_steps": 464, "total_steps": 5627, "loss": 1.4888, "learning_rate": 3.947534936701395e-05, "epoch": 0.08245590652627838, "percentage": 8.25, "elapsed_time": "1:42:21", "remaining_time": "18:59:00"} +{"current_steps": 465, "total_steps": 5627, "loss": 1.467, "learning_rate": 3.9472779465047e-05, "epoch": 0.08263361322137812, "percentage": 8.26, "elapsed_time": "1:42:34", "remaining_time": "18:58:47"} +{"current_steps": 466, "total_steps": 5627, "loss": 1.5378, "learning_rate": 3.94702033684227e-05, "epoch": 0.08281131991647786, "percentage": 8.28, "elapsed_time": "1:42:48", "remaining_time": "18:58:32"} +{"current_steps": 467, "total_steps": 5627, "loss": 1.4943, "learning_rate": 3.9467621077960566e-05, "epoch": 0.08298902661157759, "percentage": 8.3, "elapsed_time": "1:43:01", "remaining_time": "18:58:19"} +{"current_steps": 468, "total_steps": 5627, "loss": 1.529, "learning_rate": 3.9465032594482054e-05, "epoch": 0.08316673330667733, "percentage": 8.32, "elapsed_time": "1:43:14", "remaining_time": "18:58:05"} +{"current_steps": 469, "total_steps": 5627, "loss": 1.491, "learning_rate": 3.946243791881061e-05, "epoch": 0.08334444000177707, "percentage": 8.33, "elapsed_time": "1:43:27", "remaining_time": "18:57:51"} +{"current_steps": 470, "total_steps": 5627, "loss": 1.4816, "learning_rate": 3.945983705177167e-05, "epoch": 0.08352214669687681, "percentage": 8.35, "elapsed_time": "1:43:40", "remaining_time": "18:57:36"} +{"current_steps": 471, "total_steps": 5627, "loss": 1.5232, "learning_rate": 3.9457229994192594e-05, "epoch": 0.08369985339197654, "percentage": 8.37, "elapsed_time": "1:43:53", "remaining_time": "18:57:23"} +{"current_steps": 472, "total_steps": 5627, "loss": 1.5211, "learning_rate": 3.9454616746902754e-05, "epoch": 0.08387756008707628, "percentage": 8.39, "elapsed_time": "1:44:07", "remaining_time": "18:57:09"} +{"current_steps": 473, "total_steps": 5627, "loss": 1.4933, "learning_rate": 3.945199731073347e-05, "epoch": 0.08405526678217602, "percentage": 8.41, "elapsed_time": "1:44:20", "remaining_time": "18:56:55"} +{"current_steps": 474, "total_steps": 5627, "loss": 1.4357, "learning_rate": 3.944937168651802e-05, "epoch": 0.08423297347727576, "percentage": 8.42, "elapsed_time": "1:44:33", "remaining_time": "18:56:41"} +{"current_steps": 475, "total_steps": 5627, "loss": 1.5037, "learning_rate": 3.944673987509168e-05, "epoch": 0.08441068017237549, "percentage": 8.44, "elapsed_time": "1:44:46", "remaining_time": "18:56:28"} +{"current_steps": 476, "total_steps": 5627, "loss": 1.4597, "learning_rate": 3.9444101877291675e-05, "epoch": 0.08458838686747523, "percentage": 8.46, "elapsed_time": "1:44:59", "remaining_time": "18:56:14"} +{"current_steps": 477, "total_steps": 5627, "loss": 1.4961, "learning_rate": 3.9441457693957194e-05, "epoch": 0.08476609356257497, "percentage": 8.48, "elapsed_time": "1:45:13", "remaining_time": "18:56:00"} +{"current_steps": 478, "total_steps": 5627, "loss": 1.4798, "learning_rate": 3.943880732592941e-05, "epoch": 0.08494380025767471, "percentage": 8.49, "elapsed_time": "1:45:26", "remaining_time": "18:55:47"} +{"current_steps": 479, "total_steps": 5627, "loss": 1.5268, "learning_rate": 3.943615077405146e-05, "epoch": 0.08512150695277444, "percentage": 8.51, "elapsed_time": "1:45:39", "remaining_time": "18:55:33"} +{"current_steps": 480, "total_steps": 5627, "loss": 1.5245, "learning_rate": 3.943348803916843e-05, "epoch": 0.08529921364787418, "percentage": 8.53, "elapsed_time": "1:45:52", "remaining_time": "18:55:18"} +{"current_steps": 481, "total_steps": 5627, "loss": 1.466, "learning_rate": 3.9430819122127386e-05, "epoch": 0.08547692034297392, "percentage": 8.55, "elapsed_time": "1:46:05", "remaining_time": "18:55:04"} +{"current_steps": 482, "total_steps": 5627, "loss": 1.4835, "learning_rate": 3.942814402377738e-05, "epoch": 0.08565462703807367, "percentage": 8.57, "elapsed_time": "1:46:18", "remaining_time": "18:54:50"} +{"current_steps": 483, "total_steps": 5627, "loss": 1.5713, "learning_rate": 3.942546274496939e-05, "epoch": 0.0858323337331734, "percentage": 8.58, "elapsed_time": "1:46:32", "remaining_time": "18:54:36"} +{"current_steps": 484, "total_steps": 5627, "loss": 1.4765, "learning_rate": 3.942277528655638e-05, "epoch": 0.08601004042827314, "percentage": 8.6, "elapsed_time": "1:46:45", "remaining_time": "18:54:22"} +{"current_steps": 485, "total_steps": 5627, "loss": 1.5352, "learning_rate": 3.942008164939329e-05, "epoch": 0.08618774712337288, "percentage": 8.62, "elapsed_time": "1:46:58", "remaining_time": "18:54:09"} +{"current_steps": 486, "total_steps": 5627, "loss": 1.5116, "learning_rate": 3.941738183433703e-05, "epoch": 0.08636545381847262, "percentage": 8.64, "elapsed_time": "1:47:11", "remaining_time": "18:53:55"} +{"current_steps": 487, "total_steps": 5627, "loss": 1.4949, "learning_rate": 3.9414675842246444e-05, "epoch": 0.08654316051357235, "percentage": 8.65, "elapsed_time": "1:47:24", "remaining_time": "18:53:41"} +{"current_steps": 488, "total_steps": 5627, "loss": 1.5262, "learning_rate": 3.941196367398236e-05, "epoch": 0.08672086720867209, "percentage": 8.67, "elapsed_time": "1:47:38", "remaining_time": "18:53:28"} +{"current_steps": 489, "total_steps": 5627, "loss": 1.4644, "learning_rate": 3.9409245330407575e-05, "epoch": 0.08689857390377183, "percentage": 8.69, "elapsed_time": "1:47:51", "remaining_time": "18:53:14"} +{"current_steps": 490, "total_steps": 5627, "loss": 1.5538, "learning_rate": 3.9406520812386844e-05, "epoch": 0.08707628059887157, "percentage": 8.71, "elapsed_time": "1:48:04", "remaining_time": "18:53:00"} +{"current_steps": 491, "total_steps": 5627, "loss": 1.5144, "learning_rate": 3.940379012078688e-05, "epoch": 0.0872539872939713, "percentage": 8.73, "elapsed_time": "1:48:17", "remaining_time": "18:52:46"} +{"current_steps": 492, "total_steps": 5627, "loss": 1.459, "learning_rate": 3.940105325647638e-05, "epoch": 0.08743169398907104, "percentage": 8.74, "elapsed_time": "1:48:30", "remaining_time": "18:52:33"} +{"current_steps": 493, "total_steps": 5627, "loss": 1.4787, "learning_rate": 3.939831022032598e-05, "epoch": 0.08760940068417078, "percentage": 8.76, "elapsed_time": "1:48:44", "remaining_time": "18:52:19"} +{"current_steps": 494, "total_steps": 5627, "loss": 1.4958, "learning_rate": 3.9395561013208306e-05, "epoch": 0.08778710737927052, "percentage": 8.78, "elapsed_time": "1:48:57", "remaining_time": "18:52:06"} +{"current_steps": 495, "total_steps": 5627, "loss": 1.5026, "learning_rate": 3.939280563599792e-05, "epoch": 0.08796481407437025, "percentage": 8.8, "elapsed_time": "1:49:10", "remaining_time": "18:51:52"} +{"current_steps": 496, "total_steps": 5627, "loss": 1.5225, "learning_rate": 3.9390044089571363e-05, "epoch": 0.08814252076946999, "percentage": 8.81, "elapsed_time": "1:49:23", "remaining_time": "18:51:39"} +{"current_steps": 497, "total_steps": 5627, "loss": 1.5512, "learning_rate": 3.938727637480713e-05, "epoch": 0.08832022746456973, "percentage": 8.83, "elapsed_time": "1:49:36", "remaining_time": "18:51:25"} +{"current_steps": 498, "total_steps": 5627, "loss": 1.507, "learning_rate": 3.938450249258569e-05, "epoch": 0.08849793415966947, "percentage": 8.85, "elapsed_time": "1:49:50", "remaining_time": "18:51:12"} +{"current_steps": 499, "total_steps": 5627, "loss": 1.5717, "learning_rate": 3.938172244378947e-05, "epoch": 0.0886756408547692, "percentage": 8.87, "elapsed_time": "1:50:03", "remaining_time": "18:50:58"} +{"current_steps": 500, "total_steps": 5627, "loss": 1.4975, "learning_rate": 3.937893622930285e-05, "epoch": 0.08885334754986894, "percentage": 8.89, "elapsed_time": "1:50:16", "remaining_time": "18:50:45"} +{"current_steps": 501, "total_steps": 5627, "loss": 1.5139, "learning_rate": 3.937614385001218e-05, "epoch": 0.08903105424496868, "percentage": 8.9, "elapsed_time": "1:50:29", "remaining_time": "18:50:31"} +{"current_steps": 502, "total_steps": 5627, "loss": 1.5124, "learning_rate": 3.937334530680576e-05, "epoch": 0.08920876094006842, "percentage": 8.92, "elapsed_time": "1:50:42", "remaining_time": "18:50:18"} +{"current_steps": 503, "total_steps": 5627, "loss": 1.5971, "learning_rate": 3.9370540600573866e-05, "epoch": 0.08938646763516815, "percentage": 8.94, "elapsed_time": "1:50:56", "remaining_time": "18:50:04"} +{"current_steps": 504, "total_steps": 5627, "loss": 1.4976, "learning_rate": 3.936772973220873e-05, "epoch": 0.08956417433026789, "percentage": 8.96, "elapsed_time": "1:51:09", "remaining_time": "18:49:50"} +{"current_steps": 505, "total_steps": 5627, "loss": 1.484, "learning_rate": 3.9364912702604546e-05, "epoch": 0.08974188102536763, "percentage": 8.97, "elapsed_time": "1:51:22", "remaining_time": "18:49:37"} +{"current_steps": 506, "total_steps": 5627, "loss": 1.5011, "learning_rate": 3.936208951265745e-05, "epoch": 0.08991958772046738, "percentage": 8.99, "elapsed_time": "1:51:35", "remaining_time": "18:49:23"} +{"current_steps": 507, "total_steps": 5627, "loss": 1.5203, "learning_rate": 3.9359260163265565e-05, "epoch": 0.0900972944155671, "percentage": 9.01, "elapsed_time": "1:51:48", "remaining_time": "18:49:10"} +{"current_steps": 508, "total_steps": 5627, "loss": 1.4759, "learning_rate": 3.935642465532895e-05, "epoch": 0.09027500111066684, "percentage": 9.03, "elapsed_time": "1:52:02", "remaining_time": "18:48:56"} +{"current_steps": 509, "total_steps": 5627, "loss": 1.4926, "learning_rate": 3.935358298974964e-05, "epoch": 0.09045270780576659, "percentage": 9.05, "elapsed_time": "1:52:15", "remaining_time": "18:48:42"} +{"current_steps": 510, "total_steps": 5627, "loss": 1.4797, "learning_rate": 3.9350735167431625e-05, "epoch": 0.09063041450086633, "percentage": 9.06, "elapsed_time": "1:52:28", "remaining_time": "18:48:29"} +{"current_steps": 511, "total_steps": 5627, "loss": 1.4884, "learning_rate": 3.934788118928084e-05, "epoch": 0.09080812119596605, "percentage": 9.08, "elapsed_time": "1:52:41", "remaining_time": "18:48:15"} +{"current_steps": 512, "total_steps": 5627, "loss": 1.5034, "learning_rate": 3.93450210562052e-05, "epoch": 0.0909858278910658, "percentage": 9.1, "elapsed_time": "1:52:54", "remaining_time": "18:48:01"} +{"current_steps": 513, "total_steps": 5627, "loss": 1.5469, "learning_rate": 3.9342154769114554e-05, "epoch": 0.09116353458616554, "percentage": 9.12, "elapsed_time": "1:53:07", "remaining_time": "18:47:48"} +{"current_steps": 514, "total_steps": 5627, "loss": 1.454, "learning_rate": 3.933928232892074e-05, "epoch": 0.09134124128126528, "percentage": 9.13, "elapsed_time": "1:53:21", "remaining_time": "18:47:34"} +{"current_steps": 515, "total_steps": 5627, "loss": 1.5253, "learning_rate": 3.933640373653752e-05, "epoch": 0.091518947976365, "percentage": 9.15, "elapsed_time": "1:53:34", "remaining_time": "18:47:20"} +{"current_steps": 516, "total_steps": 5627, "loss": 1.4795, "learning_rate": 3.933351899288064e-05, "epoch": 0.09169665467146475, "percentage": 9.17, "elapsed_time": "1:53:47", "remaining_time": "18:47:06"} +{"current_steps": 517, "total_steps": 5627, "loss": 1.5148, "learning_rate": 3.9330628098867775e-05, "epoch": 0.09187436136656449, "percentage": 9.19, "elapsed_time": "1:54:00", "remaining_time": "18:46:52"} +{"current_steps": 518, "total_steps": 5627, "loss": 1.5162, "learning_rate": 3.932773105541859e-05, "epoch": 0.09205206806166423, "percentage": 9.21, "elapsed_time": "1:54:13", "remaining_time": "18:46:38"} +{"current_steps": 519, "total_steps": 5627, "loss": 1.4595, "learning_rate": 3.932482786345468e-05, "epoch": 0.09222977475676396, "percentage": 9.22, "elapsed_time": "1:54:26", "remaining_time": "18:46:24"} +{"current_steps": 520, "total_steps": 5627, "loss": 1.5141, "learning_rate": 3.9321918523899605e-05, "epoch": 0.0924074814518637, "percentage": 9.24, "elapsed_time": "1:54:40", "remaining_time": "18:46:11"} +{"current_steps": 521, "total_steps": 5627, "loss": 1.485, "learning_rate": 3.931900303767889e-05, "epoch": 0.09258518814696344, "percentage": 9.26, "elapsed_time": "1:54:53", "remaining_time": "18:45:58"} +{"current_steps": 522, "total_steps": 5627, "loss": 1.4766, "learning_rate": 3.9316081405719996e-05, "epoch": 0.09276289484206318, "percentage": 9.28, "elapsed_time": "1:55:06", "remaining_time": "18:45:44"} +{"current_steps": 523, "total_steps": 5627, "loss": 1.4927, "learning_rate": 3.931315362895235e-05, "epoch": 0.09294060153716291, "percentage": 9.29, "elapsed_time": "1:55:19", "remaining_time": "18:45:30"} +{"current_steps": 524, "total_steps": 5627, "loss": 1.4581, "learning_rate": 3.931021970830733e-05, "epoch": 0.09311830823226265, "percentage": 9.31, "elapsed_time": "1:55:32", "remaining_time": "18:45:17"} +{"current_steps": 525, "total_steps": 5627, "loss": 1.5379, "learning_rate": 3.930727964471828e-05, "epoch": 0.09329601492736239, "percentage": 9.33, "elapsed_time": "1:55:46", "remaining_time": "18:45:03"} +{"current_steps": 526, "total_steps": 5627, "loss": 1.5122, "learning_rate": 3.930433343912048e-05, "epoch": 0.09347372162246213, "percentage": 9.35, "elapsed_time": "1:55:59", "remaining_time": "18:44:48"} +{"current_steps": 527, "total_steps": 5627, "loss": 1.4587, "learning_rate": 3.9301381092451184e-05, "epoch": 0.09365142831756186, "percentage": 9.37, "elapsed_time": "1:56:12", "remaining_time": "18:44:34"} +{"current_steps": 528, "total_steps": 5627, "loss": 1.4421, "learning_rate": 3.929842260564959e-05, "epoch": 0.0938291350126616, "percentage": 9.38, "elapsed_time": "1:56:25", "remaining_time": "18:44:20"} +{"current_steps": 529, "total_steps": 5627, "loss": 1.4964, "learning_rate": 3.929545797965683e-05, "epoch": 0.09400684170776134, "percentage": 9.4, "elapsed_time": "1:56:38", "remaining_time": "18:44:07"} +{"current_steps": 530, "total_steps": 5627, "loss": 1.5112, "learning_rate": 3.9292487215416025e-05, "epoch": 0.09418454840286108, "percentage": 9.42, "elapsed_time": "1:56:51", "remaining_time": "18:43:53"} +{"current_steps": 531, "total_steps": 5627, "loss": 1.4764, "learning_rate": 3.9289510313872224e-05, "epoch": 0.09436225509796081, "percentage": 9.44, "elapsed_time": "1:57:05", "remaining_time": "18:43:40"} +{"current_steps": 532, "total_steps": 5627, "loss": 1.5006, "learning_rate": 3.928652727597244e-05, "epoch": 0.09453996179306055, "percentage": 9.45, "elapsed_time": "1:57:18", "remaining_time": "18:43:26"} +{"current_steps": 533, "total_steps": 5627, "loss": 1.4676, "learning_rate": 3.928353810266563e-05, "epoch": 0.0947176684881603, "percentage": 9.47, "elapsed_time": "1:57:31", "remaining_time": "18:43:12"} +{"current_steps": 534, "total_steps": 5627, "loss": 1.458, "learning_rate": 3.9280542794902704e-05, "epoch": 0.09489537518326004, "percentage": 9.49, "elapsed_time": "1:57:44", "remaining_time": "18:42:59"} +{"current_steps": 535, "total_steps": 5627, "loss": 1.5127, "learning_rate": 3.927754135363652e-05, "epoch": 0.09507308187835976, "percentage": 9.51, "elapsed_time": "1:57:57", "remaining_time": "18:42:45"} +{"current_steps": 536, "total_steps": 5627, "loss": 1.4745, "learning_rate": 3.9274533779821915e-05, "epoch": 0.0952507885734595, "percentage": 9.53, "elapsed_time": "1:58:11", "remaining_time": "18:42:31"} +{"current_steps": 537, "total_steps": 5627, "loss": 1.4567, "learning_rate": 3.927152007441564e-05, "epoch": 0.09542849526855925, "percentage": 9.54, "elapsed_time": "1:58:24", "remaining_time": "18:42:18"} +{"current_steps": 538, "total_steps": 5627, "loss": 1.4979, "learning_rate": 3.926850023837641e-05, "epoch": 0.09560620196365899, "percentage": 9.56, "elapsed_time": "1:58:37", "remaining_time": "18:42:04"} +{"current_steps": 539, "total_steps": 5627, "loss": 1.4887, "learning_rate": 3.926547427266489e-05, "epoch": 0.09578390865875872, "percentage": 9.58, "elapsed_time": "1:58:50", "remaining_time": "18:41:50"} +{"current_steps": 540, "total_steps": 5627, "loss": 1.5188, "learning_rate": 3.926244217824369e-05, "epoch": 0.09596161535385846, "percentage": 9.6, "elapsed_time": "1:59:03", "remaining_time": "18:41:36"} +{"current_steps": 541, "total_steps": 5627, "loss": 1.5279, "learning_rate": 3.92594039560774e-05, "epoch": 0.0961393220489582, "percentage": 9.61, "elapsed_time": "1:59:16", "remaining_time": "18:41:23"} +{"current_steps": 542, "total_steps": 5627, "loss": 1.4839, "learning_rate": 3.925635960713252e-05, "epoch": 0.09631702874405794, "percentage": 9.63, "elapsed_time": "1:59:30", "remaining_time": "18:41:10"} +{"current_steps": 543, "total_steps": 5627, "loss": 1.4827, "learning_rate": 3.9253309132377525e-05, "epoch": 0.09649473543915767, "percentage": 9.65, "elapsed_time": "1:59:43", "remaining_time": "18:40:56"} +{"current_steps": 544, "total_steps": 5627, "loss": 1.4858, "learning_rate": 3.9250252532782804e-05, "epoch": 0.09667244213425741, "percentage": 9.67, "elapsed_time": "1:59:56", "remaining_time": "18:40:43"} +{"current_steps": 545, "total_steps": 5627, "loss": 1.4837, "learning_rate": 3.9247189809320746e-05, "epoch": 0.09685014882935715, "percentage": 9.69, "elapsed_time": "2:00:09", "remaining_time": "18:40:29"} +{"current_steps": 546, "total_steps": 5627, "loss": 1.4712, "learning_rate": 3.924412096296565e-05, "epoch": 0.09702785552445689, "percentage": 9.7, "elapsed_time": "2:00:22", "remaining_time": "18:40:15"} +{"current_steps": 547, "total_steps": 5627, "loss": 1.4553, "learning_rate": 3.9241045994693764e-05, "epoch": 0.09720556221955662, "percentage": 9.72, "elapsed_time": "2:00:35", "remaining_time": "18:40:00"} +{"current_steps": 548, "total_steps": 5627, "loss": 1.4949, "learning_rate": 3.923796490548332e-05, "epoch": 0.09738326891465636, "percentage": 9.74, "elapsed_time": "2:00:49", "remaining_time": "18:39:45"} +{"current_steps": 549, "total_steps": 5627, "loss": 1.5009, "learning_rate": 3.9234877696314435e-05, "epoch": 0.0975609756097561, "percentage": 9.76, "elapsed_time": "2:01:02", "remaining_time": "18:39:31"} +{"current_steps": 550, "total_steps": 5627, "loss": 1.4957, "learning_rate": 3.9231784368169236e-05, "epoch": 0.09773868230485584, "percentage": 9.77, "elapsed_time": "2:01:15", "remaining_time": "18:39:17"} +{"current_steps": 551, "total_steps": 5627, "loss": 1.4561, "learning_rate": 3.9228684922031754e-05, "epoch": 0.09791638899995557, "percentage": 9.79, "elapsed_time": "2:01:28", "remaining_time": "18:39:04"} +{"current_steps": 552, "total_steps": 5627, "loss": 1.5036, "learning_rate": 3.9225579358888e-05, "epoch": 0.09809409569505531, "percentage": 9.81, "elapsed_time": "2:01:41", "remaining_time": "18:38:50"} +{"current_steps": 553, "total_steps": 5627, "loss": 1.5436, "learning_rate": 3.9222467679725884e-05, "epoch": 0.09827180239015505, "percentage": 9.83, "elapsed_time": "2:01:54", "remaining_time": "18:38:37"} +{"current_steps": 554, "total_steps": 5627, "loss": 1.4642, "learning_rate": 3.921934988553531e-05, "epoch": 0.0984495090852548, "percentage": 9.85, "elapsed_time": "2:02:08", "remaining_time": "18:38:23"} +{"current_steps": 555, "total_steps": 5627, "loss": 1.4708, "learning_rate": 3.92162259773081e-05, "epoch": 0.09862721578035452, "percentage": 9.86, "elapsed_time": "2:02:21", "remaining_time": "18:38:09"} +{"current_steps": 556, "total_steps": 5627, "loss": 1.4926, "learning_rate": 3.921309595603803e-05, "epoch": 0.09880492247545426, "percentage": 9.88, "elapsed_time": "2:02:34", "remaining_time": "18:37:56"} +{"current_steps": 557, "total_steps": 5627, "loss": 1.479, "learning_rate": 3.9209959822720825e-05, "epoch": 0.098982629170554, "percentage": 9.9, "elapsed_time": "2:02:47", "remaining_time": "18:37:41"} +{"current_steps": 558, "total_steps": 5627, "loss": 1.4862, "learning_rate": 3.920681757835413e-05, "epoch": 0.09916033586565375, "percentage": 9.92, "elapsed_time": "2:03:00", "remaining_time": "18:37:27"} +{"current_steps": 559, "total_steps": 5627, "loss": 1.5212, "learning_rate": 3.920366922393757e-05, "epoch": 0.09933804256075347, "percentage": 9.93, "elapsed_time": "2:03:13", "remaining_time": "18:37:13"} +{"current_steps": 560, "total_steps": 5627, "loss": 1.4441, "learning_rate": 3.920051476047269e-05, "epoch": 0.09951574925585321, "percentage": 9.95, "elapsed_time": "2:03:27", "remaining_time": "18:37:00"} +{"current_steps": 561, "total_steps": 5627, "loss": 1.492, "learning_rate": 3.9197354188962974e-05, "epoch": 0.09969345595095296, "percentage": 9.97, "elapsed_time": "2:03:40", "remaining_time": "18:36:46"} +{"current_steps": 562, "total_steps": 5627, "loss": 1.4975, "learning_rate": 3.919418751041387e-05, "epoch": 0.0998711626460527, "percentage": 9.99, "elapsed_time": "2:03:53", "remaining_time": "18:36:33"} +{"current_steps": 563, "total_steps": 5627, "loss": 1.4779, "learning_rate": 3.919101472583276e-05, "epoch": 0.10004886934115242, "percentage": 10.01, "elapsed_time": "2:04:06", "remaining_time": "18:36:20"} +{"current_steps": 564, "total_steps": 5627, "loss": 1.4749, "learning_rate": 3.918783583622896e-05, "epoch": 0.10022657603625217, "percentage": 10.02, "elapsed_time": "2:04:19", "remaining_time": "18:36:06"} +{"current_steps": 565, "total_steps": 5627, "loss": 1.4864, "learning_rate": 3.9184650842613733e-05, "epoch": 0.10040428273135191, "percentage": 10.04, "elapsed_time": "2:04:33", "remaining_time": "18:35:53"} +{"current_steps": 566, "total_steps": 5627, "loss": 1.4575, "learning_rate": 3.9181459746000306e-05, "epoch": 0.10058198942645165, "percentage": 10.06, "elapsed_time": "2:04:46", "remaining_time": "18:35:39"} +{"current_steps": 567, "total_steps": 5627, "loss": 1.5159, "learning_rate": 3.917826254740379e-05, "epoch": 0.10075969612155138, "percentage": 10.08, "elapsed_time": "2:04:59", "remaining_time": "18:35:26"} +{"current_steps": 568, "total_steps": 5627, "loss": 1.5027, "learning_rate": 3.917505924784131e-05, "epoch": 0.10093740281665112, "percentage": 10.09, "elapsed_time": "2:05:12", "remaining_time": "18:35:12"} +{"current_steps": 569, "total_steps": 5627, "loss": 1.5073, "learning_rate": 3.9171849848331866e-05, "epoch": 0.10111510951175086, "percentage": 10.11, "elapsed_time": "2:05:25", "remaining_time": "18:34:59"} +{"current_steps": 570, "total_steps": 5627, "loss": 1.4524, "learning_rate": 3.916863434989645e-05, "epoch": 0.1012928162068506, "percentage": 10.13, "elapsed_time": "2:05:39", "remaining_time": "18:34:45"} +{"current_steps": 571, "total_steps": 5627, "loss": 1.4854, "learning_rate": 3.9165412753557965e-05, "epoch": 0.10147052290195033, "percentage": 10.15, "elapsed_time": "2:05:52", "remaining_time": "18:34:31"} +{"current_steps": 572, "total_steps": 5627, "loss": 1.463, "learning_rate": 3.916218506034127e-05, "epoch": 0.10164822959705007, "percentage": 10.17, "elapsed_time": "2:06:05", "remaining_time": "18:34:18"} +{"current_steps": 573, "total_steps": 5627, "loss": 1.5302, "learning_rate": 3.915895127127313e-05, "epoch": 0.10182593629214981, "percentage": 10.18, "elapsed_time": "2:06:18", "remaining_time": "18:34:04"} +{"current_steps": 574, "total_steps": 5627, "loss": 1.4344, "learning_rate": 3.91557113873823e-05, "epoch": 0.10200364298724955, "percentage": 10.2, "elapsed_time": "2:06:31", "remaining_time": "18:33:51"} +{"current_steps": 575, "total_steps": 5627, "loss": 1.4605, "learning_rate": 3.9152465409699434e-05, "epoch": 0.10218134968234928, "percentage": 10.22, "elapsed_time": "2:06:44", "remaining_time": "18:33:37"} +{"current_steps": 576, "total_steps": 5627, "loss": 1.5087, "learning_rate": 3.914921333925714e-05, "epoch": 0.10235905637744902, "percentage": 10.24, "elapsed_time": "2:06:58", "remaining_time": "18:33:24"} +{"current_steps": 577, "total_steps": 5627, "loss": 1.5041, "learning_rate": 3.9145955177089976e-05, "epoch": 0.10253676307254876, "percentage": 10.25, "elapsed_time": "2:07:11", "remaining_time": "18:33:11"} +{"current_steps": 578, "total_steps": 5627, "loss": 1.48, "learning_rate": 3.914269092423441e-05, "epoch": 0.1027144697676485, "percentage": 10.27, "elapsed_time": "2:07:24", "remaining_time": "18:32:57"} +{"current_steps": 579, "total_steps": 5627, "loss": 1.4722, "learning_rate": 3.913942058172886e-05, "epoch": 0.10289217646274823, "percentage": 10.29, "elapsed_time": "2:07:37", "remaining_time": "18:32:43"} +{"current_steps": 580, "total_steps": 5627, "loss": 1.4923, "learning_rate": 3.913614415061369e-05, "epoch": 0.10306988315784797, "percentage": 10.31, "elapsed_time": "2:07:50", "remaining_time": "18:32:30"} +{"current_steps": 581, "total_steps": 5627, "loss": 1.4864, "learning_rate": 3.9132861631931206e-05, "epoch": 0.10324758985294771, "percentage": 10.33, "elapsed_time": "2:08:04", "remaining_time": "18:32:16"} +{"current_steps": 582, "total_steps": 5627, "loss": 1.4438, "learning_rate": 3.912957302672562e-05, "epoch": 0.10342529654804745, "percentage": 10.34, "elapsed_time": "2:08:17", "remaining_time": "18:32:02"} +{"current_steps": 583, "total_steps": 5627, "loss": 1.4744, "learning_rate": 3.912627833604311e-05, "epoch": 0.10360300324314718, "percentage": 10.36, "elapsed_time": "2:08:30", "remaining_time": "18:31:48"} +{"current_steps": 584, "total_steps": 5627, "loss": 1.4742, "learning_rate": 3.9122977560931776e-05, "epoch": 0.10378070993824692, "percentage": 10.38, "elapsed_time": "2:08:43", "remaining_time": "18:31:34"} +{"current_steps": 585, "total_steps": 5627, "loss": 1.4463, "learning_rate": 3.9119670702441654e-05, "epoch": 0.10395841663334666, "percentage": 10.4, "elapsed_time": "2:08:56", "remaining_time": "18:31:21"} +{"current_steps": 586, "total_steps": 5627, "loss": 1.5245, "learning_rate": 3.911635776162472e-05, "epoch": 0.1041361233284464, "percentage": 10.41, "elapsed_time": "2:09:09", "remaining_time": "18:31:08"} +{"current_steps": 587, "total_steps": 5627, "loss": 1.4958, "learning_rate": 3.911303873953488e-05, "epoch": 0.10431383002354613, "percentage": 10.43, "elapsed_time": "2:09:23", "remaining_time": "18:30:54"} +{"current_steps": 588, "total_steps": 5627, "loss": 1.484, "learning_rate": 3.910971363722798e-05, "epoch": 0.10449153671864587, "percentage": 10.45, "elapsed_time": "2:09:36", "remaining_time": "18:30:40"} +{"current_steps": 589, "total_steps": 5627, "loss": 1.4575, "learning_rate": 3.91063824557618e-05, "epoch": 0.10466924341374562, "percentage": 10.47, "elapsed_time": "2:09:49", "remaining_time": "18:30:26"} +{"current_steps": 590, "total_steps": 5627, "loss": 1.4208, "learning_rate": 3.9103045196196044e-05, "epoch": 0.10484695010884536, "percentage": 10.49, "elapsed_time": "2:10:02", "remaining_time": "18:30:12"} +{"current_steps": 591, "total_steps": 5627, "loss": 1.492, "learning_rate": 3.909970185959237e-05, "epoch": 0.10502465680394509, "percentage": 10.5, "elapsed_time": "2:10:15", "remaining_time": "18:29:59"} +{"current_steps": 592, "total_steps": 5627, "loss": 1.5343, "learning_rate": 3.909635244701434e-05, "epoch": 0.10520236349904483, "percentage": 10.52, "elapsed_time": "2:10:28", "remaining_time": "18:29:45"} +{"current_steps": 593, "total_steps": 5627, "loss": 1.4763, "learning_rate": 3.9092996959527483e-05, "epoch": 0.10538007019414457, "percentage": 10.54, "elapsed_time": "2:10:42", "remaining_time": "18:29:32"} +{"current_steps": 594, "total_steps": 5627, "loss": 1.4858, "learning_rate": 3.908963539819923e-05, "epoch": 0.10555777688924431, "percentage": 10.56, "elapsed_time": "2:10:55", "remaining_time": "18:29:18"} +{"current_steps": 595, "total_steps": 5627, "loss": 1.5071, "learning_rate": 3.908626776409896e-05, "epoch": 0.10573548358434404, "percentage": 10.57, "elapsed_time": "2:11:08", "remaining_time": "18:29:05"} +{"current_steps": 596, "total_steps": 5627, "loss": 1.5111, "learning_rate": 3.908289405829797e-05, "epoch": 0.10591319027944378, "percentage": 10.59, "elapsed_time": "2:11:21", "remaining_time": "18:28:52"} +{"current_steps": 597, "total_steps": 5627, "loss": 1.4981, "learning_rate": 3.907951428186953e-05, "epoch": 0.10609089697454352, "percentage": 10.61, "elapsed_time": "2:11:34", "remaining_time": "18:28:38"} +{"current_steps": 598, "total_steps": 5627, "loss": 1.4482, "learning_rate": 3.907612843588878e-05, "epoch": 0.10626860366964326, "percentage": 10.63, "elapsed_time": "2:11:48", "remaining_time": "18:28:25"} +{"current_steps": 599, "total_steps": 5627, "loss": 1.5242, "learning_rate": 3.9072736521432826e-05, "epoch": 0.10644631036474299, "percentage": 10.65, "elapsed_time": "2:12:01", "remaining_time": "18:28:12"} +{"current_steps": 600, "total_steps": 5627, "loss": 1.5262, "learning_rate": 3.9069338539580715e-05, "epoch": 0.10662401705984273, "percentage": 10.66, "elapsed_time": "2:12:14", "remaining_time": "18:27:58"} +{"current_steps": 601, "total_steps": 5627, "loss": 1.5001, "learning_rate": 3.90659344914134e-05, "epoch": 0.10680172375494247, "percentage": 10.68, "elapsed_time": "2:12:27", "remaining_time": "18:27:43"} +{"current_steps": 602, "total_steps": 5627, "loss": 1.4752, "learning_rate": 3.906252437801377e-05, "epoch": 0.10697943045004221, "percentage": 10.7, "elapsed_time": "2:12:40", "remaining_time": "18:27:29"} +{"current_steps": 603, "total_steps": 5627, "loss": 1.4896, "learning_rate": 3.905910820046664e-05, "epoch": 0.10715713714514194, "percentage": 10.72, "elapsed_time": "2:12:53", "remaining_time": "18:27:15"} +{"current_steps": 604, "total_steps": 5627, "loss": 1.4665, "learning_rate": 3.9055685959858785e-05, "epoch": 0.10733484384024168, "percentage": 10.73, "elapsed_time": "2:13:07", "remaining_time": "18:27:02"} +{"current_steps": 605, "total_steps": 5627, "loss": 1.4143, "learning_rate": 3.905225765727886e-05, "epoch": 0.10751255053534142, "percentage": 10.75, "elapsed_time": "2:13:20", "remaining_time": "18:26:48"} +{"current_steps": 606, "total_steps": 5627, "loss": 1.4591, "learning_rate": 3.9048823293817475e-05, "epoch": 0.10769025723044116, "percentage": 10.77, "elapsed_time": "2:13:33", "remaining_time": "18:26:35"} +{"current_steps": 607, "total_steps": 5627, "loss": 1.4857, "learning_rate": 3.9045382870567176e-05, "epoch": 0.10786796392554089, "percentage": 10.79, "elapsed_time": "2:13:46", "remaining_time": "18:26:22"} +{"current_steps": 608, "total_steps": 5627, "loss": 1.5043, "learning_rate": 3.904193638862242e-05, "epoch": 0.10804567062064063, "percentage": 10.81, "elapsed_time": "2:13:59", "remaining_time": "18:26:08"} +{"current_steps": 609, "total_steps": 5627, "loss": 1.4739, "learning_rate": 3.90384838490796e-05, "epoch": 0.10822337731574037, "percentage": 10.82, "elapsed_time": "2:14:13", "remaining_time": "18:25:55"} +{"current_steps": 610, "total_steps": 5627, "loss": 1.4763, "learning_rate": 3.9035025253037035e-05, "epoch": 0.10840108401084012, "percentage": 10.84, "elapsed_time": "2:14:26", "remaining_time": "18:25:41"} +{"current_steps": 611, "total_steps": 5627, "loss": 1.5382, "learning_rate": 3.9031560601594964e-05, "epoch": 0.10857879070593984, "percentage": 10.86, "elapsed_time": "2:14:39", "remaining_time": "18:25:27"} +{"current_steps": 612, "total_steps": 5627, "loss": 1.4608, "learning_rate": 3.9028089895855564e-05, "epoch": 0.10875649740103958, "percentage": 10.88, "elapsed_time": "2:14:52", "remaining_time": "18:25:13"} +{"current_steps": 613, "total_steps": 5627, "loss": 1.4677, "learning_rate": 3.9024613136922925e-05, "epoch": 0.10893420409613933, "percentage": 10.89, "elapsed_time": "2:15:05", "remaining_time": "18:25:00"} +{"current_steps": 614, "total_steps": 5627, "loss": 1.4524, "learning_rate": 3.9021130325903076e-05, "epoch": 0.10911191079123907, "percentage": 10.91, "elapsed_time": "2:15:18", "remaining_time": "18:24:47"} +{"current_steps": 615, "total_steps": 5627, "loss": 1.4562, "learning_rate": 3.901764146390396e-05, "epoch": 0.1092896174863388, "percentage": 10.93, "elapsed_time": "2:15:32", "remaining_time": "18:24:33"} +{"current_steps": 616, "total_steps": 5627, "loss": 1.4723, "learning_rate": 3.901414655203545e-05, "epoch": 0.10946732418143854, "percentage": 10.95, "elapsed_time": "2:15:45", "remaining_time": "18:24:20"} +{"current_steps": 617, "total_steps": 5627, "loss": 1.4773, "learning_rate": 3.901064559140935e-05, "epoch": 0.10964503087653828, "percentage": 10.96, "elapsed_time": "2:15:58", "remaining_time": "18:24:07"} +{"current_steps": 618, "total_steps": 5627, "loss": 1.4884, "learning_rate": 3.900713858313937e-05, "epoch": 0.10982273757163802, "percentage": 10.98, "elapsed_time": "2:16:11", "remaining_time": "18:23:53"} +{"current_steps": 619, "total_steps": 5627, "loss": 1.4456, "learning_rate": 3.900362552834117e-05, "epoch": 0.11000044426673775, "percentage": 11.0, "elapsed_time": "2:16:24", "remaining_time": "18:23:40"} +{"current_steps": 620, "total_steps": 5627, "loss": 1.4631, "learning_rate": 3.9000106428132304e-05, "epoch": 0.11017815096183749, "percentage": 11.02, "elapsed_time": "2:16:38", "remaining_time": "18:23:26"} +{"current_steps": 621, "total_steps": 5627, "loss": 1.4886, "learning_rate": 3.899658128363227e-05, "epoch": 0.11035585765693723, "percentage": 11.04, "elapsed_time": "2:16:51", "remaining_time": "18:23:13"} +{"current_steps": 622, "total_steps": 5627, "loss": 1.4774, "learning_rate": 3.8993050095962485e-05, "epoch": 0.11053356435203697, "percentage": 11.05, "elapsed_time": "2:17:04", "remaining_time": "18:23:00"} +{"current_steps": 623, "total_steps": 5627, "loss": 1.4329, "learning_rate": 3.8989512866246287e-05, "epoch": 0.1107112710471367, "percentage": 11.07, "elapsed_time": "2:17:17", "remaining_time": "18:22:46"} +{"current_steps": 624, "total_steps": 5627, "loss": 1.4492, "learning_rate": 3.898596959560893e-05, "epoch": 0.11088897774223644, "percentage": 11.09, "elapsed_time": "2:17:30", "remaining_time": "18:22:31"} +{"current_steps": 625, "total_steps": 5627, "loss": 1.4352, "learning_rate": 3.898242028517759e-05, "epoch": 0.11106668443733618, "percentage": 11.11, "elapsed_time": "2:17:43", "remaining_time": "18:22:18"} +{"current_steps": 626, "total_steps": 5627, "loss": 1.4466, "learning_rate": 3.897886493608139e-05, "epoch": 0.11124439113243592, "percentage": 11.12, "elapsed_time": "2:17:57", "remaining_time": "18:22:04"} +{"current_steps": 627, "total_steps": 5627, "loss": 1.5155, "learning_rate": 3.897530354945133e-05, "epoch": 0.11142209782753565, "percentage": 11.14, "elapsed_time": "2:18:10", "remaining_time": "18:21:51"} +{"current_steps": 628, "total_steps": 5627, "loss": 1.4409, "learning_rate": 3.897173612642036e-05, "epoch": 0.11159980452263539, "percentage": 11.16, "elapsed_time": "2:18:23", "remaining_time": "18:21:37"} +{"current_steps": 629, "total_steps": 5627, "loss": 1.4775, "learning_rate": 3.8968162668123367e-05, "epoch": 0.11177751121773513, "percentage": 11.18, "elapsed_time": "2:18:36", "remaining_time": "18:21:24"} +{"current_steps": 630, "total_steps": 5627, "loss": 1.483, "learning_rate": 3.8964583175697107e-05, "epoch": 0.11195521791283487, "percentage": 11.2, "elapsed_time": "2:18:49", "remaining_time": "18:21:10"} +{"current_steps": 631, "total_steps": 5627, "loss": 1.4843, "learning_rate": 3.8960997650280286e-05, "epoch": 0.1121329246079346, "percentage": 11.21, "elapsed_time": "2:19:03", "remaining_time": "18:20:56"} +{"current_steps": 632, "total_steps": 5627, "loss": 1.4835, "learning_rate": 3.8957406093013546e-05, "epoch": 0.11231063130303434, "percentage": 11.23, "elapsed_time": "2:19:16", "remaining_time": "18:20:43"} +{"current_steps": 633, "total_steps": 5627, "loss": 1.4823, "learning_rate": 3.8953808505039405e-05, "epoch": 0.11248833799813408, "percentage": 11.25, "elapsed_time": "2:19:29", "remaining_time": "18:20:29"} +{"current_steps": 634, "total_steps": 5627, "loss": 1.4789, "learning_rate": 3.895020488750235e-05, "epoch": 0.11266604469323382, "percentage": 11.27, "elapsed_time": "2:19:42", "remaining_time": "18:20:16"} +{"current_steps": 635, "total_steps": 5627, "loss": 1.4685, "learning_rate": 3.894659524154874e-05, "epoch": 0.11284375138833355, "percentage": 11.28, "elapsed_time": "2:19:55", "remaining_time": "18:20:02"} +{"current_steps": 636, "total_steps": 5627, "loss": 1.5068, "learning_rate": 3.894297956832688e-05, "epoch": 0.1130214580834333, "percentage": 11.3, "elapsed_time": "2:20:08", "remaining_time": "18:19:49"} +{"current_steps": 637, "total_steps": 5627, "loss": 1.4925, "learning_rate": 3.8939357868986975e-05, "epoch": 0.11319916477853303, "percentage": 11.32, "elapsed_time": "2:20:22", "remaining_time": "18:19:35"} +{"current_steps": 638, "total_steps": 5627, "loss": 1.5098, "learning_rate": 3.8935730144681165e-05, "epoch": 0.11337687147363278, "percentage": 11.34, "elapsed_time": "2:20:35", "remaining_time": "18:19:22"} +{"current_steps": 639, "total_steps": 5627, "loss": 1.4503, "learning_rate": 3.8932096396563494e-05, "epoch": 0.1135545781687325, "percentage": 11.36, "elapsed_time": "2:20:48", "remaining_time": "18:19:09"} +{"current_steps": 640, "total_steps": 5627, "loss": 1.4881, "learning_rate": 3.8928456625789925e-05, "epoch": 0.11373228486383224, "percentage": 11.37, "elapsed_time": "2:21:01", "remaining_time": "18:18:55"} +{"current_steps": 641, "total_steps": 5627, "loss": 1.4751, "learning_rate": 3.892481083351833e-05, "epoch": 0.11390999155893199, "percentage": 11.39, "elapsed_time": "2:21:14", "remaining_time": "18:18:42"} +{"current_steps": 642, "total_steps": 5627, "loss": 1.486, "learning_rate": 3.8921159020908524e-05, "epoch": 0.11408769825403173, "percentage": 11.41, "elapsed_time": "2:21:28", "remaining_time": "18:18:28"} +{"current_steps": 643, "total_steps": 5627, "loss": 1.4597, "learning_rate": 3.89175011891222e-05, "epoch": 0.11426540494913145, "percentage": 11.43, "elapsed_time": "2:21:41", "remaining_time": "18:18:15"} +{"current_steps": 644, "total_steps": 5627, "loss": 1.4613, "learning_rate": 3.8913837339322986e-05, "epoch": 0.1144431116442312, "percentage": 11.44, "elapsed_time": "2:21:54", "remaining_time": "18:18:01"} +{"current_steps": 645, "total_steps": 5627, "loss": 1.4994, "learning_rate": 3.8910167472676425e-05, "epoch": 0.11462081833933094, "percentage": 11.46, "elapsed_time": "2:22:07", "remaining_time": "18:17:46"} +{"current_steps": 646, "total_steps": 5627, "loss": 1.4712, "learning_rate": 3.890649159034997e-05, "epoch": 0.11479852503443068, "percentage": 11.48, "elapsed_time": "2:22:20", "remaining_time": "18:17:32"} +{"current_steps": 647, "total_steps": 5627, "loss": 1.5128, "learning_rate": 3.890280969351299e-05, "epoch": 0.1149762317295304, "percentage": 11.5, "elapsed_time": "2:22:33", "remaining_time": "18:17:19"} +{"current_steps": 648, "total_steps": 5627, "loss": 1.5119, "learning_rate": 3.889912178333676e-05, "epoch": 0.11515393842463015, "percentage": 11.52, "elapsed_time": "2:22:47", "remaining_time": "18:17:06"} +{"current_steps": 649, "total_steps": 5627, "loss": 1.4637, "learning_rate": 3.889542786099448e-05, "epoch": 0.11533164511972989, "percentage": 11.53, "elapsed_time": "2:23:00", "remaining_time": "18:16:52"} +{"current_steps": 650, "total_steps": 5627, "loss": 1.4967, "learning_rate": 3.889172792766125e-05, "epoch": 0.11550935181482963, "percentage": 11.55, "elapsed_time": "2:23:13", "remaining_time": "18:16:39"} +{"current_steps": 651, "total_steps": 5627, "loss": 1.4711, "learning_rate": 3.888802198451409e-05, "epoch": 0.11568705850992936, "percentage": 11.57, "elapsed_time": "2:23:26", "remaining_time": "18:16:26"} +{"current_steps": 652, "total_steps": 5627, "loss": 1.51, "learning_rate": 3.888431003273193e-05, "epoch": 0.1158647652050291, "percentage": 11.59, "elapsed_time": "2:23:39", "remaining_time": "18:16:12"} +{"current_steps": 653, "total_steps": 5627, "loss": 1.4735, "learning_rate": 3.888059207349562e-05, "epoch": 0.11604247190012884, "percentage": 11.6, "elapsed_time": "2:23:53", "remaining_time": "18:15:59"} +{"current_steps": 654, "total_steps": 5627, "loss": 1.4578, "learning_rate": 3.8876868107987905e-05, "epoch": 0.11622017859522858, "percentage": 11.62, "elapsed_time": "2:24:06", "remaining_time": "18:15:45"} +{"current_steps": 655, "total_steps": 5627, "loss": 1.4759, "learning_rate": 3.887313813739344e-05, "epoch": 0.11639788529032831, "percentage": 11.64, "elapsed_time": "2:24:19", "remaining_time": "18:15:31"} +{"current_steps": 656, "total_steps": 5627, "loss": 1.4471, "learning_rate": 3.886940216289882e-05, "epoch": 0.11657559198542805, "percentage": 11.66, "elapsed_time": "2:24:32", "remaining_time": "18:15:17"} +{"current_steps": 657, "total_steps": 5627, "loss": 1.4735, "learning_rate": 3.8865660185692506e-05, "epoch": 0.11675329868052779, "percentage": 11.68, "elapsed_time": "2:24:45", "remaining_time": "18:15:04"} +{"current_steps": 658, "total_steps": 5627, "loss": 1.4388, "learning_rate": 3.886191220696491e-05, "epoch": 0.11693100537562753, "percentage": 11.69, "elapsed_time": "2:24:58", "remaining_time": "18:14:50"} +{"current_steps": 659, "total_steps": 5627, "loss": 1.4803, "learning_rate": 3.885815822790833e-05, "epoch": 0.11710871207072726, "percentage": 11.71, "elapsed_time": "2:25:12", "remaining_time": "18:14:37"} +{"current_steps": 660, "total_steps": 5627, "loss": 1.5397, "learning_rate": 3.885439824971697e-05, "epoch": 0.117286418765827, "percentage": 11.73, "elapsed_time": "2:25:25", "remaining_time": "18:14:23"} +{"current_steps": 661, "total_steps": 5627, "loss": 1.4616, "learning_rate": 3.8850632273586944e-05, "epoch": 0.11746412546092674, "percentage": 11.75, "elapsed_time": "2:25:38", "remaining_time": "18:14:10"} +{"current_steps": 662, "total_steps": 5627, "loss": 1.4876, "learning_rate": 3.88468603007163e-05, "epoch": 0.11764183215602649, "percentage": 11.76, "elapsed_time": "2:25:51", "remaining_time": "18:13:57"} +{"current_steps": 663, "total_steps": 5627, "loss": 1.4667, "learning_rate": 3.884308233230496e-05, "epoch": 0.11781953885112621, "percentage": 11.78, "elapsed_time": "2:26:04", "remaining_time": "18:13:44"} +{"current_steps": 664, "total_steps": 5627, "loss": 1.4663, "learning_rate": 3.8839298369554777e-05, "epoch": 0.11799724554622595, "percentage": 11.8, "elapsed_time": "2:26:18", "remaining_time": "18:13:31"} +{"current_steps": 665, "total_steps": 5627, "loss": 1.4666, "learning_rate": 3.8835508413669485e-05, "epoch": 0.1181749522413257, "percentage": 11.82, "elapsed_time": "2:26:31", "remaining_time": "18:13:17"} +{"current_steps": 666, "total_steps": 5627, "loss": 1.4537, "learning_rate": 3.8831712465854754e-05, "epoch": 0.11835265893642544, "percentage": 11.84, "elapsed_time": "2:26:44", "remaining_time": "18:13:04"} +{"current_steps": 667, "total_steps": 5627, "loss": 1.4251, "learning_rate": 3.882791052731814e-05, "epoch": 0.11853036563152516, "percentage": 11.85, "elapsed_time": "2:26:57", "remaining_time": "18:12:50"} +{"current_steps": 668, "total_steps": 5627, "loss": 1.4464, "learning_rate": 3.8824102599269114e-05, "epoch": 0.1187080723266249, "percentage": 11.87, "elapsed_time": "2:27:10", "remaining_time": "18:12:36"} +{"current_steps": 669, "total_steps": 5627, "loss": 1.4244, "learning_rate": 3.8820288682919045e-05, "epoch": 0.11888577902172465, "percentage": 11.89, "elapsed_time": "2:27:23", "remaining_time": "18:12:22"} +{"current_steps": 670, "total_steps": 5627, "loss": 1.4171, "learning_rate": 3.881646877948122e-05, "epoch": 0.11906348571682439, "percentage": 11.91, "elapsed_time": "2:27:37", "remaining_time": "18:12:09"} +{"current_steps": 671, "total_steps": 5627, "loss": 1.457, "learning_rate": 3.881264289017081e-05, "epoch": 0.11924119241192412, "percentage": 11.92, "elapsed_time": "2:27:50", "remaining_time": "18:11:55"} +{"current_steps": 672, "total_steps": 5627, "loss": 1.4765, "learning_rate": 3.880881101620491e-05, "epoch": 0.11941889910702386, "percentage": 11.94, "elapsed_time": "2:28:03", "remaining_time": "18:11:42"} +{"current_steps": 673, "total_steps": 5627, "loss": 1.4581, "learning_rate": 3.8804973158802514e-05, "epoch": 0.1195966058021236, "percentage": 11.96, "elapsed_time": "2:28:16", "remaining_time": "18:11:29"} +{"current_steps": 674, "total_steps": 5627, "loss": 1.4652, "learning_rate": 3.880112931918451e-05, "epoch": 0.11977431249722334, "percentage": 11.98, "elapsed_time": "2:28:29", "remaining_time": "18:11:16"} +{"current_steps": 675, "total_steps": 5627, "loss": 1.4824, "learning_rate": 3.87972794985737e-05, "epoch": 0.11995201919232307, "percentage": 12.0, "elapsed_time": "2:28:43", "remaining_time": "18:11:02"} +{"current_steps": 676, "total_steps": 5627, "loss": 1.5031, "learning_rate": 3.879342369819478e-05, "epoch": 0.12012972588742281, "percentage": 12.01, "elapsed_time": "2:28:56", "remaining_time": "18:10:49"} +{"current_steps": 677, "total_steps": 5627, "loss": 1.4648, "learning_rate": 3.878956191927436e-05, "epoch": 0.12030743258252255, "percentage": 12.03, "elapsed_time": "2:29:09", "remaining_time": "18:10:35"} +{"current_steps": 678, "total_steps": 5627, "loss": 1.4673, "learning_rate": 3.8785694163040934e-05, "epoch": 0.12048513927762229, "percentage": 12.05, "elapsed_time": "2:29:22", "remaining_time": "18:10:21"} +{"current_steps": 679, "total_steps": 5627, "loss": 1.491, "learning_rate": 3.878182043072492e-05, "epoch": 0.12066284597272202, "percentage": 12.07, "elapsed_time": "2:29:35", "remaining_time": "18:10:08"} +{"current_steps": 680, "total_steps": 5627, "loss": 1.4869, "learning_rate": 3.8777940723558606e-05, "epoch": 0.12084055266782176, "percentage": 12.08, "elapsed_time": "2:29:48", "remaining_time": "18:09:54"} +{"current_steps": 681, "total_steps": 5627, "loss": 1.4756, "learning_rate": 3.877405504277623e-05, "epoch": 0.1210182593629215, "percentage": 12.1, "elapsed_time": "2:30:02", "remaining_time": "18:09:41"} +{"current_steps": 682, "total_steps": 5627, "loss": 1.4499, "learning_rate": 3.8770163389613874e-05, "epoch": 0.12119596605802124, "percentage": 12.12, "elapsed_time": "2:30:15", "remaining_time": "18:09:28"} +{"current_steps": 683, "total_steps": 5627, "loss": 1.4654, "learning_rate": 3.8766265765309554e-05, "epoch": 0.12137367275312097, "percentage": 12.14, "elapsed_time": "2:30:28", "remaining_time": "18:09:15"} +{"current_steps": 684, "total_steps": 5627, "loss": 1.4975, "learning_rate": 3.876236217110318e-05, "epoch": 0.12155137944822071, "percentage": 12.16, "elapsed_time": "2:30:41", "remaining_time": "18:09:02"} +{"current_steps": 685, "total_steps": 5627, "loss": 1.4751, "learning_rate": 3.8758452608236565e-05, "epoch": 0.12172908614332045, "percentage": 12.17, "elapsed_time": "2:30:55", "remaining_time": "18:08:48"} +{"current_steps": 686, "total_steps": 5627, "loss": 1.4567, "learning_rate": 3.8754537077953395e-05, "epoch": 0.1219067928384202, "percentage": 12.19, "elapsed_time": "2:31:08", "remaining_time": "18:08:34"} +{"current_steps": 687, "total_steps": 5627, "loss": 1.4762, "learning_rate": 3.8750615581499295e-05, "epoch": 0.12208449953351992, "percentage": 12.21, "elapsed_time": "2:31:21", "remaining_time": "18:08:20"} +{"current_steps": 688, "total_steps": 5627, "loss": 1.4595, "learning_rate": 3.874668812012175e-05, "epoch": 0.12226220622861966, "percentage": 12.23, "elapsed_time": "2:31:34", "remaining_time": "18:08:06"} +{"current_steps": 689, "total_steps": 5627, "loss": 1.4273, "learning_rate": 3.874275469507017e-05, "epoch": 0.1224399129237194, "percentage": 12.24, "elapsed_time": "2:31:47", "remaining_time": "18:07:53"} +{"current_steps": 690, "total_steps": 5627, "loss": 1.4762, "learning_rate": 3.873881530759585e-05, "epoch": 0.12261761961881915, "percentage": 12.26, "elapsed_time": "2:32:00", "remaining_time": "18:07:40"} +{"current_steps": 691, "total_steps": 5627, "loss": 1.4186, "learning_rate": 3.873486995895198e-05, "epoch": 0.12279532631391887, "percentage": 12.28, "elapsed_time": "2:32:14", "remaining_time": "18:07:26"} +{"current_steps": 692, "total_steps": 5627, "loss": 1.4875, "learning_rate": 3.873091865039365e-05, "epoch": 0.12297303300901861, "percentage": 12.3, "elapsed_time": "2:32:27", "remaining_time": "18:07:14"} +{"current_steps": 693, "total_steps": 5627, "loss": 1.4254, "learning_rate": 3.872696138317785e-05, "epoch": 0.12315073970411836, "percentage": 12.32, "elapsed_time": "2:32:40", "remaining_time": "18:07:01"} +{"current_steps": 694, "total_steps": 5627, "loss": 1.4692, "learning_rate": 3.872299815856345e-05, "epoch": 0.1233284463992181, "percentage": 12.33, "elapsed_time": "2:32:53", "remaining_time": "18:06:48"} +{"current_steps": 695, "total_steps": 5627, "loss": 1.4536, "learning_rate": 3.871902897781124e-05, "epoch": 0.12350615309431782, "percentage": 12.35, "elapsed_time": "2:33:07", "remaining_time": "18:06:35"} +{"current_steps": 696, "total_steps": 5627, "loss": 1.4611, "learning_rate": 3.871505384218388e-05, "epoch": 0.12368385978941757, "percentage": 12.37, "elapsed_time": "2:33:20", "remaining_time": "18:06:21"} +{"current_steps": 697, "total_steps": 5627, "loss": 1.4527, "learning_rate": 3.871107275294595e-05, "epoch": 0.12386156648451731, "percentage": 12.39, "elapsed_time": "2:33:33", "remaining_time": "18:06:08"} +{"current_steps": 698, "total_steps": 5627, "loss": 1.4599, "learning_rate": 3.870708571136389e-05, "epoch": 0.12403927317961705, "percentage": 12.4, "elapsed_time": "2:33:46", "remaining_time": "18:05:55"} +{"current_steps": 699, "total_steps": 5627, "loss": 1.463, "learning_rate": 3.870309271870607e-05, "epoch": 0.12421697987471678, "percentage": 12.42, "elapsed_time": "2:33:59", "remaining_time": "18:05:41"} +{"current_steps": 700, "total_steps": 5627, "loss": 1.4657, "learning_rate": 3.869909377624272e-05, "epoch": 0.12439468656981652, "percentage": 12.44, "elapsed_time": "2:34:13", "remaining_time": "18:05:28"} +{"current_steps": 701, "total_steps": 5627, "loss": 1.4317, "learning_rate": 3.8695088885246e-05, "epoch": 0.12457239326491626, "percentage": 12.46, "elapsed_time": "2:34:26", "remaining_time": "18:05:14"} +{"current_steps": 702, "total_steps": 5627, "loss": 1.4827, "learning_rate": 3.869107804698992e-05, "epoch": 0.124750099960016, "percentage": 12.48, "elapsed_time": "2:34:39", "remaining_time": "18:05:01"} +{"current_steps": 703, "total_steps": 5627, "loss": 1.4612, "learning_rate": 3.868706126275041e-05, "epoch": 0.12492780665511573, "percentage": 12.49, "elapsed_time": "2:34:52", "remaining_time": "18:04:47"} +{"current_steps": 704, "total_steps": 5627, "loss": 1.4719, "learning_rate": 3.868303853380529e-05, "epoch": 0.12510551335021547, "percentage": 12.51, "elapsed_time": "2:35:05", "remaining_time": "18:04:34"} +{"current_steps": 705, "total_steps": 5627, "loss": 1.4563, "learning_rate": 3.867900986143427e-05, "epoch": 0.1252832200453152, "percentage": 12.53, "elapsed_time": "2:35:19", "remaining_time": "18:04:21"} +{"current_steps": 706, "total_steps": 5627, "loss": 1.5031, "learning_rate": 3.867497524691892e-05, "epoch": 0.12546092674041495, "percentage": 12.55, "elapsed_time": "2:35:32", "remaining_time": "18:04:07"} +{"current_steps": 707, "total_steps": 5627, "loss": 1.4565, "learning_rate": 3.867093469154275e-05, "epoch": 0.12563863343551468, "percentage": 12.56, "elapsed_time": "2:35:45", "remaining_time": "18:03:54"} +{"current_steps": 708, "total_steps": 5627, "loss": 1.4477, "learning_rate": 3.8666888196591144e-05, "epoch": 0.12581634013061443, "percentage": 12.58, "elapsed_time": "2:35:58", "remaining_time": "18:03:40"} +{"current_steps": 709, "total_steps": 5627, "loss": 1.4067, "learning_rate": 3.8662835763351345e-05, "epoch": 0.12599404682571416, "percentage": 12.6, "elapsed_time": "2:36:11", "remaining_time": "18:03:27"} +{"current_steps": 710, "total_steps": 5627, "loss": 1.4196, "learning_rate": 3.8658777393112524e-05, "epoch": 0.1261717535208139, "percentage": 12.62, "elapsed_time": "2:36:25", "remaining_time": "18:03:14"} +{"current_steps": 711, "total_steps": 5627, "loss": 1.4896, "learning_rate": 3.8654713087165725e-05, "epoch": 0.12634946021591364, "percentage": 12.64, "elapsed_time": "2:36:38", "remaining_time": "18:03:01"} +{"current_steps": 712, "total_steps": 5627, "loss": 1.5, "learning_rate": 3.865064284680387e-05, "epoch": 0.12652716691101337, "percentage": 12.65, "elapsed_time": "2:36:51", "remaining_time": "18:02:48"} +{"current_steps": 713, "total_steps": 5627, "loss": 1.4528, "learning_rate": 3.864656667332178e-05, "epoch": 0.1267048736061131, "percentage": 12.67, "elapsed_time": "2:37:04", "remaining_time": "18:02:34"} +{"current_steps": 714, "total_steps": 5627, "loss": 1.5158, "learning_rate": 3.864248456801618e-05, "epoch": 0.12688258030121286, "percentage": 12.69, "elapsed_time": "2:37:17", "remaining_time": "18:02:20"} +{"current_steps": 715, "total_steps": 5627, "loss": 1.4706, "learning_rate": 3.863839653218564e-05, "epoch": 0.12706028699631258, "percentage": 12.71, "elapsed_time": "2:37:30", "remaining_time": "18:02:06"} +{"current_steps": 716, "total_steps": 5627, "loss": 1.4721, "learning_rate": 3.8634302567130655e-05, "epoch": 0.12723799369141234, "percentage": 12.72, "elapsed_time": "2:37:44", "remaining_time": "18:01:53"} +{"current_steps": 717, "total_steps": 5627, "loss": 1.417, "learning_rate": 3.8630202674153584e-05, "epoch": 0.12741570038651207, "percentage": 12.74, "elapsed_time": "2:37:57", "remaining_time": "18:01:40"} +{"current_steps": 718, "total_steps": 5627, "loss": 1.4037, "learning_rate": 3.8626096854558694e-05, "epoch": 0.1275934070816118, "percentage": 12.76, "elapsed_time": "2:38:10", "remaining_time": "18:01:26"} +{"current_steps": 719, "total_steps": 5627, "loss": 1.4833, "learning_rate": 3.862198510965211e-05, "epoch": 0.12777111377671155, "percentage": 12.78, "elapsed_time": "2:38:23", "remaining_time": "18:01:13"} +{"current_steps": 720, "total_steps": 5627, "loss": 1.4421, "learning_rate": 3.861786744074186e-05, "epoch": 0.12794882047181128, "percentage": 12.8, "elapsed_time": "2:38:36", "remaining_time": "18:01:00"} +{"current_steps": 721, "total_steps": 5627, "loss": 1.4352, "learning_rate": 3.861374384913786e-05, "epoch": 0.128126527166911, "percentage": 12.81, "elapsed_time": "2:38:50", "remaining_time": "18:00:47"} +{"current_steps": 722, "total_steps": 5627, "loss": 1.4953, "learning_rate": 3.860961433615189e-05, "epoch": 0.12830423386201076, "percentage": 12.83, "elapsed_time": "2:39:03", "remaining_time": "18:00:34"} +{"current_steps": 723, "total_steps": 5627, "loss": 1.4438, "learning_rate": 3.860547890309763e-05, "epoch": 0.12848194055711049, "percentage": 12.85, "elapsed_time": "2:39:16", "remaining_time": "18:00:20"} +{"current_steps": 724, "total_steps": 5627, "loss": 1.5034, "learning_rate": 3.8601337551290635e-05, "epoch": 0.12865964725221024, "percentage": 12.87, "elapsed_time": "2:39:29", "remaining_time": "18:00:07"} +{"current_steps": 725, "total_steps": 5627, "loss": 1.4879, "learning_rate": 3.859719028204836e-05, "epoch": 0.12883735394730997, "percentage": 12.88, "elapsed_time": "2:39:42", "remaining_time": "17:59:53"} +{"current_steps": 726, "total_steps": 5627, "loss": 1.4079, "learning_rate": 3.8593037096690115e-05, "epoch": 0.1290150606424097, "percentage": 12.9, "elapsed_time": "2:39:56", "remaining_time": "17:59:39"} +{"current_steps": 727, "total_steps": 5627, "loss": 1.4573, "learning_rate": 3.858887799653711e-05, "epoch": 0.12919276733750945, "percentage": 12.92, "elapsed_time": "2:40:09", "remaining_time": "17:59:26"} +{"current_steps": 728, "total_steps": 5627, "loss": 1.4681, "learning_rate": 3.858471298291244e-05, "epoch": 0.12937047403260918, "percentage": 12.94, "elapsed_time": "2:40:22", "remaining_time": "17:59:12"} +{"current_steps": 729, "total_steps": 5627, "loss": 1.4661, "learning_rate": 3.858054205714107e-05, "epoch": 0.1295481807277089, "percentage": 12.96, "elapsed_time": "2:40:35", "remaining_time": "17:58:59"} +{"current_steps": 730, "total_steps": 5627, "loss": 1.472, "learning_rate": 3.857636522054984e-05, "epoch": 0.12972588742280866, "percentage": 12.97, "elapsed_time": "2:40:48", "remaining_time": "17:58:46"} +{"current_steps": 731, "total_steps": 5627, "loss": 1.4635, "learning_rate": 3.857218247446749e-05, "epoch": 0.1299035941179084, "percentage": 12.99, "elapsed_time": "2:41:01", "remaining_time": "17:58:32"} +{"current_steps": 732, "total_steps": 5627, "loss": 1.4283, "learning_rate": 3.8567993820224634e-05, "epoch": 0.13008130081300814, "percentage": 13.01, "elapsed_time": "2:41:15", "remaining_time": "17:58:19"} +{"current_steps": 733, "total_steps": 5627, "loss": 1.4781, "learning_rate": 3.856379925915376e-05, "epoch": 0.13025900750810787, "percentage": 13.03, "elapsed_time": "2:41:28", "remaining_time": "17:58:05"} +{"current_steps": 734, "total_steps": 5627, "loss": 1.491, "learning_rate": 3.855959879258923e-05, "epoch": 0.1304367142032076, "percentage": 13.04, "elapsed_time": "2:41:41", "remaining_time": "17:57:52"} +{"current_steps": 735, "total_steps": 5627, "loss": 1.4787, "learning_rate": 3.855539242186729e-05, "epoch": 0.13061442089830735, "percentage": 13.06, "elapsed_time": "2:41:54", "remaining_time": "17:57:38"} +{"current_steps": 736, "total_steps": 5627, "loss": 1.4343, "learning_rate": 3.855118014832608e-05, "epoch": 0.13079212759340708, "percentage": 13.08, "elapsed_time": "2:42:07", "remaining_time": "17:57:23"} +{"current_steps": 737, "total_steps": 5627, "loss": 1.4459, "learning_rate": 3.854696197330559e-05, "epoch": 0.1309698342885068, "percentage": 13.1, "elapsed_time": "2:42:20", "remaining_time": "17:57:10"} +{"current_steps": 738, "total_steps": 5627, "loss": 1.4544, "learning_rate": 3.854273789814771e-05, "epoch": 0.13114754098360656, "percentage": 13.12, "elapsed_time": "2:42:34", "remaining_time": "17:56:56"} +{"current_steps": 739, "total_steps": 5627, "loss": 1.437, "learning_rate": 3.853850792419618e-05, "epoch": 0.1313252476787063, "percentage": 13.13, "elapsed_time": "2:42:47", "remaining_time": "17:56:43"} +{"current_steps": 740, "total_steps": 5627, "loss": 1.4544, "learning_rate": 3.853427205279665e-05, "epoch": 0.13150295437380605, "percentage": 13.15, "elapsed_time": "2:43:00", "remaining_time": "17:56:30"} +{"current_steps": 741, "total_steps": 5627, "loss": 1.4566, "learning_rate": 3.8530030285296635e-05, "epoch": 0.13168066106890577, "percentage": 13.17, "elapsed_time": "2:43:13", "remaining_time": "17:56:16"} +{"current_steps": 742, "total_steps": 5627, "loss": 1.4758, "learning_rate": 3.8525782623045513e-05, "epoch": 0.1318583677640055, "percentage": 13.19, "elapsed_time": "2:43:26", "remaining_time": "17:56:03"} +{"current_steps": 743, "total_steps": 5627, "loss": 1.4733, "learning_rate": 3.852152906739454e-05, "epoch": 0.13203607445910526, "percentage": 13.2, "elapsed_time": "2:43:39", "remaining_time": "17:55:50"} +{"current_steps": 744, "total_steps": 5627, "loss": 1.4866, "learning_rate": 3.851726961969686e-05, "epoch": 0.13221378115420498, "percentage": 13.22, "elapsed_time": "2:43:53", "remaining_time": "17:55:37"} +{"current_steps": 745, "total_steps": 5627, "loss": 1.4464, "learning_rate": 3.851300428130748e-05, "epoch": 0.1323914878493047, "percentage": 13.24, "elapsed_time": "2:44:06", "remaining_time": "17:55:23"} +{"current_steps": 746, "total_steps": 5627, "loss": 1.4544, "learning_rate": 3.8508733053583294e-05, "epoch": 0.13256919454440447, "percentage": 13.26, "elapsed_time": "2:44:19", "remaining_time": "17:55:10"} +{"current_steps": 747, "total_steps": 5627, "loss": 1.4409, "learning_rate": 3.8504455937883046e-05, "epoch": 0.1327469012395042, "percentage": 13.28, "elapsed_time": "2:44:32", "remaining_time": "17:54:56"} +{"current_steps": 748, "total_steps": 5627, "loss": 1.451, "learning_rate": 3.850017293556737e-05, "epoch": 0.13292460793460395, "percentage": 13.29, "elapsed_time": "2:44:45", "remaining_time": "17:54:42"} +{"current_steps": 749, "total_steps": 5627, "loss": 1.4923, "learning_rate": 3.849588404799877e-05, "epoch": 0.13310231462970368, "percentage": 13.31, "elapsed_time": "2:44:58", "remaining_time": "17:54:28"} +{"current_steps": 750, "total_steps": 5627, "loss": 1.4932, "learning_rate": 3.8491589276541626e-05, "epoch": 0.1332800213248034, "percentage": 13.33, "elapsed_time": "2:45:11", "remaining_time": "17:54:14"} +{"current_steps": 751, "total_steps": 5627, "loss": 1.438, "learning_rate": 3.848728862256218e-05, "epoch": 0.13345772801990316, "percentage": 13.35, "elapsed_time": "2:45:25", "remaining_time": "17:54:01"} +{"current_steps": 752, "total_steps": 5627, "loss": 1.5045, "learning_rate": 3.848298208742856e-05, "epoch": 0.1336354347150029, "percentage": 13.36, "elapsed_time": "2:45:38", "remaining_time": "17:53:47"} +{"current_steps": 753, "total_steps": 5627, "loss": 1.4806, "learning_rate": 3.847866967251075e-05, "epoch": 0.13381314141010262, "percentage": 13.38, "elapsed_time": "2:45:51", "remaining_time": "17:53:34"} +{"current_steps": 754, "total_steps": 5627, "loss": 1.4745, "learning_rate": 3.8474351379180606e-05, "epoch": 0.13399084810520237, "percentage": 13.4, "elapsed_time": "2:46:04", "remaining_time": "17:53:20"} +{"current_steps": 755, "total_steps": 5627, "loss": 1.4693, "learning_rate": 3.8470027208811866e-05, "epoch": 0.1341685548003021, "percentage": 13.42, "elapsed_time": "2:46:17", "remaining_time": "17:53:07"} +{"current_steps": 756, "total_steps": 5627, "loss": 1.4645, "learning_rate": 3.846569716278012e-05, "epoch": 0.13434626149540185, "percentage": 13.44, "elapsed_time": "2:46:31", "remaining_time": "17:52:53"} +{"current_steps": 757, "total_steps": 5627, "loss": 1.4771, "learning_rate": 3.846136124246285e-05, "epoch": 0.13452396819050158, "percentage": 13.45, "elapsed_time": "2:46:44", "remaining_time": "17:52:39"} +{"current_steps": 758, "total_steps": 5627, "loss": 1.3972, "learning_rate": 3.845701944923939e-05, "epoch": 0.1347016748856013, "percentage": 13.47, "elapsed_time": "2:46:57", "remaining_time": "17:52:26"} +{"current_steps": 759, "total_steps": 5627, "loss": 1.4469, "learning_rate": 3.8452671784490934e-05, "epoch": 0.13487938158070106, "percentage": 13.49, "elapsed_time": "2:47:10", "remaining_time": "17:52:12"} +{"current_steps": 760, "total_steps": 5627, "loss": 1.4982, "learning_rate": 3.844831824960057e-05, "epoch": 0.1350570882758008, "percentage": 13.51, "elapsed_time": "2:47:23", "remaining_time": "17:51:59"} +{"current_steps": 761, "total_steps": 5627, "loss": 1.4264, "learning_rate": 3.844395884595323e-05, "epoch": 0.13523479497090052, "percentage": 13.52, "elapsed_time": "2:47:36", "remaining_time": "17:51:46"} +{"current_steps": 762, "total_steps": 5627, "loss": 1.4319, "learning_rate": 3.8439593574935734e-05, "epoch": 0.13541250166600027, "percentage": 13.54, "elapsed_time": "2:47:50", "remaining_time": "17:51:33"} +{"current_steps": 763, "total_steps": 5627, "loss": 1.4747, "learning_rate": 3.843522243793674e-05, "epoch": 0.1355902083611, "percentage": 13.56, "elapsed_time": "2:48:03", "remaining_time": "17:51:19"} +{"current_steps": 764, "total_steps": 5627, "loss": 1.4167, "learning_rate": 3.8430845436346815e-05, "epoch": 0.13576791505619976, "percentage": 13.58, "elapsed_time": "2:48:16", "remaining_time": "17:51:06"} +{"current_steps": 765, "total_steps": 5627, "loss": 1.4764, "learning_rate": 3.842646257155834e-05, "epoch": 0.13594562175129948, "percentage": 13.6, "elapsed_time": "2:48:29", "remaining_time": "17:50:53"} +{"current_steps": 766, "total_steps": 5627, "loss": 1.4584, "learning_rate": 3.8422073844965596e-05, "epoch": 0.1361233284463992, "percentage": 13.61, "elapsed_time": "2:48:42", "remaining_time": "17:50:39"} +{"current_steps": 767, "total_steps": 5627, "loss": 1.4516, "learning_rate": 3.8417679257964717e-05, "epoch": 0.13630103514149897, "percentage": 13.63, "elapsed_time": "2:48:55", "remaining_time": "17:50:25"} +{"current_steps": 768, "total_steps": 5627, "loss": 1.4934, "learning_rate": 3.841327881195371e-05, "epoch": 0.1364787418365987, "percentage": 13.65, "elapsed_time": "2:49:09", "remaining_time": "17:50:11"} +{"current_steps": 769, "total_steps": 5627, "loss": 1.4289, "learning_rate": 3.840887250833243e-05, "epoch": 0.13665644853169842, "percentage": 13.67, "elapsed_time": "2:49:22", "remaining_time": "17:49:58"} +{"current_steps": 770, "total_steps": 5627, "loss": 1.5259, "learning_rate": 3.840446034850262e-05, "epoch": 0.13683415522679818, "percentage": 13.68, "elapsed_time": "2:49:35", "remaining_time": "17:49:44"} +{"current_steps": 771, "total_steps": 5627, "loss": 1.4582, "learning_rate": 3.8400042333867855e-05, "epoch": 0.1370118619218979, "percentage": 13.7, "elapsed_time": "2:49:48", "remaining_time": "17:49:31"} +{"current_steps": 772, "total_steps": 5627, "loss": 1.4371, "learning_rate": 3.8395618465833594e-05, "epoch": 0.13718956861699766, "percentage": 13.72, "elapsed_time": "2:50:01", "remaining_time": "17:49:18"} +{"current_steps": 773, "total_steps": 5627, "loss": 1.4183, "learning_rate": 3.839118874580715e-05, "epoch": 0.1373672753120974, "percentage": 13.74, "elapsed_time": "2:50:15", "remaining_time": "17:49:04"} +{"current_steps": 774, "total_steps": 5627, "loss": 1.4711, "learning_rate": 3.838675317519771e-05, "epoch": 0.13754498200719711, "percentage": 13.76, "elapsed_time": "2:50:28", "remaining_time": "17:48:51"} +{"current_steps": 775, "total_steps": 5627, "loss": 1.4433, "learning_rate": 3.838231175541631e-05, "epoch": 0.13772268870229687, "percentage": 13.77, "elapsed_time": "2:50:41", "remaining_time": "17:48:37"} +{"current_steps": 776, "total_steps": 5627, "loss": 1.4925, "learning_rate": 3.8377864487875845e-05, "epoch": 0.1379003953973966, "percentage": 13.79, "elapsed_time": "2:50:54", "remaining_time": "17:48:23"} +{"current_steps": 777, "total_steps": 5627, "loss": 1.5048, "learning_rate": 3.837341137399107e-05, "epoch": 0.13807810209249632, "percentage": 13.81, "elapsed_time": "2:51:07", "remaining_time": "17:48:10"} +{"current_steps": 778, "total_steps": 5627, "loss": 1.4668, "learning_rate": 3.8368952415178613e-05, "epoch": 0.13825580878759608, "percentage": 13.83, "elapsed_time": "2:51:20", "remaining_time": "17:47:57"} +{"current_steps": 779, "total_steps": 5627, "loss": 1.4585, "learning_rate": 3.8364487612856946e-05, "epoch": 0.1384335154826958, "percentage": 13.84, "elapsed_time": "2:51:34", "remaining_time": "17:47:43"} +{"current_steps": 780, "total_steps": 5627, "loss": 1.4965, "learning_rate": 3.8360016968446415e-05, "epoch": 0.13861122217779556, "percentage": 13.86, "elapsed_time": "2:51:47", "remaining_time": "17:47:30"} +{"current_steps": 781, "total_steps": 5627, "loss": 1.4142, "learning_rate": 3.835554048336921e-05, "epoch": 0.1387889288728953, "percentage": 13.88, "elapsed_time": "2:52:00", "remaining_time": "17:47:16"} +{"current_steps": 782, "total_steps": 5627, "loss": 1.422, "learning_rate": 3.835105815904938e-05, "epoch": 0.13896663556799502, "percentage": 13.9, "elapsed_time": "2:52:13", "remaining_time": "17:47:03"} +{"current_steps": 783, "total_steps": 5627, "loss": 1.4023, "learning_rate": 3.8346569996912844e-05, "epoch": 0.13914434226309477, "percentage": 13.92, "elapsed_time": "2:52:26", "remaining_time": "17:46:50"} +{"current_steps": 784, "total_steps": 5627, "loss": 1.4715, "learning_rate": 3.834207599838737e-05, "epoch": 0.1393220489581945, "percentage": 13.93, "elapsed_time": "2:52:40", "remaining_time": "17:46:37"} +{"current_steps": 785, "total_steps": 5627, "loss": 1.454, "learning_rate": 3.833757616490259e-05, "epoch": 0.13949975565329423, "percentage": 13.95, "elapsed_time": "2:52:53", "remaining_time": "17:46:23"} +{"current_steps": 786, "total_steps": 5627, "loss": 1.483, "learning_rate": 3.833307049788996e-05, "epoch": 0.13967746234839398, "percentage": 13.97, "elapsed_time": "2:53:06", "remaining_time": "17:46:10"} +{"current_steps": 787, "total_steps": 5627, "loss": 1.4391, "learning_rate": 3.832855899878285e-05, "epoch": 0.1398551690434937, "percentage": 13.99, "elapsed_time": "2:53:19", "remaining_time": "17:45:57"} +{"current_steps": 788, "total_steps": 5627, "loss": 1.4721, "learning_rate": 3.832404166901644e-05, "epoch": 0.14003287573859347, "percentage": 14.0, "elapsed_time": "2:53:32", "remaining_time": "17:45:43"} +{"current_steps": 789, "total_steps": 5627, "loss": 1.4447, "learning_rate": 3.831951851002777e-05, "epoch": 0.1402105824336932, "percentage": 14.02, "elapsed_time": "2:53:45", "remaining_time": "17:45:30"} +{"current_steps": 790, "total_steps": 5627, "loss": 1.4448, "learning_rate": 3.831498952325575e-05, "epoch": 0.14038828912879292, "percentage": 14.04, "elapsed_time": "2:53:59", "remaining_time": "17:45:16"} +{"current_steps": 791, "total_steps": 5627, "loss": 1.444, "learning_rate": 3.831045471014113e-05, "epoch": 0.14056599582389268, "percentage": 14.06, "elapsed_time": "2:54:12", "remaining_time": "17:45:02"} +{"current_steps": 792, "total_steps": 5627, "loss": 1.4239, "learning_rate": 3.8305914072126536e-05, "epoch": 0.1407437025189924, "percentage": 14.07, "elapsed_time": "2:54:25", "remaining_time": "17:44:48"} +{"current_steps": 793, "total_steps": 5627, "loss": 1.4383, "learning_rate": 3.8301367610656405e-05, "epoch": 0.14092140921409213, "percentage": 14.09, "elapsed_time": "2:54:38", "remaining_time": "17:44:35"} +{"current_steps": 794, "total_steps": 5627, "loss": 1.453, "learning_rate": 3.8296815327177064e-05, "epoch": 0.14109911590919189, "percentage": 14.11, "elapsed_time": "2:54:51", "remaining_time": "17:44:22"} +{"current_steps": 795, "total_steps": 5627, "loss": 1.4525, "learning_rate": 3.829225722313669e-05, "epoch": 0.1412768226042916, "percentage": 14.13, "elapsed_time": "2:55:04", "remaining_time": "17:44:09"} +{"current_steps": 796, "total_steps": 5627, "loss": 1.4898, "learning_rate": 3.828769329998528e-05, "epoch": 0.14145452929939137, "percentage": 14.15, "elapsed_time": "2:55:18", "remaining_time": "17:43:55"} +{"current_steps": 797, "total_steps": 5627, "loss": 1.4197, "learning_rate": 3.8283123559174725e-05, "epoch": 0.1416322359944911, "percentage": 14.16, "elapsed_time": "2:55:31", "remaining_time": "17:43:42"} +{"current_steps": 798, "total_steps": 5627, "loss": 1.4697, "learning_rate": 3.8278548002158735e-05, "epoch": 0.14180994268959082, "percentage": 14.18, "elapsed_time": "2:55:44", "remaining_time": "17:43:29"} +{"current_steps": 799, "total_steps": 5627, "loss": 1.4922, "learning_rate": 3.827396663039288e-05, "epoch": 0.14198764938469058, "percentage": 14.2, "elapsed_time": "2:55:57", "remaining_time": "17:43:15"} +{"current_steps": 800, "total_steps": 5627, "loss": 1.4076, "learning_rate": 3.826937944533458e-05, "epoch": 0.1421653560797903, "percentage": 14.22, "elapsed_time": "2:56:10", "remaining_time": "17:43:01"} +{"current_steps": 801, "total_steps": 5627, "loss": 1.5012, "learning_rate": 3.826478644844311e-05, "epoch": 0.14234306277489003, "percentage": 14.23, "elapsed_time": "2:56:40", "remaining_time": "17:44:28"} +{"current_steps": 802, "total_steps": 5627, "loss": 1.4363, "learning_rate": 3.826018764117958e-05, "epoch": 0.1425207694699898, "percentage": 14.25, "elapsed_time": "2:56:53", "remaining_time": "17:44:14"} +{"current_steps": 803, "total_steps": 5627, "loss": 1.4915, "learning_rate": 3.8255583025006974e-05, "epoch": 0.14269847616508952, "percentage": 14.27, "elapsed_time": "2:57:06", "remaining_time": "17:44:01"} +{"current_steps": 804, "total_steps": 5627, "loss": 1.4454, "learning_rate": 3.825097260139009e-05, "epoch": 0.14287618286018927, "percentage": 14.29, "elapsed_time": "2:57:20", "remaining_time": "17:43:47"} +{"current_steps": 805, "total_steps": 5627, "loss": 1.4116, "learning_rate": 3.82463563717956e-05, "epoch": 0.143053889555289, "percentage": 14.31, "elapsed_time": "2:57:33", "remaining_time": "17:43:34"} +{"current_steps": 806, "total_steps": 5627, "loss": 1.3993, "learning_rate": 3.8241734337692e-05, "epoch": 0.14323159625038873, "percentage": 14.32, "elapsed_time": "2:57:46", "remaining_time": "17:43:21"} +{"current_steps": 807, "total_steps": 5627, "loss": 1.4406, "learning_rate": 3.8237106500549665e-05, "epoch": 0.14340930294548848, "percentage": 14.34, "elapsed_time": "2:57:59", "remaining_time": "17:43:07"} +{"current_steps": 808, "total_steps": 5627, "loss": 1.457, "learning_rate": 3.823247286184079e-05, "epoch": 0.1435870096405882, "percentage": 14.36, "elapsed_time": "2:58:12", "remaining_time": "17:42:54"} +{"current_steps": 809, "total_steps": 5627, "loss": 1.5153, "learning_rate": 3.822783342303942e-05, "epoch": 0.14376471633568794, "percentage": 14.38, "elapsed_time": "2:58:26", "remaining_time": "17:42:40"} +{"current_steps": 810, "total_steps": 5627, "loss": 1.4679, "learning_rate": 3.822318818562145e-05, "epoch": 0.1439424230307877, "percentage": 14.39, "elapsed_time": "2:58:39", "remaining_time": "17:42:26"} +{"current_steps": 811, "total_steps": 5627, "loss": 1.4144, "learning_rate": 3.821853715106461e-05, "epoch": 0.14412012972588742, "percentage": 14.41, "elapsed_time": "2:58:52", "remaining_time": "17:42:13"} +{"current_steps": 812, "total_steps": 5627, "loss": 1.4704, "learning_rate": 3.8213880320848486e-05, "epoch": 0.14429783642098717, "percentage": 14.43, "elapsed_time": "2:59:05", "remaining_time": "17:41:59"} +{"current_steps": 813, "total_steps": 5627, "loss": 1.464, "learning_rate": 3.8209217696454504e-05, "epoch": 0.1444755431160869, "percentage": 14.45, "elapsed_time": "2:59:18", "remaining_time": "17:41:46"} +{"current_steps": 814, "total_steps": 5627, "loss": 1.396, "learning_rate": 3.820454927936594e-05, "epoch": 0.14465324981118663, "percentage": 14.47, "elapsed_time": "2:59:32", "remaining_time": "17:41:32"} +{"current_steps": 815, "total_steps": 5627, "loss": 1.4419, "learning_rate": 3.819987507106789e-05, "epoch": 0.14483095650628638, "percentage": 14.48, "elapsed_time": "2:59:45", "remaining_time": "17:41:19"} +{"current_steps": 816, "total_steps": 5627, "loss": 1.3881, "learning_rate": 3.8195195073047325e-05, "epoch": 0.1450086632013861, "percentage": 14.5, "elapsed_time": "2:59:58", "remaining_time": "17:41:05"} +{"current_steps": 817, "total_steps": 5627, "loss": 1.4499, "learning_rate": 3.819050928679303e-05, "epoch": 0.14518636989648584, "percentage": 14.52, "elapsed_time": "3:00:11", "remaining_time": "17:40:52"} +{"current_steps": 818, "total_steps": 5627, "loss": 1.4477, "learning_rate": 3.818581771379563e-05, "epoch": 0.1453640765915856, "percentage": 14.54, "elapsed_time": "3:00:24", "remaining_time": "17:40:39"} +{"current_steps": 819, "total_steps": 5627, "loss": 1.4869, "learning_rate": 3.818112035554763e-05, "epoch": 0.14554178328668532, "percentage": 14.55, "elapsed_time": "3:00:38", "remaining_time": "17:40:25"} +{"current_steps": 820, "total_steps": 5627, "loss": 1.4965, "learning_rate": 3.8176417213543324e-05, "epoch": 0.14571948998178508, "percentage": 14.57, "elapsed_time": "3:00:51", "remaining_time": "17:40:12"} +{"current_steps": 821, "total_steps": 5627, "loss": 1.4622, "learning_rate": 3.817170828927889e-05, "epoch": 0.1458971966768848, "percentage": 14.59, "elapsed_time": "3:01:04", "remaining_time": "17:39:58"} +{"current_steps": 822, "total_steps": 5627, "loss": 1.4083, "learning_rate": 3.816699358425231e-05, "epoch": 0.14607490337198453, "percentage": 14.61, "elapsed_time": "3:01:17", "remaining_time": "17:39:45"} +{"current_steps": 823, "total_steps": 5627, "loss": 1.4152, "learning_rate": 3.8162273099963425e-05, "epoch": 0.1462526100670843, "percentage": 14.63, "elapsed_time": "3:01:30", "remaining_time": "17:39:31"} +{"current_steps": 824, "total_steps": 5627, "loss": 1.47, "learning_rate": 3.81575468379139e-05, "epoch": 0.14643031676218402, "percentage": 14.64, "elapsed_time": "3:01:43", "remaining_time": "17:39:17"} +{"current_steps": 825, "total_steps": 5627, "loss": 1.4627, "learning_rate": 3.815281479960727e-05, "epoch": 0.14660802345728374, "percentage": 14.66, "elapsed_time": "3:01:57", "remaining_time": "17:39:04"} +{"current_steps": 826, "total_steps": 5627, "loss": 1.4599, "learning_rate": 3.814807698654887e-05, "epoch": 0.1467857301523835, "percentage": 14.68, "elapsed_time": "3:02:10", "remaining_time": "17:38:51"} +{"current_steps": 827, "total_steps": 5627, "loss": 1.4061, "learning_rate": 3.814333340024589e-05, "epoch": 0.14696343684748323, "percentage": 14.7, "elapsed_time": "3:02:23", "remaining_time": "17:38:38"} +{"current_steps": 828, "total_steps": 5627, "loss": 1.4476, "learning_rate": 3.813858404220736e-05, "epoch": 0.14714114354258298, "percentage": 14.71, "elapsed_time": "3:02:36", "remaining_time": "17:38:24"} +{"current_steps": 829, "total_steps": 5627, "loss": 1.4055, "learning_rate": 3.8133828913944126e-05, "epoch": 0.1473188502376827, "percentage": 14.73, "elapsed_time": "3:02:50", "remaining_time": "17:38:11"} +{"current_steps": 830, "total_steps": 5627, "loss": 1.4779, "learning_rate": 3.81290680169689e-05, "epoch": 0.14749655693278244, "percentage": 14.75, "elapsed_time": "3:03:03", "remaining_time": "17:37:57"} +{"current_steps": 831, "total_steps": 5627, "loss": 1.4798, "learning_rate": 3.81243013527962e-05, "epoch": 0.1476742636278822, "percentage": 14.77, "elapsed_time": "3:03:16", "remaining_time": "17:37:43"} +{"current_steps": 832, "total_steps": 5627, "loss": 1.487, "learning_rate": 3.81195289229424e-05, "epoch": 0.14785197032298192, "percentage": 14.79, "elapsed_time": "3:03:29", "remaining_time": "17:37:30"} +{"current_steps": 833, "total_steps": 5627, "loss": 1.4231, "learning_rate": 3.8114750728925695e-05, "epoch": 0.14802967701808165, "percentage": 14.8, "elapsed_time": "3:03:42", "remaining_time": "17:37:16"} +{"current_steps": 834, "total_steps": 5627, "loss": 1.4739, "learning_rate": 3.810996677226612e-05, "epoch": 0.1482073837131814, "percentage": 14.82, "elapsed_time": "3:03:55", "remaining_time": "17:37:02"} +{"current_steps": 835, "total_steps": 5627, "loss": 1.4835, "learning_rate": 3.810517705448554e-05, "epoch": 0.14838509040828113, "percentage": 14.84, "elapsed_time": "3:04:08", "remaining_time": "17:36:49"} +{"current_steps": 836, "total_steps": 5627, "loss": 1.4572, "learning_rate": 3.8100381577107664e-05, "epoch": 0.14856279710338088, "percentage": 14.86, "elapsed_time": "3:04:22", "remaining_time": "17:36:35"} +{"current_steps": 837, "total_steps": 5627, "loss": 1.4479, "learning_rate": 3.809558034165801e-05, "epoch": 0.1487405037984806, "percentage": 14.87, "elapsed_time": "3:04:35", "remaining_time": "17:36:21"} +{"current_steps": 838, "total_steps": 5627, "loss": 1.5111, "learning_rate": 3.8090773349663946e-05, "epoch": 0.14891821049358034, "percentage": 14.89, "elapsed_time": "3:04:48", "remaining_time": "17:36:08"} +{"current_steps": 839, "total_steps": 5627, "loss": 1.4214, "learning_rate": 3.8085960602654663e-05, "epoch": 0.1490959171886801, "percentage": 14.91, "elapsed_time": "3:05:01", "remaining_time": "17:35:55"} +{"current_steps": 840, "total_steps": 5627, "loss": 1.4762, "learning_rate": 3.80811421021612e-05, "epoch": 0.14927362388377982, "percentage": 14.93, "elapsed_time": "3:05:14", "remaining_time": "17:35:41"} +{"current_steps": 841, "total_steps": 5627, "loss": 1.4348, "learning_rate": 3.8076317849716395e-05, "epoch": 0.14945133057887955, "percentage": 14.95, "elapsed_time": "3:05:28", "remaining_time": "17:35:28"} +{"current_steps": 842, "total_steps": 5627, "loss": 1.4968, "learning_rate": 3.807148784685494e-05, "epoch": 0.1496290372739793, "percentage": 14.96, "elapsed_time": "3:05:41", "remaining_time": "17:35:14"} +{"current_steps": 843, "total_steps": 5627, "loss": 1.523, "learning_rate": 3.8066652095113365e-05, "epoch": 0.14980674396907903, "percentage": 14.98, "elapsed_time": "3:05:54", "remaining_time": "17:35:01"} +{"current_steps": 844, "total_steps": 5627, "loss": 1.4628, "learning_rate": 3.806181059602999e-05, "epoch": 0.1499844506641788, "percentage": 15.0, "elapsed_time": "3:06:07", "remaining_time": "17:34:47"} +{"current_steps": 845, "total_steps": 5627, "loss": 1.4572, "learning_rate": 3.805696335114499e-05, "epoch": 0.15016215735927851, "percentage": 15.02, "elapsed_time": "3:06:20", "remaining_time": "17:34:34"} +{"current_steps": 846, "total_steps": 5627, "loss": 1.414, "learning_rate": 3.805211036200038e-05, "epoch": 0.15033986405437824, "percentage": 15.03, "elapsed_time": "3:06:34", "remaining_time": "17:34:20"} +{"current_steps": 847, "total_steps": 5627, "loss": 1.4349, "learning_rate": 3.804725163013998e-05, "epoch": 0.150517570749478, "percentage": 15.05, "elapsed_time": "3:06:47", "remaining_time": "17:34:06"} +{"current_steps": 848, "total_steps": 5627, "loss": 1.4192, "learning_rate": 3.804238715710944e-05, "epoch": 0.15069527744457772, "percentage": 15.07, "elapsed_time": "3:07:00", "remaining_time": "17:33:53"} +{"current_steps": 849, "total_steps": 5627, "loss": 1.4314, "learning_rate": 3.8037516944456244e-05, "epoch": 0.15087298413967745, "percentage": 15.09, "elapsed_time": "3:07:13", "remaining_time": "17:33:40"} +{"current_steps": 850, "total_steps": 5627, "loss": 1.4853, "learning_rate": 3.80326409937297e-05, "epoch": 0.1510506908347772, "percentage": 15.11, "elapsed_time": "3:07:26", "remaining_time": "17:33:26"} +{"current_steps": 851, "total_steps": 5627, "loss": 1.3804, "learning_rate": 3.8027759306480925e-05, "epoch": 0.15122839752987693, "percentage": 15.12, "elapsed_time": "3:07:39", "remaining_time": "17:33:12"} +{"current_steps": 852, "total_steps": 5627, "loss": 1.4146, "learning_rate": 3.80228718842629e-05, "epoch": 0.1514061042249767, "percentage": 15.14, "elapsed_time": "3:07:53", "remaining_time": "17:32:59"} +{"current_steps": 853, "total_steps": 5627, "loss": 1.4566, "learning_rate": 3.8017978728630386e-05, "epoch": 0.15158381092007642, "percentage": 15.16, "elapsed_time": "3:08:06", "remaining_time": "17:32:45"} +{"current_steps": 854, "total_steps": 5627, "loss": 1.4883, "learning_rate": 3.8013079841139996e-05, "epoch": 0.15176151761517614, "percentage": 15.18, "elapsed_time": "3:08:19", "remaining_time": "17:32:31"} +{"current_steps": 855, "total_steps": 5627, "loss": 1.4643, "learning_rate": 3.8008175223350165e-05, "epoch": 0.1519392243102759, "percentage": 15.19, "elapsed_time": "3:08:32", "remaining_time": "17:32:18"} +{"current_steps": 856, "total_steps": 5627, "loss": 1.4401, "learning_rate": 3.800326487682113e-05, "epoch": 0.15211693100537563, "percentage": 15.21, "elapsed_time": "3:08:45", "remaining_time": "17:32:04"} +{"current_steps": 857, "total_steps": 5627, "loss": 1.4679, "learning_rate": 3.7998348803114976e-05, "epoch": 0.15229463770047535, "percentage": 15.23, "elapsed_time": "3:08:58", "remaining_time": "17:31:50"} +{"current_steps": 858, "total_steps": 5627, "loss": 1.4753, "learning_rate": 3.7993427003795583e-05, "epoch": 0.1524723443955751, "percentage": 15.25, "elapsed_time": "3:09:11", "remaining_time": "17:31:37"} +{"current_steps": 859, "total_steps": 5627, "loss": 1.4163, "learning_rate": 3.798849948042869e-05, "epoch": 0.15265005109067484, "percentage": 15.27, "elapsed_time": "3:09:25", "remaining_time": "17:31:24"} +{"current_steps": 860, "total_steps": 5627, "loss": 1.4594, "learning_rate": 3.798356623458182e-05, "epoch": 0.1528277577857746, "percentage": 15.28, "elapsed_time": "3:09:38", "remaining_time": "17:31:10"} +{"current_steps": 861, "total_steps": 5627, "loss": 1.4529, "learning_rate": 3.797862726782433e-05, "epoch": 0.15300546448087432, "percentage": 15.3, "elapsed_time": "3:09:51", "remaining_time": "17:30:57"} +{"current_steps": 862, "total_steps": 5627, "loss": 1.4794, "learning_rate": 3.797368258172741e-05, "epoch": 0.15318317117597405, "percentage": 15.32, "elapsed_time": "3:10:04", "remaining_time": "17:30:44"} +{"current_steps": 863, "total_steps": 5627, "loss": 1.4138, "learning_rate": 3.7968732177864046e-05, "epoch": 0.1533608778710738, "percentage": 15.34, "elapsed_time": "3:10:18", "remaining_time": "17:30:30"} +{"current_steps": 864, "total_steps": 5627, "loss": 1.4687, "learning_rate": 3.796377605780906e-05, "epoch": 0.15353858456617353, "percentage": 15.35, "elapsed_time": "3:10:31", "remaining_time": "17:30:16"} +{"current_steps": 865, "total_steps": 5627, "loss": 1.4731, "learning_rate": 3.7958814223139085e-05, "epoch": 0.15371629126127326, "percentage": 15.37, "elapsed_time": "3:10:44", "remaining_time": "17:30:03"} +{"current_steps": 866, "total_steps": 5627, "loss": 1.4219, "learning_rate": 3.795384667543257e-05, "epoch": 0.153893997956373, "percentage": 15.39, "elapsed_time": "3:10:57", "remaining_time": "17:29:49"} +{"current_steps": 867, "total_steps": 5627, "loss": 1.4221, "learning_rate": 3.79488734162698e-05, "epoch": 0.15407170465147274, "percentage": 15.41, "elapsed_time": "3:11:10", "remaining_time": "17:29:35"} +{"current_steps": 868, "total_steps": 5627, "loss": 1.4605, "learning_rate": 3.794389444723285e-05, "epoch": 0.1542494113465725, "percentage": 15.43, "elapsed_time": "3:11:23", "remaining_time": "17:29:22"} +{"current_steps": 869, "total_steps": 5627, "loss": 1.473, "learning_rate": 3.7938909769905625e-05, "epoch": 0.15442711804167222, "percentage": 15.44, "elapsed_time": "3:11:36", "remaining_time": "17:29:08"} +{"current_steps": 870, "total_steps": 5627, "loss": 1.4798, "learning_rate": 3.7933919385873846e-05, "epoch": 0.15460482473677195, "percentage": 15.46, "elapsed_time": "3:11:50", "remaining_time": "17:28:55"} +{"current_steps": 871, "total_steps": 5627, "loss": 1.4586, "learning_rate": 3.7928923296725045e-05, "epoch": 0.1547825314318717, "percentage": 15.48, "elapsed_time": "3:12:03", "remaining_time": "17:28:42"} +{"current_steps": 872, "total_steps": 5627, "loss": 1.433, "learning_rate": 3.792392150404858e-05, "epoch": 0.15496023812697143, "percentage": 15.5, "elapsed_time": "3:12:16", "remaining_time": "17:28:28"} +{"current_steps": 873, "total_steps": 5627, "loss": 1.4764, "learning_rate": 3.79189140094356e-05, "epoch": 0.15513794482207116, "percentage": 15.51, "elapsed_time": "3:12:29", "remaining_time": "17:28:14"} +{"current_steps": 874, "total_steps": 5627, "loss": 1.4702, "learning_rate": 3.791390081447911e-05, "epoch": 0.15531565151717092, "percentage": 15.53, "elapsed_time": "3:12:42", "remaining_time": "17:28:01"} +{"current_steps": 875, "total_steps": 5627, "loss": 1.4473, "learning_rate": 3.790888192077387e-05, "epoch": 0.15549335821227064, "percentage": 15.55, "elapsed_time": "3:12:55", "remaining_time": "17:27:47"} +{"current_steps": 876, "total_steps": 5627, "loss": 1.4574, "learning_rate": 3.7903857329916504e-05, "epoch": 0.1556710649073704, "percentage": 15.57, "elapsed_time": "3:13:09", "remaining_time": "17:27:33"} +{"current_steps": 877, "total_steps": 5627, "loss": 1.4754, "learning_rate": 3.7898827043505426e-05, "epoch": 0.15584877160247013, "percentage": 15.59, "elapsed_time": "3:13:22", "remaining_time": "17:27:19"} +{"current_steps": 878, "total_steps": 5627, "loss": 1.4436, "learning_rate": 3.789379106314086e-05, "epoch": 0.15602647829756985, "percentage": 15.6, "elapsed_time": "3:13:35", "remaining_time": "17:27:05"} +{"current_steps": 879, "total_steps": 5627, "loss": 1.4101, "learning_rate": 3.788874939042485e-05, "epoch": 0.1562041849926696, "percentage": 15.62, "elapsed_time": "3:13:48", "remaining_time": "17:26:52"} +{"current_steps": 880, "total_steps": 5627, "loss": 1.4248, "learning_rate": 3.7883702026961245e-05, "epoch": 0.15638189168776934, "percentage": 15.64, "elapsed_time": "3:14:01", "remaining_time": "17:26:39"} +{"current_steps": 881, "total_steps": 5627, "loss": 1.4569, "learning_rate": 3.787864897435571e-05, "epoch": 0.15655959838286906, "percentage": 15.66, "elapsed_time": "3:14:14", "remaining_time": "17:26:25"} +{"current_steps": 882, "total_steps": 5627, "loss": 1.4106, "learning_rate": 3.787359023421571e-05, "epoch": 0.15673730507796882, "percentage": 15.67, "elapsed_time": "3:14:28", "remaining_time": "17:26:12"} +{"current_steps": 883, "total_steps": 5627, "loss": 1.4463, "learning_rate": 3.786852580815054e-05, "epoch": 0.15691501177306855, "percentage": 15.69, "elapsed_time": "3:14:41", "remaining_time": "17:25:59"} +{"current_steps": 884, "total_steps": 5627, "loss": 1.4134, "learning_rate": 3.786345569777126e-05, "epoch": 0.1570927184681683, "percentage": 15.71, "elapsed_time": "3:14:54", "remaining_time": "17:25:45"} +{"current_steps": 885, "total_steps": 5627, "loss": 1.4622, "learning_rate": 3.785837990469079e-05, "epoch": 0.15727042516326803, "percentage": 15.73, "elapsed_time": "3:15:07", "remaining_time": "17:25:32"} +{"current_steps": 886, "total_steps": 5627, "loss": 1.4394, "learning_rate": 3.7853298430523835e-05, "epoch": 0.15744813185836776, "percentage": 15.75, "elapsed_time": "3:15:20", "remaining_time": "17:25:18"} +{"current_steps": 887, "total_steps": 5627, "loss": 1.445, "learning_rate": 3.78482112768869e-05, "epoch": 0.1576258385534675, "percentage": 15.76, "elapsed_time": "3:15:34", "remaining_time": "17:25:04"} +{"current_steps": 888, "total_steps": 5627, "loss": 1.4395, "learning_rate": 3.7843118445398316e-05, "epoch": 0.15780354524856724, "percentage": 15.78, "elapsed_time": "3:15:47", "remaining_time": "17:24:51"} +{"current_steps": 889, "total_steps": 5627, "loss": 1.4203, "learning_rate": 3.783801993767819e-05, "epoch": 0.15798125194366697, "percentage": 15.8, "elapsed_time": "3:16:00", "remaining_time": "17:24:37"} +{"current_steps": 890, "total_steps": 5627, "loss": 1.465, "learning_rate": 3.783291575534847e-05, "epoch": 0.15815895863876672, "percentage": 15.82, "elapsed_time": "3:16:13", "remaining_time": "17:24:24"} +{"current_steps": 891, "total_steps": 5627, "loss": 1.4429, "learning_rate": 3.7827805900032874e-05, "epoch": 0.15833666533386645, "percentage": 15.83, "elapsed_time": "3:16:26", "remaining_time": "17:24:10"} +{"current_steps": 892, "total_steps": 5627, "loss": 1.4793, "learning_rate": 3.7822690373356964e-05, "epoch": 0.1585143720289662, "percentage": 15.85, "elapsed_time": "3:16:39", "remaining_time": "17:23:57"} +{"current_steps": 893, "total_steps": 5627, "loss": 1.442, "learning_rate": 3.781756917694807e-05, "epoch": 0.15869207872406593, "percentage": 15.87, "elapsed_time": "3:16:53", "remaining_time": "17:23:44"} +{"current_steps": 894, "total_steps": 5627, "loss": 1.4338, "learning_rate": 3.781244231243535e-05, "epoch": 0.15886978541916566, "percentage": 15.89, "elapsed_time": "3:17:06", "remaining_time": "17:23:30"} +{"current_steps": 895, "total_steps": 5627, "loss": 1.4262, "learning_rate": 3.780730978144975e-05, "epoch": 0.15904749211426542, "percentage": 15.91, "elapsed_time": "3:17:19", "remaining_time": "17:23:16"} +{"current_steps": 896, "total_steps": 5627, "loss": 1.4608, "learning_rate": 3.780217158562403e-05, "epoch": 0.15922519880936514, "percentage": 15.92, "elapsed_time": "3:17:32", "remaining_time": "17:23:02"} +{"current_steps": 897, "total_steps": 5627, "loss": 1.4911, "learning_rate": 3.779702772659274e-05, "epoch": 0.15940290550446487, "percentage": 15.94, "elapsed_time": "3:17:45", "remaining_time": "17:22:49"} +{"current_steps": 898, "total_steps": 5627, "loss": 1.4199, "learning_rate": 3.7791878205992246e-05, "epoch": 0.15958061219956463, "percentage": 15.96, "elapsed_time": "3:17:58", "remaining_time": "17:22:36"} +{"current_steps": 899, "total_steps": 5627, "loss": 1.421, "learning_rate": 3.77867230254607e-05, "epoch": 0.15975831889466435, "percentage": 15.98, "elapsed_time": "3:18:12", "remaining_time": "17:22:22"} +{"current_steps": 900, "total_steps": 5627, "loss": 1.4587, "learning_rate": 3.7781562186638066e-05, "epoch": 0.1599360255897641, "percentage": 15.99, "elapsed_time": "3:18:25", "remaining_time": "17:22:09"} +{"current_steps": 901, "total_steps": 5627, "loss": 1.4315, "learning_rate": 3.7776395691166104e-05, "epoch": 0.16011373228486384, "percentage": 16.01, "elapsed_time": "3:18:38", "remaining_time": "17:21:55"} +{"current_steps": 902, "total_steps": 5627, "loss": 1.4377, "learning_rate": 3.777122354068837e-05, "epoch": 0.16029143897996356, "percentage": 16.03, "elapsed_time": "3:18:51", "remaining_time": "17:21:42"} +{"current_steps": 903, "total_steps": 5627, "loss": 1.44, "learning_rate": 3.7766045736850224e-05, "epoch": 0.16046914567506332, "percentage": 16.05, "elapsed_time": "3:19:04", "remaining_time": "17:21:28"} +{"current_steps": 904, "total_steps": 5627, "loss": 1.4084, "learning_rate": 3.7760862281298824e-05, "epoch": 0.16064685237016305, "percentage": 16.07, "elapsed_time": "3:19:18", "remaining_time": "17:21:15"} +{"current_steps": 905, "total_steps": 5627, "loss": 1.4699, "learning_rate": 3.775567317568313e-05, "epoch": 0.16082455906526277, "percentage": 16.08, "elapsed_time": "3:19:31", "remaining_time": "17:21:01"} +{"current_steps": 906, "total_steps": 5627, "loss": 1.4969, "learning_rate": 3.7750478421653886e-05, "epoch": 0.16100226576036253, "percentage": 16.1, "elapsed_time": "3:19:44", "remaining_time": "17:20:47"} +{"current_steps": 907, "total_steps": 5627, "loss": 1.451, "learning_rate": 3.774527802086364e-05, "epoch": 0.16117997245546226, "percentage": 16.12, "elapsed_time": "3:19:57", "remaining_time": "17:20:34"} +{"current_steps": 908, "total_steps": 5627, "loss": 1.4196, "learning_rate": 3.7740071974966746e-05, "epoch": 0.161357679150562, "percentage": 16.14, "elapsed_time": "3:20:10", "remaining_time": "17:20:20"} +{"current_steps": 909, "total_steps": 5627, "loss": 1.4462, "learning_rate": 3.7734860285619334e-05, "epoch": 0.16153538584566174, "percentage": 16.15, "elapsed_time": "3:20:23", "remaining_time": "17:20:07"} +{"current_steps": 910, "total_steps": 5627, "loss": 1.4606, "learning_rate": 3.7729642954479355e-05, "epoch": 0.16171309254076147, "percentage": 16.17, "elapsed_time": "3:20:37", "remaining_time": "17:19:54"} +{"current_steps": 911, "total_steps": 5627, "loss": 1.4302, "learning_rate": 3.772441998320652e-05, "epoch": 0.16189079923586122, "percentage": 16.19, "elapsed_time": "3:20:50", "remaining_time": "17:19:40"} +{"current_steps": 912, "total_steps": 5627, "loss": 1.4641, "learning_rate": 3.7719191373462375e-05, "epoch": 0.16206850593096095, "percentage": 16.21, "elapsed_time": "3:21:03", "remaining_time": "17:19:27"} +{"current_steps": 913, "total_steps": 5627, "loss": 1.4069, "learning_rate": 3.771395712691022e-05, "epoch": 0.16224621262606068, "percentage": 16.23, "elapsed_time": "3:21:16", "remaining_time": "17:19:13"} +{"current_steps": 914, "total_steps": 5627, "loss": 1.4228, "learning_rate": 3.7708717245215185e-05, "epoch": 0.16242391932116043, "percentage": 16.24, "elapsed_time": "3:21:29", "remaining_time": "17:19:00"} +{"current_steps": 915, "total_steps": 5627, "loss": 1.4431, "learning_rate": 3.770347173004417e-05, "epoch": 0.16260162601626016, "percentage": 16.26, "elapsed_time": "3:21:42", "remaining_time": "17:18:46"} +{"current_steps": 916, "total_steps": 5627, "loss": 1.4583, "learning_rate": 3.769822058306586e-05, "epoch": 0.16277933271135991, "percentage": 16.28, "elapsed_time": "3:21:56", "remaining_time": "17:18:33"} +{"current_steps": 917, "total_steps": 5627, "loss": 1.4542, "learning_rate": 3.769296380595076e-05, "epoch": 0.16295703940645964, "percentage": 16.3, "elapsed_time": "3:22:09", "remaining_time": "17:18:20"} +{"current_steps": 918, "total_steps": 5627, "loss": 1.4678, "learning_rate": 3.7687701400371133e-05, "epoch": 0.16313474610155937, "percentage": 16.31, "elapsed_time": "3:22:22", "remaining_time": "17:18:06"} +{"current_steps": 919, "total_steps": 5627, "loss": 1.4192, "learning_rate": 3.768243336800106e-05, "epoch": 0.16331245279665912, "percentage": 16.33, "elapsed_time": "3:22:35", "remaining_time": "17:17:53"} +{"current_steps": 920, "total_steps": 5627, "loss": 1.4621, "learning_rate": 3.7677159710516403e-05, "epoch": 0.16349015949175885, "percentage": 16.35, "elapsed_time": "3:22:48", "remaining_time": "17:17:39"} +{"current_steps": 921, "total_steps": 5627, "loss": 1.4553, "learning_rate": 3.767188042959481e-05, "epoch": 0.16366786618685858, "percentage": 16.37, "elapsed_time": "3:23:02", "remaining_time": "17:17:26"} +{"current_steps": 922, "total_steps": 5627, "loss": 1.4666, "learning_rate": 3.766659552691572e-05, "epoch": 0.16384557288195833, "percentage": 16.39, "elapsed_time": "3:23:15", "remaining_time": "17:17:13"} +{"current_steps": 923, "total_steps": 5627, "loss": 1.5026, "learning_rate": 3.766130500416035e-05, "epoch": 0.16402327957705806, "percentage": 16.4, "elapsed_time": "3:23:28", "remaining_time": "17:17:00"} +{"current_steps": 924, "total_steps": 5627, "loss": 1.4369, "learning_rate": 3.765600886301173e-05, "epoch": 0.16420098627215782, "percentage": 16.42, "elapsed_time": "3:23:41", "remaining_time": "17:16:46"} +{"current_steps": 925, "total_steps": 5627, "loss": 1.4056, "learning_rate": 3.765070710515465e-05, "epoch": 0.16437869296725754, "percentage": 16.44, "elapsed_time": "3:23:55", "remaining_time": "17:16:33"} +{"current_steps": 926, "total_steps": 5627, "loss": 1.4311, "learning_rate": 3.76453997322757e-05, "epoch": 0.16455639966235727, "percentage": 16.46, "elapsed_time": "3:24:08", "remaining_time": "17:16:20"} +{"current_steps": 927, "total_steps": 5627, "loss": 1.4279, "learning_rate": 3.764008674606326e-05, "epoch": 0.16473410635745703, "percentage": 16.47, "elapsed_time": "3:24:21", "remaining_time": "17:16:06"} +{"current_steps": 928, "total_steps": 5627, "loss": 1.4558, "learning_rate": 3.7634768148207496e-05, "epoch": 0.16491181305255675, "percentage": 16.49, "elapsed_time": "3:24:34", "remaining_time": "17:15:53"} +{"current_steps": 929, "total_steps": 5627, "loss": 1.4639, "learning_rate": 3.7629443940400346e-05, "epoch": 0.16508951974765648, "percentage": 16.51, "elapsed_time": "3:24:47", "remaining_time": "17:15:39"} +{"current_steps": 930, "total_steps": 5627, "loss": 1.4242, "learning_rate": 3.7624114124335535e-05, "epoch": 0.16526722644275624, "percentage": 16.53, "elapsed_time": "3:25:00", "remaining_time": "17:15:26"} +{"current_steps": 931, "total_steps": 5627, "loss": 1.4421, "learning_rate": 3.761877870170859e-05, "epoch": 0.16544493313785597, "percentage": 16.55, "elapsed_time": "3:25:14", "remaining_time": "17:15:12"} +{"current_steps": 932, "total_steps": 5627, "loss": 1.423, "learning_rate": 3.76134376742168e-05, "epoch": 0.16562263983295572, "percentage": 16.56, "elapsed_time": "3:25:27", "remaining_time": "17:14:59"} +{"current_steps": 933, "total_steps": 5627, "loss": 1.4265, "learning_rate": 3.760809104355926e-05, "epoch": 0.16580034652805545, "percentage": 16.58, "elapsed_time": "3:25:40", "remaining_time": "17:14:45"} +{"current_steps": 934, "total_steps": 5627, "loss": 1.4689, "learning_rate": 3.760273881143681e-05, "epoch": 0.16597805322315518, "percentage": 16.6, "elapsed_time": "3:25:53", "remaining_time": "17:14:32"} +{"current_steps": 935, "total_steps": 5627, "loss": 1.4845, "learning_rate": 3.759738097955212e-05, "epoch": 0.16615575991825493, "percentage": 16.62, "elapsed_time": "3:26:06", "remaining_time": "17:14:19"} +{"current_steps": 936, "total_steps": 5627, "loss": 1.3853, "learning_rate": 3.75920175496096e-05, "epoch": 0.16633346661335466, "percentage": 16.63, "elapsed_time": "3:26:20", "remaining_time": "17:14:05"} +{"current_steps": 937, "total_steps": 5627, "loss": 1.4457, "learning_rate": 3.7586648523315476e-05, "epoch": 0.16651117330845439, "percentage": 16.65, "elapsed_time": "3:26:33", "remaining_time": "17:13:52"} +{"current_steps": 938, "total_steps": 5627, "loss": 1.4501, "learning_rate": 3.758127390237771e-05, "epoch": 0.16668888000355414, "percentage": 16.67, "elapsed_time": "3:26:46", "remaining_time": "17:13:39"} +{"current_steps": 939, "total_steps": 5627, "loss": 1.4234, "learning_rate": 3.757589368850609e-05, "epoch": 0.16686658669865387, "percentage": 16.69, "elapsed_time": "3:26:59", "remaining_time": "17:13:25"} +{"current_steps": 940, "total_steps": 5627, "loss": 1.4375, "learning_rate": 3.757050788341216e-05, "epoch": 0.16704429339375362, "percentage": 16.71, "elapsed_time": "3:27:12", "remaining_time": "17:13:12"} +{"current_steps": 941, "total_steps": 5627, "loss": 1.4453, "learning_rate": 3.756511648880925e-05, "epoch": 0.16722200008885335, "percentage": 16.72, "elapsed_time": "3:27:25", "remaining_time": "17:12:58"} +{"current_steps": 942, "total_steps": 5627, "loss": 1.4314, "learning_rate": 3.755971950641245e-05, "epoch": 0.16739970678395308, "percentage": 16.74, "elapsed_time": "3:27:39", "remaining_time": "17:12:44"} +{"current_steps": 943, "total_steps": 5627, "loss": 1.4956, "learning_rate": 3.755431693793865e-05, "epoch": 0.16757741347905283, "percentage": 16.76, "elapsed_time": "3:27:52", "remaining_time": "17:12:31"} +{"current_steps": 944, "total_steps": 5627, "loss": 1.39, "learning_rate": 3.7548908785106515e-05, "epoch": 0.16775512017415256, "percentage": 16.78, "elapsed_time": "3:28:05", "remaining_time": "17:12:17"} +{"current_steps": 945, "total_steps": 5627, "loss": 1.4779, "learning_rate": 3.7543495049636466e-05, "epoch": 0.1679328268692523, "percentage": 16.79, "elapsed_time": "3:28:18", "remaining_time": "17:12:04"} +{"current_steps": 946, "total_steps": 5627, "loss": 1.4606, "learning_rate": 3.7538075733250724e-05, "epoch": 0.16811053356435204, "percentage": 16.81, "elapsed_time": "3:28:31", "remaining_time": "17:11:51"} +{"current_steps": 947, "total_steps": 5627, "loss": 1.4688, "learning_rate": 3.753265083767328e-05, "epoch": 0.16828824025945177, "percentage": 16.83, "elapsed_time": "3:28:45", "remaining_time": "17:11:37"} +{"current_steps": 948, "total_steps": 5627, "loss": 1.4417, "learning_rate": 3.752722036462988e-05, "epoch": 0.16846594695455153, "percentage": 16.85, "elapsed_time": "3:28:58", "remaining_time": "17:11:24"} +{"current_steps": 949, "total_steps": 5627, "loss": 1.4293, "learning_rate": 3.752178431584806e-05, "epoch": 0.16864365364965125, "percentage": 16.87, "elapsed_time": "3:29:11", "remaining_time": "17:11:11"} +{"current_steps": 950, "total_steps": 5627, "loss": 1.4177, "learning_rate": 3.751634269305715e-05, "epoch": 0.16882136034475098, "percentage": 16.88, "elapsed_time": "3:29:24", "remaining_time": "17:10:57"} +{"current_steps": 951, "total_steps": 5627, "loss": 1.4401, "learning_rate": 3.751089549798822e-05, "epoch": 0.16899906703985074, "percentage": 16.9, "elapsed_time": "3:29:37", "remaining_time": "17:10:44"} +{"current_steps": 952, "total_steps": 5627, "loss": 1.4344, "learning_rate": 3.750544273237412e-05, "epoch": 0.16917677373495046, "percentage": 16.92, "elapsed_time": "3:29:51", "remaining_time": "17:10:31"} +{"current_steps": 953, "total_steps": 5627, "loss": 1.3917, "learning_rate": 3.749998439794948e-05, "epoch": 0.1693544804300502, "percentage": 16.94, "elapsed_time": "3:30:04", "remaining_time": "17:10:17"} +{"current_steps": 954, "total_steps": 5627, "loss": 1.4762, "learning_rate": 3.7494520496450706e-05, "epoch": 0.16953218712514995, "percentage": 16.95, "elapsed_time": "3:30:17", "remaining_time": "17:10:04"} +{"current_steps": 955, "total_steps": 5627, "loss": 1.4518, "learning_rate": 3.7489051029615964e-05, "epoch": 0.16970989382024967, "percentage": 16.97, "elapsed_time": "3:30:30", "remaining_time": "17:09:50"} +{"current_steps": 956, "total_steps": 5627, "loss": 1.4382, "learning_rate": 3.7483575999185184e-05, "epoch": 0.16988760051534943, "percentage": 16.99, "elapsed_time": "3:30:43", "remaining_time": "17:09:37"} +{"current_steps": 957, "total_steps": 5627, "loss": 1.4529, "learning_rate": 3.7478095406900095e-05, "epoch": 0.17006530721044916, "percentage": 17.01, "elapsed_time": "3:30:57", "remaining_time": "17:09:24"} +{"current_steps": 958, "total_steps": 5627, "loss": 1.4466, "learning_rate": 3.7472609254504163e-05, "epoch": 0.17024301390554888, "percentage": 17.03, "elapsed_time": "3:31:10", "remaining_time": "17:09:10"} +{"current_steps": 959, "total_steps": 5627, "loss": 1.4758, "learning_rate": 3.746711754374264e-05, "epoch": 0.17042072060064864, "percentage": 17.04, "elapsed_time": "3:31:23", "remaining_time": "17:08:57"} +{"current_steps": 960, "total_steps": 5627, "loss": 1.4548, "learning_rate": 3.7461620276362546e-05, "epoch": 0.17059842729574837, "percentage": 17.06, "elapsed_time": "3:31:36", "remaining_time": "17:08:44"} +{"current_steps": 961, "total_steps": 5627, "loss": 1.4399, "learning_rate": 3.7456117454112654e-05, "epoch": 0.1707761339908481, "percentage": 17.08, "elapsed_time": "3:31:49", "remaining_time": "17:08:31"} +{"current_steps": 962, "total_steps": 5627, "loss": 1.4534, "learning_rate": 3.7450609078743525e-05, "epoch": 0.17095384068594785, "percentage": 17.1, "elapsed_time": "3:32:03", "remaining_time": "17:08:18"} +{"current_steps": 963, "total_steps": 5627, "loss": 1.4139, "learning_rate": 3.744509515200748e-05, "epoch": 0.17113154738104758, "percentage": 17.11, "elapsed_time": "3:32:16", "remaining_time": "17:08:04"} +{"current_steps": 964, "total_steps": 5627, "loss": 1.3987, "learning_rate": 3.74395756756586e-05, "epoch": 0.17130925407614733, "percentage": 17.13, "elapsed_time": "3:32:29", "remaining_time": "17:07:51"} +{"current_steps": 965, "total_steps": 5627, "loss": 1.4263, "learning_rate": 3.743405065145272e-05, "epoch": 0.17148696077124706, "percentage": 17.15, "elapsed_time": "3:32:42", "remaining_time": "17:07:38"} +{"current_steps": 966, "total_steps": 5627, "loss": 1.4265, "learning_rate": 3.742852008114747e-05, "epoch": 0.1716646674663468, "percentage": 17.17, "elapsed_time": "3:32:55", "remaining_time": "17:07:24"} +{"current_steps": 967, "total_steps": 5627, "loss": 1.435, "learning_rate": 3.7422983966502226e-05, "epoch": 0.17184237416144654, "percentage": 17.19, "elapsed_time": "3:33:09", "remaining_time": "17:07:11"} +{"current_steps": 968, "total_steps": 5627, "loss": 1.4267, "learning_rate": 3.741744230927813e-05, "epoch": 0.17202008085654627, "percentage": 17.2, "elapsed_time": "3:33:22", "remaining_time": "17:06:58"} +{"current_steps": 969, "total_steps": 5627, "loss": 1.4123, "learning_rate": 3.741189511123808e-05, "epoch": 0.172197787551646, "percentage": 17.22, "elapsed_time": "3:33:35", "remaining_time": "17:06:44"} +{"current_steps": 970, "total_steps": 5627, "loss": 1.3918, "learning_rate": 3.7406342374146755e-05, "epoch": 0.17237549424674575, "percentage": 17.24, "elapsed_time": "3:33:48", "remaining_time": "17:06:31"} +{"current_steps": 971, "total_steps": 5627, "loss": 1.3663, "learning_rate": 3.740078409977057e-05, "epoch": 0.17255320094184548, "percentage": 17.26, "elapsed_time": "3:34:02", "remaining_time": "17:06:18"} +{"current_steps": 972, "total_steps": 5627, "loss": 1.4095, "learning_rate": 3.739522028987774e-05, "epoch": 0.17273090763694524, "percentage": 17.27, "elapsed_time": "3:34:15", "remaining_time": "17:06:05"} +{"current_steps": 973, "total_steps": 5627, "loss": 1.4687, "learning_rate": 3.73896509462382e-05, "epoch": 0.17290861433204496, "percentage": 17.29, "elapsed_time": "3:34:28", "remaining_time": "17:05:51"} +{"current_steps": 974, "total_steps": 5627, "loss": 1.4301, "learning_rate": 3.7384076070623663e-05, "epoch": 0.1730863210271447, "percentage": 17.31, "elapsed_time": "3:34:41", "remaining_time": "17:05:37"} +{"current_steps": 975, "total_steps": 5627, "loss": 1.4159, "learning_rate": 3.737849566480761e-05, "epoch": 0.17326402772224445, "percentage": 17.33, "elapsed_time": "3:34:54", "remaining_time": "17:05:25"} +{"current_steps": 976, "total_steps": 5627, "loss": 1.4284, "learning_rate": 3.737290973056527e-05, "epoch": 0.17344173441734417, "percentage": 17.34, "elapsed_time": "3:35:08", "remaining_time": "17:05:12"} +{"current_steps": 977, "total_steps": 5627, "loss": 1.4012, "learning_rate": 3.7367318269673626e-05, "epoch": 0.1736194411124439, "percentage": 17.36, "elapsed_time": "3:35:21", "remaining_time": "17:04:58"} +{"current_steps": 978, "total_steps": 5627, "loss": 1.414, "learning_rate": 3.736172128391144e-05, "epoch": 0.17379714780754366, "percentage": 17.38, "elapsed_time": "3:35:34", "remaining_time": "17:04:45"} +{"current_steps": 979, "total_steps": 5627, "loss": 1.4885, "learning_rate": 3.7356118775059205e-05, "epoch": 0.17397485450264338, "percentage": 17.4, "elapsed_time": "3:35:47", "remaining_time": "17:04:31"} +{"current_steps": 980, "total_steps": 5627, "loss": 1.4819, "learning_rate": 3.73505107448992e-05, "epoch": 0.17415256119774314, "percentage": 17.42, "elapsed_time": "3:36:00", "remaining_time": "17:04:18"} +{"current_steps": 981, "total_steps": 5627, "loss": 1.4333, "learning_rate": 3.7344897195215427e-05, "epoch": 0.17433026789284287, "percentage": 17.43, "elapsed_time": "3:36:14", "remaining_time": "17:04:05"} +{"current_steps": 982, "total_steps": 5627, "loss": 1.4143, "learning_rate": 3.733927812779367e-05, "epoch": 0.1745079745879426, "percentage": 17.45, "elapsed_time": "3:36:27", "remaining_time": "17:03:51"} +{"current_steps": 983, "total_steps": 5627, "loss": 1.4314, "learning_rate": 3.733365354442147e-05, "epoch": 0.17468568128304235, "percentage": 17.47, "elapsed_time": "3:36:40", "remaining_time": "17:03:38"} +{"current_steps": 984, "total_steps": 5627, "loss": 1.4562, "learning_rate": 3.73280234468881e-05, "epoch": 0.17486338797814208, "percentage": 17.49, "elapsed_time": "3:36:53", "remaining_time": "17:03:25"} +{"current_steps": 985, "total_steps": 5627, "loss": 1.4026, "learning_rate": 3.73223878369846e-05, "epoch": 0.1750410946732418, "percentage": 17.5, "elapsed_time": "3:37:06", "remaining_time": "17:03:11"} +{"current_steps": 986, "total_steps": 5627, "loss": 1.4557, "learning_rate": 3.731674671650377e-05, "epoch": 0.17521880136834156, "percentage": 17.52, "elapsed_time": "3:37:20", "remaining_time": "17:02:58"} +{"current_steps": 987, "total_steps": 5627, "loss": 1.425, "learning_rate": 3.731110008724015e-05, "epoch": 0.1753965080634413, "percentage": 17.54, "elapsed_time": "3:37:33", "remaining_time": "17:02:45"} +{"current_steps": 988, "total_steps": 5627, "loss": 1.4341, "learning_rate": 3.7305447950990045e-05, "epoch": 0.17557421475854104, "percentage": 17.56, "elapsed_time": "3:37:46", "remaining_time": "17:02:31"} +{"current_steps": 989, "total_steps": 5627, "loss": 1.4304, "learning_rate": 3.72997903095515e-05, "epoch": 0.17575192145364077, "percentage": 17.58, "elapsed_time": "3:37:59", "remaining_time": "17:02:18"} +{"current_steps": 990, "total_steps": 5627, "loss": 1.476, "learning_rate": 3.729412716472433e-05, "epoch": 0.1759296281487405, "percentage": 17.59, "elapsed_time": "3:38:13", "remaining_time": "17:02:05"} +{"current_steps": 991, "total_steps": 5627, "loss": 1.4548, "learning_rate": 3.7288458518310064e-05, "epoch": 0.17610733484384025, "percentage": 17.61, "elapsed_time": "3:38:26", "remaining_time": "17:01:53"} +{"current_steps": 992, "total_steps": 5627, "loss": 1.4276, "learning_rate": 3.7282784372112034e-05, "epoch": 0.17628504153893998, "percentage": 17.63, "elapsed_time": "3:38:40", "remaining_time": "17:01:42"} +{"current_steps": 993, "total_steps": 5627, "loss": 1.4573, "learning_rate": 3.727710472793527e-05, "epoch": 0.1764627482340397, "percentage": 17.65, "elapsed_time": "3:38:53", "remaining_time": "17:01:30"} +{"current_steps": 994, "total_steps": 5627, "loss": 1.4266, "learning_rate": 3.727141958758658e-05, "epoch": 0.17664045492913946, "percentage": 17.66, "elapsed_time": "3:39:07", "remaining_time": "17:01:17"} +{"current_steps": 995, "total_steps": 5627, "loss": 1.4303, "learning_rate": 3.726572895287451e-05, "epoch": 0.1768181616242392, "percentage": 17.68, "elapsed_time": "3:39:20", "remaining_time": "17:01:05"} +{"current_steps": 996, "total_steps": 5627, "loss": 1.4311, "learning_rate": 3.726003282560938e-05, "epoch": 0.17699586831933894, "percentage": 17.7, "elapsed_time": "3:39:33", "remaining_time": "17:00:52"} +{"current_steps": 997, "total_steps": 5627, "loss": 1.4178, "learning_rate": 3.7254331207603206e-05, "epoch": 0.17717357501443867, "percentage": 17.72, "elapsed_time": "3:39:47", "remaining_time": "17:00:40"} +{"current_steps": 998, "total_steps": 5627, "loss": 1.4508, "learning_rate": 3.72486241006698e-05, "epoch": 0.1773512817095384, "percentage": 17.74, "elapsed_time": "3:40:00", "remaining_time": "17:00:29"} +{"current_steps": 999, "total_steps": 5627, "loss": 1.4025, "learning_rate": 3.724291150662469e-05, "epoch": 0.17752898840463815, "percentage": 17.75, "elapsed_time": "3:40:14", "remaining_time": "17:00:17"} +{"current_steps": 1000, "total_steps": 5627, "loss": 1.3934, "learning_rate": 3.723719342728516e-05, "epoch": 0.17770669509973788, "percentage": 17.77, "elapsed_time": "3:40:28", "remaining_time": "17:00:08"} +{"current_steps": 1001, "total_steps": 5627, "loss": 1.4058, "learning_rate": 3.7231469864470245e-05, "epoch": 0.1778844017948376, "percentage": 17.79, "elapsed_time": "3:40:42", "remaining_time": "16:59:56"} +{"current_steps": 1002, "total_steps": 5627, "loss": 1.4123, "learning_rate": 3.722574082000071e-05, "epoch": 0.17806210848993737, "percentage": 17.81, "elapsed_time": "3:40:55", "remaining_time": "16:59:44"} +{"current_steps": 1003, "total_steps": 5627, "loss": 1.4182, "learning_rate": 3.7220006295699076e-05, "epoch": 0.1782398151850371, "percentage": 17.82, "elapsed_time": "3:41:08", "remaining_time": "16:59:31"} +{"current_steps": 1004, "total_steps": 5627, "loss": 1.4117, "learning_rate": 3.72142662933896e-05, "epoch": 0.17841752188013685, "percentage": 17.84, "elapsed_time": "3:41:22", "remaining_time": "16:59:19"} +{"current_steps": 1005, "total_steps": 5627, "loss": 1.4299, "learning_rate": 3.7208520814898295e-05, "epoch": 0.17859522857523658, "percentage": 17.86, "elapsed_time": "3:41:35", "remaining_time": "16:59:07"} +{"current_steps": 1006, "total_steps": 5627, "loss": 1.4871, "learning_rate": 3.720276986205289e-05, "epoch": 0.1787729352703363, "percentage": 17.88, "elapsed_time": "3:41:49", "remaining_time": "16:58:56"} +{"current_steps": 1007, "total_steps": 5627, "loss": 1.4397, "learning_rate": 3.719701343668289e-05, "epoch": 0.17895064196543606, "percentage": 17.9, "elapsed_time": "3:42:02", "remaining_time": "16:58:44"} +{"current_steps": 1008, "total_steps": 5627, "loss": 1.4145, "learning_rate": 3.71912515406195e-05, "epoch": 0.17912834866053579, "percentage": 17.91, "elapsed_time": "3:42:16", "remaining_time": "16:58:31"} +{"current_steps": 1009, "total_steps": 5627, "loss": 1.4283, "learning_rate": 3.71854841756957e-05, "epoch": 0.1793060553556355, "percentage": 17.93, "elapsed_time": "3:42:29", "remaining_time": "16:58:18"} +{"current_steps": 1010, "total_steps": 5627, "loss": 1.4437, "learning_rate": 3.71797113437462e-05, "epoch": 0.17948376205073527, "percentage": 17.95, "elapsed_time": "3:42:43", "remaining_time": "16:58:06"} +{"current_steps": 1011, "total_steps": 5627, "loss": 1.4706, "learning_rate": 3.717393304660744e-05, "epoch": 0.179661468745835, "percentage": 17.97, "elapsed_time": "3:42:56", "remaining_time": "16:57:54"} +{"current_steps": 1012, "total_steps": 5627, "loss": 1.4088, "learning_rate": 3.7168149286117614e-05, "epoch": 0.17983917544093475, "percentage": 17.98, "elapsed_time": "3:43:09", "remaining_time": "16:57:41"} +{"current_steps": 1013, "total_steps": 5627, "loss": 1.4849, "learning_rate": 3.716236006411663e-05, "epoch": 0.18001688213603448, "percentage": 18.0, "elapsed_time": "3:43:23", "remaining_time": "16:57:31"} +{"current_steps": 1014, "total_steps": 5627, "loss": 1.4479, "learning_rate": 3.7156565382446164e-05, "epoch": 0.1801945888311342, "percentage": 18.02, "elapsed_time": "3:43:37", "remaining_time": "16:57:19"} +{"current_steps": 1015, "total_steps": 5627, "loss": 1.464, "learning_rate": 3.71507652429496e-05, "epoch": 0.18037229552623396, "percentage": 18.04, "elapsed_time": "3:43:50", "remaining_time": "16:57:08"} +{"current_steps": 1016, "total_steps": 5627, "loss": 1.4486, "learning_rate": 3.714495964747208e-05, "epoch": 0.1805500022213337, "percentage": 18.06, "elapsed_time": "3:44:04", "remaining_time": "16:56:56"} +{"current_steps": 1017, "total_steps": 5627, "loss": 1.4764, "learning_rate": 3.7139148597860475e-05, "epoch": 0.18072770891643342, "percentage": 18.07, "elapsed_time": "3:44:18", "remaining_time": "16:56:44"} +{"current_steps": 1018, "total_steps": 5627, "loss": 1.4832, "learning_rate": 3.713333209596338e-05, "epoch": 0.18090541561153317, "percentage": 18.09, "elapsed_time": "3:44:31", "remaining_time": "16:56:32"} +{"current_steps": 1019, "total_steps": 5627, "loss": 1.4644, "learning_rate": 3.712751014363114e-05, "epoch": 0.1810831223066329, "percentage": 18.11, "elapsed_time": "3:44:45", "remaining_time": "16:56:20"} +{"current_steps": 1020, "total_steps": 5627, "loss": 1.459, "learning_rate": 3.712168274271583e-05, "epoch": 0.18126082900173265, "percentage": 18.13, "elapsed_time": "3:44:58", "remaining_time": "16:56:09"} +{"current_steps": 1021, "total_steps": 5627, "loss": 1.4277, "learning_rate": 3.7115849895071244e-05, "epoch": 0.18143853569683238, "percentage": 18.14, "elapsed_time": "3:45:12", "remaining_time": "16:55:57"} +{"current_steps": 1022, "total_steps": 5627, "loss": 1.4354, "learning_rate": 3.711001160255293e-05, "epoch": 0.1816162423919321, "percentage": 18.16, "elapsed_time": "3:45:25", "remaining_time": "16:55:45"} +{"current_steps": 1023, "total_steps": 5627, "loss": 1.4657, "learning_rate": 3.710416786701816e-05, "epoch": 0.18179394908703186, "percentage": 18.18, "elapsed_time": "3:45:39", "remaining_time": "16:55:34"} +{"current_steps": 1024, "total_steps": 5627, "loss": 1.3902, "learning_rate": 3.709831869032593e-05, "epoch": 0.1819716557821316, "percentage": 18.2, "elapsed_time": "3:45:54", "remaining_time": "16:55:28"} +{"current_steps": 1025, "total_steps": 5627, "loss": 1.4434, "learning_rate": 3.709246407433698e-05, "epoch": 0.18214936247723132, "percentage": 18.22, "elapsed_time": "3:46:07", "remaining_time": "16:55:14"} +{"current_steps": 1026, "total_steps": 5627, "loss": 1.4889, "learning_rate": 3.708660402091377e-05, "epoch": 0.18232706917233107, "percentage": 18.23, "elapsed_time": "3:46:20", "remaining_time": "16:55:01"} +{"current_steps": 1027, "total_steps": 5627, "loss": 1.4204, "learning_rate": 3.7080738531920485e-05, "epoch": 0.1825047758674308, "percentage": 18.25, "elapsed_time": "3:46:33", "remaining_time": "16:54:48"} +{"current_steps": 1028, "total_steps": 5627, "loss": 1.4517, "learning_rate": 3.707486760922306e-05, "epoch": 0.18268248256253056, "percentage": 18.27, "elapsed_time": "3:46:47", "remaining_time": "16:54:34"} +{"current_steps": 1029, "total_steps": 5627, "loss": 1.4319, "learning_rate": 3.706899125468915e-05, "epoch": 0.18286018925763028, "percentage": 18.29, "elapsed_time": "3:47:00", "remaining_time": "16:54:21"} +{"current_steps": 1030, "total_steps": 5627, "loss": 1.4457, "learning_rate": 3.706310947018812e-05, "epoch": 0.18303789595273, "percentage": 18.3, "elapsed_time": "3:47:13", "remaining_time": "16:54:08"} +{"current_steps": 1031, "total_steps": 5627, "loss": 1.4284, "learning_rate": 3.7057222257591076e-05, "epoch": 0.18321560264782977, "percentage": 18.32, "elapsed_time": "3:47:26", "remaining_time": "16:53:55"} +{"current_steps": 1032, "total_steps": 5627, "loss": 1.4464, "learning_rate": 3.705132961877086e-05, "epoch": 0.1833933093429295, "percentage": 18.34, "elapsed_time": "3:47:40", "remaining_time": "16:53:41"} +{"current_steps": 1033, "total_steps": 5627, "loss": 1.4108, "learning_rate": 3.7045431555602027e-05, "epoch": 0.18357101603802922, "percentage": 18.36, "elapsed_time": "3:47:53", "remaining_time": "16:53:28"} +{"current_steps": 1034, "total_steps": 5627, "loss": 1.4043, "learning_rate": 3.703952806996086e-05, "epoch": 0.18374872273312898, "percentage": 18.38, "elapsed_time": "3:48:06", "remaining_time": "16:53:14"} +{"current_steps": 1035, "total_steps": 5627, "loss": 1.4388, "learning_rate": 3.703361916372537e-05, "epoch": 0.1839264294282287, "percentage": 18.39, "elapsed_time": "3:48:19", "remaining_time": "16:53:00"} +{"current_steps": 1036, "total_steps": 5627, "loss": 1.3696, "learning_rate": 3.702770483877529e-05, "epoch": 0.18410413612332846, "percentage": 18.41, "elapsed_time": "3:48:32", "remaining_time": "16:52:47"} +{"current_steps": 1037, "total_steps": 5627, "loss": 1.4496, "learning_rate": 3.7021785096992094e-05, "epoch": 0.1842818428184282, "percentage": 18.43, "elapsed_time": "3:48:45", "remaining_time": "16:52:33"} +{"current_steps": 1038, "total_steps": 5627, "loss": 1.4199, "learning_rate": 3.7015859940258945e-05, "epoch": 0.18445954951352792, "percentage": 18.45, "elapsed_time": "3:48:59", "remaining_time": "16:52:20"} +{"current_steps": 1039, "total_steps": 5627, "loss": 1.4086, "learning_rate": 3.700992937046074e-05, "epoch": 0.18463725620862767, "percentage": 18.46, "elapsed_time": "3:49:12", "remaining_time": "16:52:06"} +{"current_steps": 1040, "total_steps": 5627, "loss": 1.447, "learning_rate": 3.700399338948413e-05, "epoch": 0.1848149629037274, "percentage": 18.48, "elapsed_time": "3:49:25", "remaining_time": "16:51:53"} +{"current_steps": 1041, "total_steps": 5627, "loss": 1.4242, "learning_rate": 3.6998051999217446e-05, "epoch": 0.18499266959882713, "percentage": 18.5, "elapsed_time": "3:49:38", "remaining_time": "16:51:40"} +{"current_steps": 1042, "total_steps": 5627, "loss": 1.4233, "learning_rate": 3.699210520155075e-05, "epoch": 0.18517037629392688, "percentage": 18.52, "elapsed_time": "3:49:51", "remaining_time": "16:51:26"} +{"current_steps": 1043, "total_steps": 5627, "loss": 1.4743, "learning_rate": 3.6986152998375845e-05, "epoch": 0.1853480829890266, "percentage": 18.54, "elapsed_time": "3:50:05", "remaining_time": "16:51:13"} +{"current_steps": 1044, "total_steps": 5627, "loss": 1.3724, "learning_rate": 3.6980195391586234e-05, "epoch": 0.18552578968412636, "percentage": 18.55, "elapsed_time": "3:50:18", "remaining_time": "16:50:59"} +{"current_steps": 1045, "total_steps": 5627, "loss": 1.4644, "learning_rate": 3.697423238307714e-05, "epoch": 0.1857034963792261, "percentage": 18.57, "elapsed_time": "3:50:31", "remaining_time": "16:50:45"} +{"current_steps": 1046, "total_steps": 5627, "loss": 1.3964, "learning_rate": 3.69682639747455e-05, "epoch": 0.18588120307432582, "percentage": 18.59, "elapsed_time": "3:50:44", "remaining_time": "16:50:32"} +{"current_steps": 1047, "total_steps": 5627, "loss": 1.449, "learning_rate": 3.696229016849001e-05, "epoch": 0.18605890976942557, "percentage": 18.61, "elapsed_time": "3:50:57", "remaining_time": "16:50:19"} +{"current_steps": 1048, "total_steps": 5627, "loss": 1.4513, "learning_rate": 3.6956310966211e-05, "epoch": 0.1862366164645253, "percentage": 18.62, "elapsed_time": "3:51:10", "remaining_time": "16:50:05"} +{"current_steps": 1049, "total_steps": 5627, "loss": 1.4245, "learning_rate": 3.6950326369810616e-05, "epoch": 0.18641432315962503, "percentage": 18.64, "elapsed_time": "3:51:24", "remaining_time": "16:49:52"} +{"current_steps": 1050, "total_steps": 5627, "loss": 1.4325, "learning_rate": 3.694433638119264e-05, "epoch": 0.18659202985472478, "percentage": 18.66, "elapsed_time": "3:51:37", "remaining_time": "16:49:38"} +{"current_steps": 1051, "total_steps": 5627, "loss": 1.4624, "learning_rate": 3.6938341002262605e-05, "epoch": 0.1867697365498245, "percentage": 18.68, "elapsed_time": "3:51:50", "remaining_time": "16:49:25"} +{"current_steps": 1052, "total_steps": 5627, "loss": 1.4552, "learning_rate": 3.693234023492776e-05, "epoch": 0.18694744324492427, "percentage": 18.7, "elapsed_time": "3:52:03", "remaining_time": "16:49:12"} +{"current_steps": 1053, "total_steps": 5627, "loss": 1.4227, "learning_rate": 3.692633408109706e-05, "epoch": 0.187125149940024, "percentage": 18.71, "elapsed_time": "3:52:16", "remaining_time": "16:48:59"} +{"current_steps": 1054, "total_steps": 5627, "loss": 1.4198, "learning_rate": 3.6920322542681175e-05, "epoch": 0.18730285663512372, "percentage": 18.73, "elapsed_time": "3:52:30", "remaining_time": "16:48:45"} +{"current_steps": 1055, "total_steps": 5627, "loss": 1.4267, "learning_rate": 3.6914305621592486e-05, "epoch": 0.18748056333022348, "percentage": 18.75, "elapsed_time": "3:52:43", "remaining_time": "16:48:32"} +{"current_steps": 1056, "total_steps": 5627, "loss": 1.4468, "learning_rate": 3.690828331974509e-05, "epoch": 0.1876582700253232, "percentage": 18.77, "elapsed_time": "3:52:56", "remaining_time": "16:48:18"} +{"current_steps": 1057, "total_steps": 5627, "loss": 1.4216, "learning_rate": 3.6902255639054806e-05, "epoch": 0.18783597672042293, "percentage": 18.78, "elapsed_time": "3:53:09", "remaining_time": "16:48:06"} +{"current_steps": 1058, "total_steps": 5627, "loss": 1.4127, "learning_rate": 3.6896222581439134e-05, "epoch": 0.1880136834155227, "percentage": 18.8, "elapsed_time": "3:53:23", "remaining_time": "16:47:54"} +{"current_steps": 1059, "total_steps": 5627, "loss": 1.4292, "learning_rate": 3.689018414881731e-05, "epoch": 0.18819139011062241, "percentage": 18.82, "elapsed_time": "3:53:37", "remaining_time": "16:47:42"} +{"current_steps": 1060, "total_steps": 5627, "loss": 1.45, "learning_rate": 3.688414034311028e-05, "epoch": 0.18836909680572217, "percentage": 18.84, "elapsed_time": "3:53:50", "remaining_time": "16:47:29"} +{"current_steps": 1061, "total_steps": 5627, "loss": 1.4517, "learning_rate": 3.6878091166240676e-05, "epoch": 0.1885468035008219, "percentage": 18.86, "elapsed_time": "3:54:03", "remaining_time": "16:47:17"} +{"current_steps": 1062, "total_steps": 5627, "loss": 1.4698, "learning_rate": 3.687203662013287e-05, "epoch": 0.18872451019592162, "percentage": 18.87, "elapsed_time": "3:54:17", "remaining_time": "16:47:04"} +{"current_steps": 1063, "total_steps": 5627, "loss": 1.4651, "learning_rate": 3.686597670671293e-05, "epoch": 0.18890221689102138, "percentage": 18.89, "elapsed_time": "3:54:30", "remaining_time": "16:46:52"} +{"current_steps": 1064, "total_steps": 5627, "loss": 1.4395, "learning_rate": 3.685991142790861e-05, "epoch": 0.1890799235861211, "percentage": 18.91, "elapsed_time": "3:54:43", "remaining_time": "16:46:39"} +{"current_steps": 1065, "total_steps": 5627, "loss": 1.415, "learning_rate": 3.6853840785649404e-05, "epoch": 0.18925763028122083, "percentage": 18.93, "elapsed_time": "3:54:57", "remaining_time": "16:46:26"} +{"current_steps": 1066, "total_steps": 5627, "loss": 1.3752, "learning_rate": 3.684776478186649e-05, "epoch": 0.1894353369763206, "percentage": 18.94, "elapsed_time": "3:55:10", "remaining_time": "16:46:14"} +{"current_steps": 1067, "total_steps": 5627, "loss": 1.4299, "learning_rate": 3.6841683418492765e-05, "epoch": 0.18961304367142032, "percentage": 18.96, "elapsed_time": "3:55:24", "remaining_time": "16:46:01"} +{"current_steps": 1068, "total_steps": 5627, "loss": 1.356, "learning_rate": 3.683559669746283e-05, "epoch": 0.18979075036652007, "percentage": 18.98, "elapsed_time": "3:55:37", "remaining_time": "16:45:49"} +{"current_steps": 1069, "total_steps": 5627, "loss": 1.4422, "learning_rate": 3.682950462071297e-05, "epoch": 0.1899684570616198, "percentage": 19.0, "elapsed_time": "3:55:51", "remaining_time": "16:45:39"} +{"current_steps": 1070, "total_steps": 5627, "loss": 1.4045, "learning_rate": 3.68234071901812e-05, "epoch": 0.19014616375671953, "percentage": 19.02, "elapsed_time": "3:56:05", "remaining_time": "16:45:27"} +{"current_steps": 1071, "total_steps": 5627, "loss": 1.3599, "learning_rate": 3.6817304407807226e-05, "epoch": 0.19032387045181928, "percentage": 19.03, "elapsed_time": "3:56:18", "remaining_time": "16:45:15"} +{"current_steps": 1072, "total_steps": 5627, "loss": 1.4003, "learning_rate": 3.681119627553245e-05, "epoch": 0.190501577146919, "percentage": 19.05, "elapsed_time": "3:56:32", "remaining_time": "16:45:03"} +{"current_steps": 1073, "total_steps": 5627, "loss": 1.4006, "learning_rate": 3.680508279529999e-05, "epoch": 0.19067928384201874, "percentage": 19.07, "elapsed_time": "3:56:45", "remaining_time": "16:44:50"} +{"current_steps": 1074, "total_steps": 5627, "loss": 1.4271, "learning_rate": 3.679896396905467e-05, "epoch": 0.1908569905371185, "percentage": 19.09, "elapsed_time": "3:56:58", "remaining_time": "16:44:38"} +{"current_steps": 1075, "total_steps": 5627, "loss": 1.4272, "learning_rate": 3.679283979874298e-05, "epoch": 0.19103469723221822, "percentage": 19.1, "elapsed_time": "3:57:12", "remaining_time": "16:44:26"} +{"current_steps": 1076, "total_steps": 5627, "loss": 1.4757, "learning_rate": 3.6786710286313154e-05, "epoch": 0.19121240392731798, "percentage": 19.12, "elapsed_time": "3:57:25", "remaining_time": "16:44:14"} +{"current_steps": 1077, "total_steps": 5627, "loss": 1.4158, "learning_rate": 3.678057543371509e-05, "epoch": 0.1913901106224177, "percentage": 19.14, "elapsed_time": "3:57:39", "remaining_time": "16:44:01"} +{"current_steps": 1078, "total_steps": 5627, "loss": 1.406, "learning_rate": 3.677443524290042e-05, "epoch": 0.19156781731751743, "percentage": 19.16, "elapsed_time": "3:57:53", "remaining_time": "16:43:51"} +{"current_steps": 1079, "total_steps": 5627, "loss": 1.4287, "learning_rate": 3.676828971582243e-05, "epoch": 0.19174552401261719, "percentage": 19.18, "elapsed_time": "3:58:06", "remaining_time": "16:43:39"} +{"current_steps": 1080, "total_steps": 5627, "loss": 1.4437, "learning_rate": 3.6762138854436146e-05, "epoch": 0.1919232307077169, "percentage": 19.19, "elapsed_time": "3:58:20", "remaining_time": "16:43:27"} +{"current_steps": 1081, "total_steps": 5627, "loss": 1.379, "learning_rate": 3.6755982660698265e-05, "epoch": 0.19210093740281664, "percentage": 19.21, "elapsed_time": "3:58:33", "remaining_time": "16:43:15"} +{"current_steps": 1082, "total_steps": 5627, "loss": 1.4358, "learning_rate": 3.674982113656719e-05, "epoch": 0.1922786440979164, "percentage": 19.23, "elapsed_time": "3:58:47", "remaining_time": "16:43:03"} +{"current_steps": 1083, "total_steps": 5627, "loss": 1.4723, "learning_rate": 3.674365428400301e-05, "epoch": 0.19245635079301612, "percentage": 19.25, "elapsed_time": "3:59:00", "remaining_time": "16:42:51"} +{"current_steps": 1084, "total_steps": 5627, "loss": 1.4563, "learning_rate": 3.673748210496754e-05, "epoch": 0.19263405748811588, "percentage": 19.26, "elapsed_time": "3:59:14", "remaining_time": "16:42:39"} +{"current_steps": 1085, "total_steps": 5627, "loss": 1.3653, "learning_rate": 3.6731304601424234e-05, "epoch": 0.1928117641832156, "percentage": 19.28, "elapsed_time": "3:59:27", "remaining_time": "16:42:26"} +{"current_steps": 1086, "total_steps": 5627, "loss": 1.4368, "learning_rate": 3.672512177533829e-05, "epoch": 0.19298947087831533, "percentage": 19.3, "elapsed_time": "3:59:41", "remaining_time": "16:42:14"} +{"current_steps": 1087, "total_steps": 5627, "loss": 1.4542, "learning_rate": 3.671893362867658e-05, "epoch": 0.1931671775734151, "percentage": 19.32, "elapsed_time": "3:59:54", "remaining_time": "16:42:02"} +{"current_steps": 1088, "total_steps": 5627, "loss": 1.4564, "learning_rate": 3.671274016340768e-05, "epoch": 0.19334488426851482, "percentage": 19.34, "elapsed_time": "4:00:08", "remaining_time": "16:41:49"} +{"current_steps": 1089, "total_steps": 5627, "loss": 1.4095, "learning_rate": 3.670654138150182e-05, "epoch": 0.19352259096361454, "percentage": 19.35, "elapsed_time": "4:00:21", "remaining_time": "16:41:37"} +{"current_steps": 1090, "total_steps": 5627, "loss": 1.4146, "learning_rate": 3.670033728493097e-05, "epoch": 0.1937002976587143, "percentage": 19.37, "elapsed_time": "4:00:35", "remaining_time": "16:41:25"} +{"current_steps": 1091, "total_steps": 5627, "loss": 1.3842, "learning_rate": 3.669412787566878e-05, "epoch": 0.19387800435381403, "percentage": 19.39, "elapsed_time": "4:00:48", "remaining_time": "16:41:13"} +{"current_steps": 1092, "total_steps": 5627, "loss": 1.4237, "learning_rate": 3.668791315569055e-05, "epoch": 0.19405571104891378, "percentage": 19.41, "elapsed_time": "4:01:02", "remaining_time": "16:41:01"} +{"current_steps": 1093, "total_steps": 5627, "loss": 1.4268, "learning_rate": 3.668169312697332e-05, "epoch": 0.1942334177440135, "percentage": 19.42, "elapsed_time": "4:01:15", "remaining_time": "16:40:48"} +{"current_steps": 1094, "total_steps": 5627, "loss": 1.4235, "learning_rate": 3.66754677914958e-05, "epoch": 0.19441112443911324, "percentage": 19.44, "elapsed_time": "4:01:29", "remaining_time": "16:40:36"} +{"current_steps": 1095, "total_steps": 5627, "loss": 1.3755, "learning_rate": 3.666923715123837e-05, "epoch": 0.194588831134213, "percentage": 19.46, "elapsed_time": "4:01:42", "remaining_time": "16:40:24"} +{"current_steps": 1096, "total_steps": 5627, "loss": 1.4178, "learning_rate": 3.666300120818313e-05, "epoch": 0.19476653782931272, "percentage": 19.48, "elapsed_time": "4:01:56", "remaining_time": "16:40:11"} +{"current_steps": 1097, "total_steps": 5627, "loss": 1.4342, "learning_rate": 3.665675996431383e-05, "epoch": 0.19494424452441245, "percentage": 19.5, "elapsed_time": "4:02:09", "remaining_time": "16:39:59"} +{"current_steps": 1098, "total_steps": 5627, "loss": 1.3695, "learning_rate": 3.6650513421615955e-05, "epoch": 0.1951219512195122, "percentage": 19.51, "elapsed_time": "4:02:23", "remaining_time": "16:39:46"} +{"current_steps": 1099, "total_steps": 5627, "loss": 1.4286, "learning_rate": 3.664426158207663e-05, "epoch": 0.19529965791461193, "percentage": 19.53, "elapsed_time": "4:02:36", "remaining_time": "16:39:34"} +{"current_steps": 1100, "total_steps": 5627, "loss": 1.3698, "learning_rate": 3.663800444768468e-05, "epoch": 0.19547736460971168, "percentage": 19.55, "elapsed_time": "4:02:50", "remaining_time": "16:39:24"} +{"current_steps": 1101, "total_steps": 5627, "loss": 1.4154, "learning_rate": 3.663174202043063e-05, "epoch": 0.1956550713048114, "percentage": 19.57, "elapsed_time": "4:03:04", "remaining_time": "16:39:12"} +{"current_steps": 1102, "total_steps": 5627, "loss": 1.4345, "learning_rate": 3.662547430230667e-05, "epoch": 0.19583277799991114, "percentage": 19.58, "elapsed_time": "4:03:17", "remaining_time": "16:38:59"} +{"current_steps": 1103, "total_steps": 5627, "loss": 1.4452, "learning_rate": 3.661920129530668e-05, "epoch": 0.1960104846950109, "percentage": 19.6, "elapsed_time": "4:03:30", "remaining_time": "16:38:45"} +{"current_steps": 1104, "total_steps": 5627, "loss": 1.3921, "learning_rate": 3.661292300142622e-05, "epoch": 0.19618819139011062, "percentage": 19.62, "elapsed_time": "4:03:43", "remaining_time": "16:38:32"} +{"current_steps": 1105, "total_steps": 5627, "loss": 1.4038, "learning_rate": 3.6606639422662525e-05, "epoch": 0.19636589808521035, "percentage": 19.64, "elapsed_time": "4:03:57", "remaining_time": "16:38:19"} +{"current_steps": 1106, "total_steps": 5627, "loss": 1.421, "learning_rate": 3.660035056101453e-05, "epoch": 0.1965436047803101, "percentage": 19.66, "elapsed_time": "4:04:10", "remaining_time": "16:38:05"} +{"current_steps": 1107, "total_steps": 5627, "loss": 1.4462, "learning_rate": 3.6594056418482844e-05, "epoch": 0.19672131147540983, "percentage": 19.67, "elapsed_time": "4:04:23", "remaining_time": "16:37:52"} +{"current_steps": 1108, "total_steps": 5627, "loss": 1.4093, "learning_rate": 3.658775699706974e-05, "epoch": 0.1968990181705096, "percentage": 19.69, "elapsed_time": "4:04:36", "remaining_time": "16:37:39"} +{"current_steps": 1109, "total_steps": 5627, "loss": 1.3761, "learning_rate": 3.658145229877919e-05, "epoch": 0.19707672486560932, "percentage": 19.71, "elapsed_time": "4:04:49", "remaining_time": "16:37:25"} +{"current_steps": 1110, "total_steps": 5627, "loss": 1.4235, "learning_rate": 3.657514232561684e-05, "epoch": 0.19725443156070904, "percentage": 19.73, "elapsed_time": "4:05:03", "remaining_time": "16:37:12"} +{"current_steps": 1111, "total_steps": 5627, "loss": 1.4529, "learning_rate": 3.656882707959e-05, "epoch": 0.1974321382558088, "percentage": 19.74, "elapsed_time": "4:05:16", "remaining_time": "16:36:58"} +{"current_steps": 1112, "total_steps": 5627, "loss": 1.4558, "learning_rate": 3.656250656270768e-05, "epoch": 0.19760984495090853, "percentage": 19.76, "elapsed_time": "4:05:29", "remaining_time": "16:36:44"} +{"current_steps": 1113, "total_steps": 5627, "loss": 1.3949, "learning_rate": 3.655618077698055e-05, "epoch": 0.19778755164600825, "percentage": 19.78, "elapsed_time": "4:05:42", "remaining_time": "16:36:31"} +{"current_steps": 1114, "total_steps": 5627, "loss": 1.4583, "learning_rate": 3.654984972442096e-05, "epoch": 0.197965258341108, "percentage": 19.8, "elapsed_time": "4:05:55", "remaining_time": "16:36:17"} +{"current_steps": 1115, "total_steps": 5627, "loss": 1.5043, "learning_rate": 3.654351340704294e-05, "epoch": 0.19814296503620774, "percentage": 19.82, "elapsed_time": "4:06:08", "remaining_time": "16:36:04"} +{"current_steps": 1116, "total_steps": 5627, "loss": 1.4217, "learning_rate": 3.6537171826862186e-05, "epoch": 0.1983206717313075, "percentage": 19.83, "elapsed_time": "4:06:22", "remaining_time": "16:35:50"} +{"current_steps": 1117, "total_steps": 5627, "loss": 1.4183, "learning_rate": 3.653082498589608e-05, "epoch": 0.19849837842640722, "percentage": 19.85, "elapsed_time": "4:06:35", "remaining_time": "16:35:37"} +{"current_steps": 1118, "total_steps": 5627, "loss": 1.4176, "learning_rate": 3.6524472886163676e-05, "epoch": 0.19867608512150695, "percentage": 19.87, "elapsed_time": "4:06:48", "remaining_time": "16:35:24"} +{"current_steps": 1119, "total_steps": 5627, "loss": 1.4529, "learning_rate": 3.6518115529685683e-05, "epoch": 0.1988537918166067, "percentage": 19.89, "elapsed_time": "4:07:01", "remaining_time": "16:35:11"} +{"current_steps": 1120, "total_steps": 5627, "loss": 1.3847, "learning_rate": 3.651175291848451e-05, "epoch": 0.19903149851170643, "percentage": 19.9, "elapsed_time": "4:07:15", "remaining_time": "16:34:59"} +{"current_steps": 1121, "total_steps": 5627, "loss": 1.4167, "learning_rate": 3.650538505458421e-05, "epoch": 0.19920920520680616, "percentage": 19.92, "elapsed_time": "4:07:28", "remaining_time": "16:34:46"} +{"current_steps": 1122, "total_steps": 5627, "loss": 1.4472, "learning_rate": 3.649901194001053e-05, "epoch": 0.1993869119019059, "percentage": 19.94, "elapsed_time": "4:07:42", "remaining_time": "16:34:33"} +{"current_steps": 1123, "total_steps": 5627, "loss": 1.386, "learning_rate": 3.649263357679087e-05, "epoch": 0.19956461859700564, "percentage": 19.96, "elapsed_time": "4:07:55", "remaining_time": "16:34:21"} +{"current_steps": 1124, "total_steps": 5627, "loss": 1.4516, "learning_rate": 3.648624996695432e-05, "epoch": 0.1997423252921054, "percentage": 19.98, "elapsed_time": "4:08:08", "remaining_time": "16:34:08"} +{"current_steps": 1125, "total_steps": 5627, "loss": 1.3987, "learning_rate": 3.647986111253161e-05, "epoch": 0.19992003198720512, "percentage": 19.99, "elapsed_time": "4:08:22", "remaining_time": "16:33:55"} +{"current_steps": 1126, "total_steps": 5627, "loss": 1.4433, "learning_rate": 3.647346701555516e-05, "epoch": 0.20009773868230485, "percentage": 20.01, "elapsed_time": "4:08:35", "remaining_time": "16:33:43"} +{"current_steps": 1127, "total_steps": 5627, "loss": 1.4625, "learning_rate": 3.646706767805906e-05, "epoch": 0.2002754453774046, "percentage": 20.03, "elapsed_time": "4:08:49", "remaining_time": "16:33:31"} +{"current_steps": 1128, "total_steps": 5627, "loss": 1.4103, "learning_rate": 3.646066310207905e-05, "epoch": 0.20045315207250433, "percentage": 20.05, "elapsed_time": "4:09:02", "remaining_time": "16:33:18"} +{"current_steps": 1129, "total_steps": 5627, "loss": 1.4233, "learning_rate": 3.645425328965256e-05, "epoch": 0.20063085876760406, "percentage": 20.06, "elapsed_time": "4:09:16", "remaining_time": "16:33:06"} +{"current_steps": 1130, "total_steps": 5627, "loss": 1.4465, "learning_rate": 3.6447838242818655e-05, "epoch": 0.20080856546270381, "percentage": 20.08, "elapsed_time": "4:09:29", "remaining_time": "16:32:53"} +{"current_steps": 1131, "total_steps": 5627, "loss": 1.4402, "learning_rate": 3.6441417963618094e-05, "epoch": 0.20098627215780354, "percentage": 20.1, "elapsed_time": "4:09:43", "remaining_time": "16:32:41"} +{"current_steps": 1132, "total_steps": 5627, "loss": 1.4108, "learning_rate": 3.643499245409328e-05, "epoch": 0.2011639788529033, "percentage": 20.12, "elapsed_time": "4:09:56", "remaining_time": "16:32:28"} +{"current_steps": 1133, "total_steps": 5627, "loss": 1.3844, "learning_rate": 3.6428561716288295e-05, "epoch": 0.20134168554800302, "percentage": 20.14, "elapsed_time": "4:10:09", "remaining_time": "16:32:16"} +{"current_steps": 1134, "total_steps": 5627, "loss": 1.4135, "learning_rate": 3.6422125752248876e-05, "epoch": 0.20151939224310275, "percentage": 20.15, "elapsed_time": "4:10:23", "remaining_time": "16:32:03"} +{"current_steps": 1135, "total_steps": 5627, "loss": 1.4449, "learning_rate": 3.6415684564022415e-05, "epoch": 0.2016970989382025, "percentage": 20.17, "elapsed_time": "4:10:36", "remaining_time": "16:31:51"} +{"current_steps": 1136, "total_steps": 5627, "loss": 1.437, "learning_rate": 3.640923815365799e-05, "epoch": 0.20187480563330223, "percentage": 20.19, "elapsed_time": "4:10:50", "remaining_time": "16:31:38"} +{"current_steps": 1137, "total_steps": 5627, "loss": 1.4137, "learning_rate": 3.640278652320632e-05, "epoch": 0.20205251232840196, "percentage": 20.21, "elapsed_time": "4:11:03", "remaining_time": "16:31:26"} +{"current_steps": 1138, "total_steps": 5627, "loss": 1.4307, "learning_rate": 3.639632967471978e-05, "epoch": 0.20223021902350172, "percentage": 20.22, "elapsed_time": "4:11:17", "remaining_time": "16:31:13"} +{"current_steps": 1139, "total_steps": 5627, "loss": 1.3972, "learning_rate": 3.6389867610252434e-05, "epoch": 0.20240792571860144, "percentage": 20.24, "elapsed_time": "4:11:30", "remaining_time": "16:31:01"} +{"current_steps": 1140, "total_steps": 5627, "loss": 1.4245, "learning_rate": 3.6383400331859975e-05, "epoch": 0.2025856324137012, "percentage": 20.26, "elapsed_time": "4:11:44", "remaining_time": "16:30:49"} +{"current_steps": 1141, "total_steps": 5627, "loss": 1.3987, "learning_rate": 3.637692784159976e-05, "epoch": 0.20276333910880093, "percentage": 20.28, "elapsed_time": "4:11:57", "remaining_time": "16:30:36"} +{"current_steps": 1142, "total_steps": 5627, "loss": 1.4574, "learning_rate": 3.637045014153082e-05, "epoch": 0.20294104580390065, "percentage": 20.3, "elapsed_time": "4:12:11", "remaining_time": "16:30:24"} +{"current_steps": 1143, "total_steps": 5627, "loss": 1.4945, "learning_rate": 3.636396723371383e-05, "epoch": 0.2031187524990004, "percentage": 20.31, "elapsed_time": "4:12:24", "remaining_time": "16:30:11"} +{"current_steps": 1144, "total_steps": 5627, "loss": 1.423, "learning_rate": 3.635747912021113e-05, "epoch": 0.20329645919410014, "percentage": 20.33, "elapsed_time": "4:12:37", "remaining_time": "16:29:59"} +{"current_steps": 1145, "total_steps": 5627, "loss": 1.407, "learning_rate": 3.63509858030867e-05, "epoch": 0.20347416588919987, "percentage": 20.35, "elapsed_time": "4:12:51", "remaining_time": "16:29:46"} +{"current_steps": 1146, "total_steps": 5627, "loss": 1.4103, "learning_rate": 3.6344487284406195e-05, "epoch": 0.20365187258429962, "percentage": 20.37, "elapsed_time": "4:13:04", "remaining_time": "16:29:34"} +{"current_steps": 1147, "total_steps": 5627, "loss": 1.4598, "learning_rate": 3.633798356623691e-05, "epoch": 0.20382957927939935, "percentage": 20.38, "elapsed_time": "4:13:18", "remaining_time": "16:29:22"} +{"current_steps": 1148, "total_steps": 5627, "loss": 1.4025, "learning_rate": 3.63314746506478e-05, "epoch": 0.2040072859744991, "percentage": 20.4, "elapsed_time": "4:13:31", "remaining_time": "16:29:09"} +{"current_steps": 1149, "total_steps": 5627, "loss": 1.4097, "learning_rate": 3.6324960539709485e-05, "epoch": 0.20418499266959883, "percentage": 20.42, "elapsed_time": "4:13:45", "remaining_time": "16:28:56"} +{"current_steps": 1150, "total_steps": 5627, "loss": 1.3719, "learning_rate": 3.631844123549421e-05, "epoch": 0.20436269936469856, "percentage": 20.44, "elapsed_time": "4:13:58", "remaining_time": "16:28:44"} +{"current_steps": 1151, "total_steps": 5627, "loss": 1.3873, "learning_rate": 3.63119167400759e-05, "epoch": 0.2045404060597983, "percentage": 20.45, "elapsed_time": "4:14:12", "remaining_time": "16:28:31"} +{"current_steps": 1152, "total_steps": 5627, "loss": 1.4329, "learning_rate": 3.6305387055530115e-05, "epoch": 0.20471811275489804, "percentage": 20.47, "elapsed_time": "4:14:25", "remaining_time": "16:28:19"} +{"current_steps": 1153, "total_steps": 5627, "loss": 1.4342, "learning_rate": 3.6298852183934066e-05, "epoch": 0.20489581944999777, "percentage": 20.49, "elapsed_time": "4:14:38", "remaining_time": "16:28:06"} +{"current_steps": 1154, "total_steps": 5627, "loss": 1.4441, "learning_rate": 3.6292312127366634e-05, "epoch": 0.20507352614509752, "percentage": 20.51, "elapsed_time": "4:14:52", "remaining_time": "16:27:53"} +{"current_steps": 1155, "total_steps": 5627, "loss": 1.3781, "learning_rate": 3.6285766887908316e-05, "epoch": 0.20525123284019725, "percentage": 20.53, "elapsed_time": "4:15:05", "remaining_time": "16:27:40"} +{"current_steps": 1156, "total_steps": 5627, "loss": 1.4048, "learning_rate": 3.6279216467641287e-05, "epoch": 0.205428939535297, "percentage": 20.54, "elapsed_time": "4:15:19", "remaining_time": "16:27:28"} +{"current_steps": 1157, "total_steps": 5627, "loss": 1.4361, "learning_rate": 3.627266086864935e-05, "epoch": 0.20560664623039673, "percentage": 20.56, "elapsed_time": "4:15:32", "remaining_time": "16:27:15"} +{"current_steps": 1158, "total_steps": 5627, "loss": 1.4369, "learning_rate": 3.6266100093017975e-05, "epoch": 0.20578435292549646, "percentage": 20.58, "elapsed_time": "4:15:45", "remaining_time": "16:27:03"} +{"current_steps": 1159, "total_steps": 5627, "loss": 1.4115, "learning_rate": 3.625953414283426e-05, "epoch": 0.20596205962059622, "percentage": 20.6, "elapsed_time": "4:15:59", "remaining_time": "16:26:50"} +{"current_steps": 1160, "total_steps": 5627, "loss": 1.3844, "learning_rate": 3.6252963020186956e-05, "epoch": 0.20613976631569594, "percentage": 20.61, "elapsed_time": "4:16:12", "remaining_time": "16:26:38"} +{"current_steps": 1161, "total_steps": 5627, "loss": 1.3773, "learning_rate": 3.624638672716647e-05, "epoch": 0.20631747301079567, "percentage": 20.63, "elapsed_time": "4:16:26", "remaining_time": "16:26:25"} +{"current_steps": 1162, "total_steps": 5627, "loss": 1.3842, "learning_rate": 3.6239805265864837e-05, "epoch": 0.20649517970589543, "percentage": 20.65, "elapsed_time": "4:16:39", "remaining_time": "16:26:13"} +{"current_steps": 1163, "total_steps": 5627, "loss": 1.3682, "learning_rate": 3.623321863837575e-05, "epoch": 0.20667288640099515, "percentage": 20.67, "elapsed_time": "4:16:53", "remaining_time": "16:26:00"} +{"current_steps": 1164, "total_steps": 5627, "loss": 1.4128, "learning_rate": 3.622662684679453e-05, "epoch": 0.2068505930960949, "percentage": 20.69, "elapsed_time": "4:17:06", "remaining_time": "16:25:48"} +{"current_steps": 1165, "total_steps": 5627, "loss": 1.4617, "learning_rate": 3.622002989321815e-05, "epoch": 0.20702829979119464, "percentage": 20.7, "elapsed_time": "4:17:20", "remaining_time": "16:25:36"} +{"current_steps": 1166, "total_steps": 5627, "loss": 1.4209, "learning_rate": 3.621342777974524e-05, "epoch": 0.20720600648629436, "percentage": 20.72, "elapsed_time": "4:17:33", "remaining_time": "16:25:25"} +{"current_steps": 1167, "total_steps": 5627, "loss": 1.4148, "learning_rate": 3.620682050847604e-05, "epoch": 0.20738371318139412, "percentage": 20.74, "elapsed_time": "4:17:47", "remaining_time": "16:25:13"} +{"current_steps": 1168, "total_steps": 5627, "loss": 1.4385, "learning_rate": 3.620020808151246e-05, "epoch": 0.20756141987649385, "percentage": 20.76, "elapsed_time": "4:18:01", "remaining_time": "16:25:02"} +{"current_steps": 1169, "total_steps": 5627, "loss": 1.4321, "learning_rate": 3.6193590500958024e-05, "epoch": 0.20773912657159357, "percentage": 20.77, "elapsed_time": "4:18:15", "remaining_time": "16:24:51"} +{"current_steps": 1170, "total_steps": 5627, "loss": 1.4402, "learning_rate": 3.6186967768917916e-05, "epoch": 0.20791683326669333, "percentage": 20.79, "elapsed_time": "4:18:28", "remaining_time": "16:24:39"} +{"current_steps": 1171, "total_steps": 5627, "loss": 1.4596, "learning_rate": 3.6180339887498953e-05, "epoch": 0.20809453996179306, "percentage": 20.81, "elapsed_time": "4:18:42", "remaining_time": "16:24:27"} +{"current_steps": 1172, "total_steps": 5627, "loss": 1.4248, "learning_rate": 3.617370685880959e-05, "epoch": 0.2082722466568928, "percentage": 20.83, "elapsed_time": "4:18:56", "remaining_time": "16:24:15"} +{"current_steps": 1173, "total_steps": 5627, "loss": 1.4026, "learning_rate": 3.616706868495991e-05, "epoch": 0.20844995335199254, "percentage": 20.85, "elapsed_time": "4:19:09", "remaining_time": "16:24:04"} +{"current_steps": 1174, "total_steps": 5627, "loss": 1.4551, "learning_rate": 3.616042536806164e-05, "epoch": 0.20862766004709227, "percentage": 20.86, "elapsed_time": "4:19:23", "remaining_time": "16:23:52"} +{"current_steps": 1175, "total_steps": 5627, "loss": 1.4352, "learning_rate": 3.615377691022816e-05, "epoch": 0.20880536674219202, "percentage": 20.88, "elapsed_time": "4:19:37", "remaining_time": "16:23:40"} +{"current_steps": 1176, "total_steps": 5627, "loss": 1.3868, "learning_rate": 3.614712331357446e-05, "epoch": 0.20898307343729175, "percentage": 20.9, "elapsed_time": "4:19:50", "remaining_time": "16:23:27"} +{"current_steps": 1177, "total_steps": 5627, "loss": 1.4475, "learning_rate": 3.614046458021717e-05, "epoch": 0.20916078013239148, "percentage": 20.92, "elapsed_time": "4:20:04", "remaining_time": "16:23:15"} +{"current_steps": 1178, "total_steps": 5627, "loss": 1.4317, "learning_rate": 3.6133800712274555e-05, "epoch": 0.20933848682749123, "percentage": 20.93, "elapsed_time": "4:20:17", "remaining_time": "16:23:03"} +{"current_steps": 1179, "total_steps": 5627, "loss": 1.4472, "learning_rate": 3.612713171186653e-05, "epoch": 0.20951619352259096, "percentage": 20.95, "elapsed_time": "4:20:31", "remaining_time": "16:22:51"} +{"current_steps": 1180, "total_steps": 5627, "loss": 1.4011, "learning_rate": 3.612045758111463e-05, "epoch": 0.20969390021769072, "percentage": 20.97, "elapsed_time": "4:20:44", "remaining_time": "16:22:39"} +{"current_steps": 1181, "total_steps": 5627, "loss": 1.4121, "learning_rate": 3.6113778322142005e-05, "epoch": 0.20987160691279044, "percentage": 20.99, "elapsed_time": "4:20:58", "remaining_time": "16:22:26"} +{"current_steps": 1182, "total_steps": 5627, "loss": 1.4066, "learning_rate": 3.610709393707347e-05, "epoch": 0.21004931360789017, "percentage": 21.01, "elapsed_time": "4:21:14", "remaining_time": "16:22:23"} +{"current_steps": 1183, "total_steps": 5627, "loss": 1.4025, "learning_rate": 3.6100404428035444e-05, "epoch": 0.21022702030298993, "percentage": 21.02, "elapsed_time": "4:21:28", "remaining_time": "16:22:13"} +{"current_steps": 1184, "total_steps": 5627, "loss": 1.4255, "learning_rate": 3.609370979715598e-05, "epoch": 0.21040472699808965, "percentage": 21.04, "elapsed_time": "4:21:41", "remaining_time": "16:21:59"} +{"current_steps": 1185, "total_steps": 5627, "loss": 1.4376, "learning_rate": 3.608701004656478e-05, "epoch": 0.21058243369318938, "percentage": 21.06, "elapsed_time": "4:21:54", "remaining_time": "16:21:46"} +{"current_steps": 1186, "total_steps": 5627, "loss": 1.4228, "learning_rate": 3.608030517839315e-05, "epoch": 0.21076014038828914, "percentage": 21.08, "elapsed_time": "4:22:07", "remaining_time": "16:21:32"} +{"current_steps": 1187, "total_steps": 5627, "loss": 1.4011, "learning_rate": 3.6073595194774046e-05, "epoch": 0.21093784708338886, "percentage": 21.09, "elapsed_time": "4:22:20", "remaining_time": "16:21:18"} +{"current_steps": 1188, "total_steps": 5627, "loss": 1.4527, "learning_rate": 3.606688009784203e-05, "epoch": 0.21111555377848862, "percentage": 21.11, "elapsed_time": "4:22:34", "remaining_time": "16:21:05"} +{"current_steps": 1189, "total_steps": 5627, "loss": 1.4357, "learning_rate": 3.6060159889733307e-05, "epoch": 0.21129326047358835, "percentage": 21.13, "elapsed_time": "4:22:47", "remaining_time": "16:20:51"} +{"current_steps": 1190, "total_steps": 5627, "loss": 1.4481, "learning_rate": 3.6053434572585696e-05, "epoch": 0.21147096716868807, "percentage": 21.15, "elapsed_time": "4:23:00", "remaining_time": "16:20:38"} +{"current_steps": 1191, "total_steps": 5627, "loss": 1.3996, "learning_rate": 3.6046704148538645e-05, "epoch": 0.21164867386378783, "percentage": 21.17, "elapsed_time": "4:23:13", "remaining_time": "16:20:25"} +{"current_steps": 1192, "total_steps": 5627, "loss": 1.4377, "learning_rate": 3.6039968619733234e-05, "epoch": 0.21182638055888756, "percentage": 21.18, "elapsed_time": "4:23:26", "remaining_time": "16:20:11"} +{"current_steps": 1193, "total_steps": 5627, "loss": 1.4572, "learning_rate": 3.603322798831216e-05, "epoch": 0.21200408725398728, "percentage": 21.2, "elapsed_time": "4:23:40", "remaining_time": "16:19:58"} +{"current_steps": 1194, "total_steps": 5627, "loss": 1.3785, "learning_rate": 3.602648225641975e-05, "epoch": 0.21218179394908704, "percentage": 21.22, "elapsed_time": "4:23:53", "remaining_time": "16:19:44"} +{"current_steps": 1195, "total_steps": 5627, "loss": 1.4305, "learning_rate": 3.6019731426201936e-05, "epoch": 0.21235950064418677, "percentage": 21.24, "elapsed_time": "4:24:06", "remaining_time": "16:19:31"} +{"current_steps": 1196, "total_steps": 5627, "loss": 1.4385, "learning_rate": 3.601297549980629e-05, "epoch": 0.21253720733928652, "percentage": 21.25, "elapsed_time": "4:24:19", "remaining_time": "16:19:17"} +{"current_steps": 1197, "total_steps": 5627, "loss": 1.4039, "learning_rate": 3.600621447938201e-05, "epoch": 0.21271491403438625, "percentage": 21.27, "elapsed_time": "4:24:32", "remaining_time": "16:19:04"} +{"current_steps": 1198, "total_steps": 5627, "loss": 1.4212, "learning_rate": 3.5999448367079886e-05, "epoch": 0.21289262072948598, "percentage": 21.29, "elapsed_time": "4:24:45", "remaining_time": "16:18:50"} +{"current_steps": 1199, "total_steps": 5627, "loss": 1.4186, "learning_rate": 3.5992677165052354e-05, "epoch": 0.21307032742458573, "percentage": 21.31, "elapsed_time": "4:24:59", "remaining_time": "16:18:37"} +{"current_steps": 1200, "total_steps": 5627, "loss": 1.415, "learning_rate": 3.598590087545346e-05, "epoch": 0.21324803411968546, "percentage": 21.33, "elapsed_time": "4:25:12", "remaining_time": "16:18:23"} +{"current_steps": 1201, "total_steps": 5627, "loss": 1.4368, "learning_rate": 3.597911950043887e-05, "epoch": 0.2134257408147852, "percentage": 21.34, "elapsed_time": "4:25:44", "remaining_time": "16:19:21"} +{"current_steps": 1202, "total_steps": 5627, "loss": 1.4253, "learning_rate": 3.597233304216587e-05, "epoch": 0.21360344750988494, "percentage": 21.36, "elapsed_time": "4:25:58", "remaining_time": "16:19:07"} +{"current_steps": 1203, "total_steps": 5627, "loss": 1.3809, "learning_rate": 3.596554150279334e-05, "epoch": 0.21378115420498467, "percentage": 21.38, "elapsed_time": "4:26:11", "remaining_time": "16:18:53"} +{"current_steps": 1204, "total_steps": 5627, "loss": 1.3921, "learning_rate": 3.595874488448183e-05, "epoch": 0.21395886090008442, "percentage": 21.4, "elapsed_time": "4:26:24", "remaining_time": "16:18:40"} +{"current_steps": 1205, "total_steps": 5627, "loss": 1.4007, "learning_rate": 3.5951943189393445e-05, "epoch": 0.21413656759518415, "percentage": 21.41, "elapsed_time": "4:26:37", "remaining_time": "16:18:26"} +{"current_steps": 1206, "total_steps": 5627, "loss": 1.4163, "learning_rate": 3.5945136419691945e-05, "epoch": 0.21431427429028388, "percentage": 21.43, "elapsed_time": "4:26:50", "remaining_time": "16:18:12"} +{"current_steps": 1207, "total_steps": 5627, "loss": 1.4171, "learning_rate": 3.593832457754269e-05, "epoch": 0.21449198098538363, "percentage": 21.45, "elapsed_time": "4:27:03", "remaining_time": "16:17:59"} +{"current_steps": 1208, "total_steps": 5627, "loss": 1.4043, "learning_rate": 3.593150766511265e-05, "epoch": 0.21466968768048336, "percentage": 21.47, "elapsed_time": "4:27:17", "remaining_time": "16:17:45"} +{"current_steps": 1209, "total_steps": 5627, "loss": 1.4625, "learning_rate": 3.592468568457042e-05, "epoch": 0.2148473943755831, "percentage": 21.49, "elapsed_time": "4:27:30", "remaining_time": "16:17:32"} +{"current_steps": 1210, "total_steps": 5627, "loss": 1.4299, "learning_rate": 3.591785863808619e-05, "epoch": 0.21502510107068284, "percentage": 21.5, "elapsed_time": "4:27:43", "remaining_time": "16:17:19"} +{"current_steps": 1211, "total_steps": 5627, "loss": 1.4232, "learning_rate": 3.5911026527831786e-05, "epoch": 0.21520280776578257, "percentage": 21.52, "elapsed_time": "4:27:56", "remaining_time": "16:17:05"} +{"current_steps": 1212, "total_steps": 5627, "loss": 1.4425, "learning_rate": 3.590418935598062e-05, "epoch": 0.21538051446088233, "percentage": 21.54, "elapsed_time": "4:28:10", "remaining_time": "16:16:52"} +{"current_steps": 1213, "total_steps": 5627, "loss": 1.3903, "learning_rate": 3.5897347124707734e-05, "epoch": 0.21555822115598205, "percentage": 21.56, "elapsed_time": "4:28:23", "remaining_time": "16:16:38"} +{"current_steps": 1214, "total_steps": 5627, "loss": 1.4018, "learning_rate": 3.5890499836189755e-05, "epoch": 0.21573592785108178, "percentage": 21.57, "elapsed_time": "4:28:36", "remaining_time": "16:16:25"} +{"current_steps": 1215, "total_steps": 5627, "loss": 1.4391, "learning_rate": 3.588364749260495e-05, "epoch": 0.21591363454618154, "percentage": 21.59, "elapsed_time": "4:28:49", "remaining_time": "16:16:11"} +{"current_steps": 1216, "total_steps": 5627, "loss": 1.422, "learning_rate": 3.587679009613317e-05, "epoch": 0.21609134124128127, "percentage": 21.61, "elapsed_time": "4:29:02", "remaining_time": "16:15:58"} +{"current_steps": 1217, "total_steps": 5627, "loss": 1.3919, "learning_rate": 3.5869927648955886e-05, "epoch": 0.216269047936381, "percentage": 21.63, "elapsed_time": "4:29:16", "remaining_time": "16:15:44"} +{"current_steps": 1218, "total_steps": 5627, "loss": 1.4101, "learning_rate": 3.586306015325616e-05, "epoch": 0.21644675463148075, "percentage": 21.65, "elapsed_time": "4:29:29", "remaining_time": "16:15:30"} +{"current_steps": 1219, "total_steps": 5627, "loss": 1.4145, "learning_rate": 3.585618761121869e-05, "epoch": 0.21662446132658048, "percentage": 21.66, "elapsed_time": "4:29:42", "remaining_time": "16:15:16"} +{"current_steps": 1220, "total_steps": 5627, "loss": 1.4257, "learning_rate": 3.584931002502975e-05, "epoch": 0.21680216802168023, "percentage": 21.68, "elapsed_time": "4:29:55", "remaining_time": "16:15:03"} +{"current_steps": 1221, "total_steps": 5627, "loss": 1.4179, "learning_rate": 3.5842427396877235e-05, "epoch": 0.21697987471677996, "percentage": 21.7, "elapsed_time": "4:30:08", "remaining_time": "16:14:49"} +{"current_steps": 1222, "total_steps": 5627, "loss": 1.4768, "learning_rate": 3.583553972895063e-05, "epoch": 0.21715758141187969, "percentage": 21.72, "elapsed_time": "4:30:21", "remaining_time": "16:14:36"} +{"current_steps": 1223, "total_steps": 5627, "loss": 1.3948, "learning_rate": 3.582864702344104e-05, "epoch": 0.21733528810697944, "percentage": 21.73, "elapsed_time": "4:30:35", "remaining_time": "16:14:22"} +{"current_steps": 1224, "total_steps": 5627, "loss": 1.4487, "learning_rate": 3.582174928254116e-05, "epoch": 0.21751299480207917, "percentage": 21.75, "elapsed_time": "4:30:48", "remaining_time": "16:14:08"} +{"current_steps": 1225, "total_steps": 5627, "loss": 1.4529, "learning_rate": 3.581484650844528e-05, "epoch": 0.2176907014971789, "percentage": 21.77, "elapsed_time": "4:31:01", "remaining_time": "16:13:54"} +{"current_steps": 1226, "total_steps": 5627, "loss": 1.4374, "learning_rate": 3.580793870334933e-05, "epoch": 0.21786840819227865, "percentage": 21.79, "elapsed_time": "4:31:14", "remaining_time": "16:13:41"} +{"current_steps": 1227, "total_steps": 5627, "loss": 1.3888, "learning_rate": 3.58010258694508e-05, "epoch": 0.21804611488737838, "percentage": 21.81, "elapsed_time": "4:31:27", "remaining_time": "16:13:28"} +{"current_steps": 1228, "total_steps": 5627, "loss": 1.409, "learning_rate": 3.579410800894877e-05, "epoch": 0.21822382158247813, "percentage": 21.82, "elapsed_time": "4:31:41", "remaining_time": "16:13:14"} +{"current_steps": 1229, "total_steps": 5627, "loss": 1.3912, "learning_rate": 3.578718512404398e-05, "epoch": 0.21840152827757786, "percentage": 21.84, "elapsed_time": "4:31:54", "remaining_time": "16:13:00"} +{"current_steps": 1230, "total_steps": 5627, "loss": 1.4108, "learning_rate": 3.578025721693869e-05, "epoch": 0.2185792349726776, "percentage": 21.86, "elapsed_time": "4:32:07", "remaining_time": "16:12:47"} +{"current_steps": 1231, "total_steps": 5627, "loss": 1.4577, "learning_rate": 3.577332428983684e-05, "epoch": 0.21875694166777734, "percentage": 21.88, "elapsed_time": "4:32:20", "remaining_time": "16:12:33"} +{"current_steps": 1232, "total_steps": 5627, "loss": 1.4343, "learning_rate": 3.576638634494389e-05, "epoch": 0.21893464836287707, "percentage": 21.89, "elapsed_time": "4:32:33", "remaining_time": "16:12:20"} +{"current_steps": 1233, "total_steps": 5627, "loss": 1.4759, "learning_rate": 3.5759443384466946e-05, "epoch": 0.2191123550579768, "percentage": 21.91, "elapsed_time": "4:32:47", "remaining_time": "16:12:06"} +{"current_steps": 1234, "total_steps": 5627, "loss": 1.4402, "learning_rate": 3.575249541061469e-05, "epoch": 0.21929006175307655, "percentage": 21.93, "elapsed_time": "4:33:00", "remaining_time": "16:11:53"} +{"current_steps": 1235, "total_steps": 5627, "loss": 1.4304, "learning_rate": 3.574554242559742e-05, "epoch": 0.21946776844817628, "percentage": 21.95, "elapsed_time": "4:33:13", "remaining_time": "16:11:39"} +{"current_steps": 1236, "total_steps": 5627, "loss": 1.3918, "learning_rate": 3.573858443162698e-05, "epoch": 0.21964547514327604, "percentage": 21.97, "elapsed_time": "4:33:26", "remaining_time": "16:11:26"} +{"current_steps": 1237, "total_steps": 5627, "loss": 1.4033, "learning_rate": 3.573162143091685e-05, "epoch": 0.21982318183837576, "percentage": 21.98, "elapsed_time": "4:33:39", "remaining_time": "16:11:12"} +{"current_steps": 1238, "total_steps": 5627, "loss": 1.3661, "learning_rate": 3.5724653425682105e-05, "epoch": 0.2200008885334755, "percentage": 22.0, "elapsed_time": "4:33:52", "remaining_time": "16:10:58"} +{"current_steps": 1239, "total_steps": 5627, "loss": 1.3778, "learning_rate": 3.57176804181394e-05, "epoch": 0.22017859522857525, "percentage": 22.02, "elapsed_time": "4:34:06", "remaining_time": "16:10:45"} +{"current_steps": 1240, "total_steps": 5627, "loss": 1.4387, "learning_rate": 3.571070241050695e-05, "epoch": 0.22035630192367497, "percentage": 22.04, "elapsed_time": "4:34:19", "remaining_time": "16:10:31"} +{"current_steps": 1241, "total_steps": 5627, "loss": 1.3897, "learning_rate": 3.570371940500462e-05, "epoch": 0.2205340086187747, "percentage": 22.05, "elapsed_time": "4:34:32", "remaining_time": "16:10:17"} +{"current_steps": 1242, "total_steps": 5627, "loss": 1.4222, "learning_rate": 3.569673140385383e-05, "epoch": 0.22071171531387446, "percentage": 22.07, "elapsed_time": "4:34:45", "remaining_time": "16:10:04"} +{"current_steps": 1243, "total_steps": 5627, "loss": 1.384, "learning_rate": 3.568973840927759e-05, "epoch": 0.22088942200897418, "percentage": 22.09, "elapsed_time": "4:34:58", "remaining_time": "16:09:50"} +{"current_steps": 1244, "total_steps": 5627, "loss": 1.4186, "learning_rate": 3.5682740423500494e-05, "epoch": 0.22106712870407394, "percentage": 22.11, "elapsed_time": "4:35:12", "remaining_time": "16:09:37"} +{"current_steps": 1245, "total_steps": 5627, "loss": 1.4068, "learning_rate": 3.567573744874874e-05, "epoch": 0.22124483539917367, "percentage": 22.13, "elapsed_time": "4:35:25", "remaining_time": "16:09:23"} +{"current_steps": 1246, "total_steps": 5627, "loss": 1.4012, "learning_rate": 3.5668729487250125e-05, "epoch": 0.2214225420942734, "percentage": 22.14, "elapsed_time": "4:35:38", "remaining_time": "16:09:10"} +{"current_steps": 1247, "total_steps": 5627, "loss": 1.4224, "learning_rate": 3.5661716541233984e-05, "epoch": 0.22160024878937315, "percentage": 22.16, "elapsed_time": "4:35:51", "remaining_time": "16:08:56"} +{"current_steps": 1248, "total_steps": 5627, "loss": 1.4008, "learning_rate": 3.565469861293128e-05, "epoch": 0.22177795548447288, "percentage": 22.18, "elapsed_time": "4:36:04", "remaining_time": "16:08:43"} +{"current_steps": 1249, "total_steps": 5627, "loss": 1.4528, "learning_rate": 3.564767570457455e-05, "epoch": 0.2219556621795726, "percentage": 22.2, "elapsed_time": "4:36:18", "remaining_time": "16:08:29"} +{"current_steps": 1250, "total_steps": 5627, "loss": 1.4051, "learning_rate": 3.564064781839791e-05, "epoch": 0.22213336887467236, "percentage": 22.21, "elapsed_time": "4:36:31", "remaining_time": "16:08:16"} +{"current_steps": 1251, "total_steps": 5627, "loss": 1.4256, "learning_rate": 3.563361495663706e-05, "epoch": 0.2223110755697721, "percentage": 22.23, "elapsed_time": "4:36:44", "remaining_time": "16:08:02"} +{"current_steps": 1252, "total_steps": 5627, "loss": 1.3785, "learning_rate": 3.56265771215293e-05, "epoch": 0.22248878226487184, "percentage": 22.25, "elapsed_time": "4:36:57", "remaining_time": "16:07:48"} +{"current_steps": 1253, "total_steps": 5627, "loss": 1.3784, "learning_rate": 3.5619534315313476e-05, "epoch": 0.22266648895997157, "percentage": 22.27, "elapsed_time": "4:37:10", "remaining_time": "16:07:35"} +{"current_steps": 1254, "total_steps": 5627, "loss": 1.3985, "learning_rate": 3.561248654023005e-05, "epoch": 0.2228441956550713, "percentage": 22.29, "elapsed_time": "4:37:24", "remaining_time": "16:07:21"} +{"current_steps": 1255, "total_steps": 5627, "loss": 1.3514, "learning_rate": 3.5605433798521046e-05, "epoch": 0.22302190235017105, "percentage": 22.3, "elapsed_time": "4:37:37", "remaining_time": "16:07:08"} +{"current_steps": 1256, "total_steps": 5627, "loss": 1.4021, "learning_rate": 3.559837609243008e-05, "epoch": 0.22319960904527078, "percentage": 22.32, "elapsed_time": "4:37:50", "remaining_time": "16:06:54"} +{"current_steps": 1257, "total_steps": 5627, "loss": 1.3722, "learning_rate": 3.559131342420235e-05, "epoch": 0.2233773157403705, "percentage": 22.34, "elapsed_time": "4:38:03", "remaining_time": "16:06:41"} +{"current_steps": 1258, "total_steps": 5627, "loss": 1.4375, "learning_rate": 3.5584245796084593e-05, "epoch": 0.22355502243547026, "percentage": 22.36, "elapsed_time": "4:38:16", "remaining_time": "16:06:27"} +{"current_steps": 1259, "total_steps": 5627, "loss": 1.4526, "learning_rate": 3.557717321032519e-05, "epoch": 0.22373272913057, "percentage": 22.37, "elapsed_time": "4:38:30", "remaining_time": "16:06:14"} +{"current_steps": 1260, "total_steps": 5627, "loss": 1.4316, "learning_rate": 3.557009566917403e-05, "epoch": 0.22391043582566975, "percentage": 22.39, "elapsed_time": "4:38:43", "remaining_time": "16:06:00"} +{"current_steps": 1261, "total_steps": 5627, "loss": 1.3979, "learning_rate": 3.556301317488264e-05, "epoch": 0.22408814252076947, "percentage": 22.41, "elapsed_time": "4:38:56", "remaining_time": "16:05:46"} +{"current_steps": 1262, "total_steps": 5627, "loss": 1.3959, "learning_rate": 3.555592572970408e-05, "epoch": 0.2242658492158692, "percentage": 22.43, "elapsed_time": "4:39:09", "remaining_time": "16:05:33"} +{"current_steps": 1263, "total_steps": 5627, "loss": 1.4311, "learning_rate": 3.554883333589301e-05, "epoch": 0.22444355591096896, "percentage": 22.45, "elapsed_time": "4:39:22", "remaining_time": "16:05:19"} +{"current_steps": 1264, "total_steps": 5627, "loss": 1.3484, "learning_rate": 3.5541735995705635e-05, "epoch": 0.22462126260606868, "percentage": 22.46, "elapsed_time": "4:39:36", "remaining_time": "16:05:06"} +{"current_steps": 1265, "total_steps": 5627, "loss": 1.4326, "learning_rate": 3.553463371139978e-05, "epoch": 0.2247989693011684, "percentage": 22.48, "elapsed_time": "4:39:49", "remaining_time": "16:04:52"} +{"current_steps": 1266, "total_steps": 5627, "loss": 1.4187, "learning_rate": 3.552752648523478e-05, "epoch": 0.22497667599626817, "percentage": 22.5, "elapsed_time": "4:40:02", "remaining_time": "16:04:39"} +{"current_steps": 1267, "total_steps": 5627, "loss": 1.4241, "learning_rate": 3.552041431947161e-05, "epoch": 0.2251543826913679, "percentage": 22.52, "elapsed_time": "4:40:15", "remaining_time": "16:04:25"} +{"current_steps": 1268, "total_steps": 5627, "loss": 1.3832, "learning_rate": 3.551329721637277e-05, "epoch": 0.22533208938646765, "percentage": 22.53, "elapsed_time": "4:40:28", "remaining_time": "16:04:12"} +{"current_steps": 1269, "total_steps": 5627, "loss": 1.3836, "learning_rate": 3.550617517820234e-05, "epoch": 0.22550979608156738, "percentage": 22.55, "elapsed_time": "4:40:42", "remaining_time": "16:03:58"} +{"current_steps": 1270, "total_steps": 5627, "loss": 1.3979, "learning_rate": 3.549904820722598e-05, "epoch": 0.2256875027766671, "percentage": 22.57, "elapsed_time": "4:40:55", "remaining_time": "16:03:45"} +{"current_steps": 1271, "total_steps": 5627, "loss": 1.4455, "learning_rate": 3.549191630571091e-05, "epoch": 0.22586520947176686, "percentage": 22.59, "elapsed_time": "4:41:08", "remaining_time": "16:03:32"} +{"current_steps": 1272, "total_steps": 5627, "loss": 1.3818, "learning_rate": 3.548477947592593e-05, "epoch": 0.2260429161668666, "percentage": 22.61, "elapsed_time": "4:41:21", "remaining_time": "16:03:18"} +{"current_steps": 1273, "total_steps": 5627, "loss": 1.4733, "learning_rate": 3.5477637720141396e-05, "epoch": 0.22622062286196631, "percentage": 22.62, "elapsed_time": "4:41:34", "remaining_time": "16:03:05"} +{"current_steps": 1274, "total_steps": 5627, "loss": 1.4362, "learning_rate": 3.547049104062923e-05, "epoch": 0.22639832955706607, "percentage": 22.64, "elapsed_time": "4:41:48", "remaining_time": "16:02:51"} +{"current_steps": 1275, "total_steps": 5627, "loss": 1.391, "learning_rate": 3.5463339439662924e-05, "epoch": 0.2265760362521658, "percentage": 22.66, "elapsed_time": "4:42:01", "remaining_time": "16:02:37"} +{"current_steps": 1276, "total_steps": 5627, "loss": 1.385, "learning_rate": 3.5456182919517546e-05, "epoch": 0.22675374294726555, "percentage": 22.68, "elapsed_time": "4:42:14", "remaining_time": "16:02:24"} +{"current_steps": 1277, "total_steps": 5627, "loss": 1.4115, "learning_rate": 3.544902148246972e-05, "epoch": 0.22693144964236528, "percentage": 22.69, "elapsed_time": "4:42:27", "remaining_time": "16:02:10"} +{"current_steps": 1278, "total_steps": 5627, "loss": 1.3958, "learning_rate": 3.5441855130797615e-05, "epoch": 0.227109156337465, "percentage": 22.71, "elapsed_time": "4:42:40", "remaining_time": "16:01:56"} +{"current_steps": 1279, "total_steps": 5627, "loss": 1.3982, "learning_rate": 3.5434683866781e-05, "epoch": 0.22728686303256476, "percentage": 22.73, "elapsed_time": "4:42:53", "remaining_time": "16:01:43"} +{"current_steps": 1280, "total_steps": 5627, "loss": 1.4551, "learning_rate": 3.54275076927012e-05, "epoch": 0.2274645697276645, "percentage": 22.75, "elapsed_time": "4:43:07", "remaining_time": "16:01:29"} +{"current_steps": 1281, "total_steps": 5627, "loss": 1.4236, "learning_rate": 3.542032661084106e-05, "epoch": 0.22764227642276422, "percentage": 22.77, "elapsed_time": "4:43:20", "remaining_time": "16:01:16"} +{"current_steps": 1282, "total_steps": 5627, "loss": 1.4073, "learning_rate": 3.541314062348503e-05, "epoch": 0.22781998311786397, "percentage": 22.78, "elapsed_time": "4:43:33", "remaining_time": "16:01:02"} +{"current_steps": 1283, "total_steps": 5627, "loss": 1.409, "learning_rate": 3.5405949732919124e-05, "epoch": 0.2279976898129637, "percentage": 22.8, "elapsed_time": "4:43:46", "remaining_time": "16:00:49"} +{"current_steps": 1284, "total_steps": 5627, "loss": 1.4336, "learning_rate": 3.5398753941430875e-05, "epoch": 0.22817539650806345, "percentage": 22.82, "elapsed_time": "4:44:00", "remaining_time": "16:00:36"} +{"current_steps": 1285, "total_steps": 5627, "loss": 1.409, "learning_rate": 3.539155325130942e-05, "epoch": 0.22835310320316318, "percentage": 22.84, "elapsed_time": "4:44:13", "remaining_time": "16:00:22"} +{"current_steps": 1286, "total_steps": 5627, "loss": 1.4492, "learning_rate": 3.538434766484542e-05, "epoch": 0.2285308098982629, "percentage": 22.85, "elapsed_time": "4:44:26", "remaining_time": "16:00:08"} +{"current_steps": 1287, "total_steps": 5627, "loss": 1.4553, "learning_rate": 3.5377137184331105e-05, "epoch": 0.22870851659336267, "percentage": 22.87, "elapsed_time": "4:44:39", "remaining_time": "15:59:55"} +{"current_steps": 1288, "total_steps": 5627, "loss": 1.4943, "learning_rate": 3.536992181206028e-05, "epoch": 0.2288862232884624, "percentage": 22.89, "elapsed_time": "4:44:52", "remaining_time": "15:59:41"} +{"current_steps": 1289, "total_steps": 5627, "loss": 1.3834, "learning_rate": 3.536270155032828e-05, "epoch": 0.22906392998356212, "percentage": 22.91, "elapsed_time": "4:45:05", "remaining_time": "15:59:28"} +{"current_steps": 1290, "total_steps": 5627, "loss": 1.4005, "learning_rate": 3.535547640143201e-05, "epoch": 0.22924163667866188, "percentage": 22.93, "elapsed_time": "4:45:19", "remaining_time": "15:59:14"} +{"current_steps": 1291, "total_steps": 5627, "loss": 1.3854, "learning_rate": 3.5348246367669925e-05, "epoch": 0.2294193433737616, "percentage": 22.94, "elapsed_time": "4:45:32", "remaining_time": "15:59:01"} +{"current_steps": 1292, "total_steps": 5627, "loss": 1.3739, "learning_rate": 3.534101145134203e-05, "epoch": 0.22959705006886136, "percentage": 22.96, "elapsed_time": "4:45:45", "remaining_time": "15:58:47"} +{"current_steps": 1293, "total_steps": 5627, "loss": 1.3788, "learning_rate": 3.533377165474989e-05, "epoch": 0.22977475676396109, "percentage": 22.98, "elapsed_time": "4:45:58", "remaining_time": "15:58:34"} +{"current_steps": 1294, "total_steps": 5627, "loss": 1.3912, "learning_rate": 3.532652698019662e-05, "epoch": 0.2299524634590608, "percentage": 23.0, "elapsed_time": "4:46:11", "remaining_time": "15:58:20"} +{"current_steps": 1295, "total_steps": 5627, "loss": 1.4522, "learning_rate": 3.53192774299869e-05, "epoch": 0.23013017015416057, "percentage": 23.01, "elapsed_time": "4:46:25", "remaining_time": "15:58:07"} +{"current_steps": 1296, "total_steps": 5627, "loss": 1.4141, "learning_rate": 3.531202300642693e-05, "epoch": 0.2303078768492603, "percentage": 23.03, "elapsed_time": "4:46:38", "remaining_time": "15:57:53"} +{"current_steps": 1297, "total_steps": 5627, "loss": 1.3964, "learning_rate": 3.530476371182449e-05, "epoch": 0.23048558354436002, "percentage": 23.05, "elapsed_time": "4:46:51", "remaining_time": "15:57:40"} +{"current_steps": 1298, "total_steps": 5627, "loss": 1.4231, "learning_rate": 3.5297499548488896e-05, "epoch": 0.23066329023945978, "percentage": 23.07, "elapsed_time": "4:47:04", "remaining_time": "15:57:26"} +{"current_steps": 1299, "total_steps": 5627, "loss": 1.4172, "learning_rate": 3.5290230518731005e-05, "epoch": 0.2308409969345595, "percentage": 23.09, "elapsed_time": "4:47:17", "remaining_time": "15:57:12"} +{"current_steps": 1300, "total_steps": 5627, "loss": 1.3853, "learning_rate": 3.5282956624863246e-05, "epoch": 0.23101870362965926, "percentage": 23.1, "elapsed_time": "4:47:30", "remaining_time": "15:56:59"} +{"current_steps": 1301, "total_steps": 5627, "loss": 1.3735, "learning_rate": 3.527567786919957e-05, "epoch": 0.231196410324759, "percentage": 23.12, "elapsed_time": "4:47:44", "remaining_time": "15:56:45"} +{"current_steps": 1302, "total_steps": 5627, "loss": 1.3993, "learning_rate": 3.52683942540555e-05, "epoch": 0.23137411701985872, "percentage": 23.14, "elapsed_time": "4:47:57", "remaining_time": "15:56:32"} +{"current_steps": 1303, "total_steps": 5627, "loss": 1.3832, "learning_rate": 3.526110578174808e-05, "epoch": 0.23155182371495847, "percentage": 23.16, "elapsed_time": "4:48:10", "remaining_time": "15:56:18"} +{"current_steps": 1304, "total_steps": 5627, "loss": 1.405, "learning_rate": 3.525381245459591e-05, "epoch": 0.2317295304100582, "percentage": 23.17, "elapsed_time": "4:48:23", "remaining_time": "15:56:05"} +{"current_steps": 1305, "total_steps": 5627, "loss": 1.3947, "learning_rate": 3.524651427491914e-05, "epoch": 0.23190723710515793, "percentage": 23.19, "elapsed_time": "4:48:36", "remaining_time": "15:55:51"} +{"current_steps": 1306, "total_steps": 5627, "loss": 1.3855, "learning_rate": 3.523921124503946e-05, "epoch": 0.23208494380025768, "percentage": 23.21, "elapsed_time": "4:48:50", "remaining_time": "15:55:38"} +{"current_steps": 1307, "total_steps": 5627, "loss": 1.4149, "learning_rate": 3.523190336728009e-05, "epoch": 0.2322626504953574, "percentage": 23.23, "elapsed_time": "4:49:03", "remaining_time": "15:55:24"} +{"current_steps": 1308, "total_steps": 5627, "loss": 1.3872, "learning_rate": 3.522459064396581e-05, "epoch": 0.23244035719045716, "percentage": 23.25, "elapsed_time": "4:49:16", "remaining_time": "15:55:11"} +{"current_steps": 1309, "total_steps": 5627, "loss": 1.4515, "learning_rate": 3.521727307742294e-05, "epoch": 0.2326180638855569, "percentage": 23.26, "elapsed_time": "4:49:29", "remaining_time": "15:54:57"} +{"current_steps": 1310, "total_steps": 5627, "loss": 1.4451, "learning_rate": 3.520995066997932e-05, "epoch": 0.23279577058065662, "percentage": 23.28, "elapsed_time": "4:49:42", "remaining_time": "15:54:44"} +{"current_steps": 1311, "total_steps": 5627, "loss": 1.3789, "learning_rate": 3.520262342396437e-05, "epoch": 0.23297347727575637, "percentage": 23.3, "elapsed_time": "4:49:56", "remaining_time": "15:54:30"} +{"current_steps": 1312, "total_steps": 5627, "loss": 1.3888, "learning_rate": 3.5195291341709e-05, "epoch": 0.2331511839708561, "percentage": 23.32, "elapsed_time": "4:50:09", "remaining_time": "15:54:17"} +{"current_steps": 1313, "total_steps": 5627, "loss": 1.4176, "learning_rate": 3.51879544255457e-05, "epoch": 0.23332889066595583, "percentage": 23.33, "elapsed_time": "4:50:22", "remaining_time": "15:54:03"} +{"current_steps": 1314, "total_steps": 5627, "loss": 1.4227, "learning_rate": 3.518061267780847e-05, "epoch": 0.23350659736105558, "percentage": 23.35, "elapsed_time": "4:50:35", "remaining_time": "15:53:49"} +{"current_steps": 1315, "total_steps": 5627, "loss": 1.4247, "learning_rate": 3.517326610083286e-05, "epoch": 0.2336843040561553, "percentage": 23.37, "elapsed_time": "4:50:48", "remaining_time": "15:53:36"} +{"current_steps": 1316, "total_steps": 5627, "loss": 1.3904, "learning_rate": 3.516591469695597e-05, "epoch": 0.23386201075125507, "percentage": 23.39, "elapsed_time": "4:51:02", "remaining_time": "15:53:23"} +{"current_steps": 1317, "total_steps": 5627, "loss": 1.3953, "learning_rate": 3.51585584685164e-05, "epoch": 0.2340397174463548, "percentage": 23.41, "elapsed_time": "4:51:15", "remaining_time": "15:53:09"} +{"current_steps": 1318, "total_steps": 5627, "loss": 1.4733, "learning_rate": 3.515119741785431e-05, "epoch": 0.23421742414145452, "percentage": 23.42, "elapsed_time": "4:51:28", "remaining_time": "15:52:56"} +{"current_steps": 1319, "total_steps": 5627, "loss": 1.3941, "learning_rate": 3.514383154731139e-05, "epoch": 0.23439513083655428, "percentage": 23.44, "elapsed_time": "4:51:41", "remaining_time": "15:52:42"} +{"current_steps": 1320, "total_steps": 5627, "loss": 1.392, "learning_rate": 3.513646085923086e-05, "epoch": 0.234572837531654, "percentage": 23.46, "elapsed_time": "4:51:55", "remaining_time": "15:52:29"} +{"current_steps": 1321, "total_steps": 5627, "loss": 1.4473, "learning_rate": 3.5129085355957486e-05, "epoch": 0.23475054422675373, "percentage": 23.48, "elapsed_time": "4:52:08", "remaining_time": "15:52:15"} +{"current_steps": 1322, "total_steps": 5627, "loss": 1.3956, "learning_rate": 3.512170503983754e-05, "epoch": 0.2349282509218535, "percentage": 23.49, "elapsed_time": "4:52:21", "remaining_time": "15:52:02"} +{"current_steps": 1323, "total_steps": 5627, "loss": 1.4421, "learning_rate": 3.5114319913218844e-05, "epoch": 0.23510595761695322, "percentage": 23.51, "elapsed_time": "4:52:34", "remaining_time": "15:51:48"} +{"current_steps": 1324, "total_steps": 5627, "loss": 1.3881, "learning_rate": 3.510692997845074e-05, "epoch": 0.23528366431205297, "percentage": 23.53, "elapsed_time": "4:52:47", "remaining_time": "15:51:34"} +{"current_steps": 1325, "total_steps": 5627, "loss": 1.4287, "learning_rate": 3.509953523788412e-05, "epoch": 0.2354613710071527, "percentage": 23.55, "elapsed_time": "4:53:00", "remaining_time": "15:51:21"} +{"current_steps": 1326, "total_steps": 5627, "loss": 1.3775, "learning_rate": 3.5092135693871384e-05, "epoch": 0.23563907770225243, "percentage": 23.56, "elapsed_time": "4:53:13", "remaining_time": "15:51:07"} +{"current_steps": 1327, "total_steps": 5627, "loss": 1.4384, "learning_rate": 3.508473134876646e-05, "epoch": 0.23581678439735218, "percentage": 23.58, "elapsed_time": "4:53:27", "remaining_time": "15:50:54"} +{"current_steps": 1328, "total_steps": 5627, "loss": 1.3874, "learning_rate": 3.5077322204924806e-05, "epoch": 0.2359944910924519, "percentage": 23.6, "elapsed_time": "4:53:40", "remaining_time": "15:50:41"} +{"current_steps": 1329, "total_steps": 5627, "loss": 1.442, "learning_rate": 3.506990826470342e-05, "epoch": 0.23617219778755164, "percentage": 23.62, "elapsed_time": "4:53:53", "remaining_time": "15:50:27"} +{"current_steps": 1330, "total_steps": 5627, "loss": 1.4138, "learning_rate": 3.5062489530460816e-05, "epoch": 0.2363499044826514, "percentage": 23.64, "elapsed_time": "4:54:06", "remaining_time": "15:50:14"} +{"current_steps": 1331, "total_steps": 5627, "loss": 1.4185, "learning_rate": 3.5055066004557027e-05, "epoch": 0.23652761117775112, "percentage": 23.65, "elapsed_time": "4:54:20", "remaining_time": "15:50:00"} +{"current_steps": 1332, "total_steps": 5627, "loss": 1.3977, "learning_rate": 3.504763768935362e-05, "epoch": 0.23670531787285087, "percentage": 23.67, "elapsed_time": "4:54:33", "remaining_time": "15:49:47"} +{"current_steps": 1333, "total_steps": 5627, "loss": 1.3751, "learning_rate": 3.504020458721368e-05, "epoch": 0.2368830245679506, "percentage": 23.69, "elapsed_time": "4:54:46", "remaining_time": "15:49:33"} +{"current_steps": 1334, "total_steps": 5627, "loss": 1.3761, "learning_rate": 3.503276670050181e-05, "epoch": 0.23706073126305033, "percentage": 23.71, "elapsed_time": "4:54:59", "remaining_time": "15:49:20"} +{"current_steps": 1335, "total_steps": 5627, "loss": 1.3828, "learning_rate": 3.502532403158416e-05, "epoch": 0.23723843795815008, "percentage": 23.72, "elapsed_time": "4:55:13", "remaining_time": "15:49:07"} +{"current_steps": 1336, "total_steps": 5627, "loss": 1.4219, "learning_rate": 3.501787658282837e-05, "epoch": 0.2374161446532498, "percentage": 23.74, "elapsed_time": "4:55:26", "remaining_time": "15:48:53"} +{"current_steps": 1337, "total_steps": 5627, "loss": 1.4429, "learning_rate": 3.5010424356603614e-05, "epoch": 0.23759385134834954, "percentage": 23.76, "elapsed_time": "4:55:39", "remaining_time": "15:48:40"} +{"current_steps": 1338, "total_steps": 5627, "loss": 1.4462, "learning_rate": 3.5002967355280583e-05, "epoch": 0.2377715580434493, "percentage": 23.78, "elapsed_time": "4:55:52", "remaining_time": "15:48:26"} +{"current_steps": 1339, "total_steps": 5627, "loss": 1.39, "learning_rate": 3.49955055812315e-05, "epoch": 0.23794926473854902, "percentage": 23.8, "elapsed_time": "4:56:05", "remaining_time": "15:48:13"} +{"current_steps": 1340, "total_steps": 5627, "loss": 1.4593, "learning_rate": 3.498803903683008e-05, "epoch": 0.23812697143364878, "percentage": 23.81, "elapsed_time": "4:56:18", "remaining_time": "15:47:59"} +{"current_steps": 1341, "total_steps": 5627, "loss": 1.413, "learning_rate": 3.4980567724451584e-05, "epoch": 0.2383046781287485, "percentage": 23.83, "elapsed_time": "4:56:32", "remaining_time": "15:47:45"} +{"current_steps": 1342, "total_steps": 5627, "loss": 1.3961, "learning_rate": 3.497309164647277e-05, "epoch": 0.23848238482384823, "percentage": 23.85, "elapsed_time": "4:56:45", "remaining_time": "15:47:32"} +{"current_steps": 1343, "total_steps": 5627, "loss": 1.4091, "learning_rate": 3.496561080527192e-05, "epoch": 0.238660091518948, "percentage": 23.87, "elapsed_time": "4:56:58", "remaining_time": "15:47:19"} +{"current_steps": 1344, "total_steps": 5627, "loss": 1.4242, "learning_rate": 3.4958125203228834e-05, "epoch": 0.23883779821404771, "percentage": 23.88, "elapsed_time": "4:57:11", "remaining_time": "15:47:05"} +{"current_steps": 1345, "total_steps": 5627, "loss": 1.3922, "learning_rate": 3.4950634842724826e-05, "epoch": 0.23901550490914744, "percentage": 23.9, "elapsed_time": "4:57:25", "remaining_time": "15:46:52"} +{"current_steps": 1346, "total_steps": 5627, "loss": 1.4183, "learning_rate": 3.494313972614271e-05, "epoch": 0.2391932116042472, "percentage": 23.92, "elapsed_time": "4:57:38", "remaining_time": "15:46:38"} +{"current_steps": 1347, "total_steps": 5627, "loss": 1.3444, "learning_rate": 3.4935639855866835e-05, "epoch": 0.23937091829934692, "percentage": 23.94, "elapsed_time": "4:57:51", "remaining_time": "15:46:25"} +{"current_steps": 1348, "total_steps": 5627, "loss": 1.4369, "learning_rate": 3.4928135234283036e-05, "epoch": 0.23954862499444668, "percentage": 23.96, "elapsed_time": "4:58:04", "remaining_time": "15:46:11"} +{"current_steps": 1349, "total_steps": 5627, "loss": 1.4289, "learning_rate": 3.492062586377869e-05, "epoch": 0.2397263316895464, "percentage": 23.97, "elapsed_time": "4:58:17", "remaining_time": "15:45:58"} +{"current_steps": 1350, "total_steps": 5627, "loss": 1.3863, "learning_rate": 3.4913111746742653e-05, "epoch": 0.23990403838464613, "percentage": 23.99, "elapsed_time": "4:58:30", "remaining_time": "15:45:44"} +{"current_steps": 1351, "total_steps": 5627, "loss": 1.3775, "learning_rate": 3.490559288556532e-05, "epoch": 0.2400817450797459, "percentage": 24.01, "elapsed_time": "4:58:44", "remaining_time": "15:45:30"} +{"current_steps": 1352, "total_steps": 5627, "loss": 1.4249, "learning_rate": 3.4898069282638576e-05, "epoch": 0.24025945177484562, "percentage": 24.03, "elapsed_time": "4:58:57", "remaining_time": "15:45:17"} +{"current_steps": 1353, "total_steps": 5627, "loss": 1.49, "learning_rate": 3.489054094035583e-05, "epoch": 0.24043715846994534, "percentage": 24.04, "elapsed_time": "4:59:10", "remaining_time": "15:45:04"} +{"current_steps": 1354, "total_steps": 5627, "loss": 1.4068, "learning_rate": 3.4883007861111974e-05, "epoch": 0.2406148651650451, "percentage": 24.06, "elapsed_time": "4:59:23", "remaining_time": "15:44:50"} +{"current_steps": 1355, "total_steps": 5627, "loss": 1.4135, "learning_rate": 3.4875470047303436e-05, "epoch": 0.24079257186014483, "percentage": 24.08, "elapsed_time": "4:59:36", "remaining_time": "15:44:37"} +{"current_steps": 1356, "total_steps": 5627, "loss": 1.4203, "learning_rate": 3.4867927501328125e-05, "epoch": 0.24097027855524458, "percentage": 24.1, "elapsed_time": "4:59:50", "remaining_time": "15:44:23"} +{"current_steps": 1357, "total_steps": 5627, "loss": 1.4335, "learning_rate": 3.4860380225585475e-05, "epoch": 0.2411479852503443, "percentage": 24.12, "elapsed_time": "5:00:03", "remaining_time": "15:44:10"} +{"current_steps": 1358, "total_steps": 5627, "loss": 1.3969, "learning_rate": 3.4852828222476405e-05, "epoch": 0.24132569194544404, "percentage": 24.13, "elapsed_time": "5:00:16", "remaining_time": "15:43:56"} +{"current_steps": 1359, "total_steps": 5627, "loss": 1.4082, "learning_rate": 3.484527149440337e-05, "epoch": 0.2415033986405438, "percentage": 24.15, "elapsed_time": "5:00:29", "remaining_time": "15:43:43"} +{"current_steps": 1360, "total_steps": 5627, "loss": 1.3966, "learning_rate": 3.4837710043770286e-05, "epoch": 0.24168110533564352, "percentage": 24.17, "elapsed_time": "5:00:42", "remaining_time": "15:43:29"} +{"current_steps": 1361, "total_steps": 5627, "loss": 1.434, "learning_rate": 3.483014387298261e-05, "epoch": 0.24185881203074325, "percentage": 24.19, "elapsed_time": "5:00:56", "remaining_time": "15:43:15"} +{"current_steps": 1362, "total_steps": 5627, "loss": 1.4325, "learning_rate": 3.482257298444727e-05, "epoch": 0.242036518725843, "percentage": 24.2, "elapsed_time": "5:01:09", "remaining_time": "15:43:02"} +{"current_steps": 1363, "total_steps": 5627, "loss": 1.4091, "learning_rate": 3.481499738057271e-05, "epoch": 0.24221422542094273, "percentage": 24.22, "elapsed_time": "5:01:22", "remaining_time": "15:42:48"} +{"current_steps": 1364, "total_steps": 5627, "loss": 1.4067, "learning_rate": 3.480741706376887e-05, "epoch": 0.24239193211604249, "percentage": 24.24, "elapsed_time": "5:01:35", "remaining_time": "15:42:35"} +{"current_steps": 1365, "total_steps": 5627, "loss": 1.407, "learning_rate": 3.479983203644721e-05, "epoch": 0.2425696388111422, "percentage": 24.26, "elapsed_time": "5:01:48", "remaining_time": "15:42:21"} +{"current_steps": 1366, "total_steps": 5627, "loss": 1.3729, "learning_rate": 3.479224230102064e-05, "epoch": 0.24274734550624194, "percentage": 24.28, "elapsed_time": "5:02:02", "remaining_time": "15:42:08"} +{"current_steps": 1367, "total_steps": 5627, "loss": 1.4904, "learning_rate": 3.478464785990363e-05, "epoch": 0.2429250522013417, "percentage": 24.29, "elapsed_time": "5:02:15", "remaining_time": "15:41:55"} +{"current_steps": 1368, "total_steps": 5627, "loss": 1.4173, "learning_rate": 3.477704871551208e-05, "epoch": 0.24310275889644142, "percentage": 24.31, "elapsed_time": "5:02:28", "remaining_time": "15:41:41"} +{"current_steps": 1369, "total_steps": 5627, "loss": 1.4038, "learning_rate": 3.4769444870263456e-05, "epoch": 0.24328046559154115, "percentage": 24.33, "elapsed_time": "5:02:41", "remaining_time": "15:41:28"} +{"current_steps": 1370, "total_steps": 5627, "loss": 1.3843, "learning_rate": 3.476183632657666e-05, "epoch": 0.2434581722866409, "percentage": 24.35, "elapsed_time": "5:02:54", "remaining_time": "15:41:14"} +{"current_steps": 1371, "total_steps": 5627, "loss": 1.4272, "learning_rate": 3.4754223086872115e-05, "epoch": 0.24363587898174063, "percentage": 24.36, "elapsed_time": "5:03:08", "remaining_time": "15:41:01"} +{"current_steps": 1372, "total_steps": 5627, "loss": 1.3692, "learning_rate": 3.4746605153571746e-05, "epoch": 0.2438135856768404, "percentage": 24.38, "elapsed_time": "5:03:21", "remaining_time": "15:40:47"} +{"current_steps": 1373, "total_steps": 5627, "loss": 1.4708, "learning_rate": 3.473898252909895e-05, "epoch": 0.24399129237194012, "percentage": 24.4, "elapsed_time": "5:03:34", "remaining_time": "15:40:34"} +{"current_steps": 1374, "total_steps": 5627, "loss": 1.3431, "learning_rate": 3.473135521587864e-05, "epoch": 0.24416899906703984, "percentage": 24.42, "elapsed_time": "5:03:47", "remaining_time": "15:40:20"} +{"current_steps": 1375, "total_steps": 5627, "loss": 1.4658, "learning_rate": 3.472372321633719e-05, "epoch": 0.2443467057621396, "percentage": 24.44, "elapsed_time": "5:04:00", "remaining_time": "15:40:07"} +{"current_steps": 1376, "total_steps": 5627, "loss": 1.4073, "learning_rate": 3.4716086532902505e-05, "epoch": 0.24452441245723933, "percentage": 24.45, "elapsed_time": "5:04:14", "remaining_time": "15:39:53"} +{"current_steps": 1377, "total_steps": 5627, "loss": 1.4131, "learning_rate": 3.470844516800394e-05, "epoch": 0.24470211915233905, "percentage": 24.47, "elapsed_time": "5:04:27", "remaining_time": "15:39:40"} +{"current_steps": 1378, "total_steps": 5627, "loss": 1.4172, "learning_rate": 3.4700799124072365e-05, "epoch": 0.2448798258474388, "percentage": 24.49, "elapsed_time": "5:04:40", "remaining_time": "15:39:26"} +{"current_steps": 1379, "total_steps": 5627, "loss": 1.3953, "learning_rate": 3.469314840354012e-05, "epoch": 0.24505753254253854, "percentage": 24.51, "elapsed_time": "5:04:53", "remaining_time": "15:39:13"} +{"current_steps": 1380, "total_steps": 5627, "loss": 1.4054, "learning_rate": 3.468549300884106e-05, "epoch": 0.2452352392376383, "percentage": 24.52, "elapsed_time": "5:05:06", "remaining_time": "15:39:00"} +{"current_steps": 1381, "total_steps": 5627, "loss": 1.3895, "learning_rate": 3.467783294241049e-05, "epoch": 0.24541294593273802, "percentage": 24.54, "elapsed_time": "5:05:20", "remaining_time": "15:38:46"} +{"current_steps": 1382, "total_steps": 5627, "loss": 1.3984, "learning_rate": 3.467016820668524e-05, "epoch": 0.24559065262783775, "percentage": 24.56, "elapsed_time": "5:05:33", "remaining_time": "15:38:32"} +{"current_steps": 1383, "total_steps": 5627, "loss": 1.4437, "learning_rate": 3.46624988041036e-05, "epoch": 0.2457683593229375, "percentage": 24.58, "elapsed_time": "5:05:46", "remaining_time": "15:38:19"} +{"current_steps": 1384, "total_steps": 5627, "loss": 1.433, "learning_rate": 3.465482473710534e-05, "epoch": 0.24594606601803723, "percentage": 24.6, "elapsed_time": "5:05:59", "remaining_time": "15:38:05"} +{"current_steps": 1385, "total_steps": 5627, "loss": 1.4056, "learning_rate": 3.464714600813174e-05, "epoch": 0.24612377271313696, "percentage": 24.61, "elapsed_time": "5:06:12", "remaining_time": "15:37:52"} +{"current_steps": 1386, "total_steps": 5627, "loss": 1.4029, "learning_rate": 3.463946261962555e-05, "epoch": 0.2463014794082367, "percentage": 24.63, "elapsed_time": "5:06:25", "remaining_time": "15:37:38"} +{"current_steps": 1387, "total_steps": 5627, "loss": 1.3733, "learning_rate": 3.463177457403099e-05, "epoch": 0.24647918610333644, "percentage": 24.65, "elapsed_time": "5:06:39", "remaining_time": "15:37:25"} +{"current_steps": 1388, "total_steps": 5627, "loss": 1.4041, "learning_rate": 3.462408187379377e-05, "epoch": 0.2466568927984362, "percentage": 24.67, "elapsed_time": "5:06:52", "remaining_time": "15:37:11"} +{"current_steps": 1389, "total_steps": 5627, "loss": 1.3969, "learning_rate": 3.461638452136109e-05, "epoch": 0.24683459949353592, "percentage": 24.68, "elapsed_time": "5:07:05", "remaining_time": "15:36:58"} +{"current_steps": 1390, "total_steps": 5627, "loss": 1.3565, "learning_rate": 3.460868251918162e-05, "epoch": 0.24701230618863565, "percentage": 24.7, "elapsed_time": "5:07:18", "remaining_time": "15:36:45"} +{"current_steps": 1391, "total_steps": 5627, "loss": 1.4079, "learning_rate": 3.460097586970551e-05, "epoch": 0.2471900128837354, "percentage": 24.72, "elapsed_time": "5:07:31", "remaining_time": "15:36:31"} +{"current_steps": 1392, "total_steps": 5627, "loss": 1.4277, "learning_rate": 3.45932645753844e-05, "epoch": 0.24736771957883513, "percentage": 24.74, "elapsed_time": "5:07:45", "remaining_time": "15:36:18"} +{"current_steps": 1393, "total_steps": 5627, "loss": 1.4053, "learning_rate": 3.458554863867139e-05, "epoch": 0.24754542627393486, "percentage": 24.76, "elapsed_time": "5:07:58", "remaining_time": "15:36:04"} +{"current_steps": 1394, "total_steps": 5627, "loss": 1.4102, "learning_rate": 3.457782806202105e-05, "epoch": 0.24772313296903462, "percentage": 24.77, "elapsed_time": "5:08:11", "remaining_time": "15:35:50"} +{"current_steps": 1395, "total_steps": 5627, "loss": 1.4087, "learning_rate": 3.457010284788947e-05, "epoch": 0.24790083966413434, "percentage": 24.79, "elapsed_time": "5:08:24", "remaining_time": "15:35:37"} +{"current_steps": 1396, "total_steps": 5627, "loss": 1.3924, "learning_rate": 3.456237299873416e-05, "epoch": 0.2480785463592341, "percentage": 24.81, "elapsed_time": "5:08:37", "remaining_time": "15:35:23"} +{"current_steps": 1397, "total_steps": 5627, "loss": 1.3965, "learning_rate": 3.4554638517014146e-05, "epoch": 0.24825625305433383, "percentage": 24.83, "elapsed_time": "5:08:50", "remaining_time": "15:35:10"} +{"current_steps": 1398, "total_steps": 5627, "loss": 1.4343, "learning_rate": 3.454689940518991e-05, "epoch": 0.24843395974943355, "percentage": 24.84, "elapsed_time": "5:09:04", "remaining_time": "15:34:56"} +{"current_steps": 1399, "total_steps": 5627, "loss": 1.3814, "learning_rate": 3.453915566572341e-05, "epoch": 0.2486116664445333, "percentage": 24.86, "elapsed_time": "5:09:17", "remaining_time": "15:34:42"} +{"current_steps": 1400, "total_steps": 5627, "loss": 1.412, "learning_rate": 3.4531407301078056e-05, "epoch": 0.24878937313963304, "percentage": 24.88, "elapsed_time": "5:09:30", "remaining_time": "15:34:29"} +{"current_steps": 1401, "total_steps": 5627, "loss": 1.458, "learning_rate": 3.452365431371878e-05, "epoch": 0.24896707983473276, "percentage": 24.9, "elapsed_time": "5:09:43", "remaining_time": "15:34:15"} +{"current_steps": 1402, "total_steps": 5627, "loss": 1.453, "learning_rate": 3.451589670611193e-05, "epoch": 0.24914478652983252, "percentage": 24.92, "elapsed_time": "5:09:56", "remaining_time": "15:34:02"} +{"current_steps": 1403, "total_steps": 5627, "loss": 1.4067, "learning_rate": 3.450813448072536e-05, "epoch": 0.24932249322493225, "percentage": 24.93, "elapsed_time": "5:10:09", "remaining_time": "15:33:48"} +{"current_steps": 1404, "total_steps": 5627, "loss": 1.4084, "learning_rate": 3.450036764002837e-05, "epoch": 0.249500199920032, "percentage": 24.95, "elapsed_time": "5:10:23", "remaining_time": "15:33:35"} +{"current_steps": 1405, "total_steps": 5627, "loss": 1.416, "learning_rate": 3.449259618649174e-05, "epoch": 0.24967790661513173, "percentage": 24.97, "elapsed_time": "5:10:36", "remaining_time": "15:33:21"} +{"current_steps": 1406, "total_steps": 5627, "loss": 1.4321, "learning_rate": 3.448482012258772e-05, "epoch": 0.24985561331023146, "percentage": 24.99, "elapsed_time": "5:10:49", "remaining_time": "15:33:08"} +{"current_steps": 1407, "total_steps": 5627, "loss": 1.3935, "learning_rate": 3.4477039450790015e-05, "epoch": 0.2500333200053312, "percentage": 25.0, "elapsed_time": "5:11:02", "remaining_time": "15:32:54"} +{"current_steps": 1408, "total_steps": 5627, "loss": 1.4304, "learning_rate": 3.4469254173573815e-05, "epoch": 0.25021102670043094, "percentage": 25.02, "elapsed_time": "5:11:15", "remaining_time": "15:32:41"} +{"current_steps": 1409, "total_steps": 5627, "loss": 1.446, "learning_rate": 3.446146429341575e-05, "epoch": 0.2503887333955307, "percentage": 25.04, "elapsed_time": "5:11:28", "remaining_time": "15:32:27"} +{"current_steps": 1410, "total_steps": 5627, "loss": 1.4104, "learning_rate": 3.445366981279394e-05, "epoch": 0.2505664400906304, "percentage": 25.06, "elapsed_time": "5:11:42", "remaining_time": "15:32:13"} +{"current_steps": 1411, "total_steps": 5627, "loss": 1.4342, "learning_rate": 3.4445870734187945e-05, "epoch": 0.25074414678573015, "percentage": 25.08, "elapsed_time": "5:11:55", "remaining_time": "15:32:00"} +{"current_steps": 1412, "total_steps": 5627, "loss": 1.3581, "learning_rate": 3.4438067060078795e-05, "epoch": 0.2509218534808299, "percentage": 25.09, "elapsed_time": "5:12:08", "remaining_time": "15:31:46"} +{"current_steps": 1413, "total_steps": 5627, "loss": 1.3605, "learning_rate": 3.4430258792949006e-05, "epoch": 0.2510995601759296, "percentage": 25.11, "elapsed_time": "5:12:21", "remaining_time": "15:31:33"} +{"current_steps": 1414, "total_steps": 5627, "loss": 1.3587, "learning_rate": 3.442244593528251e-05, "epoch": 0.25127726687102936, "percentage": 25.13, "elapsed_time": "5:12:34", "remaining_time": "15:31:19"} +{"current_steps": 1415, "total_steps": 5627, "loss": 1.3855, "learning_rate": 3.4414628489564746e-05, "epoch": 0.2514549735661291, "percentage": 25.15, "elapsed_time": "5:12:47", "remaining_time": "15:31:06"} +{"current_steps": 1416, "total_steps": 5627, "loss": 1.3826, "learning_rate": 3.4406806458282575e-05, "epoch": 0.25163268026122887, "percentage": 25.16, "elapsed_time": "5:13:01", "remaining_time": "15:30:52"} +{"current_steps": 1417, "total_steps": 5627, "loss": 1.3547, "learning_rate": 3.439897984392434e-05, "epoch": 0.25181038695632857, "percentage": 25.18, "elapsed_time": "5:13:14", "remaining_time": "15:30:39"} +{"current_steps": 1418, "total_steps": 5627, "loss": 1.3653, "learning_rate": 3.439114864897983e-05, "epoch": 0.2519880936514283, "percentage": 25.2, "elapsed_time": "5:13:27", "remaining_time": "15:30:25"} +{"current_steps": 1419, "total_steps": 5627, "loss": 1.4061, "learning_rate": 3.43833128759403e-05, "epoch": 0.2521658003465281, "percentage": 25.22, "elapsed_time": "5:13:40", "remaining_time": "15:30:12"} +{"current_steps": 1420, "total_steps": 5627, "loss": 1.3859, "learning_rate": 3.437547252729845e-05, "epoch": 0.2523435070416278, "percentage": 25.24, "elapsed_time": "5:13:54", "remaining_time": "15:29:59"} +{"current_steps": 1421, "total_steps": 5627, "loss": 1.4089, "learning_rate": 3.436762760554845e-05, "epoch": 0.25252121373672753, "percentage": 25.25, "elapsed_time": "5:14:07", "remaining_time": "15:29:45"} +{"current_steps": 1422, "total_steps": 5627, "loss": 1.4552, "learning_rate": 3.4359778113185905e-05, "epoch": 0.2526989204318273, "percentage": 25.27, "elapsed_time": "5:14:20", "remaining_time": "15:29:32"} +{"current_steps": 1423, "total_steps": 5627, "loss": 1.3953, "learning_rate": 3.4351924052707904e-05, "epoch": 0.252876627126927, "percentage": 25.29, "elapsed_time": "5:14:33", "remaining_time": "15:29:19"} +{"current_steps": 1424, "total_steps": 5627, "loss": 1.4492, "learning_rate": 3.434406542661296e-05, "epoch": 0.25305433382202674, "percentage": 25.31, "elapsed_time": "5:14:46", "remaining_time": "15:29:05"} +{"current_steps": 1425, "total_steps": 5627, "loss": 1.4147, "learning_rate": 3.4336202237401045e-05, "epoch": 0.2532320405171265, "percentage": 25.32, "elapsed_time": "5:15:00", "remaining_time": "15:28:51"} +{"current_steps": 1426, "total_steps": 5627, "loss": 1.3981, "learning_rate": 3.43283344875736e-05, "epoch": 0.2534097472122262, "percentage": 25.34, "elapsed_time": "5:15:13", "remaining_time": "15:28:38"} +{"current_steps": 1427, "total_steps": 5627, "loss": 1.3855, "learning_rate": 3.4320462179633496e-05, "epoch": 0.25358745390732595, "percentage": 25.36, "elapsed_time": "5:15:26", "remaining_time": "15:28:24"} +{"current_steps": 1428, "total_steps": 5627, "loss": 1.3592, "learning_rate": 3.431258531608506e-05, "epoch": 0.2537651606024257, "percentage": 25.38, "elapsed_time": "5:15:39", "remaining_time": "15:28:11"} +{"current_steps": 1429, "total_steps": 5627, "loss": 1.4164, "learning_rate": 3.4304703899434083e-05, "epoch": 0.2539428672975254, "percentage": 25.4, "elapsed_time": "5:15:52", "remaining_time": "15:27:57"} +{"current_steps": 1430, "total_steps": 5627, "loss": 1.4236, "learning_rate": 3.4296817932187785e-05, "epoch": 0.25412057399262516, "percentage": 25.41, "elapsed_time": "5:16:05", "remaining_time": "15:27:44"} +{"current_steps": 1431, "total_steps": 5627, "loss": 1.3975, "learning_rate": 3.428892741685483e-05, "epoch": 0.2542982806877249, "percentage": 25.43, "elapsed_time": "5:16:19", "remaining_time": "15:27:30"} +{"current_steps": 1432, "total_steps": 5627, "loss": 1.4129, "learning_rate": 3.4281032355945356e-05, "epoch": 0.2544759873828247, "percentage": 25.45, "elapsed_time": "5:16:32", "remaining_time": "15:27:17"} +{"current_steps": 1433, "total_steps": 5627, "loss": 1.3902, "learning_rate": 3.427313275197092e-05, "epoch": 0.2546536940779244, "percentage": 25.47, "elapsed_time": "5:16:45", "remaining_time": "15:27:03"} +{"current_steps": 1434, "total_steps": 5627, "loss": 1.4271, "learning_rate": 3.426522860744453e-05, "epoch": 0.25483140077302413, "percentage": 25.48, "elapsed_time": "5:16:58", "remaining_time": "15:26:50"} +{"current_steps": 1435, "total_steps": 5627, "loss": 1.4063, "learning_rate": 3.4257319924880656e-05, "epoch": 0.2550091074681239, "percentage": 25.5, "elapsed_time": "5:17:11", "remaining_time": "15:26:36"} +{"current_steps": 1436, "total_steps": 5627, "loss": 1.3465, "learning_rate": 3.42494067067952e-05, "epoch": 0.2551868141632236, "percentage": 25.52, "elapsed_time": "5:17:25", "remaining_time": "15:26:23"} +{"current_steps": 1437, "total_steps": 5627, "loss": 1.3482, "learning_rate": 3.424148895570549e-05, "epoch": 0.25536452085832334, "percentage": 25.54, "elapsed_time": "5:17:38", "remaining_time": "15:26:10"} +{"current_steps": 1438, "total_steps": 5627, "loss": 1.363, "learning_rate": 3.423356667413032e-05, "epoch": 0.2555422275534231, "percentage": 25.56, "elapsed_time": "5:17:51", "remaining_time": "15:25:56"} +{"current_steps": 1439, "total_steps": 5627, "loss": 1.3814, "learning_rate": 3.422563986458992e-05, "epoch": 0.2557199342485228, "percentage": 25.57, "elapsed_time": "5:18:04", "remaining_time": "15:25:42"} +{"current_steps": 1440, "total_steps": 5627, "loss": 1.4496, "learning_rate": 3.421770852960595e-05, "epoch": 0.25589764094362255, "percentage": 25.59, "elapsed_time": "5:18:17", "remaining_time": "15:25:29"} +{"current_steps": 1441, "total_steps": 5627, "loss": 1.3948, "learning_rate": 3.420977267170153e-05, "epoch": 0.2560753476387223, "percentage": 25.61, "elapsed_time": "5:18:30", "remaining_time": "15:25:15"} +{"current_steps": 1442, "total_steps": 5627, "loss": 1.4057, "learning_rate": 3.4201832293401184e-05, "epoch": 0.256253054333822, "percentage": 25.63, "elapsed_time": "5:18:44", "remaining_time": "15:25:02"} +{"current_steps": 1443, "total_steps": 5627, "loss": 1.41, "learning_rate": 3.4193887397230916e-05, "epoch": 0.25643076102892176, "percentage": 25.64, "elapsed_time": "5:18:57", "remaining_time": "15:24:48"} +{"current_steps": 1444, "total_steps": 5627, "loss": 1.3999, "learning_rate": 3.418593798571814e-05, "epoch": 0.2566084677240215, "percentage": 25.66, "elapsed_time": "5:19:10", "remaining_time": "15:24:35"} +{"current_steps": 1445, "total_steps": 5627, "loss": 1.4485, "learning_rate": 3.417798406139171e-05, "epoch": 0.2567861744191212, "percentage": 25.68, "elapsed_time": "5:19:23", "remaining_time": "15:24:21"} +{"current_steps": 1446, "total_steps": 5627, "loss": 1.4535, "learning_rate": 3.417002562678191e-05, "epoch": 0.25696388111422097, "percentage": 25.7, "elapsed_time": "5:19:36", "remaining_time": "15:24:08"} +{"current_steps": 1447, "total_steps": 5627, "loss": 1.3663, "learning_rate": 3.416206268442049e-05, "epoch": 0.2571415878093207, "percentage": 25.72, "elapsed_time": "5:19:50", "remaining_time": "15:23:55"} +{"current_steps": 1448, "total_steps": 5627, "loss": 1.4056, "learning_rate": 3.41540952368406e-05, "epoch": 0.2573192945044205, "percentage": 25.73, "elapsed_time": "5:20:03", "remaining_time": "15:23:41"} +{"current_steps": 1449, "total_steps": 5627, "loss": 1.4182, "learning_rate": 3.414612328657684e-05, "epoch": 0.2574970011995202, "percentage": 25.75, "elapsed_time": "5:20:16", "remaining_time": "15:23:28"} +{"current_steps": 1450, "total_steps": 5627, "loss": 1.4626, "learning_rate": 3.413814683616522e-05, "epoch": 0.25767470789461994, "percentage": 25.77, "elapsed_time": "5:20:29", "remaining_time": "15:23:14"} +{"current_steps": 1451, "total_steps": 5627, "loss": 1.4396, "learning_rate": 3.413016588814322e-05, "epoch": 0.2578524145897197, "percentage": 25.79, "elapsed_time": "5:20:42", "remaining_time": "15:23:01"} +{"current_steps": 1452, "total_steps": 5627, "loss": 1.3706, "learning_rate": 3.412218044504973e-05, "epoch": 0.2580301212848194, "percentage": 25.8, "elapsed_time": "5:20:56", "remaining_time": "15:22:48"} +{"current_steps": 1453, "total_steps": 5627, "loss": 1.4408, "learning_rate": 3.411419050942505e-05, "epoch": 0.25820782797991915, "percentage": 25.82, "elapsed_time": "5:21:09", "remaining_time": "15:22:34"} +{"current_steps": 1454, "total_steps": 5627, "loss": 1.4226, "learning_rate": 3.410619608381093e-05, "epoch": 0.2583855346750189, "percentage": 25.84, "elapsed_time": "5:21:22", "remaining_time": "15:22:21"} +{"current_steps": 1455, "total_steps": 5627, "loss": 1.3946, "learning_rate": 3.409819717075058e-05, "epoch": 0.2585632413701186, "percentage": 25.86, "elapsed_time": "5:21:35", "remaining_time": "15:22:07"} +{"current_steps": 1456, "total_steps": 5627, "loss": 1.412, "learning_rate": 3.409019377278856e-05, "epoch": 0.25874094806521836, "percentage": 25.88, "elapsed_time": "5:21:49", "remaining_time": "15:21:54"} +{"current_steps": 1457, "total_steps": 5627, "loss": 1.3944, "learning_rate": 3.408218589247094e-05, "epoch": 0.2589186547603181, "percentage": 25.89, "elapsed_time": "5:22:02", "remaining_time": "15:21:41"} +{"current_steps": 1458, "total_steps": 5627, "loss": 1.4023, "learning_rate": 3.407417353234514e-05, "epoch": 0.2590963614554178, "percentage": 25.91, "elapsed_time": "5:22:15", "remaining_time": "15:21:27"} +{"current_steps": 1459, "total_steps": 5627, "loss": 1.3373, "learning_rate": 3.406615669496008e-05, "epoch": 0.25927406815051757, "percentage": 25.93, "elapsed_time": "5:22:28", "remaining_time": "15:21:14"} +{"current_steps": 1460, "total_steps": 5627, "loss": 1.4381, "learning_rate": 3.405813538286605e-05, "epoch": 0.2594517748456173, "percentage": 25.95, "elapsed_time": "5:22:42", "remaining_time": "15:21:01"} +{"current_steps": 1461, "total_steps": 5627, "loss": 1.3767, "learning_rate": 3.405010959861477e-05, "epoch": 0.259629481540717, "percentage": 25.96, "elapsed_time": "5:22:55", "remaining_time": "15:20:47"} +{"current_steps": 1462, "total_steps": 5627, "loss": 1.4309, "learning_rate": 3.404207934475941e-05, "epoch": 0.2598071882358168, "percentage": 25.98, "elapsed_time": "5:23:08", "remaining_time": "15:20:34"} +{"current_steps": 1463, "total_steps": 5627, "loss": 1.409, "learning_rate": 3.403404462385453e-05, "epoch": 0.25998489493091653, "percentage": 26.0, "elapsed_time": "5:23:21", "remaining_time": "15:20:20"} +{"current_steps": 1464, "total_steps": 5627, "loss": 1.4069, "learning_rate": 3.402600543845614e-05, "epoch": 0.2601626016260163, "percentage": 26.02, "elapsed_time": "5:23:34", "remaining_time": "15:20:07"} +{"current_steps": 1465, "total_steps": 5627, "loss": 1.39, "learning_rate": 3.401796179112164e-05, "epoch": 0.260340308321116, "percentage": 26.04, "elapsed_time": "5:23:47", "remaining_time": "15:19:53"} +{"current_steps": 1466, "total_steps": 5627, "loss": 1.3791, "learning_rate": 3.400991368440988e-05, "epoch": 0.26051801501621574, "percentage": 26.05, "elapsed_time": "5:24:01", "remaining_time": "15:19:40"} +{"current_steps": 1467, "total_steps": 5627, "loss": 1.4069, "learning_rate": 3.400186112088111e-05, "epoch": 0.2606957217113155, "percentage": 26.07, "elapsed_time": "5:24:14", "remaining_time": "15:19:27"} +{"current_steps": 1468, "total_steps": 5627, "loss": 1.3916, "learning_rate": 3.3993804103097e-05, "epoch": 0.2608734284064152, "percentage": 26.09, "elapsed_time": "5:24:27", "remaining_time": "15:19:14"} +{"current_steps": 1469, "total_steps": 5627, "loss": 1.4379, "learning_rate": 3.398574263362064e-05, "epoch": 0.26105113510151495, "percentage": 26.11, "elapsed_time": "5:24:40", "remaining_time": "15:19:00"} +{"current_steps": 1470, "total_steps": 5627, "loss": 1.3912, "learning_rate": 3.397767671501654e-05, "epoch": 0.2612288417966147, "percentage": 26.12, "elapsed_time": "5:24:54", "remaining_time": "15:18:47"} +{"current_steps": 1471, "total_steps": 5627, "loss": 1.389, "learning_rate": 3.3969606349850605e-05, "epoch": 0.2614065484917144, "percentage": 26.14, "elapsed_time": "5:25:07", "remaining_time": "15:18:33"} +{"current_steps": 1472, "total_steps": 5627, "loss": 1.4075, "learning_rate": 3.396153154069018e-05, "epoch": 0.26158425518681416, "percentage": 26.16, "elapsed_time": "5:25:20", "remaining_time": "15:18:20"} +{"current_steps": 1473, "total_steps": 5627, "loss": 1.4055, "learning_rate": 3.3953452290104015e-05, "epoch": 0.2617619618819139, "percentage": 26.18, "elapsed_time": "5:25:33", "remaining_time": "15:18:07"} +{"current_steps": 1474, "total_steps": 5627, "loss": 1.4003, "learning_rate": 3.3945368600662275e-05, "epoch": 0.2619396685770136, "percentage": 26.2, "elapsed_time": "5:25:47", "remaining_time": "15:17:53"} +{"current_steps": 1475, "total_steps": 5627, "loss": 1.3392, "learning_rate": 3.3937280474936533e-05, "epoch": 0.2621173752721134, "percentage": 26.21, "elapsed_time": "5:26:00", "remaining_time": "15:17:40"} +{"current_steps": 1476, "total_steps": 5627, "loss": 1.3775, "learning_rate": 3.392918791549976e-05, "epoch": 0.26229508196721313, "percentage": 26.23, "elapsed_time": "5:26:13", "remaining_time": "15:17:27"} +{"current_steps": 1477, "total_steps": 5627, "loss": 1.3957, "learning_rate": 3.3921090924926364e-05, "epoch": 0.26247278866231283, "percentage": 26.25, "elapsed_time": "5:26:26", "remaining_time": "15:17:13"} +{"current_steps": 1478, "total_steps": 5627, "loss": 1.3775, "learning_rate": 3.391298950579215e-05, "epoch": 0.2626504953574126, "percentage": 26.27, "elapsed_time": "5:26:39", "remaining_time": "15:17:00"} +{"current_steps": 1479, "total_steps": 5627, "loss": 1.404, "learning_rate": 3.390488366067432e-05, "epoch": 0.26282820205251234, "percentage": 26.28, "elapsed_time": "5:26:53", "remaining_time": "15:16:46"} +{"current_steps": 1480, "total_steps": 5627, "loss": 1.3985, "learning_rate": 3.389677339215151e-05, "epoch": 0.2630059087476121, "percentage": 26.3, "elapsed_time": "5:27:06", "remaining_time": "15:16:33"} +{"current_steps": 1481, "total_steps": 5627, "loss": 1.3905, "learning_rate": 3.3888658702803746e-05, "epoch": 0.2631836154427118, "percentage": 26.32, "elapsed_time": "5:27:19", "remaining_time": "15:16:20"} +{"current_steps": 1482, "total_steps": 5627, "loss": 1.3657, "learning_rate": 3.388053959521245e-05, "epoch": 0.26336132213781155, "percentage": 26.34, "elapsed_time": "5:27:32", "remaining_time": "15:16:06"} +{"current_steps": 1483, "total_steps": 5627, "loss": 1.4152, "learning_rate": 3.3872416071960485e-05, "epoch": 0.2635390288329113, "percentage": 26.36, "elapsed_time": "5:27:45", "remaining_time": "15:15:53"} +{"current_steps": 1484, "total_steps": 5627, "loss": 1.3939, "learning_rate": 3.386428813563208e-05, "epoch": 0.263716735528011, "percentage": 26.37, "elapsed_time": "5:27:59", "remaining_time": "15:15:39"} +{"current_steps": 1485, "total_steps": 5627, "loss": 1.4133, "learning_rate": 3.3856155788812896e-05, "epoch": 0.26389444222311076, "percentage": 26.39, "elapsed_time": "5:28:12", "remaining_time": "15:15:26"} +{"current_steps": 1486, "total_steps": 5627, "loss": 1.3957, "learning_rate": 3.384801903408997e-05, "epoch": 0.2640721489182105, "percentage": 26.41, "elapsed_time": "5:28:25", "remaining_time": "15:15:13"} +{"current_steps": 1487, "total_steps": 5627, "loss": 1.3833, "learning_rate": 3.383987787405177e-05, "epoch": 0.2642498556133102, "percentage": 26.43, "elapsed_time": "5:28:38", "remaining_time": "15:14:59"} +{"current_steps": 1488, "total_steps": 5627, "loss": 1.4129, "learning_rate": 3.383173231128815e-05, "epoch": 0.26442756230840997, "percentage": 26.44, "elapsed_time": "5:28:52", "remaining_time": "15:14:46"} +{"current_steps": 1489, "total_steps": 5627, "loss": 1.4237, "learning_rate": 3.3823582348390353e-05, "epoch": 0.2646052690035097, "percentage": 26.46, "elapsed_time": "5:29:05", "remaining_time": "15:14:33"} +{"current_steps": 1490, "total_steps": 5627, "loss": 1.3762, "learning_rate": 3.381542798795106e-05, "epoch": 0.2647829756986094, "percentage": 26.48, "elapsed_time": "5:29:18", "remaining_time": "15:14:20"} +{"current_steps": 1491, "total_steps": 5627, "loss": 1.4207, "learning_rate": 3.3807269232564306e-05, "epoch": 0.2649606823937092, "percentage": 26.5, "elapsed_time": "5:29:31", "remaining_time": "15:14:06"} +{"current_steps": 1492, "total_steps": 5627, "loss": 1.4176, "learning_rate": 3.379910608482556e-05, "epoch": 0.26513838908880893, "percentage": 26.52, "elapsed_time": "5:29:45", "remaining_time": "15:13:53"} +{"current_steps": 1493, "total_steps": 5627, "loss": 1.3909, "learning_rate": 3.3790938547331656e-05, "epoch": 0.26531609578390863, "percentage": 26.53, "elapsed_time": "5:29:58", "remaining_time": "15:13:39"} +{"current_steps": 1494, "total_steps": 5627, "loss": 1.4103, "learning_rate": 3.378276662268085e-05, "epoch": 0.2654938024790084, "percentage": 26.55, "elapsed_time": "5:30:11", "remaining_time": "15:13:26"} +{"current_steps": 1495, "total_steps": 5627, "loss": 1.4009, "learning_rate": 3.3774590313472785e-05, "epoch": 0.26567150917410814, "percentage": 26.57, "elapsed_time": "5:30:24", "remaining_time": "15:13:12"} +{"current_steps": 1496, "total_steps": 5627, "loss": 1.3697, "learning_rate": 3.376640962230851e-05, "epoch": 0.2658492158692079, "percentage": 26.59, "elapsed_time": "5:30:37", "remaining_time": "15:12:59"} +{"current_steps": 1497, "total_steps": 5627, "loss": 1.3977, "learning_rate": 3.375822455179043e-05, "epoch": 0.2660269225643076, "percentage": 26.6, "elapsed_time": "5:30:51", "remaining_time": "15:12:45"} +{"current_steps": 1498, "total_steps": 5627, "loss": 1.4257, "learning_rate": 3.375003510452239e-05, "epoch": 0.26620462925940735, "percentage": 26.62, "elapsed_time": "5:31:04", "remaining_time": "15:12:32"} +{"current_steps": 1499, "total_steps": 5627, "loss": 1.3837, "learning_rate": 3.3741841283109604e-05, "epoch": 0.2663823359545071, "percentage": 26.64, "elapsed_time": "5:31:17", "remaining_time": "15:12:19"} +{"current_steps": 1500, "total_steps": 5627, "loss": 1.4043, "learning_rate": 3.373364309015868e-05, "epoch": 0.2665600426496068, "percentage": 26.66, "elapsed_time": "5:31:30", "remaining_time": "15:12:05"} +{"current_steps": 1501, "total_steps": 5627, "loss": 1.4034, "learning_rate": 3.3725440528277614e-05, "epoch": 0.26673774934470657, "percentage": 26.67, "elapsed_time": "5:31:43", "remaining_time": "15:11:52"} +{"current_steps": 1502, "total_steps": 5627, "loss": 1.3606, "learning_rate": 3.3717233600075795e-05, "epoch": 0.2669154560398063, "percentage": 26.69, "elapsed_time": "5:31:57", "remaining_time": "15:11:39"} +{"current_steps": 1503, "total_steps": 5627, "loss": 1.4142, "learning_rate": 3.370902230816401e-05, "epoch": 0.267093162734906, "percentage": 26.71, "elapsed_time": "5:32:10", "remaining_time": "15:11:25"} +{"current_steps": 1504, "total_steps": 5627, "loss": 1.4203, "learning_rate": 3.3700806655154415e-05, "epoch": 0.2672708694300058, "percentage": 26.73, "elapsed_time": "5:32:23", "remaining_time": "15:11:12"} +{"current_steps": 1505, "total_steps": 5627, "loss": 1.4433, "learning_rate": 3.3692586643660565e-05, "epoch": 0.26744857612510553, "percentage": 26.75, "elapsed_time": "5:32:36", "remaining_time": "15:10:58"} +{"current_steps": 1506, "total_steps": 5627, "loss": 1.4147, "learning_rate": 3.3684362276297406e-05, "epoch": 0.26762628282020523, "percentage": 26.76, "elapsed_time": "5:32:49", "remaining_time": "15:10:44"} +{"current_steps": 1507, "total_steps": 5627, "loss": 1.3858, "learning_rate": 3.367613355568126e-05, "epoch": 0.267803989515305, "percentage": 26.78, "elapsed_time": "5:33:02", "remaining_time": "15:10:31"} +{"current_steps": 1508, "total_steps": 5627, "loss": 1.3965, "learning_rate": 3.366790048442984e-05, "epoch": 0.26798169621040474, "percentage": 26.8, "elapsed_time": "5:33:15", "remaining_time": "15:10:17"} +{"current_steps": 1509, "total_steps": 5627, "loss": 1.3912, "learning_rate": 3.365966306516224e-05, "epoch": 0.26815940290550444, "percentage": 26.82, "elapsed_time": "5:33:29", "remaining_time": "15:10:04"} +{"current_steps": 1510, "total_steps": 5627, "loss": 1.3832, "learning_rate": 3.3651421300498936e-05, "epoch": 0.2683371096006042, "percentage": 26.83, "elapsed_time": "5:33:42", "remaining_time": "15:09:50"} +{"current_steps": 1511, "total_steps": 5627, "loss": 1.4135, "learning_rate": 3.3643175193061795e-05, "epoch": 0.26851481629570395, "percentage": 26.85, "elapsed_time": "5:33:55", "remaining_time": "15:09:37"} +{"current_steps": 1512, "total_steps": 5627, "loss": 1.3956, "learning_rate": 3.363492474547404e-05, "epoch": 0.2686925229908037, "percentage": 26.87, "elapsed_time": "5:34:08", "remaining_time": "15:09:24"} +{"current_steps": 1513, "total_steps": 5627, "loss": 1.3979, "learning_rate": 3.362666996036033e-05, "epoch": 0.2688702296859034, "percentage": 26.89, "elapsed_time": "5:34:22", "remaining_time": "15:09:10"} +{"current_steps": 1514, "total_steps": 5627, "loss": 1.3805, "learning_rate": 3.361841084034662e-05, "epoch": 0.26904793638100316, "percentage": 26.91, "elapsed_time": "5:34:35", "remaining_time": "15:08:57"} +{"current_steps": 1515, "total_steps": 5627, "loss": 1.3787, "learning_rate": 3.361014738806033e-05, "epoch": 0.2692256430761029, "percentage": 26.92, "elapsed_time": "5:34:48", "remaining_time": "15:08:43"} +{"current_steps": 1516, "total_steps": 5627, "loss": 1.4047, "learning_rate": 3.36018796061302e-05, "epoch": 0.2694033497712026, "percentage": 26.94, "elapsed_time": "5:35:01", "remaining_time": "15:08:30"} +{"current_steps": 1517, "total_steps": 5627, "loss": 1.3902, "learning_rate": 3.359360749718638e-05, "epoch": 0.26958105646630237, "percentage": 26.96, "elapsed_time": "5:35:14", "remaining_time": "15:08:16"} +{"current_steps": 1518, "total_steps": 5627, "loss": 1.3982, "learning_rate": 3.3585331063860365e-05, "epoch": 0.2697587631614021, "percentage": 26.98, "elapsed_time": "5:35:27", "remaining_time": "15:08:03"} +{"current_steps": 1519, "total_steps": 5627, "loss": 1.4325, "learning_rate": 3.3577050308785065e-05, "epoch": 0.2699364698565018, "percentage": 26.99, "elapsed_time": "5:35:41", "remaining_time": "15:07:50"} +{"current_steps": 1520, "total_steps": 5627, "loss": 1.3841, "learning_rate": 3.3568765234594733e-05, "epoch": 0.2701141765516016, "percentage": 27.01, "elapsed_time": "5:35:54", "remaining_time": "15:07:36"} +{"current_steps": 1521, "total_steps": 5627, "loss": 1.3741, "learning_rate": 3.3560475843925004e-05, "epoch": 0.27029188324670134, "percentage": 27.03, "elapsed_time": "5:36:07", "remaining_time": "15:07:23"} +{"current_steps": 1522, "total_steps": 5627, "loss": 1.3811, "learning_rate": 3.3552182139412886e-05, "epoch": 0.27046958994180104, "percentage": 27.05, "elapsed_time": "5:36:20", "remaining_time": "15:07:09"} +{"current_steps": 1523, "total_steps": 5627, "loss": 1.4244, "learning_rate": 3.354388412369679e-05, "epoch": 0.2706472966369008, "percentage": 27.07, "elapsed_time": "5:36:33", "remaining_time": "15:06:56"} +{"current_steps": 1524, "total_steps": 5627, "loss": 1.3899, "learning_rate": 3.353558179941643e-05, "epoch": 0.27082500333200055, "percentage": 27.08, "elapsed_time": "5:36:47", "remaining_time": "15:06:43"} +{"current_steps": 1525, "total_steps": 5627, "loss": 1.4559, "learning_rate": 3.3527275169212956e-05, "epoch": 0.27100271002710025, "percentage": 27.1, "elapsed_time": "5:37:00", "remaining_time": "15:06:29"} +{"current_steps": 1526, "total_steps": 5627, "loss": 1.3734, "learning_rate": 3.351896423572886e-05, "epoch": 0.2711804167222, "percentage": 27.12, "elapsed_time": "5:37:13", "remaining_time": "15:06:16"} +{"current_steps": 1527, "total_steps": 5627, "loss": 1.4177, "learning_rate": 3.3510649001608005e-05, "epoch": 0.27135812341729976, "percentage": 27.14, "elapsed_time": "5:37:26", "remaining_time": "15:06:03"} +{"current_steps": 1528, "total_steps": 5627, "loss": 1.3569, "learning_rate": 3.350232946949563e-05, "epoch": 0.2715358301123995, "percentage": 27.15, "elapsed_time": "5:37:40", "remaining_time": "15:05:49"} +{"current_steps": 1529, "total_steps": 5627, "loss": 1.4024, "learning_rate": 3.349400564203832e-05, "epoch": 0.2717135368074992, "percentage": 27.17, "elapsed_time": "5:37:53", "remaining_time": "15:05:36"} +{"current_steps": 1530, "total_steps": 5627, "loss": 1.377, "learning_rate": 3.348567752188405e-05, "epoch": 0.27189124350259897, "percentage": 27.19, "elapsed_time": "5:38:06", "remaining_time": "15:05:23"} +{"current_steps": 1531, "total_steps": 5627, "loss": 1.3676, "learning_rate": 3.347734511168215e-05, "epoch": 0.2720689501976987, "percentage": 27.21, "elapsed_time": "5:38:19", "remaining_time": "15:05:09"} +{"current_steps": 1532, "total_steps": 5627, "loss": 1.4435, "learning_rate": 3.346900841408332e-05, "epoch": 0.2722466568927984, "percentage": 27.23, "elapsed_time": "5:38:32", "remaining_time": "15:04:55"} +{"current_steps": 1533, "total_steps": 5627, "loss": 1.3872, "learning_rate": 3.346066743173962e-05, "epoch": 0.2724243635878982, "percentage": 27.24, "elapsed_time": "5:38:46", "remaining_time": "15:04:42"} +{"current_steps": 1534, "total_steps": 5627, "loss": 1.3827, "learning_rate": 3.345232216730446e-05, "epoch": 0.27260207028299793, "percentage": 27.26, "elapsed_time": "5:38:59", "remaining_time": "15:04:28"} +{"current_steps": 1535, "total_steps": 5627, "loss": 1.3877, "learning_rate": 3.3443972623432645e-05, "epoch": 0.27277977697809763, "percentage": 27.28, "elapsed_time": "5:39:12", "remaining_time": "15:04:15"} +{"current_steps": 1536, "total_steps": 5627, "loss": 1.3663, "learning_rate": 3.343561880278031e-05, "epoch": 0.2729574836731974, "percentage": 27.3, "elapsed_time": "5:39:25", "remaining_time": "15:04:02"} +{"current_steps": 1537, "total_steps": 5627, "loss": 1.3871, "learning_rate": 3.342726070800497e-05, "epoch": 0.27313519036829714, "percentage": 27.31, "elapsed_time": "5:39:38", "remaining_time": "15:03:48"} +{"current_steps": 1538, "total_steps": 5627, "loss": 1.4009, "learning_rate": 3.341889834176549e-05, "epoch": 0.27331289706339684, "percentage": 27.33, "elapsed_time": "5:39:52", "remaining_time": "15:03:35"} +{"current_steps": 1539, "total_steps": 5627, "loss": 1.3765, "learning_rate": 3.341053170672209e-05, "epoch": 0.2734906037584966, "percentage": 27.35, "elapsed_time": "5:40:05", "remaining_time": "15:03:21"} +{"current_steps": 1540, "total_steps": 5627, "loss": 1.3665, "learning_rate": 3.340216080553636e-05, "epoch": 0.27366831045359635, "percentage": 27.37, "elapsed_time": "5:40:18", "remaining_time": "15:03:08"} +{"current_steps": 1541, "total_steps": 5627, "loss": 1.4599, "learning_rate": 3.339378564087123e-05, "epoch": 0.27384601714869605, "percentage": 27.39, "elapsed_time": "5:40:31", "remaining_time": "15:02:54"} +{"current_steps": 1542, "total_steps": 5627, "loss": 1.3976, "learning_rate": 3.3385406215391016e-05, "epoch": 0.2740237238437958, "percentage": 27.4, "elapsed_time": "5:40:44", "remaining_time": "15:02:41"} +{"current_steps": 1543, "total_steps": 5627, "loss": 1.4101, "learning_rate": 3.337702253176136e-05, "epoch": 0.27420143053889556, "percentage": 27.42, "elapsed_time": "5:40:57", "remaining_time": "15:02:27"} +{"current_steps": 1544, "total_steps": 5627, "loss": 1.4259, "learning_rate": 3.336863459264926e-05, "epoch": 0.2743791372339953, "percentage": 27.44, "elapsed_time": "5:41:11", "remaining_time": "15:02:14"} +{"current_steps": 1545, "total_steps": 5627, "loss": 1.392, "learning_rate": 3.33602424007231e-05, "epoch": 0.274556843929095, "percentage": 27.46, "elapsed_time": "5:41:24", "remaining_time": "15:02:00"} +{"current_steps": 1546, "total_steps": 5627, "loss": 1.3402, "learning_rate": 3.3351845958652575e-05, "epoch": 0.2747345506241948, "percentage": 27.47, "elapsed_time": "5:41:37", "remaining_time": "15:01:47"} +{"current_steps": 1547, "total_steps": 5627, "loss": 1.4524, "learning_rate": 3.334344526910876e-05, "epoch": 0.27491225731929453, "percentage": 27.49, "elapsed_time": "5:41:50", "remaining_time": "15:01:34"} +{"current_steps": 1548, "total_steps": 5627, "loss": 1.4105, "learning_rate": 3.333504033476407e-05, "epoch": 0.27508996401439423, "percentage": 27.51, "elapsed_time": "5:42:03", "remaining_time": "15:01:20"} +{"current_steps": 1549, "total_steps": 5627, "loss": 1.4115, "learning_rate": 3.332663115829227e-05, "epoch": 0.275267670709494, "percentage": 27.53, "elapsed_time": "5:42:17", "remaining_time": "15:01:07"} +{"current_steps": 1550, "total_steps": 5627, "loss": 1.4007, "learning_rate": 3.331821774236849e-05, "epoch": 0.27544537740459374, "percentage": 27.55, "elapsed_time": "5:42:30", "remaining_time": "15:00:54"} +{"current_steps": 1551, "total_steps": 5627, "loss": 1.4299, "learning_rate": 3.3309800089669175e-05, "epoch": 0.27562308409969344, "percentage": 27.56, "elapsed_time": "5:42:43", "remaining_time": "15:00:40"} +{"current_steps": 1552, "total_steps": 5627, "loss": 1.3932, "learning_rate": 3.330137820287215e-05, "epoch": 0.2758007907947932, "percentage": 27.58, "elapsed_time": "5:42:56", "remaining_time": "15:00:27"} +{"current_steps": 1553, "total_steps": 5627, "loss": 1.3891, "learning_rate": 3.329295208465658e-05, "epoch": 0.27597849748989295, "percentage": 27.6, "elapsed_time": "5:43:09", "remaining_time": "15:00:13"} +{"current_steps": 1554, "total_steps": 5627, "loss": 1.3352, "learning_rate": 3.328452173770296e-05, "epoch": 0.27615620418499265, "percentage": 27.62, "elapsed_time": "5:43:23", "remaining_time": "15:00:00"} +{"current_steps": 1555, "total_steps": 5627, "loss": 1.3649, "learning_rate": 3.327608716469316e-05, "epoch": 0.2763339108800924, "percentage": 27.63, "elapsed_time": "5:43:36", "remaining_time": "14:59:46"} +{"current_steps": 1556, "total_steps": 5627, "loss": 1.3826, "learning_rate": 3.3267648368310354e-05, "epoch": 0.27651161757519216, "percentage": 27.65, "elapsed_time": "5:43:49", "remaining_time": "14:59:33"} +{"current_steps": 1557, "total_steps": 5627, "loss": 1.4134, "learning_rate": 3.32592053512391e-05, "epoch": 0.27668932427029186, "percentage": 27.67, "elapsed_time": "5:44:02", "remaining_time": "14:59:19"} +{"current_steps": 1558, "total_steps": 5627, "loss": 1.3741, "learning_rate": 3.325075811616527e-05, "epoch": 0.2768670309653916, "percentage": 27.69, "elapsed_time": "5:44:15", "remaining_time": "14:59:06"} +{"current_steps": 1559, "total_steps": 5627, "loss": 1.4169, "learning_rate": 3.3242306665776084e-05, "epoch": 0.27704473766049137, "percentage": 27.71, "elapsed_time": "5:44:28", "remaining_time": "14:58:52"} +{"current_steps": 1560, "total_steps": 5627, "loss": 1.3758, "learning_rate": 3.323385100276013e-05, "epoch": 0.2772224443555911, "percentage": 27.72, "elapsed_time": "5:44:42", "remaining_time": "14:58:39"} +{"current_steps": 1561, "total_steps": 5627, "loss": 1.3992, "learning_rate": 3.322539112980729e-05, "epoch": 0.2774001510506908, "percentage": 27.74, "elapsed_time": "5:44:55", "remaining_time": "14:58:26"} +{"current_steps": 1562, "total_steps": 5627, "loss": 1.3665, "learning_rate": 3.321692704960881e-05, "epoch": 0.2775778577457906, "percentage": 27.76, "elapsed_time": "5:45:08", "remaining_time": "14:58:12"} +{"current_steps": 1563, "total_steps": 5627, "loss": 1.4043, "learning_rate": 3.320845876485729e-05, "epoch": 0.27775556444089033, "percentage": 27.78, "elapsed_time": "5:45:21", "remaining_time": "14:57:59"} +{"current_steps": 1564, "total_steps": 5627, "loss": 1.4154, "learning_rate": 3.319998627824664e-05, "epoch": 0.27793327113599003, "percentage": 27.79, "elapsed_time": "5:45:34", "remaining_time": "14:57:45"} +{"current_steps": 1565, "total_steps": 5627, "loss": 1.3852, "learning_rate": 3.3191509592472117e-05, "epoch": 0.2781109778310898, "percentage": 27.81, "elapsed_time": "5:45:48", "remaining_time": "14:57:32"} +{"current_steps": 1566, "total_steps": 5627, "loss": 1.4232, "learning_rate": 3.318302871023032e-05, "epoch": 0.27828868452618954, "percentage": 27.83, "elapsed_time": "5:46:01", "remaining_time": "14:57:18"} +{"current_steps": 1567, "total_steps": 5627, "loss": 1.3998, "learning_rate": 3.317454363421916e-05, "epoch": 0.27846639122128924, "percentage": 27.85, "elapsed_time": "5:46:14", "remaining_time": "14:57:05"} +{"current_steps": 1568, "total_steps": 5627, "loss": 1.4317, "learning_rate": 3.3166054367137915e-05, "epoch": 0.278644097916389, "percentage": 27.87, "elapsed_time": "5:46:27", "remaining_time": "14:56:51"} +{"current_steps": 1569, "total_steps": 5627, "loss": 1.3844, "learning_rate": 3.315756091168719e-05, "epoch": 0.27882180461148875, "percentage": 27.88, "elapsed_time": "5:46:40", "remaining_time": "14:56:38"} +{"current_steps": 1570, "total_steps": 5627, "loss": 1.3985, "learning_rate": 3.314906327056888e-05, "epoch": 0.27899951130658845, "percentage": 27.9, "elapsed_time": "5:46:53", "remaining_time": "14:56:24"} +{"current_steps": 1571, "total_steps": 5627, "loss": 1.4083, "learning_rate": 3.314056144648628e-05, "epoch": 0.2791772180016882, "percentage": 27.92, "elapsed_time": "5:47:07", "remaining_time": "14:56:11"} +{"current_steps": 1572, "total_steps": 5627, "loss": 1.3858, "learning_rate": 3.313205544214396e-05, "epoch": 0.27935492469678797, "percentage": 27.94, "elapsed_time": "5:47:20", "remaining_time": "14:55:58"} +{"current_steps": 1573, "total_steps": 5627, "loss": 1.3977, "learning_rate": 3.312354526024784e-05, "epoch": 0.27953263139188766, "percentage": 27.95, "elapsed_time": "5:47:33", "remaining_time": "14:55:44"} +{"current_steps": 1574, "total_steps": 5627, "loss": 1.4252, "learning_rate": 3.311503090350518e-05, "epoch": 0.2797103380869874, "percentage": 27.97, "elapsed_time": "5:47:46", "remaining_time": "14:55:31"} +{"current_steps": 1575, "total_steps": 5627, "loss": 1.3792, "learning_rate": 3.3106512374624544e-05, "epoch": 0.2798880447820872, "percentage": 27.99, "elapsed_time": "5:47:59", "remaining_time": "14:55:17"} +{"current_steps": 1576, "total_steps": 5627, "loss": 1.4165, "learning_rate": 3.3097989676315846e-05, "epoch": 0.28006575147718693, "percentage": 28.01, "elapsed_time": "5:48:13", "remaining_time": "14:55:04"} +{"current_steps": 1577, "total_steps": 5627, "loss": 1.4086, "learning_rate": 3.308946281129031e-05, "epoch": 0.28024345817228663, "percentage": 28.03, "elapsed_time": "5:48:26", "remaining_time": "14:54:50"} +{"current_steps": 1578, "total_steps": 5627, "loss": 1.3971, "learning_rate": 3.308093178226051e-05, "epoch": 0.2804211648673864, "percentage": 28.04, "elapsed_time": "5:48:39", "remaining_time": "14:54:37"} +{"current_steps": 1579, "total_steps": 5627, "loss": 1.4438, "learning_rate": 3.3072396591940296e-05, "epoch": 0.28059887156248614, "percentage": 28.06, "elapsed_time": "5:48:52", "remaining_time": "14:54:23"} +{"current_steps": 1580, "total_steps": 5627, "loss": 1.3916, "learning_rate": 3.306385724304489e-05, "epoch": 0.28077657825758584, "percentage": 28.08, "elapsed_time": "5:49:05", "remaining_time": "14:54:10"} +{"current_steps": 1581, "total_steps": 5627, "loss": 1.3975, "learning_rate": 3.305531373829082e-05, "epoch": 0.2809542849526856, "percentage": 28.1, "elapsed_time": "5:49:19", "remaining_time": "14:53:57"} +{"current_steps": 1582, "total_steps": 5627, "loss": 1.393, "learning_rate": 3.304676608039594e-05, "epoch": 0.28113199164778535, "percentage": 28.11, "elapsed_time": "5:49:32", "remaining_time": "14:53:43"} +{"current_steps": 1583, "total_steps": 5627, "loss": 1.3938, "learning_rate": 3.303821427207941e-05, "epoch": 0.28130969834288505, "percentage": 28.13, "elapsed_time": "5:49:45", "remaining_time": "14:53:30"} +{"current_steps": 1584, "total_steps": 5627, "loss": 1.395, "learning_rate": 3.302965831606172e-05, "epoch": 0.2814874050379848, "percentage": 28.15, "elapsed_time": "5:49:58", "remaining_time": "14:53:17"} +{"current_steps": 1585, "total_steps": 5627, "loss": 1.4738, "learning_rate": 3.302109821506469e-05, "epoch": 0.28166511173308456, "percentage": 28.17, "elapsed_time": "5:50:11", "remaining_time": "14:53:03"} +{"current_steps": 1586, "total_steps": 5627, "loss": 1.4015, "learning_rate": 3.301253397181145e-05, "epoch": 0.28184281842818426, "percentage": 28.19, "elapsed_time": "5:50:25", "remaining_time": "14:52:50"} +{"current_steps": 1587, "total_steps": 5627, "loss": 1.4381, "learning_rate": 3.3003965589026436e-05, "epoch": 0.282020525123284, "percentage": 28.2, "elapsed_time": "5:50:38", "remaining_time": "14:52:36"} +{"current_steps": 1588, "total_steps": 5627, "loss": 1.4101, "learning_rate": 3.2995393069435424e-05, "epoch": 0.28219823181838377, "percentage": 28.22, "elapsed_time": "5:50:51", "remaining_time": "14:52:23"} +{"current_steps": 1589, "total_steps": 5627, "loss": 1.4404, "learning_rate": 3.2986816415765476e-05, "epoch": 0.28237593851348347, "percentage": 28.24, "elapsed_time": "5:51:04", "remaining_time": "14:52:09"} +{"current_steps": 1590, "total_steps": 5627, "loss": 1.3884, "learning_rate": 3.2978235630745006e-05, "epoch": 0.2825536452085832, "percentage": 28.26, "elapsed_time": "5:51:17", "remaining_time": "14:51:56"} +{"current_steps": 1591, "total_steps": 5627, "loss": 1.4122, "learning_rate": 3.296965071710371e-05, "epoch": 0.282731351903683, "percentage": 28.27, "elapsed_time": "5:51:30", "remaining_time": "14:51:42"} +{"current_steps": 1592, "total_steps": 5627, "loss": 1.3751, "learning_rate": 3.296106167757263e-05, "epoch": 0.28290905859878274, "percentage": 28.29, "elapsed_time": "5:51:44", "remaining_time": "14:51:29"} +{"current_steps": 1593, "total_steps": 5627, "loss": 1.3684, "learning_rate": 3.295246851488407e-05, "epoch": 0.28308676529388244, "percentage": 28.31, "elapsed_time": "5:51:57", "remaining_time": "14:51:16"} +{"current_steps": 1594, "total_steps": 5627, "loss": 1.4014, "learning_rate": 3.2943871231771696e-05, "epoch": 0.2832644719889822, "percentage": 28.33, "elapsed_time": "5:52:10", "remaining_time": "14:51:02"} +{"current_steps": 1595, "total_steps": 5627, "loss": 1.4107, "learning_rate": 3.293526983097047e-05, "epoch": 0.28344217868408195, "percentage": 28.35, "elapsed_time": "5:52:23", "remaining_time": "14:50:49"} +{"current_steps": 1596, "total_steps": 5627, "loss": 1.3825, "learning_rate": 3.292666431521664e-05, "epoch": 0.28361988537918165, "percentage": 28.36, "elapsed_time": "5:52:36", "remaining_time": "14:50:35"} +{"current_steps": 1597, "total_steps": 5627, "loss": 1.4083, "learning_rate": 3.291805468724781e-05, "epoch": 0.2837975920742814, "percentage": 28.38, "elapsed_time": "5:52:50", "remaining_time": "14:50:22"} +{"current_steps": 1598, "total_steps": 5627, "loss": 1.3698, "learning_rate": 3.290944094980284e-05, "epoch": 0.28397529876938116, "percentage": 28.4, "elapsed_time": "5:53:03", "remaining_time": "14:50:08"} +{"current_steps": 1599, "total_steps": 5627, "loss": 1.4206, "learning_rate": 3.290082310562194e-05, "epoch": 0.28415300546448086, "percentage": 28.42, "elapsed_time": "5:53:16", "remaining_time": "14:49:55"} +{"current_steps": 1600, "total_steps": 5627, "loss": 1.4011, "learning_rate": 3.2892201157446585e-05, "epoch": 0.2843307121595806, "percentage": 28.43, "elapsed_time": "5:53:29", "remaining_time": "14:49:41"} +{"current_steps": 1601, "total_steps": 5627, "loss": 1.3986, "learning_rate": 3.28835751080196e-05, "epoch": 0.28450841885468037, "percentage": 28.45, "elapsed_time": "5:54:00", "remaining_time": "14:50:13"} +{"current_steps": 1602, "total_steps": 5627, "loss": 1.386, "learning_rate": 3.2874944960085086e-05, "epoch": 0.28468612554978007, "percentage": 28.47, "elapsed_time": "5:54:13", "remaining_time": "14:50:00"} +{"current_steps": 1603, "total_steps": 5627, "loss": 1.4092, "learning_rate": 3.2866310716388464e-05, "epoch": 0.2848638322448798, "percentage": 28.49, "elapsed_time": "5:54:27", "remaining_time": "14:49:46"} +{"current_steps": 1604, "total_steps": 5627, "loss": 1.3554, "learning_rate": 3.285767237967643e-05, "epoch": 0.2850415389399796, "percentage": 28.51, "elapsed_time": "5:54:40", "remaining_time": "14:49:33"} +{"current_steps": 1605, "total_steps": 5627, "loss": 1.3638, "learning_rate": 3.284902995269701e-05, "epoch": 0.2852192456350793, "percentage": 28.52, "elapsed_time": "5:54:53", "remaining_time": "14:49:20"} +{"current_steps": 1606, "total_steps": 5627, "loss": 1.4141, "learning_rate": 3.284038343819954e-05, "epoch": 0.28539695233017903, "percentage": 28.54, "elapsed_time": "5:55:06", "remaining_time": "14:49:06"} +{"current_steps": 1607, "total_steps": 5627, "loss": 1.4219, "learning_rate": 3.2831732838934615e-05, "epoch": 0.2855746590252788, "percentage": 28.56, "elapsed_time": "5:55:19", "remaining_time": "14:48:52"} +{"current_steps": 1608, "total_steps": 5627, "loss": 1.3903, "learning_rate": 3.282307815765416e-05, "epoch": 0.28575236572037854, "percentage": 28.58, "elapsed_time": "5:55:33", "remaining_time": "14:48:39"} +{"current_steps": 1609, "total_steps": 5627, "loss": 1.4051, "learning_rate": 3.28144193971114e-05, "epoch": 0.28593007241547824, "percentage": 28.59, "elapsed_time": "5:55:46", "remaining_time": "14:48:25"} +{"current_steps": 1610, "total_steps": 5627, "loss": 1.3791, "learning_rate": 3.2805756560060844e-05, "epoch": 0.286107779110578, "percentage": 28.61, "elapsed_time": "5:55:59", "remaining_time": "14:48:12"} +{"current_steps": 1611, "total_steps": 5627, "loss": 1.3997, "learning_rate": 3.27970896492583e-05, "epoch": 0.28628548580567775, "percentage": 28.63, "elapsed_time": "5:56:12", "remaining_time": "14:47:58"} +{"current_steps": 1612, "total_steps": 5627, "loss": 1.3519, "learning_rate": 3.2788418667460873e-05, "epoch": 0.28646319250077745, "percentage": 28.65, "elapsed_time": "5:56:25", "remaining_time": "14:47:45"} +{"current_steps": 1613, "total_steps": 5627, "loss": 1.3809, "learning_rate": 3.277974361742698e-05, "epoch": 0.2866408991958772, "percentage": 28.67, "elapsed_time": "5:56:39", "remaining_time": "14:47:32"} +{"current_steps": 1614, "total_steps": 5627, "loss": 1.4453, "learning_rate": 3.27710645019163e-05, "epoch": 0.28681860589097696, "percentage": 28.68, "elapsed_time": "5:56:52", "remaining_time": "14:47:18"} +{"current_steps": 1615, "total_steps": 5627, "loss": 1.3809, "learning_rate": 3.276238132368984e-05, "epoch": 0.28699631258607666, "percentage": 28.7, "elapsed_time": "5:57:05", "remaining_time": "14:47:05"} +{"current_steps": 1616, "total_steps": 5627, "loss": 1.3778, "learning_rate": 3.275369408550987e-05, "epoch": 0.2871740192811764, "percentage": 28.72, "elapsed_time": "5:57:18", "remaining_time": "14:46:51"} +{"current_steps": 1617, "total_steps": 5627, "loss": 1.3721, "learning_rate": 3.274500279013997e-05, "epoch": 0.2873517259762762, "percentage": 28.74, "elapsed_time": "5:57:31", "remaining_time": "14:46:38"} +{"current_steps": 1618, "total_steps": 5627, "loss": 1.3889, "learning_rate": 3.2736307440345e-05, "epoch": 0.2875294326713759, "percentage": 28.75, "elapsed_time": "5:57:44", "remaining_time": "14:46:24"} +{"current_steps": 1619, "total_steps": 5627, "loss": 1.3815, "learning_rate": 3.272760803889111e-05, "epoch": 0.28770713936647563, "percentage": 28.77, "elapsed_time": "5:57:58", "remaining_time": "14:46:11"} +{"current_steps": 1620, "total_steps": 5627, "loss": 1.42, "learning_rate": 3.271890458854576e-05, "epoch": 0.2878848460615754, "percentage": 28.79, "elapsed_time": "5:58:11", "remaining_time": "14:45:57"} +{"current_steps": 1621, "total_steps": 5627, "loss": 1.3679, "learning_rate": 3.271019709207767e-05, "epoch": 0.2880625527566751, "percentage": 28.81, "elapsed_time": "5:58:24", "remaining_time": "14:45:44"} +{"current_steps": 1622, "total_steps": 5627, "loss": 1.3791, "learning_rate": 3.2701485552256846e-05, "epoch": 0.28824025945177484, "percentage": 28.83, "elapsed_time": "5:58:37", "remaining_time": "14:45:31"} +{"current_steps": 1623, "total_steps": 5627, "loss": 1.4031, "learning_rate": 3.269276997185461e-05, "epoch": 0.2884179661468746, "percentage": 28.84, "elapsed_time": "5:58:50", "remaining_time": "14:45:17"} +{"current_steps": 1624, "total_steps": 5627, "loss": 1.3914, "learning_rate": 3.268405035364356e-05, "epoch": 0.28859567284197435, "percentage": 28.86, "elapsed_time": "5:59:04", "remaining_time": "14:45:04"} +{"current_steps": 1625, "total_steps": 5627, "loss": 1.3756, "learning_rate": 3.2675326700397544e-05, "epoch": 0.28877337953707405, "percentage": 28.88, "elapsed_time": "5:59:17", "remaining_time": "14:44:50"} +{"current_steps": 1626, "total_steps": 5627, "loss": 1.4025, "learning_rate": 3.266659901489174e-05, "epoch": 0.2889510862321738, "percentage": 28.9, "elapsed_time": "5:59:30", "remaining_time": "14:44:37"} +{"current_steps": 1627, "total_steps": 5627, "loss": 1.3953, "learning_rate": 3.2657867299902594e-05, "epoch": 0.28912879292727356, "percentage": 28.91, "elapsed_time": "5:59:43", "remaining_time": "14:44:24"} +{"current_steps": 1628, "total_steps": 5627, "loss": 1.3694, "learning_rate": 3.264913155820781e-05, "epoch": 0.28930649962237326, "percentage": 28.93, "elapsed_time": "5:59:57", "remaining_time": "14:44:10"} +{"current_steps": 1629, "total_steps": 5627, "loss": 1.3993, "learning_rate": 3.264039179258639e-05, "epoch": 0.289484206317473, "percentage": 28.95, "elapsed_time": "6:00:10", "remaining_time": "14:43:57"} +{"current_steps": 1630, "total_steps": 5627, "loss": 1.3945, "learning_rate": 3.2631648005818634e-05, "epoch": 0.28966191301257277, "percentage": 28.97, "elapsed_time": "6:00:23", "remaining_time": "14:43:43"} +{"current_steps": 1631, "total_steps": 5627, "loss": 1.3804, "learning_rate": 3.2622900200686096e-05, "epoch": 0.28983961970767247, "percentage": 28.99, "elapsed_time": "6:00:36", "remaining_time": "14:43:30"} +{"current_steps": 1632, "total_steps": 5627, "loss": 1.3857, "learning_rate": 3.261414837997163e-05, "epoch": 0.2900173264027722, "percentage": 29.0, "elapsed_time": "6:00:49", "remaining_time": "14:43:16"} +{"current_steps": 1633, "total_steps": 5627, "loss": 1.3797, "learning_rate": 3.260539254645934e-05, "epoch": 0.290195033097872, "percentage": 29.02, "elapsed_time": "6:01:02", "remaining_time": "14:43:03"} +{"current_steps": 1634, "total_steps": 5627, "loss": 1.4093, "learning_rate": 3.259663270293462e-05, "epoch": 0.2903727397929717, "percentage": 29.04, "elapsed_time": "6:01:16", "remaining_time": "14:42:50"} +{"current_steps": 1635, "total_steps": 5627, "loss": 1.4133, "learning_rate": 3.258786885218415e-05, "epoch": 0.29055044648807143, "percentage": 29.06, "elapsed_time": "6:01:29", "remaining_time": "14:42:36"} +{"current_steps": 1636, "total_steps": 5627, "loss": 1.399, "learning_rate": 3.2579100996995876e-05, "epoch": 0.2907281531831712, "percentage": 29.07, "elapsed_time": "6:01:42", "remaining_time": "14:42:23"} +{"current_steps": 1637, "total_steps": 5627, "loss": 1.4059, "learning_rate": 3.257032914015901e-05, "epoch": 0.2909058598782709, "percentage": 29.09, "elapsed_time": "6:01:55", "remaining_time": "14:42:09"} +{"current_steps": 1638, "total_steps": 5627, "loss": 1.4036, "learning_rate": 3.256155328446405e-05, "epoch": 0.29108356657337064, "percentage": 29.11, "elapsed_time": "6:02:08", "remaining_time": "14:41:56"} +{"current_steps": 1639, "total_steps": 5627, "loss": 1.3656, "learning_rate": 3.255277343270276e-05, "epoch": 0.2912612732684704, "percentage": 29.13, "elapsed_time": "6:02:22", "remaining_time": "14:41:42"} +{"current_steps": 1640, "total_steps": 5627, "loss": 1.3788, "learning_rate": 3.2543989587668174e-05, "epoch": 0.29143897996357016, "percentage": 29.15, "elapsed_time": "6:02:35", "remaining_time": "14:41:29"} +{"current_steps": 1641, "total_steps": 5627, "loss": 1.3927, "learning_rate": 3.25352017521546e-05, "epoch": 0.29161668665866985, "percentage": 29.16, "elapsed_time": "6:02:48", "remaining_time": "14:41:16"} +{"current_steps": 1642, "total_steps": 5627, "loss": 1.4, "learning_rate": 3.252640992895762e-05, "epoch": 0.2917943933537696, "percentage": 29.18, "elapsed_time": "6:03:01", "remaining_time": "14:41:02"} +{"current_steps": 1643, "total_steps": 5627, "loss": 1.3975, "learning_rate": 3.251761412087406e-05, "epoch": 0.29197210004886937, "percentage": 29.2, "elapsed_time": "6:03:15", "remaining_time": "14:40:49"} +{"current_steps": 1644, "total_steps": 5627, "loss": 1.3667, "learning_rate": 3.250881433070206e-05, "epoch": 0.29214980674396906, "percentage": 29.22, "elapsed_time": "6:03:28", "remaining_time": "14:40:35"} +{"current_steps": 1645, "total_steps": 5627, "loss": 1.4156, "learning_rate": 3.2500010561240966e-05, "epoch": 0.2923275134390688, "percentage": 29.23, "elapsed_time": "6:03:41", "remaining_time": "14:40:22"} +{"current_steps": 1646, "total_steps": 5627, "loss": 1.3772, "learning_rate": 3.249120281529145e-05, "epoch": 0.2925052201341686, "percentage": 29.25, "elapsed_time": "6:03:54", "remaining_time": "14:40:08"} +{"current_steps": 1647, "total_steps": 5627, "loss": 1.3503, "learning_rate": 3.2482391095655405e-05, "epoch": 0.2926829268292683, "percentage": 29.27, "elapsed_time": "6:04:07", "remaining_time": "14:39:55"} +{"current_steps": 1648, "total_steps": 5627, "loss": 1.352, "learning_rate": 3.247357540513602e-05, "epoch": 0.29286063352436803, "percentage": 29.29, "elapsed_time": "6:04:20", "remaining_time": "14:39:41"} +{"current_steps": 1649, "total_steps": 5627, "loss": 1.3353, "learning_rate": 3.246475574653771e-05, "epoch": 0.2930383402194678, "percentage": 29.31, "elapsed_time": "6:04:34", "remaining_time": "14:39:28"} +{"current_steps": 1650, "total_steps": 5627, "loss": 1.431, "learning_rate": 3.245593212266619e-05, "epoch": 0.2932160469145675, "percentage": 29.32, "elapsed_time": "6:04:47", "remaining_time": "14:39:14"} +{"current_steps": 1651, "total_steps": 5627, "loss": 1.4137, "learning_rate": 3.244710453632842e-05, "epoch": 0.29339375360966724, "percentage": 29.34, "elapsed_time": "6:05:00", "remaining_time": "14:39:01"} +{"current_steps": 1652, "total_steps": 5627, "loss": 1.402, "learning_rate": 3.243827299033262e-05, "epoch": 0.293571460304767, "percentage": 29.36, "elapsed_time": "6:05:13", "remaining_time": "14:38:48"} +{"current_steps": 1653, "total_steps": 5627, "loss": 1.3883, "learning_rate": 3.242943748748827e-05, "epoch": 0.2937491669998667, "percentage": 29.38, "elapsed_time": "6:05:26", "remaining_time": "14:38:34"} +{"current_steps": 1654, "total_steps": 5627, "loss": 1.3681, "learning_rate": 3.2420598030606106e-05, "epoch": 0.29392687369496645, "percentage": 29.39, "elapsed_time": "6:05:40", "remaining_time": "14:38:21"} +{"current_steps": 1655, "total_steps": 5627, "loss": 1.4236, "learning_rate": 3.241175462249813e-05, "epoch": 0.2941045803900662, "percentage": 29.41, "elapsed_time": "6:05:53", "remaining_time": "14:38:07"} +{"current_steps": 1656, "total_steps": 5627, "loss": 1.4038, "learning_rate": 3.24029072659776e-05, "epoch": 0.29428228708516596, "percentage": 29.43, "elapsed_time": "6:06:06", "remaining_time": "14:37:54"} +{"current_steps": 1657, "total_steps": 5627, "loss": 1.3501, "learning_rate": 3.239405596385902e-05, "epoch": 0.29445999378026566, "percentage": 29.45, "elapsed_time": "6:06:19", "remaining_time": "14:37:40"} +{"current_steps": 1658, "total_steps": 5627, "loss": 1.3419, "learning_rate": 3.2385200718958147e-05, "epoch": 0.2946377004753654, "percentage": 29.47, "elapsed_time": "6:06:32", "remaining_time": "14:37:27"} +{"current_steps": 1659, "total_steps": 5627, "loss": 1.3903, "learning_rate": 3.237634153409202e-05, "epoch": 0.29481540717046517, "percentage": 29.48, "elapsed_time": "6:06:45", "remaining_time": "14:37:13"} +{"current_steps": 1660, "total_steps": 5627, "loss": 1.375, "learning_rate": 3.23674784120789e-05, "epoch": 0.29499311386556487, "percentage": 29.5, "elapsed_time": "6:06:59", "remaining_time": "14:37:00"} +{"current_steps": 1661, "total_steps": 5627, "loss": 1.3835, "learning_rate": 3.2358611355738316e-05, "epoch": 0.2951708205606646, "percentage": 29.52, "elapsed_time": "6:07:12", "remaining_time": "14:36:47"} +{"current_steps": 1662, "total_steps": 5627, "loss": 1.3488, "learning_rate": 3.234974036789105e-05, "epoch": 0.2953485272557644, "percentage": 29.54, "elapsed_time": "6:07:25", "remaining_time": "14:36:33"} +{"current_steps": 1663, "total_steps": 5627, "loss": 1.4245, "learning_rate": 3.234086545135912e-05, "epoch": 0.2955262339508641, "percentage": 29.55, "elapsed_time": "6:07:38", "remaining_time": "14:36:20"} +{"current_steps": 1664, "total_steps": 5627, "loss": 1.4012, "learning_rate": 3.233198660896581e-05, "epoch": 0.29570394064596384, "percentage": 29.57, "elapsed_time": "6:07:52", "remaining_time": "14:36:06"} +{"current_steps": 1665, "total_steps": 5627, "loss": 1.3923, "learning_rate": 3.2323103843535654e-05, "epoch": 0.2958816473410636, "percentage": 29.59, "elapsed_time": "6:08:05", "remaining_time": "14:35:53"} +{"current_steps": 1666, "total_steps": 5627, "loss": 1.4146, "learning_rate": 3.231421715789441e-05, "epoch": 0.2960593540361633, "percentage": 29.61, "elapsed_time": "6:08:18", "remaining_time": "14:35:40"} +{"current_steps": 1667, "total_steps": 5627, "loss": 1.4368, "learning_rate": 3.2305326554869113e-05, "epoch": 0.29623706073126305, "percentage": 29.63, "elapsed_time": "6:08:31", "remaining_time": "14:35:26"} +{"current_steps": 1668, "total_steps": 5627, "loss": 1.3817, "learning_rate": 3.229643203728802e-05, "epoch": 0.2964147674263628, "percentage": 29.64, "elapsed_time": "6:08:44", "remaining_time": "14:35:12"} +{"current_steps": 1669, "total_steps": 5627, "loss": 1.4456, "learning_rate": 3.228753360798067e-05, "epoch": 0.2965924741214625, "percentage": 29.66, "elapsed_time": "6:08:57", "remaining_time": "14:34:59"} +{"current_steps": 1670, "total_steps": 5627, "loss": 1.3684, "learning_rate": 3.227863126977778e-05, "epoch": 0.29677018081656226, "percentage": 29.68, "elapsed_time": "6:09:10", "remaining_time": "14:34:45"} +{"current_steps": 1671, "total_steps": 5627, "loss": 1.4111, "learning_rate": 3.226972502551139e-05, "epoch": 0.296947887511662, "percentage": 29.7, "elapsed_time": "6:09:24", "remaining_time": "14:34:32"} +{"current_steps": 1672, "total_steps": 5627, "loss": 1.4037, "learning_rate": 3.2260814878014715e-05, "epoch": 0.29712559420676177, "percentage": 29.71, "elapsed_time": "6:09:37", "remaining_time": "14:34:18"} +{"current_steps": 1673, "total_steps": 5627, "loss": 1.4237, "learning_rate": 3.2251900830122255e-05, "epoch": 0.29730330090186147, "percentage": 29.73, "elapsed_time": "6:09:50", "remaining_time": "14:34:05"} +{"current_steps": 1674, "total_steps": 5627, "loss": 1.4265, "learning_rate": 3.224298288466974e-05, "epoch": 0.2974810075969612, "percentage": 29.75, "elapsed_time": "6:10:03", "remaining_time": "14:33:52"} +{"current_steps": 1675, "total_steps": 5627, "loss": 1.398, "learning_rate": 3.2234061044494116e-05, "epoch": 0.297658714292061, "percentage": 29.77, "elapsed_time": "6:10:17", "remaining_time": "14:33:38"} +{"current_steps": 1676, "total_steps": 5627, "loss": 1.3328, "learning_rate": 3.222513531243362e-05, "epoch": 0.2978364209871607, "percentage": 29.78, "elapsed_time": "6:10:30", "remaining_time": "14:33:25"} +{"current_steps": 1677, "total_steps": 5627, "loss": 1.4267, "learning_rate": 3.221620569132767e-05, "epoch": 0.29801412768226043, "percentage": 29.8, "elapsed_time": "6:10:43", "remaining_time": "14:33:11"} +{"current_steps": 1678, "total_steps": 5627, "loss": 1.4245, "learning_rate": 3.220727218401694e-05, "epoch": 0.2981918343773602, "percentage": 29.82, "elapsed_time": "6:10:56", "remaining_time": "14:32:58"} +{"current_steps": 1679, "total_steps": 5627, "loss": 1.3825, "learning_rate": 3.219833479334337e-05, "epoch": 0.2983695410724599, "percentage": 29.84, "elapsed_time": "6:11:09", "remaining_time": "14:32:44"} +{"current_steps": 1680, "total_steps": 5627, "loss": 1.3628, "learning_rate": 3.218939352215011e-05, "epoch": 0.29854724776755964, "percentage": 29.86, "elapsed_time": "6:11:22", "remaining_time": "14:32:31"} +{"current_steps": 1681, "total_steps": 5627, "loss": 1.383, "learning_rate": 3.218044837328153e-05, "epoch": 0.2987249544626594, "percentage": 29.87, "elapsed_time": "6:11:35", "remaining_time": "14:32:17"} +{"current_steps": 1682, "total_steps": 5627, "loss": 1.3477, "learning_rate": 3.217149934958326e-05, "epoch": 0.2989026611577591, "percentage": 29.89, "elapsed_time": "6:11:49", "remaining_time": "14:32:04"} +{"current_steps": 1683, "total_steps": 5627, "loss": 1.411, "learning_rate": 3.2162546453902156e-05, "epoch": 0.29908036785285885, "percentage": 29.91, "elapsed_time": "6:12:02", "remaining_time": "14:31:50"} +{"current_steps": 1684, "total_steps": 5627, "loss": 1.3626, "learning_rate": 3.21535896890863e-05, "epoch": 0.2992580745479586, "percentage": 29.93, "elapsed_time": "6:12:15", "remaining_time": "14:31:38"} +{"current_steps": 1685, "total_steps": 5627, "loss": 1.3767, "learning_rate": 3.2144629057985e-05, "epoch": 0.2994357812430583, "percentage": 29.94, "elapsed_time": "6:12:28", "remaining_time": "14:31:24"} +{"current_steps": 1686, "total_steps": 5627, "loss": 1.3957, "learning_rate": 3.21356645634488e-05, "epoch": 0.29961348793815806, "percentage": 29.96, "elapsed_time": "6:12:42", "remaining_time": "14:31:11"} +{"current_steps": 1687, "total_steps": 5627, "loss": 1.3477, "learning_rate": 3.212669620832949e-05, "epoch": 0.2997911946332578, "percentage": 29.98, "elapsed_time": "6:12:55", "remaining_time": "14:30:57"} +{"current_steps": 1688, "total_steps": 5627, "loss": 1.3746, "learning_rate": 3.211772399548006e-05, "epoch": 0.2999689013283576, "percentage": 30.0, "elapsed_time": "6:13:08", "remaining_time": "14:30:44"} +{"current_steps": 1689, "total_steps": 5627, "loss": 1.3922, "learning_rate": 3.210874792775474e-05, "epoch": 0.3001466080234573, "percentage": 30.02, "elapsed_time": "6:13:21", "remaining_time": "14:30:31"} +{"current_steps": 1690, "total_steps": 5627, "loss": 1.424, "learning_rate": 3.2099768008009e-05, "epoch": 0.30032431471855703, "percentage": 30.03, "elapsed_time": "6:13:34", "remaining_time": "14:30:17"} +{"current_steps": 1691, "total_steps": 5627, "loss": 1.3758, "learning_rate": 3.209078423909951e-05, "epoch": 0.3005020214136568, "percentage": 30.05, "elapsed_time": "6:13:48", "remaining_time": "14:30:04"} +{"current_steps": 1692, "total_steps": 5627, "loss": 1.3939, "learning_rate": 3.208179662388416e-05, "epoch": 0.3006797281087565, "percentage": 30.07, "elapsed_time": "6:14:01", "remaining_time": "14:29:50"} +{"current_steps": 1693, "total_steps": 5627, "loss": 1.4049, "learning_rate": 3.207280516522211e-05, "epoch": 0.30085743480385624, "percentage": 30.09, "elapsed_time": "6:14:14", "remaining_time": "14:29:36"} +{"current_steps": 1694, "total_steps": 5627, "loss": 1.3761, "learning_rate": 3.206380986597369e-05, "epoch": 0.301035141498956, "percentage": 30.1, "elapsed_time": "6:14:27", "remaining_time": "14:29:23"} +{"current_steps": 1695, "total_steps": 5627, "loss": 1.3634, "learning_rate": 3.205481072900049e-05, "epoch": 0.3012128481940557, "percentage": 30.12, "elapsed_time": "6:14:40", "remaining_time": "14:29:09"} +{"current_steps": 1696, "total_steps": 5627, "loss": 1.4006, "learning_rate": 3.204580775716529e-05, "epoch": 0.30139055488915545, "percentage": 30.14, "elapsed_time": "6:14:53", "remaining_time": "14:28:56"} +{"current_steps": 1697, "total_steps": 5627, "loss": 1.3704, "learning_rate": 3.203680095333211e-05, "epoch": 0.3015682615842552, "percentage": 30.16, "elapsed_time": "6:15:07", "remaining_time": "14:28:43"} +{"current_steps": 1698, "total_steps": 5627, "loss": 1.4464, "learning_rate": 3.202779032036619e-05, "epoch": 0.3017459682793549, "percentage": 30.18, "elapsed_time": "6:15:20", "remaining_time": "14:28:29"} +{"current_steps": 1699, "total_steps": 5627, "loss": 1.3624, "learning_rate": 3.201877586113397e-05, "epoch": 0.30192367497445466, "percentage": 30.19, "elapsed_time": "6:15:33", "remaining_time": "14:28:16"} +{"current_steps": 1700, "total_steps": 5627, "loss": 1.4064, "learning_rate": 3.200975757850312e-05, "epoch": 0.3021013816695544, "percentage": 30.21, "elapsed_time": "6:15:46", "remaining_time": "14:28:03"} +{"current_steps": 1701, "total_steps": 5627, "loss": 1.3808, "learning_rate": 3.2000735475342546e-05, "epoch": 0.3022790883646541, "percentage": 30.23, "elapsed_time": "6:15:59", "remaining_time": "14:27:49"} +{"current_steps": 1702, "total_steps": 5627, "loss": 1.3807, "learning_rate": 3.199170955452232e-05, "epoch": 0.30245679505975387, "percentage": 30.25, "elapsed_time": "6:16:13", "remaining_time": "14:27:36"} +{"current_steps": 1703, "total_steps": 5627, "loss": 1.4077, "learning_rate": 3.1982679818913775e-05, "epoch": 0.3026345017548536, "percentage": 30.26, "elapsed_time": "6:16:26", "remaining_time": "14:27:22"} +{"current_steps": 1704, "total_steps": 5627, "loss": 1.384, "learning_rate": 3.197364627138944e-05, "epoch": 0.3028122084499534, "percentage": 30.28, "elapsed_time": "6:16:39", "remaining_time": "14:27:09"} +{"current_steps": 1705, "total_steps": 5627, "loss": 1.3683, "learning_rate": 3.196460891482305e-05, "epoch": 0.3029899151450531, "percentage": 30.3, "elapsed_time": "6:16:52", "remaining_time": "14:26:55"} +{"current_steps": 1706, "total_steps": 5627, "loss": 1.4252, "learning_rate": 3.195556775208956e-05, "epoch": 0.30316762184015283, "percentage": 30.32, "elapsed_time": "6:17:05", "remaining_time": "14:26:42"} +{"current_steps": 1707, "total_steps": 5627, "loss": 1.377, "learning_rate": 3.1946522786065125e-05, "epoch": 0.3033453285352526, "percentage": 30.34, "elapsed_time": "6:17:19", "remaining_time": "14:26:28"} +{"current_steps": 1708, "total_steps": 5627, "loss": 1.3677, "learning_rate": 3.1937474019627135e-05, "epoch": 0.3035230352303523, "percentage": 30.35, "elapsed_time": "6:17:32", "remaining_time": "14:26:15"} +{"current_steps": 1709, "total_steps": 5627, "loss": 1.3755, "learning_rate": 3.1928421455654166e-05, "epoch": 0.30370074192545204, "percentage": 30.37, "elapsed_time": "6:17:45", "remaining_time": "14:26:02"} +{"current_steps": 1710, "total_steps": 5627, "loss": 1.3845, "learning_rate": 3.191936509702601e-05, "epoch": 0.3038784486205518, "percentage": 30.39, "elapsed_time": "6:17:58", "remaining_time": "14:25:48"} +{"current_steps": 1711, "total_steps": 5627, "loss": 1.3704, "learning_rate": 3.191030494662365e-05, "epoch": 0.3040561553156515, "percentage": 30.41, "elapsed_time": "6:18:11", "remaining_time": "14:25:35"} +{"current_steps": 1712, "total_steps": 5627, "loss": 1.3936, "learning_rate": 3.190124100732931e-05, "epoch": 0.30423386201075125, "percentage": 30.42, "elapsed_time": "6:18:25", "remaining_time": "14:25:22"} +{"current_steps": 1713, "total_steps": 5627, "loss": 1.402, "learning_rate": 3.1892173282026395e-05, "epoch": 0.304411568705851, "percentage": 30.44, "elapsed_time": "6:18:38", "remaining_time": "14:25:08"} +{"current_steps": 1714, "total_steps": 5627, "loss": 1.3837, "learning_rate": 3.1883101773599516e-05, "epoch": 0.3045892754009507, "percentage": 30.46, "elapsed_time": "6:18:51", "remaining_time": "14:24:55"} +{"current_steps": 1715, "total_steps": 5627, "loss": 1.3822, "learning_rate": 3.187402648493449e-05, "epoch": 0.30476698209605046, "percentage": 30.48, "elapsed_time": "6:19:04", "remaining_time": "14:24:41"} +{"current_steps": 1716, "total_steps": 5627, "loss": 1.4064, "learning_rate": 3.186494741891834e-05, "epoch": 0.3049446887911502, "percentage": 30.5, "elapsed_time": "6:19:17", "remaining_time": "14:24:28"} +{"current_steps": 1717, "total_steps": 5627, "loss": 1.4198, "learning_rate": 3.1855864578439283e-05, "epoch": 0.3051223954862499, "percentage": 30.51, "elapsed_time": "6:19:30", "remaining_time": "14:24:14"} +{"current_steps": 1718, "total_steps": 5627, "loss": 1.4056, "learning_rate": 3.184677796638675e-05, "epoch": 0.3053001021813497, "percentage": 30.53, "elapsed_time": "6:19:44", "remaining_time": "14:24:01"} +{"current_steps": 1719, "total_steps": 5627, "loss": 1.4188, "learning_rate": 3.183768758565135e-05, "epoch": 0.30547780887644943, "percentage": 30.55, "elapsed_time": "6:19:57", "remaining_time": "14:23:47"} +{"current_steps": 1720, "total_steps": 5627, "loss": 1.3847, "learning_rate": 3.1828593439124915e-05, "epoch": 0.3056555155715492, "percentage": 30.57, "elapsed_time": "6:20:10", "remaining_time": "14:23:34"} +{"current_steps": 1721, "total_steps": 5627, "loss": 1.4272, "learning_rate": 3.1819495529700465e-05, "epoch": 0.3058332222666489, "percentage": 30.58, "elapsed_time": "6:20:23", "remaining_time": "14:23:21"} +{"current_steps": 1722, "total_steps": 5627, "loss": 1.365, "learning_rate": 3.18103938602722e-05, "epoch": 0.30601092896174864, "percentage": 30.6, "elapsed_time": "6:20:37", "remaining_time": "14:23:07"} +{"current_steps": 1723, "total_steps": 5627, "loss": 1.4315, "learning_rate": 3.180128843373555e-05, "epoch": 0.3061886356568484, "percentage": 30.62, "elapsed_time": "6:20:50", "remaining_time": "14:22:54"} +{"current_steps": 1724, "total_steps": 5627, "loss": 1.3713, "learning_rate": 3.179217925298712e-05, "epoch": 0.3063663423519481, "percentage": 30.64, "elapsed_time": "6:21:03", "remaining_time": "14:22:41"} +{"current_steps": 1725, "total_steps": 5627, "loss": 1.4105, "learning_rate": 3.17830663209247e-05, "epoch": 0.30654404904704785, "percentage": 30.66, "elapsed_time": "6:21:16", "remaining_time": "14:22:27"} +{"current_steps": 1726, "total_steps": 5627, "loss": 1.3393, "learning_rate": 3.1773949640447295e-05, "epoch": 0.3067217557421476, "percentage": 30.67, "elapsed_time": "6:21:29", "remaining_time": "14:22:14"} +{"current_steps": 1727, "total_steps": 5627, "loss": 1.3942, "learning_rate": 3.176482921445509e-05, "epoch": 0.3068994624372473, "percentage": 30.69, "elapsed_time": "6:21:43", "remaining_time": "14:22:00"} +{"current_steps": 1728, "total_steps": 5627, "loss": 1.387, "learning_rate": 3.1755705045849465e-05, "epoch": 0.30707716913234706, "percentage": 30.71, "elapsed_time": "6:21:56", "remaining_time": "14:21:47"} +{"current_steps": 1729, "total_steps": 5627, "loss": 1.3881, "learning_rate": 3.174657713753299e-05, "epoch": 0.3072548758274468, "percentage": 30.73, "elapsed_time": "6:22:09", "remaining_time": "14:21:33"} +{"current_steps": 1730, "total_steps": 5627, "loss": 1.3934, "learning_rate": 3.173744549240942e-05, "epoch": 0.3074325825225465, "percentage": 30.74, "elapsed_time": "6:22:22", "remaining_time": "14:21:20"} +{"current_steps": 1731, "total_steps": 5627, "loss": 1.3701, "learning_rate": 3.1728310113383715e-05, "epoch": 0.30761028921764627, "percentage": 30.76, "elapsed_time": "6:22:35", "remaining_time": "14:21:06"} +{"current_steps": 1732, "total_steps": 5627, "loss": 1.4031, "learning_rate": 3.1719171003361996e-05, "epoch": 0.307787995912746, "percentage": 30.78, "elapsed_time": "6:22:48", "remaining_time": "14:20:53"} +{"current_steps": 1733, "total_steps": 5627, "loss": 1.3989, "learning_rate": 3.171002816525159e-05, "epoch": 0.3079657026078457, "percentage": 30.8, "elapsed_time": "6:23:02", "remaining_time": "14:20:40"} +{"current_steps": 1734, "total_steps": 5627, "loss": 1.4067, "learning_rate": 3.170088160196101e-05, "epoch": 0.3081434093029455, "percentage": 30.82, "elapsed_time": "6:23:15", "remaining_time": "14:20:26"} +{"current_steps": 1735, "total_steps": 5627, "loss": 1.3904, "learning_rate": 3.169173131639995e-05, "epoch": 0.30832111599804524, "percentage": 30.83, "elapsed_time": "6:23:28", "remaining_time": "14:20:13"} +{"current_steps": 1736, "total_steps": 5627, "loss": 1.4124, "learning_rate": 3.168257731147928e-05, "epoch": 0.308498822693145, "percentage": 30.85, "elapsed_time": "6:23:41", "remaining_time": "14:19:59"} +{"current_steps": 1737, "total_steps": 5627, "loss": 1.3434, "learning_rate": 3.167341959011107e-05, "epoch": 0.3086765293882447, "percentage": 30.87, "elapsed_time": "6:23:54", "remaining_time": "14:19:46"} +{"current_steps": 1738, "total_steps": 5627, "loss": 1.3732, "learning_rate": 3.1664258155208555e-05, "epoch": 0.30885423608334445, "percentage": 30.89, "elapsed_time": "6:24:07", "remaining_time": "14:19:32"} +{"current_steps": 1739, "total_steps": 5627, "loss": 1.3804, "learning_rate": 3.165509300968617e-05, "epoch": 0.3090319427784442, "percentage": 30.9, "elapsed_time": "6:24:21", "remaining_time": "14:19:19"} +{"current_steps": 1740, "total_steps": 5627, "loss": 1.3983, "learning_rate": 3.1645924156459515e-05, "epoch": 0.3092096494735439, "percentage": 30.92, "elapsed_time": "6:24:34", "remaining_time": "14:19:05"} +{"current_steps": 1741, "total_steps": 5627, "loss": 1.3769, "learning_rate": 3.1636751598445367e-05, "epoch": 0.30938735616864366, "percentage": 30.94, "elapsed_time": "6:24:47", "remaining_time": "14:18:52"} +{"current_steps": 1742, "total_steps": 5627, "loss": 1.3462, "learning_rate": 3.162757533856171e-05, "epoch": 0.3095650628637434, "percentage": 30.96, "elapsed_time": "6:25:00", "remaining_time": "14:18:39"} +{"current_steps": 1743, "total_steps": 5627, "loss": 1.3869, "learning_rate": 3.1618395379727664e-05, "epoch": 0.3097427695588431, "percentage": 30.98, "elapsed_time": "6:25:13", "remaining_time": "14:18:25"} +{"current_steps": 1744, "total_steps": 5627, "loss": 1.3653, "learning_rate": 3.1609211724863555e-05, "epoch": 0.30992047625394287, "percentage": 30.99, "elapsed_time": "6:25:27", "remaining_time": "14:18:12"} +{"current_steps": 1745, "total_steps": 5627, "loss": 1.3535, "learning_rate": 3.1600024376890876e-05, "epoch": 0.3100981829490426, "percentage": 31.01, "elapsed_time": "6:25:40", "remaining_time": "14:17:59"} +{"current_steps": 1746, "total_steps": 5627, "loss": 1.3835, "learning_rate": 3.159083333873229e-05, "epoch": 0.3102758896441423, "percentage": 31.03, "elapsed_time": "6:25:53", "remaining_time": "14:17:45"} +{"current_steps": 1747, "total_steps": 5627, "loss": 1.418, "learning_rate": 3.158163861331164e-05, "epoch": 0.3104535963392421, "percentage": 31.05, "elapsed_time": "6:26:06", "remaining_time": "14:17:32"} +{"current_steps": 1748, "total_steps": 5627, "loss": 1.3875, "learning_rate": 3.1572440203553956e-05, "epoch": 0.31063130303434183, "percentage": 31.06, "elapsed_time": "6:26:20", "remaining_time": "14:17:19"} +{"current_steps": 1749, "total_steps": 5627, "loss": 1.4208, "learning_rate": 3.156323811238541e-05, "epoch": 0.31080900972944153, "percentage": 31.08, "elapsed_time": "6:26:33", "remaining_time": "14:17:05"} +{"current_steps": 1750, "total_steps": 5627, "loss": 1.3517, "learning_rate": 3.155403234273336e-05, "epoch": 0.3109867164245413, "percentage": 31.1, "elapsed_time": "6:26:46", "remaining_time": "14:16:52"} +{"current_steps": 1751, "total_steps": 5627, "loss": 1.3906, "learning_rate": 3.154482289752634e-05, "epoch": 0.31116442311964104, "percentage": 31.12, "elapsed_time": "6:26:59", "remaining_time": "14:16:38"} +{"current_steps": 1752, "total_steps": 5627, "loss": 1.3349, "learning_rate": 3.153560977969405e-05, "epoch": 0.3113421298147408, "percentage": 31.14, "elapsed_time": "6:27:12", "remaining_time": "14:16:25"} +{"current_steps": 1753, "total_steps": 5627, "loss": 1.3585, "learning_rate": 3.152639299216734e-05, "epoch": 0.3115198365098405, "percentage": 31.15, "elapsed_time": "6:27:25", "remaining_time": "14:16:11"} +{"current_steps": 1754, "total_steps": 5627, "loss": 1.4384, "learning_rate": 3.151717253787827e-05, "epoch": 0.31169754320494025, "percentage": 31.17, "elapsed_time": "6:27:39", "remaining_time": "14:15:58"} +{"current_steps": 1755, "total_steps": 5627, "loss": 1.4045, "learning_rate": 3.150794841976002e-05, "epoch": 0.31187524990004, "percentage": 31.19, "elapsed_time": "6:27:52", "remaining_time": "14:15:44"} +{"current_steps": 1756, "total_steps": 5627, "loss": 1.3931, "learning_rate": 3.149872064074696e-05, "epoch": 0.3120529565951397, "percentage": 31.21, "elapsed_time": "6:28:05", "remaining_time": "14:15:31"} +{"current_steps": 1757, "total_steps": 5627, "loss": 1.4271, "learning_rate": 3.1489489203774627e-05, "epoch": 0.31223066329023946, "percentage": 31.22, "elapsed_time": "6:28:18", "remaining_time": "14:15:18"} +{"current_steps": 1758, "total_steps": 5627, "loss": 1.3845, "learning_rate": 3.14802541117797e-05, "epoch": 0.3124083699853392, "percentage": 31.24, "elapsed_time": "6:28:31", "remaining_time": "14:15:04"} +{"current_steps": 1759, "total_steps": 5627, "loss": 1.3865, "learning_rate": 3.147101536770005e-05, "epoch": 0.3125860766804389, "percentage": 31.26, "elapsed_time": "6:28:45", "remaining_time": "14:14:51"} +{"current_steps": 1760, "total_steps": 5627, "loss": 1.38, "learning_rate": 3.1461772974474686e-05, "epoch": 0.3127637833755387, "percentage": 31.28, "elapsed_time": "6:28:58", "remaining_time": "14:14:37"} +{"current_steps": 1761, "total_steps": 5627, "loss": 1.3569, "learning_rate": 3.14525269350438e-05, "epoch": 0.31294149007063843, "percentage": 31.3, "elapsed_time": "6:29:11", "remaining_time": "14:14:24"} +{"current_steps": 1762, "total_steps": 5627, "loss": 1.4248, "learning_rate": 3.144327725234871e-05, "epoch": 0.31311919676573813, "percentage": 31.31, "elapsed_time": "6:29:24", "remaining_time": "14:14:10"} +{"current_steps": 1763, "total_steps": 5627, "loss": 1.3393, "learning_rate": 3.143402392933193e-05, "epoch": 0.3132969034608379, "percentage": 31.33, "elapsed_time": "6:29:37", "remaining_time": "14:13:57"} +{"current_steps": 1764, "total_steps": 5627, "loss": 1.3562, "learning_rate": 3.142476696893711e-05, "epoch": 0.31347461015593764, "percentage": 31.35, "elapsed_time": "6:29:50", "remaining_time": "14:13:43"} +{"current_steps": 1765, "total_steps": 5627, "loss": 1.4108, "learning_rate": 3.141550637410906e-05, "epoch": 0.31365231685103734, "percentage": 31.37, "elapsed_time": "6:30:04", "remaining_time": "14:13:30"} +{"current_steps": 1766, "total_steps": 5627, "loss": 1.3841, "learning_rate": 3.1406242147793764e-05, "epoch": 0.3138300235461371, "percentage": 31.38, "elapsed_time": "6:30:17", "remaining_time": "14:13:17"} +{"current_steps": 1767, "total_steps": 5627, "loss": 1.3588, "learning_rate": 3.139697429293833e-05, "epoch": 0.31400773024123685, "percentage": 31.4, "elapsed_time": "6:30:30", "remaining_time": "14:13:03"} +{"current_steps": 1768, "total_steps": 5627, "loss": 1.4005, "learning_rate": 3.138770281249105e-05, "epoch": 0.3141854369363366, "percentage": 31.42, "elapsed_time": "6:30:43", "remaining_time": "14:12:50"} +{"current_steps": 1769, "total_steps": 5627, "loss": 1.3802, "learning_rate": 3.137842770940134e-05, "epoch": 0.3143631436314363, "percentage": 31.44, "elapsed_time": "6:30:56", "remaining_time": "14:12:36"} +{"current_steps": 1770, "total_steps": 5627, "loss": 1.4164, "learning_rate": 3.1369148986619805e-05, "epoch": 0.31454085032653606, "percentage": 31.46, "elapsed_time": "6:31:09", "remaining_time": "14:12:23"} +{"current_steps": 1771, "total_steps": 5627, "loss": 1.3841, "learning_rate": 3.1359866647098164e-05, "epoch": 0.3147185570216358, "percentage": 31.47, "elapsed_time": "6:31:23", "remaining_time": "14:12:09"} +{"current_steps": 1772, "total_steps": 5627, "loss": 1.4103, "learning_rate": 3.1350580693789315e-05, "epoch": 0.3148962637167355, "percentage": 31.49, "elapsed_time": "6:31:36", "remaining_time": "14:11:56"} +{"current_steps": 1773, "total_steps": 5627, "loss": 1.3807, "learning_rate": 3.134129112964729e-05, "epoch": 0.31507397041183527, "percentage": 31.51, "elapsed_time": "6:31:49", "remaining_time": "14:11:43"} +{"current_steps": 1774, "total_steps": 5627, "loss": 1.3627, "learning_rate": 3.133199795762727e-05, "epoch": 0.315251677106935, "percentage": 31.53, "elapsed_time": "6:32:02", "remaining_time": "14:11:29"} +{"current_steps": 1775, "total_steps": 5627, "loss": 1.3358, "learning_rate": 3.13227011806856e-05, "epoch": 0.3154293838020347, "percentage": 31.54, "elapsed_time": "6:32:15", "remaining_time": "14:11:16"} +{"current_steps": 1776, "total_steps": 5627, "loss": 1.3962, "learning_rate": 3.131340080177974e-05, "epoch": 0.3156070904971345, "percentage": 31.56, "elapsed_time": "6:32:29", "remaining_time": "14:11:02"} +{"current_steps": 1777, "total_steps": 5627, "loss": 1.3919, "learning_rate": 3.130409682386834e-05, "epoch": 0.31578479719223423, "percentage": 31.58, "elapsed_time": "6:32:42", "remaining_time": "14:10:49"} +{"current_steps": 1778, "total_steps": 5627, "loss": 1.3694, "learning_rate": 3.129478924991114e-05, "epoch": 0.31596250388733393, "percentage": 31.6, "elapsed_time": "6:32:55", "remaining_time": "14:10:36"} +{"current_steps": 1779, "total_steps": 5627, "loss": 1.3719, "learning_rate": 3.128547808286909e-05, "epoch": 0.3161402105824337, "percentage": 31.62, "elapsed_time": "6:33:08", "remaining_time": "14:10:22"} +{"current_steps": 1780, "total_steps": 5627, "loss": 1.3633, "learning_rate": 3.127616332570422e-05, "epoch": 0.31631791727753344, "percentage": 31.63, "elapsed_time": "6:33:21", "remaining_time": "14:10:09"} +{"current_steps": 1781, "total_steps": 5627, "loss": 1.4169, "learning_rate": 3.1266844981379736e-05, "epoch": 0.31649562397263314, "percentage": 31.65, "elapsed_time": "6:33:35", "remaining_time": "14:09:55"} +{"current_steps": 1782, "total_steps": 5627, "loss": 1.4106, "learning_rate": 3.1257523052859985e-05, "epoch": 0.3166733306677329, "percentage": 31.67, "elapsed_time": "6:33:48", "remaining_time": "14:09:42"} +{"current_steps": 1783, "total_steps": 5627, "loss": 1.4122, "learning_rate": 3.124819754311044e-05, "epoch": 0.31685103736283265, "percentage": 31.69, "elapsed_time": "6:34:01", "remaining_time": "14:09:29"} +{"current_steps": 1784, "total_steps": 5627, "loss": 1.3788, "learning_rate": 3.123886845509773e-05, "epoch": 0.3170287440579324, "percentage": 31.7, "elapsed_time": "6:34:14", "remaining_time": "14:09:15"} +{"current_steps": 1785, "total_steps": 5627, "loss": 1.39, "learning_rate": 3.12295357917896e-05, "epoch": 0.3172064507530321, "percentage": 31.72, "elapsed_time": "6:34:27", "remaining_time": "14:09:01"} +{"current_steps": 1786, "total_steps": 5627, "loss": 1.3638, "learning_rate": 3.122019955615496e-05, "epoch": 0.31738415744813187, "percentage": 31.74, "elapsed_time": "6:34:40", "remaining_time": "14:08:48"} +{"current_steps": 1787, "total_steps": 5627, "loss": 1.3783, "learning_rate": 3.121085975116384e-05, "epoch": 0.3175618641432316, "percentage": 31.76, "elapsed_time": "6:34:54", "remaining_time": "14:08:35"} +{"current_steps": 1788, "total_steps": 5627, "loss": 1.4036, "learning_rate": 3.1201516379787395e-05, "epoch": 0.3177395708383313, "percentage": 31.78, "elapsed_time": "6:35:07", "remaining_time": "14:08:21"} +{"current_steps": 1789, "total_steps": 5627, "loss": 1.4504, "learning_rate": 3.119216944499794e-05, "epoch": 0.3179172775334311, "percentage": 31.79, "elapsed_time": "6:35:20", "remaining_time": "14:08:08"} +{"current_steps": 1790, "total_steps": 5627, "loss": 1.3847, "learning_rate": 3.118281894976891e-05, "epoch": 0.31809498422853083, "percentage": 31.81, "elapsed_time": "6:35:33", "remaining_time": "14:07:55"} +{"current_steps": 1791, "total_steps": 5627, "loss": 1.3929, "learning_rate": 3.117346489707486e-05, "epoch": 0.31827269092363053, "percentage": 31.83, "elapsed_time": "6:35:46", "remaining_time": "14:07:41"} +{"current_steps": 1792, "total_steps": 5627, "loss": 1.3996, "learning_rate": 3.1164107289891505e-05, "epoch": 0.3184503976187303, "percentage": 31.85, "elapsed_time": "6:36:00", "remaining_time": "14:07:28"} +{"current_steps": 1793, "total_steps": 5627, "loss": 1.3506, "learning_rate": 3.115474613119567e-05, "epoch": 0.31862810431383004, "percentage": 31.86, "elapsed_time": "6:36:13", "remaining_time": "14:07:14"} +{"current_steps": 1794, "total_steps": 5627, "loss": 1.3702, "learning_rate": 3.1145381423965316e-05, "epoch": 0.31880581100892974, "percentage": 31.88, "elapsed_time": "6:36:26", "remaining_time": "14:07:01"} +{"current_steps": 1795, "total_steps": 5627, "loss": 1.3666, "learning_rate": 3.113601317117953e-05, "epoch": 0.3189835177040295, "percentage": 31.9, "elapsed_time": "6:36:39", "remaining_time": "14:06:47"} +{"current_steps": 1796, "total_steps": 5627, "loss": 1.3312, "learning_rate": 3.1126641375818544e-05, "epoch": 0.31916122439912925, "percentage": 31.92, "elapsed_time": "6:36:52", "remaining_time": "14:06:34"} +{"current_steps": 1797, "total_steps": 5627, "loss": 1.3463, "learning_rate": 3.1117266040863676e-05, "epoch": 0.31933893109422895, "percentage": 31.94, "elapsed_time": "6:37:05", "remaining_time": "14:06:20"} +{"current_steps": 1798, "total_steps": 5627, "loss": 1.3467, "learning_rate": 3.110788716929742e-05, "epoch": 0.3195166377893287, "percentage": 31.95, "elapsed_time": "6:37:19", "remaining_time": "14:06:07"} +{"current_steps": 1799, "total_steps": 5627, "loss": 1.3976, "learning_rate": 3.109850476410335e-05, "epoch": 0.31969434448442846, "percentage": 31.97, "elapsed_time": "6:37:32", "remaining_time": "14:05:54"} +{"current_steps": 1800, "total_steps": 5627, "loss": 1.3689, "learning_rate": 3.108911882826621e-05, "epoch": 0.3198720511795282, "percentage": 31.99, "elapsed_time": "6:37:45", "remaining_time": "14:05:40"} +{"current_steps": 1801, "total_steps": 5627, "loss": 1.3546, "learning_rate": 3.107972936477183e-05, "epoch": 0.3200497578746279, "percentage": 32.01, "elapsed_time": "6:37:58", "remaining_time": "14:05:27"} +{"current_steps": 1802, "total_steps": 5627, "loss": 1.3628, "learning_rate": 3.107033637660717e-05, "epoch": 0.32022746456972767, "percentage": 32.02, "elapsed_time": "6:38:11", "remaining_time": "14:05:13"} +{"current_steps": 1803, "total_steps": 5627, "loss": 1.3455, "learning_rate": 3.1060939866760324e-05, "epoch": 0.3204051712648274, "percentage": 32.04, "elapsed_time": "6:38:25", "remaining_time": "14:05:00"} +{"current_steps": 1804, "total_steps": 5627, "loss": 1.3618, "learning_rate": 3.10515398382205e-05, "epoch": 0.3205828779599271, "percentage": 32.06, "elapsed_time": "6:38:38", "remaining_time": "14:04:46"} +{"current_steps": 1805, "total_steps": 5627, "loss": 1.3984, "learning_rate": 3.1042136293978015e-05, "epoch": 0.3207605846550269, "percentage": 32.08, "elapsed_time": "6:38:51", "remaining_time": "14:04:33"} +{"current_steps": 1806, "total_steps": 5627, "loss": 1.3869, "learning_rate": 3.103272923702432e-05, "epoch": 0.32093829135012664, "percentage": 32.1, "elapsed_time": "6:39:04", "remaining_time": "14:04:20"} +{"current_steps": 1807, "total_steps": 5627, "loss": 1.4101, "learning_rate": 3.102331867035197e-05, "epoch": 0.32111599804522634, "percentage": 32.11, "elapsed_time": "6:39:17", "remaining_time": "14:04:06"} +{"current_steps": 1808, "total_steps": 5627, "loss": 1.3406, "learning_rate": 3.101390459695465e-05, "epoch": 0.3212937047403261, "percentage": 32.13, "elapsed_time": "6:39:30", "remaining_time": "14:03:53"} +{"current_steps": 1809, "total_steps": 5627, "loss": 1.3722, "learning_rate": 3.100448701982716e-05, "epoch": 0.32147141143542585, "percentage": 32.15, "elapsed_time": "6:39:44", "remaining_time": "14:03:39"} +{"current_steps": 1810, "total_steps": 5627, "loss": 1.4249, "learning_rate": 3.099506594196539e-05, "epoch": 0.32164911813052555, "percentage": 32.17, "elapsed_time": "6:39:57", "remaining_time": "14:03:26"} +{"current_steps": 1811, "total_steps": 5627, "loss": 1.4342, "learning_rate": 3.098564136636638e-05, "epoch": 0.3218268248256253, "percentage": 32.18, "elapsed_time": "6:40:10", "remaining_time": "14:03:13"} +{"current_steps": 1812, "total_steps": 5627, "loss": 1.4316, "learning_rate": 3.0976213296028256e-05, "epoch": 0.32200453152072506, "percentage": 32.2, "elapsed_time": "6:40:23", "remaining_time": "14:02:59"} +{"current_steps": 1813, "total_steps": 5627, "loss": 1.4049, "learning_rate": 3.0966781733950265e-05, "epoch": 0.32218223821582476, "percentage": 32.22, "elapsed_time": "6:40:36", "remaining_time": "14:02:46"} +{"current_steps": 1814, "total_steps": 5627, "loss": 1.456, "learning_rate": 3.0957346683132765e-05, "epoch": 0.3223599449109245, "percentage": 32.24, "elapsed_time": "6:40:50", "remaining_time": "14:02:33"} +{"current_steps": 1815, "total_steps": 5627, "loss": 1.4117, "learning_rate": 3.094790814657722e-05, "epoch": 0.32253765160602427, "percentage": 32.26, "elapsed_time": "6:41:03", "remaining_time": "14:02:19"} +{"current_steps": 1816, "total_steps": 5627, "loss": 1.356, "learning_rate": 3.0938466127286205e-05, "epoch": 0.322715358301124, "percentage": 32.27, "elapsed_time": "6:41:16", "remaining_time": "14:02:06"} +{"current_steps": 1817, "total_steps": 5627, "loss": 1.3935, "learning_rate": 3.0929020628263415e-05, "epoch": 0.3228930649962237, "percentage": 32.29, "elapsed_time": "6:41:29", "remaining_time": "14:01:52"} +{"current_steps": 1818, "total_steps": 5627, "loss": 1.3826, "learning_rate": 3.091957165251363e-05, "epoch": 0.3230707716913235, "percentage": 32.31, "elapsed_time": "6:41:42", "remaining_time": "14:01:39"} +{"current_steps": 1819, "total_steps": 5627, "loss": 1.337, "learning_rate": 3.0910119203042755e-05, "epoch": 0.32324847838642323, "percentage": 32.33, "elapsed_time": "6:41:56", "remaining_time": "14:01:25"} +{"current_steps": 1820, "total_steps": 5627, "loss": 1.4315, "learning_rate": 3.090066328285779e-05, "epoch": 0.32342618508152293, "percentage": 32.34, "elapsed_time": "6:42:09", "remaining_time": "14:01:12"} +{"current_steps": 1821, "total_steps": 5627, "loss": 1.3801, "learning_rate": 3.089120389496683e-05, "epoch": 0.3236038917766227, "percentage": 32.36, "elapsed_time": "6:42:22", "remaining_time": "14:00:59"} +{"current_steps": 1822, "total_steps": 5627, "loss": 1.3648, "learning_rate": 3.0881741042379096e-05, "epoch": 0.32378159847172244, "percentage": 32.38, "elapsed_time": "6:42:35", "remaining_time": "14:00:45"} +{"current_steps": 1823, "total_steps": 5627, "loss": 1.3506, "learning_rate": 3.0872274728104895e-05, "epoch": 0.32395930516682214, "percentage": 32.4, "elapsed_time": "6:42:48", "remaining_time": "14:00:32"} +{"current_steps": 1824, "total_steps": 5627, "loss": 1.3584, "learning_rate": 3.086280495515564e-05, "epoch": 0.3241370118619219, "percentage": 32.42, "elapsed_time": "6:43:01", "remaining_time": "14:00:18"} +{"current_steps": 1825, "total_steps": 5627, "loss": 1.3709, "learning_rate": 3.085333172654385e-05, "epoch": 0.32431471855702165, "percentage": 32.43, "elapsed_time": "6:43:15", "remaining_time": "14:00:05"} +{"current_steps": 1826, "total_steps": 5627, "loss": 1.3841, "learning_rate": 3.084385504528313e-05, "epoch": 0.32449242525212135, "percentage": 32.45, "elapsed_time": "6:43:28", "remaining_time": "13:59:51"} +{"current_steps": 1827, "total_steps": 5627, "loss": 1.4075, "learning_rate": 3.083437491438819e-05, "epoch": 0.3246701319472211, "percentage": 32.47, "elapsed_time": "6:43:41", "remaining_time": "13:59:38"} +{"current_steps": 1828, "total_steps": 5627, "loss": 1.3518, "learning_rate": 3.082489133687484e-05, "epoch": 0.32484783864232086, "percentage": 32.49, "elapsed_time": "6:43:54", "remaining_time": "13:59:24"} +{"current_steps": 1829, "total_steps": 5627, "loss": 1.3829, "learning_rate": 3.0815404315759985e-05, "epoch": 0.32502554533742056, "percentage": 32.5, "elapsed_time": "6:44:07", "remaining_time": "13:59:11"} +{"current_steps": 1830, "total_steps": 5627, "loss": 1.4266, "learning_rate": 3.080591385406162e-05, "epoch": 0.3252032520325203, "percentage": 32.52, "elapsed_time": "6:44:20", "remaining_time": "13:58:58"} +{"current_steps": 1831, "total_steps": 5627, "loss": 1.3871, "learning_rate": 3.079641995479885e-05, "epoch": 0.3253809587276201, "percentage": 32.54, "elapsed_time": "6:44:34", "remaining_time": "13:58:44"} +{"current_steps": 1832, "total_steps": 5627, "loss": 1.3643, "learning_rate": 3.078692262099185e-05, "epoch": 0.32555866542271983, "percentage": 32.56, "elapsed_time": "6:44:47", "remaining_time": "13:58:31"} +{"current_steps": 1833, "total_steps": 5627, "loss": 1.4036, "learning_rate": 3.0777421855661914e-05, "epoch": 0.32573637211781953, "percentage": 32.58, "elapsed_time": "6:45:00", "remaining_time": "13:58:18"} +{"current_steps": 1834, "total_steps": 5627, "loss": 1.3653, "learning_rate": 3.076791766183141e-05, "epoch": 0.3259140788129193, "percentage": 32.59, "elapsed_time": "6:45:13", "remaining_time": "13:58:05"} +{"current_steps": 1835, "total_steps": 5627, "loss": 1.3816, "learning_rate": 3.075841004252379e-05, "epoch": 0.32609178550801904, "percentage": 32.61, "elapsed_time": "6:45:27", "remaining_time": "13:57:51"} +{"current_steps": 1836, "total_steps": 5627, "loss": 1.3778, "learning_rate": 3.074889900076362e-05, "epoch": 0.32626949220311874, "percentage": 32.63, "elapsed_time": "6:45:40", "remaining_time": "13:57:38"} +{"current_steps": 1837, "total_steps": 5627, "loss": 1.3665, "learning_rate": 3.073938453957653e-05, "epoch": 0.3264471988982185, "percentage": 32.65, "elapsed_time": "6:45:53", "remaining_time": "13:57:25"} +{"current_steps": 1838, "total_steps": 5627, "loss": 1.3628, "learning_rate": 3.072986666198926e-05, "epoch": 0.32662490559331825, "percentage": 32.66, "elapsed_time": "6:46:06", "remaining_time": "13:57:11"} +{"current_steps": 1839, "total_steps": 5627, "loss": 1.4058, "learning_rate": 3.072034537102962e-05, "epoch": 0.32680261228841795, "percentage": 32.68, "elapsed_time": "6:46:20", "remaining_time": "13:56:58"} +{"current_steps": 1840, "total_steps": 5627, "loss": 1.3552, "learning_rate": 3.071082066972651e-05, "epoch": 0.3269803189835177, "percentage": 32.7, "elapsed_time": "6:46:33", "remaining_time": "13:56:44"} +{"current_steps": 1841, "total_steps": 5627, "loss": 1.3665, "learning_rate": 3.070129256110992e-05, "epoch": 0.32715802567861746, "percentage": 32.72, "elapsed_time": "6:46:46", "remaining_time": "13:56:31"} +{"current_steps": 1842, "total_steps": 5627, "loss": 1.3871, "learning_rate": 3.069176104821092e-05, "epoch": 0.32733573237371716, "percentage": 32.74, "elapsed_time": "6:46:59", "remaining_time": "13:56:17"} +{"current_steps": 1843, "total_steps": 5627, "loss": 1.377, "learning_rate": 3.0682226134061667e-05, "epoch": 0.3275134390688169, "percentage": 32.75, "elapsed_time": "6:47:12", "remaining_time": "13:56:04"} +{"current_steps": 1844, "total_steps": 5627, "loss": 1.3915, "learning_rate": 3.067268782169538e-05, "epoch": 0.32769114576391667, "percentage": 32.77, "elapsed_time": "6:47:25", "remaining_time": "13:55:51"} +{"current_steps": 1845, "total_steps": 5627, "loss": 1.3601, "learning_rate": 3.066314611414639e-05, "epoch": 0.32786885245901637, "percentage": 32.79, "elapsed_time": "6:47:39", "remaining_time": "13:55:37"} +{"current_steps": 1846, "total_steps": 5627, "loss": 1.4021, "learning_rate": 3.065360101445011e-05, "epoch": 0.3280465591541161, "percentage": 32.81, "elapsed_time": "6:47:52", "remaining_time": "13:55:24"} +{"current_steps": 1847, "total_steps": 5627, "loss": 1.3955, "learning_rate": 3.064405252564298e-05, "epoch": 0.3282242658492159, "percentage": 32.82, "elapsed_time": "6:48:05", "remaining_time": "13:55:11"} +{"current_steps": 1848, "total_steps": 5627, "loss": 1.3983, "learning_rate": 3.063450065076257e-05, "epoch": 0.32840197254431563, "percentage": 32.84, "elapsed_time": "6:48:18", "remaining_time": "13:54:57"} +{"current_steps": 1849, "total_steps": 5627, "loss": 1.3919, "learning_rate": 3.062494539284752e-05, "epoch": 0.32857967923941533, "percentage": 32.86, "elapsed_time": "6:48:31", "remaining_time": "13:54:44"} +{"current_steps": 1850, "total_steps": 5627, "loss": 1.3553, "learning_rate": 3.0615386754937535e-05, "epoch": 0.3287573859345151, "percentage": 32.88, "elapsed_time": "6:48:45", "remaining_time": "13:54:31"} +{"current_steps": 1851, "total_steps": 5627, "loss": 1.3528, "learning_rate": 3.060582474007338e-05, "epoch": 0.32893509262961484, "percentage": 32.89, "elapsed_time": "6:48:58", "remaining_time": "13:54:18"} +{"current_steps": 1852, "total_steps": 5627, "loss": 1.3974, "learning_rate": 3.0596259351296925e-05, "epoch": 0.32911279932471454, "percentage": 32.91, "elapsed_time": "6:49:11", "remaining_time": "13:54:04"} +{"current_steps": 1853, "total_steps": 5627, "loss": 1.3762, "learning_rate": 3.058669059165111e-05, "epoch": 0.3292905060198143, "percentage": 32.93, "elapsed_time": "6:49:24", "remaining_time": "13:53:51"} +{"current_steps": 1854, "total_steps": 5627, "loss": 1.3912, "learning_rate": 3.0577118464179915e-05, "epoch": 0.32946821271491405, "percentage": 32.95, "elapsed_time": "6:49:38", "remaining_time": "13:53:37"} +{"current_steps": 1855, "total_steps": 5627, "loss": 1.4124, "learning_rate": 3.0567542971928426e-05, "epoch": 0.32964591941001375, "percentage": 32.97, "elapsed_time": "6:49:51", "remaining_time": "13:53:24"} +{"current_steps": 1856, "total_steps": 5627, "loss": 1.3481, "learning_rate": 3.055796411794279e-05, "epoch": 0.3298236261051135, "percentage": 32.98, "elapsed_time": "6:50:04", "remaining_time": "13:53:10"} +{"current_steps": 1857, "total_steps": 5627, "loss": 1.3935, "learning_rate": 3.054838190527021e-05, "epoch": 0.33000133280021327, "percentage": 33.0, "elapsed_time": "6:50:17", "remaining_time": "13:52:57"} +{"current_steps": 1858, "total_steps": 5627, "loss": 1.365, "learning_rate": 3.053879633695898e-05, "epoch": 0.33017903949531296, "percentage": 33.02, "elapsed_time": "6:50:30", "remaining_time": "13:52:44"} +{"current_steps": 1859, "total_steps": 5627, "loss": 1.3589, "learning_rate": 3.052920741605845e-05, "epoch": 0.3303567461904127, "percentage": 33.04, "elapsed_time": "6:50:43", "remaining_time": "13:52:30"} +{"current_steps": 1860, "total_steps": 5627, "loss": 1.4306, "learning_rate": 3.051961514561902e-05, "epoch": 0.3305344528855125, "percentage": 33.05, "elapsed_time": "6:50:57", "remaining_time": "13:52:17"} +{"current_steps": 1861, "total_steps": 5627, "loss": 1.4036, "learning_rate": 3.051001952869219e-05, "epoch": 0.3307121595806122, "percentage": 33.07, "elapsed_time": "6:51:10", "remaining_time": "13:52:04"} +{"current_steps": 1862, "total_steps": 5627, "loss": 1.3993, "learning_rate": 3.050042056833049e-05, "epoch": 0.33088986627571193, "percentage": 33.09, "elapsed_time": "6:51:23", "remaining_time": "13:51:50"} +{"current_steps": 1863, "total_steps": 5627, "loss": 1.4456, "learning_rate": 3.0490818267587543e-05, "epoch": 0.3310675729708117, "percentage": 33.11, "elapsed_time": "6:51:36", "remaining_time": "13:51:37"} +{"current_steps": 1864, "total_steps": 5627, "loss": 1.3711, "learning_rate": 3.0481212629518015e-05, "epoch": 0.33124527966591144, "percentage": 33.13, "elapsed_time": "6:51:50", "remaining_time": "13:51:24"} +{"current_steps": 1865, "total_steps": 5627, "loss": 1.4177, "learning_rate": 3.047160365717764e-05, "epoch": 0.33142298636101114, "percentage": 33.14, "elapsed_time": "6:52:03", "remaining_time": "13:51:10"} +{"current_steps": 1866, "total_steps": 5627, "loss": 1.3653, "learning_rate": 3.046199135362322e-05, "epoch": 0.3316006930561109, "percentage": 33.16, "elapsed_time": "6:52:16", "remaining_time": "13:50:57"} +{"current_steps": 1867, "total_steps": 5627, "loss": 1.4257, "learning_rate": 3.0452375721912593e-05, "epoch": 0.33177839975121065, "percentage": 33.18, "elapsed_time": "6:52:29", "remaining_time": "13:50:43"} +{"current_steps": 1868, "total_steps": 5627, "loss": 1.3733, "learning_rate": 3.044275676510469e-05, "epoch": 0.33195610644631035, "percentage": 33.2, "elapsed_time": "6:52:42", "remaining_time": "13:50:30"} +{"current_steps": 1869, "total_steps": 5627, "loss": 1.4035, "learning_rate": 3.043313448625948e-05, "epoch": 0.3321338131414101, "percentage": 33.21, "elapsed_time": "6:52:55", "remaining_time": "13:50:16"} +{"current_steps": 1870, "total_steps": 5627, "loss": 1.3984, "learning_rate": 3.0423508888437977e-05, "epoch": 0.33231151983650986, "percentage": 33.23, "elapsed_time": "6:53:08", "remaining_time": "13:50:03"} +{"current_steps": 1871, "total_steps": 5627, "loss": 1.3949, "learning_rate": 3.0413879974702283e-05, "epoch": 0.33248922653160956, "percentage": 33.25, "elapsed_time": "6:53:22", "remaining_time": "13:49:50"} +{"current_steps": 1872, "total_steps": 5627, "loss": 1.4128, "learning_rate": 3.0404247748115523e-05, "epoch": 0.3326669332267093, "percentage": 33.27, "elapsed_time": "6:53:35", "remaining_time": "13:49:36"} +{"current_steps": 1873, "total_steps": 5627, "loss": 1.3904, "learning_rate": 3.0394612211741897e-05, "epoch": 0.33284463992180907, "percentage": 33.29, "elapsed_time": "6:53:48", "remaining_time": "13:49:23"} +{"current_steps": 1874, "total_steps": 5627, "loss": 1.3677, "learning_rate": 3.0384973368646636e-05, "epoch": 0.33302234661690877, "percentage": 33.3, "elapsed_time": "6:54:01", "remaining_time": "13:49:10"} +{"current_steps": 1875, "total_steps": 5627, "loss": 1.4322, "learning_rate": 3.0375331221896058e-05, "epoch": 0.3332000533120085, "percentage": 33.32, "elapsed_time": "6:54:15", "remaining_time": "13:48:56"} +{"current_steps": 1876, "total_steps": 5627, "loss": 1.3955, "learning_rate": 3.0365685774557497e-05, "epoch": 0.3333777600071083, "percentage": 33.34, "elapsed_time": "6:54:28", "remaining_time": "13:48:43"} +{"current_steps": 1877, "total_steps": 5627, "loss": 1.4242, "learning_rate": 3.035603702969936e-05, "epoch": 0.333555466702208, "percentage": 33.36, "elapsed_time": "6:54:41", "remaining_time": "13:48:29"} +{"current_steps": 1878, "total_steps": 5627, "loss": 1.3457, "learning_rate": 3.0346384990391082e-05, "epoch": 0.33373317339730774, "percentage": 33.37, "elapsed_time": "6:54:54", "remaining_time": "13:48:16"} +{"current_steps": 1879, "total_steps": 5627, "loss": 1.3507, "learning_rate": 3.033672965970317e-05, "epoch": 0.3339108800924075, "percentage": 33.39, "elapsed_time": "6:55:07", "remaining_time": "13:48:02"} +{"current_steps": 1880, "total_steps": 5627, "loss": 1.3936, "learning_rate": 3.032707104070717e-05, "epoch": 0.33408858678750725, "percentage": 33.41, "elapsed_time": "6:55:20", "remaining_time": "13:47:49"} +{"current_steps": 1881, "total_steps": 5627, "loss": 1.3992, "learning_rate": 3.031740913647565e-05, "epoch": 0.33426629348260695, "percentage": 33.43, "elapsed_time": "6:55:34", "remaining_time": "13:47:35"} +{"current_steps": 1882, "total_steps": 5627, "loss": 1.3608, "learning_rate": 3.0307743950082263e-05, "epoch": 0.3344440001777067, "percentage": 33.45, "elapsed_time": "6:55:47", "remaining_time": "13:47:22"} +{"current_steps": 1883, "total_steps": 5627, "loss": 1.4108, "learning_rate": 3.029807548460168e-05, "epoch": 0.33462170687280646, "percentage": 33.46, "elapsed_time": "6:56:00", "remaining_time": "13:47:09"} +{"current_steps": 1884, "total_steps": 5627, "loss": 1.3555, "learning_rate": 3.0288403743109622e-05, "epoch": 0.33479941356790616, "percentage": 33.48, "elapsed_time": "6:56:13", "remaining_time": "13:46:55"} +{"current_steps": 1885, "total_steps": 5627, "loss": 1.3866, "learning_rate": 3.027872872868285e-05, "epoch": 0.3349771202630059, "percentage": 33.5, "elapsed_time": "6:56:26", "remaining_time": "13:46:42"} +{"current_steps": 1886, "total_steps": 5627, "loss": 1.3792, "learning_rate": 3.0269050444399167e-05, "epoch": 0.33515482695810567, "percentage": 33.52, "elapsed_time": "6:56:40", "remaining_time": "13:46:29"} +{"current_steps": 1887, "total_steps": 5627, "loss": 1.3972, "learning_rate": 3.0259368893337426e-05, "epoch": 0.33533253365320537, "percentage": 33.53, "elapsed_time": "6:56:53", "remaining_time": "13:46:15"} +{"current_steps": 1888, "total_steps": 5627, "loss": 1.3985, "learning_rate": 3.024968407857749e-05, "epoch": 0.3355102403483051, "percentage": 33.55, "elapsed_time": "6:57:06", "remaining_time": "13:46:02"} +{"current_steps": 1889, "total_steps": 5627, "loss": 1.3711, "learning_rate": 3.0239996003200308e-05, "epoch": 0.3356879470434049, "percentage": 33.57, "elapsed_time": "6:57:19", "remaining_time": "13:45:48"} +{"current_steps": 1890, "total_steps": 5627, "loss": 1.3646, "learning_rate": 3.0230304670287815e-05, "epoch": 0.3358656537385046, "percentage": 33.59, "elapsed_time": "6:57:32", "remaining_time": "13:45:35"} +{"current_steps": 1891, "total_steps": 5627, "loss": 1.3503, "learning_rate": 3.022061008292303e-05, "epoch": 0.33604336043360433, "percentage": 33.61, "elapsed_time": "6:57:45", "remaining_time": "13:45:22"} +{"current_steps": 1892, "total_steps": 5627, "loss": 1.3366, "learning_rate": 3.0210912244189968e-05, "epoch": 0.3362210671287041, "percentage": 33.62, "elapsed_time": "6:57:59", "remaining_time": "13:45:08"} +{"current_steps": 1893, "total_steps": 5627, "loss": 1.3752, "learning_rate": 3.0201211157173684e-05, "epoch": 0.3363987738238038, "percentage": 33.64, "elapsed_time": "6:58:12", "remaining_time": "13:44:55"} +{"current_steps": 1894, "total_steps": 5627, "loss": 1.3752, "learning_rate": 3.0191506824960296e-05, "epoch": 0.33657648051890354, "percentage": 33.66, "elapsed_time": "6:58:25", "remaining_time": "13:44:42"} +{"current_steps": 1895, "total_steps": 5627, "loss": 1.3568, "learning_rate": 3.018179925063693e-05, "epoch": 0.3367541872140033, "percentage": 33.68, "elapsed_time": "6:58:38", "remaining_time": "13:44:28"} +{"current_steps": 1896, "total_steps": 5627, "loss": 1.4, "learning_rate": 3.017208843729174e-05, "epoch": 0.33693189390910305, "percentage": 33.69, "elapsed_time": "6:58:52", "remaining_time": "13:44:15"} +{"current_steps": 1897, "total_steps": 5627, "loss": 1.3334, "learning_rate": 3.016237438801392e-05, "epoch": 0.33710960060420275, "percentage": 33.71, "elapsed_time": "6:59:05", "remaining_time": "13:44:02"} +{"current_steps": 1898, "total_steps": 5627, "loss": 1.371, "learning_rate": 3.015265710589371e-05, "epoch": 0.3372873072993025, "percentage": 33.73, "elapsed_time": "6:59:18", "remaining_time": "13:43:48"} +{"current_steps": 1899, "total_steps": 5627, "loss": 1.4052, "learning_rate": 3.014293659402234e-05, "epoch": 0.33746501399440226, "percentage": 33.75, "elapsed_time": "6:59:31", "remaining_time": "13:43:35"} +{"current_steps": 1900, "total_steps": 5627, "loss": 1.4098, "learning_rate": 3.0133212855492083e-05, "epoch": 0.33764272068950196, "percentage": 33.77, "elapsed_time": "6:59:44", "remaining_time": "13:43:21"} +{"current_steps": 1901, "total_steps": 5627, "loss": 1.3564, "learning_rate": 3.012348589339626e-05, "epoch": 0.3378204273846017, "percentage": 33.78, "elapsed_time": "6:59:57", "remaining_time": "13:43:08"} +{"current_steps": 1902, "total_steps": 5627, "loss": 1.3815, "learning_rate": 3.0113755710829192e-05, "epoch": 0.3379981340797015, "percentage": 33.8, "elapsed_time": "7:00:10", "remaining_time": "13:42:54"} +{"current_steps": 1903, "total_steps": 5627, "loss": 1.3336, "learning_rate": 3.010402231088624e-05, "epoch": 0.3381758407748012, "percentage": 33.82, "elapsed_time": "7:00:24", "remaining_time": "13:42:41"} +{"current_steps": 1904, "total_steps": 5627, "loss": 1.3585, "learning_rate": 3.009428569666377e-05, "epoch": 0.33835354746990093, "percentage": 33.84, "elapsed_time": "7:00:37", "remaining_time": "13:42:28"} +{"current_steps": 1905, "total_steps": 5627, "loss": 1.3906, "learning_rate": 3.0084545871259187e-05, "epoch": 0.3385312541650007, "percentage": 33.85, "elapsed_time": "7:00:50", "remaining_time": "13:42:14"} +{"current_steps": 1906, "total_steps": 5627, "loss": 1.3723, "learning_rate": 3.007480283777092e-05, "epoch": 0.3387089608601004, "percentage": 33.87, "elapsed_time": "7:01:03", "remaining_time": "13:42:01"} +{"current_steps": 1907, "total_steps": 5627, "loss": 1.3775, "learning_rate": 3.00650565992984e-05, "epoch": 0.33888666755520014, "percentage": 33.89, "elapsed_time": "7:01:16", "remaining_time": "13:41:48"} +{"current_steps": 1908, "total_steps": 5627, "loss": 1.3621, "learning_rate": 3.0055307158942096e-05, "epoch": 0.3390643742502999, "percentage": 33.91, "elapsed_time": "7:01:30", "remaining_time": "13:41:34"} +{"current_steps": 1909, "total_steps": 5627, "loss": 1.3542, "learning_rate": 3.0045554519803483e-05, "epoch": 0.3392420809453996, "percentage": 33.93, "elapsed_time": "7:01:43", "remaining_time": "13:41:21"} +{"current_steps": 1910, "total_steps": 5627, "loss": 1.4002, "learning_rate": 3.0035798684985074e-05, "epoch": 0.33941978764049935, "percentage": 33.94, "elapsed_time": "7:01:56", "remaining_time": "13:41:07"} +{"current_steps": 1911, "total_steps": 5627, "loss": 1.3449, "learning_rate": 3.002603965759036e-05, "epoch": 0.3395974943355991, "percentage": 33.96, "elapsed_time": "7:02:09", "remaining_time": "13:40:54"} +{"current_steps": 1912, "total_steps": 5627, "loss": 1.3643, "learning_rate": 3.0016277440723883e-05, "epoch": 0.33977520103069886, "percentage": 33.98, "elapsed_time": "7:02:22", "remaining_time": "13:40:40"} +{"current_steps": 1913, "total_steps": 5627, "loss": 1.3897, "learning_rate": 3.000651203749119e-05, "epoch": 0.33995290772579856, "percentage": 34.0, "elapsed_time": "7:02:36", "remaining_time": "13:40:27"} +{"current_steps": 1914, "total_steps": 5627, "loss": 1.4203, "learning_rate": 2.999674345099884e-05, "epoch": 0.3401306144208983, "percentage": 34.01, "elapsed_time": "7:02:49", "remaining_time": "13:40:14"} +{"current_steps": 1915, "total_steps": 5627, "loss": 1.3556, "learning_rate": 2.99869716843544e-05, "epoch": 0.34030832111599807, "percentage": 34.03, "elapsed_time": "7:03:02", "remaining_time": "13:40:00"} +{"current_steps": 1916, "total_steps": 5627, "loss": 1.3545, "learning_rate": 2.9977196740666447e-05, "epoch": 0.34048602781109777, "percentage": 34.05, "elapsed_time": "7:03:15", "remaining_time": "13:39:47"} +{"current_steps": 1917, "total_steps": 5627, "loss": 1.4145, "learning_rate": 2.9967418623044594e-05, "epoch": 0.3406637345061975, "percentage": 34.07, "elapsed_time": "7:03:28", "remaining_time": "13:39:33"} +{"current_steps": 1918, "total_steps": 5627, "loss": 1.4081, "learning_rate": 2.9957637334599417e-05, "epoch": 0.3408414412012973, "percentage": 34.09, "elapsed_time": "7:03:41", "remaining_time": "13:39:20"} +{"current_steps": 1919, "total_steps": 5627, "loss": 1.4138, "learning_rate": 2.9947852878442545e-05, "epoch": 0.341019147896397, "percentage": 34.1, "elapsed_time": "7:03:55", "remaining_time": "13:39:07"} +{"current_steps": 1920, "total_steps": 5627, "loss": 1.3876, "learning_rate": 2.99380652576866e-05, "epoch": 0.34119685459149673, "percentage": 34.12, "elapsed_time": "7:04:08", "remaining_time": "13:38:53"} +{"current_steps": 1921, "total_steps": 5627, "loss": 1.3871, "learning_rate": 2.9928274475445206e-05, "epoch": 0.3413745612865965, "percentage": 34.14, "elapsed_time": "7:04:21", "remaining_time": "13:38:40"} +{"current_steps": 1922, "total_steps": 5627, "loss": 1.3677, "learning_rate": 2.9918480534832985e-05, "epoch": 0.3415522679816962, "percentage": 34.16, "elapsed_time": "7:04:34", "remaining_time": "13:38:26"} +{"current_steps": 1923, "total_steps": 5627, "loss": 1.3612, "learning_rate": 2.990868343896558e-05, "epoch": 0.34172997467679594, "percentage": 34.17, "elapsed_time": "7:04:47", "remaining_time": "13:38:13"} +{"current_steps": 1924, "total_steps": 5627, "loss": 1.3911, "learning_rate": 2.9898883190959637e-05, "epoch": 0.3419076813718957, "percentage": 34.19, "elapsed_time": "7:05:00", "remaining_time": "13:38:00"} +{"current_steps": 1925, "total_steps": 5627, "loss": 1.3677, "learning_rate": 2.9889079793932788e-05, "epoch": 0.3420853880669954, "percentage": 34.21, "elapsed_time": "7:05:14", "remaining_time": "13:37:46"} +{"current_steps": 1926, "total_steps": 5627, "loss": 1.3988, "learning_rate": 2.9879273251003692e-05, "epoch": 0.34226309476209515, "percentage": 34.23, "elapsed_time": "7:05:27", "remaining_time": "13:37:33"} +{"current_steps": 1927, "total_steps": 5627, "loss": 1.3369, "learning_rate": 2.9869463565291982e-05, "epoch": 0.3424408014571949, "percentage": 34.25, "elapsed_time": "7:05:40", "remaining_time": "13:37:19"} +{"current_steps": 1928, "total_steps": 5627, "loss": 1.3807, "learning_rate": 2.9859650739918307e-05, "epoch": 0.34261850815229467, "percentage": 34.26, "elapsed_time": "7:05:53", "remaining_time": "13:37:06"} +{"current_steps": 1929, "total_steps": 5627, "loss": 1.3409, "learning_rate": 2.9849834778004315e-05, "epoch": 0.34279621484739436, "percentage": 34.28, "elapsed_time": "7:06:07", "remaining_time": "13:36:53"} +{"current_steps": 1930, "total_steps": 5627, "loss": 1.3731, "learning_rate": 2.984001568267264e-05, "epoch": 0.3429739215424941, "percentage": 34.3, "elapsed_time": "7:06:20", "remaining_time": "13:36:39"} +{"current_steps": 1931, "total_steps": 5627, "loss": 1.4209, "learning_rate": 2.9830193457046932e-05, "epoch": 0.3431516282375939, "percentage": 34.32, "elapsed_time": "7:06:33", "remaining_time": "13:36:26"} +{"current_steps": 1932, "total_steps": 5627, "loss": 1.3731, "learning_rate": 2.982036810425182e-05, "epoch": 0.3433293349326936, "percentage": 34.33, "elapsed_time": "7:06:46", "remaining_time": "13:36:13"} +{"current_steps": 1933, "total_steps": 5627, "loss": 1.3555, "learning_rate": 2.9810539627412932e-05, "epoch": 0.34350704162779333, "percentage": 34.35, "elapsed_time": "7:06:59", "remaining_time": "13:35:59"} +{"current_steps": 1934, "total_steps": 5627, "loss": 1.3798, "learning_rate": 2.9800708029656896e-05, "epoch": 0.3436847483228931, "percentage": 34.37, "elapsed_time": "7:07:12", "remaining_time": "13:35:46"} +{"current_steps": 1935, "total_steps": 5627, "loss": 1.3823, "learning_rate": 2.9790873314111322e-05, "epoch": 0.3438624550179928, "percentage": 34.39, "elapsed_time": "7:07:25", "remaining_time": "13:35:32"} +{"current_steps": 1936, "total_steps": 5627, "loss": 1.365, "learning_rate": 2.9781035483904824e-05, "epoch": 0.34404016171309254, "percentage": 34.41, "elapsed_time": "7:07:39", "remaining_time": "13:35:19"} +{"current_steps": 1937, "total_steps": 5627, "loss": 1.3785, "learning_rate": 2.9771194542166996e-05, "epoch": 0.3442178684081923, "percentage": 34.42, "elapsed_time": "7:07:52", "remaining_time": "13:35:05"} +{"current_steps": 1938, "total_steps": 5627, "loss": 1.3631, "learning_rate": 2.976135049202843e-05, "epoch": 0.344395575103292, "percentage": 34.44, "elapsed_time": "7:08:05", "remaining_time": "13:34:52"} +{"current_steps": 1939, "total_steps": 5627, "loss": 1.3494, "learning_rate": 2.9751503336620698e-05, "epoch": 0.34457328179839175, "percentage": 34.46, "elapsed_time": "7:08:18", "remaining_time": "13:34:39"} +{"current_steps": 1940, "total_steps": 5627, "loss": 1.3833, "learning_rate": 2.9741653079076375e-05, "epoch": 0.3447509884934915, "percentage": 34.48, "elapsed_time": "7:08:31", "remaining_time": "13:34:25"} +{"current_steps": 1941, "total_steps": 5627, "loss": 1.3638, "learning_rate": 2.9731799722529007e-05, "epoch": 0.3449286951885912, "percentage": 34.49, "elapsed_time": "7:08:45", "remaining_time": "13:34:12"} +{"current_steps": 1942, "total_steps": 5627, "loss": 1.4272, "learning_rate": 2.9721943270113123e-05, "epoch": 0.34510640188369096, "percentage": 34.51, "elapsed_time": "7:08:58", "remaining_time": "13:33:59"} +{"current_steps": 1943, "total_steps": 5627, "loss": 1.391, "learning_rate": 2.9712083724964268e-05, "epoch": 0.3452841085787907, "percentage": 34.53, "elapsed_time": "7:09:11", "remaining_time": "13:33:45"} +{"current_steps": 1944, "total_steps": 5627, "loss": 1.3541, "learning_rate": 2.9702221090218932e-05, "epoch": 0.34546181527389047, "percentage": 34.55, "elapsed_time": "7:09:24", "remaining_time": "13:33:32"} +{"current_steps": 1945, "total_steps": 5627, "loss": 1.3924, "learning_rate": 2.9692355369014607e-05, "epoch": 0.34563952196899017, "percentage": 34.57, "elapsed_time": "7:09:37", "remaining_time": "13:33:19"} +{"current_steps": 1946, "total_steps": 5627, "loss": 1.3797, "learning_rate": 2.9682486564489764e-05, "epoch": 0.3458172286640899, "percentage": 34.58, "elapsed_time": "7:09:51", "remaining_time": "13:33:05"} +{"current_steps": 1947, "total_steps": 5627, "loss": 1.4155, "learning_rate": 2.9672614679783865e-05, "epoch": 0.3459949353591897, "percentage": 34.6, "elapsed_time": "7:10:04", "remaining_time": "13:32:52"} +{"current_steps": 1948, "total_steps": 5627, "loss": 1.3824, "learning_rate": 2.966273971803733e-05, "epoch": 0.3461726420542894, "percentage": 34.62, "elapsed_time": "7:10:17", "remaining_time": "13:32:39"} +{"current_steps": 1949, "total_steps": 5627, "loss": 1.3701, "learning_rate": 2.9652861682391574e-05, "epoch": 0.34635034874938914, "percentage": 34.64, "elapsed_time": "7:10:30", "remaining_time": "13:32:25"} +{"current_steps": 1950, "total_steps": 5627, "loss": 1.3938, "learning_rate": 2.9642980575988986e-05, "epoch": 0.3465280554444889, "percentage": 34.65, "elapsed_time": "7:10:44", "remaining_time": "13:32:12"} +{"current_steps": 1951, "total_steps": 5627, "loss": 1.4018, "learning_rate": 2.9633096401972934e-05, "epoch": 0.3467057621395886, "percentage": 34.67, "elapsed_time": "7:10:57", "remaining_time": "13:31:59"} +{"current_steps": 1952, "total_steps": 5627, "loss": 1.3939, "learning_rate": 2.962320916348776e-05, "epoch": 0.34688346883468835, "percentage": 34.69, "elapsed_time": "7:11:10", "remaining_time": "13:31:45"} +{"current_steps": 1953, "total_steps": 5627, "loss": 1.3623, "learning_rate": 2.9613318863678773e-05, "epoch": 0.3470611755297881, "percentage": 34.71, "elapsed_time": "7:11:23", "remaining_time": "13:31:32"} +{"current_steps": 1954, "total_steps": 5627, "loss": 1.4262, "learning_rate": 2.9603425505692273e-05, "epoch": 0.3472388822248878, "percentage": 34.73, "elapsed_time": "7:11:36", "remaining_time": "13:31:19"} +{"current_steps": 1955, "total_steps": 5627, "loss": 1.382, "learning_rate": 2.959352909267552e-05, "epoch": 0.34741658891998756, "percentage": 34.74, "elapsed_time": "7:11:49", "remaining_time": "13:31:05"} +{"current_steps": 1956, "total_steps": 5627, "loss": 1.3915, "learning_rate": 2.958362962777675e-05, "epoch": 0.3475942956150873, "percentage": 34.76, "elapsed_time": "7:12:02", "remaining_time": "13:30:51"} +{"current_steps": 1957, "total_steps": 5627, "loss": 1.3783, "learning_rate": 2.9573727114145162e-05, "epoch": 0.347772002310187, "percentage": 34.78, "elapsed_time": "7:12:16", "remaining_time": "13:30:38"} +{"current_steps": 1958, "total_steps": 5627, "loss": 1.3632, "learning_rate": 2.956382155493094e-05, "epoch": 0.34794970900528677, "percentage": 34.8, "elapsed_time": "7:12:29", "remaining_time": "13:30:25"} +{"current_steps": 1959, "total_steps": 5627, "loss": 1.3589, "learning_rate": 2.9553912953285226e-05, "epoch": 0.3481274157003865, "percentage": 34.81, "elapsed_time": "7:12:42", "remaining_time": "13:30:11"} +{"current_steps": 1960, "total_steps": 5627, "loss": 1.3428, "learning_rate": 2.9544001312360126e-05, "epoch": 0.3483051223954863, "percentage": 34.83, "elapsed_time": "7:12:55", "remaining_time": "13:29:58"} +{"current_steps": 1961, "total_steps": 5627, "loss": 1.3607, "learning_rate": 2.9534086635308728e-05, "epoch": 0.348482829090586, "percentage": 34.85, "elapsed_time": "7:13:08", "remaining_time": "13:29:45"} +{"current_steps": 1962, "total_steps": 5627, "loss": 1.3848, "learning_rate": 2.9524168925285077e-05, "epoch": 0.34866053578568573, "percentage": 34.87, "elapsed_time": "7:13:22", "remaining_time": "13:29:31"} +{"current_steps": 1963, "total_steps": 5627, "loss": 1.4168, "learning_rate": 2.951424818544418e-05, "epoch": 0.3488382424807855, "percentage": 34.89, "elapsed_time": "7:13:35", "remaining_time": "13:29:18"} +{"current_steps": 1964, "total_steps": 5627, "loss": 1.3604, "learning_rate": 2.9504324418942015e-05, "epoch": 0.3490159491758852, "percentage": 34.9, "elapsed_time": "7:13:48", "remaining_time": "13:29:05"} +{"current_steps": 1965, "total_steps": 5627, "loss": 1.431, "learning_rate": 2.949439762893551e-05, "epoch": 0.34919365587098494, "percentage": 34.92, "elapsed_time": "7:14:01", "remaining_time": "13:28:51"} +{"current_steps": 1966, "total_steps": 5627, "loss": 1.3869, "learning_rate": 2.9484467818582576e-05, "epoch": 0.3493713625660847, "percentage": 34.94, "elapsed_time": "7:14:14", "remaining_time": "13:28:38"} +{"current_steps": 1967, "total_steps": 5627, "loss": 1.368, "learning_rate": 2.947453499104206e-05, "epoch": 0.3495490692611844, "percentage": 34.96, "elapsed_time": "7:14:27", "remaining_time": "13:28:24"} +{"current_steps": 1968, "total_steps": 5627, "loss": 1.3765, "learning_rate": 2.9464599149473786e-05, "epoch": 0.34972677595628415, "percentage": 34.97, "elapsed_time": "7:14:41", "remaining_time": "13:28:11"} +{"current_steps": 1969, "total_steps": 5627, "loss": 1.3631, "learning_rate": 2.9454660297038535e-05, "epoch": 0.3499044826513839, "percentage": 34.99, "elapsed_time": "7:14:54", "remaining_time": "13:27:57"} +{"current_steps": 1970, "total_steps": 5627, "loss": 1.3509, "learning_rate": 2.9444718436898045e-05, "epoch": 0.3500821893464836, "percentage": 35.01, "elapsed_time": "7:15:07", "remaining_time": "13:27:44"} +{"current_steps": 1971, "total_steps": 5627, "loss": 1.3866, "learning_rate": 2.9434773572215e-05, "epoch": 0.35025989604158336, "percentage": 35.03, "elapsed_time": "7:15:20", "remaining_time": "13:27:31"} +{"current_steps": 1972, "total_steps": 5627, "loss": 1.4072, "learning_rate": 2.9424825706153047e-05, "epoch": 0.3504376027366831, "percentage": 35.05, "elapsed_time": "7:15:33", "remaining_time": "13:27:17"} +{"current_steps": 1973, "total_steps": 5627, "loss": 1.3617, "learning_rate": 2.94148748418768e-05, "epoch": 0.3506153094317828, "percentage": 35.06, "elapsed_time": "7:15:47", "remaining_time": "13:27:04"} +{"current_steps": 1974, "total_steps": 5627, "loss": 1.3893, "learning_rate": 2.940492098255182e-05, "epoch": 0.3507930161268826, "percentage": 35.08, "elapsed_time": "7:16:00", "remaining_time": "13:26:51"} +{"current_steps": 1975, "total_steps": 5627, "loss": 1.3853, "learning_rate": 2.9394964131344595e-05, "epoch": 0.35097072282198233, "percentage": 35.1, "elapsed_time": "7:16:13", "remaining_time": "13:26:37"} +{"current_steps": 1976, "total_steps": 5627, "loss": 1.3677, "learning_rate": 2.9385004291422605e-05, "epoch": 0.3511484295170821, "percentage": 35.12, "elapsed_time": "7:16:26", "remaining_time": "13:26:24"} +{"current_steps": 1977, "total_steps": 5627, "loss": 1.3609, "learning_rate": 2.9375041465954255e-05, "epoch": 0.3513261362121818, "percentage": 35.13, "elapsed_time": "7:16:39", "remaining_time": "13:26:10"} +{"current_steps": 1978, "total_steps": 5627, "loss": 1.3928, "learning_rate": 2.9365075658108916e-05, "epoch": 0.35150384290728154, "percentage": 35.15, "elapsed_time": "7:16:52", "remaining_time": "13:25:57"} +{"current_steps": 1979, "total_steps": 5627, "loss": 1.3607, "learning_rate": 2.935510687105688e-05, "epoch": 0.3516815496023813, "percentage": 35.17, "elapsed_time": "7:17:06", "remaining_time": "13:25:44"} +{"current_steps": 1980, "total_steps": 5627, "loss": 1.3829, "learning_rate": 2.9345135107969427e-05, "epoch": 0.351859256297481, "percentage": 35.19, "elapsed_time": "7:17:19", "remaining_time": "13:25:30"} +{"current_steps": 1981, "total_steps": 5627, "loss": 1.3501, "learning_rate": 2.933516037201875e-05, "epoch": 0.35203696299258075, "percentage": 35.21, "elapsed_time": "7:17:32", "remaining_time": "13:25:17"} +{"current_steps": 1982, "total_steps": 5627, "loss": 1.3645, "learning_rate": 2.9325182666378e-05, "epoch": 0.3522146696876805, "percentage": 35.22, "elapsed_time": "7:17:45", "remaining_time": "13:25:04"} +{"current_steps": 1983, "total_steps": 5627, "loss": 1.3921, "learning_rate": 2.9315201994221283e-05, "epoch": 0.3523923763827802, "percentage": 35.24, "elapsed_time": "7:17:59", "remaining_time": "13:24:50"} +{"current_steps": 1984, "total_steps": 5627, "loss": 1.3691, "learning_rate": 2.9305218358723625e-05, "epoch": 0.35257008307787996, "percentage": 35.26, "elapsed_time": "7:18:12", "remaining_time": "13:24:37"} +{"current_steps": 1985, "total_steps": 5627, "loss": 1.438, "learning_rate": 2.929523176306102e-05, "epoch": 0.3527477897729797, "percentage": 35.28, "elapsed_time": "7:18:25", "remaining_time": "13:24:24"} +{"current_steps": 1986, "total_steps": 5627, "loss": 1.3587, "learning_rate": 2.928524221041038e-05, "epoch": 0.3529254964680794, "percentage": 35.29, "elapsed_time": "7:18:38", "remaining_time": "13:24:10"} +{"current_steps": 1987, "total_steps": 5627, "loss": 1.3764, "learning_rate": 2.9275249703949578e-05, "epoch": 0.35310320316317917, "percentage": 35.31, "elapsed_time": "7:18:51", "remaining_time": "13:23:57"} +{"current_steps": 1988, "total_steps": 5627, "loss": 1.4131, "learning_rate": 2.9265254246857422e-05, "epoch": 0.3532809098582789, "percentage": 35.33, "elapsed_time": "7:19:04", "remaining_time": "13:23:43"} +{"current_steps": 1989, "total_steps": 5627, "loss": 1.4477, "learning_rate": 2.9255255842313643e-05, "epoch": 0.3534586165533786, "percentage": 35.35, "elapsed_time": "7:19:17", "remaining_time": "13:23:30"} +{"current_steps": 1990, "total_steps": 5627, "loss": 1.3864, "learning_rate": 2.9245254493498932e-05, "epoch": 0.3536363232484784, "percentage": 35.37, "elapsed_time": "7:19:31", "remaining_time": "13:23:16"} +{"current_steps": 1991, "total_steps": 5627, "loss": 1.4094, "learning_rate": 2.9235250203594897e-05, "epoch": 0.35381402994357813, "percentage": 35.38, "elapsed_time": "7:19:44", "remaining_time": "13:23:03"} +{"current_steps": 1992, "total_steps": 5627, "loss": 1.36, "learning_rate": 2.9225242975784097e-05, "epoch": 0.3539917366386779, "percentage": 35.4, "elapsed_time": "7:19:57", "remaining_time": "13:22:50"} +{"current_steps": 1993, "total_steps": 5627, "loss": 1.3977, "learning_rate": 2.921523281325002e-05, "epoch": 0.3541694433337776, "percentage": 35.42, "elapsed_time": "7:20:10", "remaining_time": "13:22:36"} +{"current_steps": 1994, "total_steps": 5627, "loss": 1.3853, "learning_rate": 2.9205219719177083e-05, "epoch": 0.35434715002887734, "percentage": 35.44, "elapsed_time": "7:20:23", "remaining_time": "13:22:23"} +{"current_steps": 1995, "total_steps": 5627, "loss": 1.3401, "learning_rate": 2.9195203696750643e-05, "epoch": 0.3545248567239771, "percentage": 35.45, "elapsed_time": "7:20:37", "remaining_time": "13:22:10"} +{"current_steps": 1996, "total_steps": 5627, "loss": 1.3031, "learning_rate": 2.918518474915698e-05, "epoch": 0.3547025634190768, "percentage": 35.47, "elapsed_time": "7:20:50", "remaining_time": "13:21:56"} +{"current_steps": 1997, "total_steps": 5627, "loss": 1.3951, "learning_rate": 2.917516287958332e-05, "epoch": 0.35488027011417655, "percentage": 35.49, "elapsed_time": "7:21:03", "remaining_time": "13:21:43"} +{"current_steps": 1998, "total_steps": 5627, "loss": 1.323, "learning_rate": 2.9165138091217798e-05, "epoch": 0.3550579768092763, "percentage": 35.51, "elapsed_time": "7:21:16", "remaining_time": "13:21:29"} +{"current_steps": 1999, "total_steps": 5627, "loss": 1.3425, "learning_rate": 2.9155110387249486e-05, "epoch": 0.355235683504376, "percentage": 35.53, "elapsed_time": "7:21:29", "remaining_time": "13:21:16"} +{"current_steps": 2000, "total_steps": 5627, "loss": 1.3716, "learning_rate": 2.9145079770868398e-05, "epoch": 0.35541339019947576, "percentage": 35.54, "elapsed_time": "7:21:42", "remaining_time": "13:21:02"} +{"current_steps": 2001, "total_steps": 5627, "loss": 1.3785, "learning_rate": 2.913504624526545e-05, "epoch": 0.3555910968945755, "percentage": 35.56, "elapsed_time": "7:22:12", "remaining_time": "13:21:19"} +{"current_steps": 2002, "total_steps": 5627, "loss": 1.3403, "learning_rate": 2.91250098136325e-05, "epoch": 0.3557688035896752, "percentage": 35.58, "elapsed_time": "7:22:25", "remaining_time": "13:21:06"} +{"current_steps": 2003, "total_steps": 5627, "loss": 1.3743, "learning_rate": 2.911497047916232e-05, "epoch": 0.355946510284775, "percentage": 35.6, "elapsed_time": "7:22:39", "remaining_time": "13:20:53"} +{"current_steps": 2004, "total_steps": 5627, "loss": 1.3898, "learning_rate": 2.9104928245048624e-05, "epoch": 0.35612421697987473, "percentage": 35.61, "elapsed_time": "7:22:52", "remaining_time": "13:20:39"} +{"current_steps": 2005, "total_steps": 5627, "loss": 1.3447, "learning_rate": 2.909488311448602e-05, "epoch": 0.35630192367497443, "percentage": 35.63, "elapsed_time": "7:23:05", "remaining_time": "13:20:26"} +{"current_steps": 2006, "total_steps": 5627, "loss": 1.4281, "learning_rate": 2.9084835090670065e-05, "epoch": 0.3564796303700742, "percentage": 35.65, "elapsed_time": "7:23:18", "remaining_time": "13:20:13"} +{"current_steps": 2007, "total_steps": 5627, "loss": 1.3405, "learning_rate": 2.907478417679722e-05, "epoch": 0.35665733706517394, "percentage": 35.67, "elapsed_time": "7:23:32", "remaining_time": "13:19:59"} +{"current_steps": 2008, "total_steps": 5627, "loss": 1.3707, "learning_rate": 2.9064730376064866e-05, "epoch": 0.3568350437602737, "percentage": 35.69, "elapsed_time": "7:23:45", "remaining_time": "13:19:46"} +{"current_steps": 2009, "total_steps": 5627, "loss": 1.3933, "learning_rate": 2.9054673691671317e-05, "epoch": 0.3570127504553734, "percentage": 35.7, "elapsed_time": "7:23:58", "remaining_time": "13:19:33"} +{"current_steps": 2010, "total_steps": 5627, "loss": 1.3729, "learning_rate": 2.9044614126815775e-05, "epoch": 0.35719045715047315, "percentage": 35.72, "elapsed_time": "7:24:11", "remaining_time": "13:19:19"} +{"current_steps": 2011, "total_steps": 5627, "loss": 1.3852, "learning_rate": 2.90345516846984e-05, "epoch": 0.3573681638455729, "percentage": 35.74, "elapsed_time": "7:24:24", "remaining_time": "13:19:06"} +{"current_steps": 2012, "total_steps": 5627, "loss": 1.386, "learning_rate": 2.9024486368520218e-05, "epoch": 0.3575458705406726, "percentage": 35.76, "elapsed_time": "7:24:38", "remaining_time": "13:18:53"} +{"current_steps": 2013, "total_steps": 5627, "loss": 1.3927, "learning_rate": 2.9014418181483216e-05, "epoch": 0.35772357723577236, "percentage": 35.77, "elapsed_time": "7:24:51", "remaining_time": "13:18:39"} +{"current_steps": 2014, "total_steps": 5627, "loss": 1.4208, "learning_rate": 2.9004347126790266e-05, "epoch": 0.3579012839308721, "percentage": 35.79, "elapsed_time": "7:25:04", "remaining_time": "13:18:26"} +{"current_steps": 2015, "total_steps": 5627, "loss": 1.4005, "learning_rate": 2.8994273207645164e-05, "epoch": 0.3580789906259718, "percentage": 35.81, "elapsed_time": "7:25:17", "remaining_time": "13:18:12"} +{"current_steps": 2016, "total_steps": 5627, "loss": 1.3768, "learning_rate": 2.8984196427252606e-05, "epoch": 0.35825669732107157, "percentage": 35.83, "elapsed_time": "7:25:30", "remaining_time": "13:17:59"} +{"current_steps": 2017, "total_steps": 5627, "loss": 1.3687, "learning_rate": 2.8974116788818207e-05, "epoch": 0.3584344040161713, "percentage": 35.85, "elapsed_time": "7:25:44", "remaining_time": "13:17:46"} +{"current_steps": 2018, "total_steps": 5627, "loss": 1.3593, "learning_rate": 2.8964034295548497e-05, "epoch": 0.358612110711271, "percentage": 35.86, "elapsed_time": "7:25:57", "remaining_time": "13:17:32"} +{"current_steps": 2019, "total_steps": 5627, "loss": 1.3423, "learning_rate": 2.8953948950650893e-05, "epoch": 0.3587898174063708, "percentage": 35.88, "elapsed_time": "7:26:10", "remaining_time": "13:17:19"} +{"current_steps": 2020, "total_steps": 5627, "loss": 1.349, "learning_rate": 2.8943860757333754e-05, "epoch": 0.35896752410147054, "percentage": 35.9, "elapsed_time": "7:26:23", "remaining_time": "13:17:06"} +{"current_steps": 2021, "total_steps": 5627, "loss": 1.2953, "learning_rate": 2.89337697188063e-05, "epoch": 0.35914523079657024, "percentage": 35.92, "elapsed_time": "7:26:36", "remaining_time": "13:16:52"} +{"current_steps": 2022, "total_steps": 5627, "loss": 1.4019, "learning_rate": 2.89236758382787e-05, "epoch": 0.35932293749167, "percentage": 35.93, "elapsed_time": "7:26:50", "remaining_time": "13:16:39"} +{"current_steps": 2023, "total_steps": 5627, "loss": 1.3873, "learning_rate": 2.8913579118961993e-05, "epoch": 0.35950064418676975, "percentage": 35.95, "elapsed_time": "7:27:03", "remaining_time": "13:16:26"} +{"current_steps": 2024, "total_steps": 5627, "loss": 1.3305, "learning_rate": 2.8903479564068138e-05, "epoch": 0.3596783508818695, "percentage": 35.97, "elapsed_time": "7:27:16", "remaining_time": "13:16:12"} +{"current_steps": 2025, "total_steps": 5627, "loss": 1.4158, "learning_rate": 2.8893377176810004e-05, "epoch": 0.3598560575769692, "percentage": 35.99, "elapsed_time": "7:27:29", "remaining_time": "13:15:59"} +{"current_steps": 2026, "total_steps": 5627, "loss": 1.3914, "learning_rate": 2.888327196040134e-05, "epoch": 0.36003376427206896, "percentage": 36.0, "elapsed_time": "7:27:42", "remaining_time": "13:15:45"} +{"current_steps": 2027, "total_steps": 5627, "loss": 1.3464, "learning_rate": 2.8873163918056808e-05, "epoch": 0.3602114709671687, "percentage": 36.02, "elapsed_time": "7:27:56", "remaining_time": "13:15:32"} +{"current_steps": 2028, "total_steps": 5627, "loss": 1.3674, "learning_rate": 2.886305305299196e-05, "epoch": 0.3603891776622684, "percentage": 36.04, "elapsed_time": "7:28:09", "remaining_time": "13:15:19"} +{"current_steps": 2029, "total_steps": 5627, "loss": 1.3692, "learning_rate": 2.8852939368423265e-05, "epoch": 0.36056688435736817, "percentage": 36.06, "elapsed_time": "7:28:22", "remaining_time": "13:15:05"} +{"current_steps": 2030, "total_steps": 5627, "loss": 1.3818, "learning_rate": 2.8842822867568073e-05, "epoch": 0.3607445910524679, "percentage": 36.08, "elapsed_time": "7:28:35", "remaining_time": "13:14:52"} +{"current_steps": 2031, "total_steps": 5627, "loss": 1.3663, "learning_rate": 2.883270355364462e-05, "epoch": 0.3609222977475676, "percentage": 36.09, "elapsed_time": "7:28:48", "remaining_time": "13:14:39"} +{"current_steps": 2032, "total_steps": 5627, "loss": 1.3642, "learning_rate": 2.8822581429872066e-05, "epoch": 0.3611000044426674, "percentage": 36.11, "elapsed_time": "7:29:02", "remaining_time": "13:14:25"} +{"current_steps": 2033, "total_steps": 5627, "loss": 1.3638, "learning_rate": 2.881245649947045e-05, "epoch": 0.36127771113776713, "percentage": 36.13, "elapsed_time": "7:29:15", "remaining_time": "13:14:12"} +{"current_steps": 2034, "total_steps": 5627, "loss": 1.3825, "learning_rate": 2.8802328765660684e-05, "epoch": 0.36145541783286683, "percentage": 36.15, "elapsed_time": "7:29:28", "remaining_time": "13:13:59"} +{"current_steps": 2035, "total_steps": 5627, "loss": 1.4095, "learning_rate": 2.8792198231664605e-05, "epoch": 0.3616331245279666, "percentage": 36.16, "elapsed_time": "7:29:41", "remaining_time": "13:13:45"} +{"current_steps": 2036, "total_steps": 5627, "loss": 1.3833, "learning_rate": 2.8782064900704924e-05, "epoch": 0.36181083122306634, "percentage": 36.18, "elapsed_time": "7:29:54", "remaining_time": "13:13:32"} +{"current_steps": 2037, "total_steps": 5627, "loss": 1.4015, "learning_rate": 2.8771928776005248e-05, "epoch": 0.36198853791816604, "percentage": 36.2, "elapsed_time": "7:30:07", "remaining_time": "13:13:18"} +{"current_steps": 2038, "total_steps": 5627, "loss": 1.3261, "learning_rate": 2.8761789860790066e-05, "epoch": 0.3621662446132658, "percentage": 36.22, "elapsed_time": "7:30:21", "remaining_time": "13:13:05"} +{"current_steps": 2039, "total_steps": 5627, "loss": 1.3957, "learning_rate": 2.875164815828475e-05, "epoch": 0.36234395130836555, "percentage": 36.24, "elapsed_time": "7:30:34", "remaining_time": "13:12:51"} +{"current_steps": 2040, "total_steps": 5627, "loss": 1.3897, "learning_rate": 2.8741503671715576e-05, "epoch": 0.3625216580034653, "percentage": 36.25, "elapsed_time": "7:30:47", "remaining_time": "13:12:38"} +{"current_steps": 2041, "total_steps": 5627, "loss": 1.352, "learning_rate": 2.8731356404309694e-05, "epoch": 0.362699364698565, "percentage": 36.27, "elapsed_time": "7:31:00", "remaining_time": "13:12:25"} +{"current_steps": 2042, "total_steps": 5627, "loss": 1.3088, "learning_rate": 2.8721206359295135e-05, "epoch": 0.36287707139366476, "percentage": 36.29, "elapsed_time": "7:31:13", "remaining_time": "13:12:11"} +{"current_steps": 2043, "total_steps": 5627, "loss": 1.3525, "learning_rate": 2.871105353990083e-05, "epoch": 0.3630547780887645, "percentage": 36.31, "elapsed_time": "7:31:27", "remaining_time": "13:11:58"} +{"current_steps": 2044, "total_steps": 5627, "loss": 1.3345, "learning_rate": 2.870089794935657e-05, "epoch": 0.3632324847838642, "percentage": 36.32, "elapsed_time": "7:31:40", "remaining_time": "13:11:45"} +{"current_steps": 2045, "total_steps": 5627, "loss": 1.3423, "learning_rate": 2.869073959089305e-05, "epoch": 0.363410191478964, "percentage": 36.34, "elapsed_time": "7:31:53", "remaining_time": "13:11:31"} +{"current_steps": 2046, "total_steps": 5627, "loss": 1.3707, "learning_rate": 2.8680578467741823e-05, "epoch": 0.36358789817406373, "percentage": 36.36, "elapsed_time": "7:32:06", "remaining_time": "13:11:18"} +{"current_steps": 2047, "total_steps": 5627, "loss": 1.3375, "learning_rate": 2.867041458313534e-05, "epoch": 0.36376560486916343, "percentage": 36.38, "elapsed_time": "7:32:19", "remaining_time": "13:11:04"} +{"current_steps": 2048, "total_steps": 5627, "loss": 1.4015, "learning_rate": 2.8660247940306924e-05, "epoch": 0.3639433115642632, "percentage": 36.4, "elapsed_time": "7:32:33", "remaining_time": "13:10:51"} +{"current_steps": 2049, "total_steps": 5627, "loss": 1.3855, "learning_rate": 2.865007854249078e-05, "epoch": 0.36412101825936294, "percentage": 36.41, "elapsed_time": "7:32:46", "remaining_time": "13:10:38"} +{"current_steps": 2050, "total_steps": 5627, "loss": 1.3376, "learning_rate": 2.863990639292198e-05, "epoch": 0.36429872495446264, "percentage": 36.43, "elapsed_time": "7:32:59", "remaining_time": "13:10:24"} +{"current_steps": 2051, "total_steps": 5627, "loss": 1.3714, "learning_rate": 2.862973149483647e-05, "epoch": 0.3644764316495624, "percentage": 36.45, "elapsed_time": "7:33:12", "remaining_time": "13:10:11"} +{"current_steps": 2052, "total_steps": 5627, "loss": 1.3569, "learning_rate": 2.8619553851471082e-05, "epoch": 0.36465413834466215, "percentage": 36.47, "elapsed_time": "7:33:25", "remaining_time": "13:09:57"} +{"current_steps": 2053, "total_steps": 5627, "loss": 1.4209, "learning_rate": 2.860937346606352e-05, "epoch": 0.36483184503976185, "percentage": 36.48, "elapsed_time": "7:33:38", "remaining_time": "13:09:44"} +{"current_steps": 2054, "total_steps": 5627, "loss": 1.3137, "learning_rate": 2.8599190341852348e-05, "epoch": 0.3650095517348616, "percentage": 36.5, "elapsed_time": "7:33:52", "remaining_time": "13:09:31"} +{"current_steps": 2055, "total_steps": 5627, "loss": 1.3759, "learning_rate": 2.8589004482077016e-05, "epoch": 0.36518725842996136, "percentage": 36.52, "elapsed_time": "7:34:05", "remaining_time": "13:09:17"} +{"current_steps": 2056, "total_steps": 5627, "loss": 1.3783, "learning_rate": 2.8578815889977835e-05, "epoch": 0.3653649651250611, "percentage": 36.54, "elapsed_time": "7:34:18", "remaining_time": "13:09:04"} +{"current_steps": 2057, "total_steps": 5627, "loss": 1.3452, "learning_rate": 2.856862456879599e-05, "epoch": 0.3655426718201608, "percentage": 36.56, "elapsed_time": "7:34:31", "remaining_time": "13:08:51"} +{"current_steps": 2058, "total_steps": 5627, "loss": 1.4045, "learning_rate": 2.8558430521773525e-05, "epoch": 0.36572037851526057, "percentage": 36.57, "elapsed_time": "7:34:45", "remaining_time": "13:08:37"} +{"current_steps": 2059, "total_steps": 5627, "loss": 1.3678, "learning_rate": 2.854823375215336e-05, "epoch": 0.3658980852103603, "percentage": 36.59, "elapsed_time": "7:34:58", "remaining_time": "13:08:24"} +{"current_steps": 2060, "total_steps": 5627, "loss": 1.3442, "learning_rate": 2.853803426317929e-05, "epoch": 0.36607579190546, "percentage": 36.61, "elapsed_time": "7:35:11", "remaining_time": "13:08:11"} +{"current_steps": 2061, "total_steps": 5627, "loss": 1.3578, "learning_rate": 2.8527832058095946e-05, "epoch": 0.3662534986005598, "percentage": 36.63, "elapsed_time": "7:35:24", "remaining_time": "13:07:57"} +{"current_steps": 2062, "total_steps": 5627, "loss": 1.4011, "learning_rate": 2.8517627140148855e-05, "epoch": 0.36643120529565953, "percentage": 36.64, "elapsed_time": "7:35:37", "remaining_time": "13:07:44"} +{"current_steps": 2063, "total_steps": 5627, "loss": 1.3462, "learning_rate": 2.8507419512584396e-05, "epoch": 0.36660891199075923, "percentage": 36.66, "elapsed_time": "7:35:50", "remaining_time": "13:07:31"} +{"current_steps": 2064, "total_steps": 5627, "loss": 1.3793, "learning_rate": 2.8497209178649793e-05, "epoch": 0.366786618685859, "percentage": 36.68, "elapsed_time": "7:36:04", "remaining_time": "13:07:17"} +{"current_steps": 2065, "total_steps": 5627, "loss": 1.3531, "learning_rate": 2.848699614159316e-05, "epoch": 0.36696432538095874, "percentage": 36.7, "elapsed_time": "7:36:17", "remaining_time": "13:07:04"} +{"current_steps": 2066, "total_steps": 5627, "loss": 1.3764, "learning_rate": 2.847678040466344e-05, "epoch": 0.36714203207605844, "percentage": 36.72, "elapsed_time": "7:36:30", "remaining_time": "13:06:51"} +{"current_steps": 2067, "total_steps": 5627, "loss": 1.3326, "learning_rate": 2.8466561971110466e-05, "epoch": 0.3673197387711582, "percentage": 36.73, "elapsed_time": "7:36:43", "remaining_time": "13:06:37"} +{"current_steps": 2068, "total_steps": 5627, "loss": 1.3865, "learning_rate": 2.8456340844184907e-05, "epoch": 0.36749744546625795, "percentage": 36.75, "elapsed_time": "7:36:57", "remaining_time": "13:06:24"} +{"current_steps": 2069, "total_steps": 5627, "loss": 1.3735, "learning_rate": 2.84461170271383e-05, "epoch": 0.36767515216135765, "percentage": 36.77, "elapsed_time": "7:37:10", "remaining_time": "13:06:11"} +{"current_steps": 2070, "total_steps": 5627, "loss": 1.3802, "learning_rate": 2.8435890523223025e-05, "epoch": 0.3678528588564574, "percentage": 36.79, "elapsed_time": "7:37:23", "remaining_time": "13:05:57"} +{"current_steps": 2071, "total_steps": 5627, "loss": 1.3678, "learning_rate": 2.8425661335692338e-05, "epoch": 0.36803056555155717, "percentage": 36.8, "elapsed_time": "7:37:36", "remaining_time": "13:05:44"} +{"current_steps": 2072, "total_steps": 5627, "loss": 1.3879, "learning_rate": 2.8415429467800323e-05, "epoch": 0.3682082722466569, "percentage": 36.82, "elapsed_time": "7:37:49", "remaining_time": "13:05:31"} +{"current_steps": 2073, "total_steps": 5627, "loss": 1.3699, "learning_rate": 2.8405194922801932e-05, "epoch": 0.3683859789417566, "percentage": 36.84, "elapsed_time": "7:38:03", "remaining_time": "13:05:17"} +{"current_steps": 2074, "total_steps": 5627, "loss": 1.3555, "learning_rate": 2.8394957703952976e-05, "epoch": 0.3685636856368564, "percentage": 36.86, "elapsed_time": "7:38:16", "remaining_time": "13:05:04"} +{"current_steps": 2075, "total_steps": 5627, "loss": 1.3893, "learning_rate": 2.8384717814510097e-05, "epoch": 0.36874139233195613, "percentage": 36.88, "elapsed_time": "7:38:29", "remaining_time": "13:04:50"} +{"current_steps": 2076, "total_steps": 5627, "loss": 1.3309, "learning_rate": 2.8374475257730797e-05, "epoch": 0.36891909902705583, "percentage": 36.89, "elapsed_time": "7:38:42", "remaining_time": "13:04:37"} +{"current_steps": 2077, "total_steps": 5627, "loss": 1.3821, "learning_rate": 2.836423003687343e-05, "epoch": 0.3690968057221556, "percentage": 36.91, "elapsed_time": "7:38:55", "remaining_time": "13:04:23"} +{"current_steps": 2078, "total_steps": 5627, "loss": 1.3489, "learning_rate": 2.8353982155197192e-05, "epoch": 0.36927451241725534, "percentage": 36.93, "elapsed_time": "7:39:08", "remaining_time": "13:04:10"} +{"current_steps": 2079, "total_steps": 5627, "loss": 1.373, "learning_rate": 2.8343731615962135e-05, "epoch": 0.36945221911235504, "percentage": 36.95, "elapsed_time": "7:39:22", "remaining_time": "13:03:57"} +{"current_steps": 2080, "total_steps": 5627, "loss": 1.3115, "learning_rate": 2.833347842242913e-05, "epoch": 0.3696299258074548, "percentage": 36.96, "elapsed_time": "7:39:35", "remaining_time": "13:03:43"} +{"current_steps": 2081, "total_steps": 5627, "loss": 1.3603, "learning_rate": 2.8323222577859917e-05, "epoch": 0.36980763250255455, "percentage": 36.98, "elapsed_time": "7:39:48", "remaining_time": "13:03:30"} +{"current_steps": 2082, "total_steps": 5627, "loss": 1.3201, "learning_rate": 2.8312964085517086e-05, "epoch": 0.36998533919765425, "percentage": 37.0, "elapsed_time": "7:40:01", "remaining_time": "13:03:17"} +{"current_steps": 2083, "total_steps": 5627, "loss": 1.3853, "learning_rate": 2.8302702948664044e-05, "epoch": 0.370163045892754, "percentage": 37.02, "elapsed_time": "7:40:14", "remaining_time": "13:03:03"} +{"current_steps": 2084, "total_steps": 5627, "loss": 1.3559, "learning_rate": 2.8292439170565056e-05, "epoch": 0.37034075258785376, "percentage": 37.04, "elapsed_time": "7:40:27", "remaining_time": "13:02:50"} +{"current_steps": 2085, "total_steps": 5627, "loss": 1.3561, "learning_rate": 2.8282172754485214e-05, "epoch": 0.37051845928295346, "percentage": 37.05, "elapsed_time": "7:40:41", "remaining_time": "13:02:36"} +{"current_steps": 2086, "total_steps": 5627, "loss": 1.3449, "learning_rate": 2.8271903703690474e-05, "epoch": 0.3706961659780532, "percentage": 37.07, "elapsed_time": "7:40:54", "remaining_time": "13:02:23"} +{"current_steps": 2087, "total_steps": 5627, "loss": 1.3624, "learning_rate": 2.8261632021447608e-05, "epoch": 0.37087387267315297, "percentage": 37.09, "elapsed_time": "7:41:07", "remaining_time": "13:02:09"} +{"current_steps": 2088, "total_steps": 5627, "loss": 1.3654, "learning_rate": 2.8251357711024224e-05, "epoch": 0.3710515793682527, "percentage": 37.11, "elapsed_time": "7:41:20", "remaining_time": "13:01:56"} +{"current_steps": 2089, "total_steps": 5627, "loss": 1.3675, "learning_rate": 2.8241080775688777e-05, "epoch": 0.3712292860633524, "percentage": 37.12, "elapsed_time": "7:41:33", "remaining_time": "13:01:43"} +{"current_steps": 2090, "total_steps": 5627, "loss": 1.4043, "learning_rate": 2.823080121871056e-05, "epoch": 0.3714069927584522, "percentage": 37.14, "elapsed_time": "7:41:47", "remaining_time": "13:01:29"} +{"current_steps": 2091, "total_steps": 5627, "loss": 1.3365, "learning_rate": 2.822051904335968e-05, "epoch": 0.37158469945355194, "percentage": 37.16, "elapsed_time": "7:42:00", "remaining_time": "13:01:16"} +{"current_steps": 2092, "total_steps": 5627, "loss": 1.3837, "learning_rate": 2.8210234252907107e-05, "epoch": 0.37176240614865164, "percentage": 37.18, "elapsed_time": "7:42:13", "remaining_time": "13:01:03"} +{"current_steps": 2093, "total_steps": 5627, "loss": 1.4086, "learning_rate": 2.8199946850624614e-05, "epoch": 0.3719401128437514, "percentage": 37.2, "elapsed_time": "7:42:26", "remaining_time": "13:00:49"} +{"current_steps": 2094, "total_steps": 5627, "loss": 1.4071, "learning_rate": 2.818965683978482e-05, "epoch": 0.37211781953885115, "percentage": 37.21, "elapsed_time": "7:42:39", "remaining_time": "13:00:36"} +{"current_steps": 2095, "total_steps": 5627, "loss": 1.3553, "learning_rate": 2.8179364223661176e-05, "epoch": 0.37229552623395085, "percentage": 37.23, "elapsed_time": "7:42:52", "remaining_time": "13:00:22"} +{"current_steps": 2096, "total_steps": 5627, "loss": 1.396, "learning_rate": 2.8169069005527947e-05, "epoch": 0.3724732329290506, "percentage": 37.25, "elapsed_time": "7:43:06", "remaining_time": "13:00:09"} +{"current_steps": 2097, "total_steps": 5627, "loss": 1.383, "learning_rate": 2.8158771188660244e-05, "epoch": 0.37265093962415036, "percentage": 37.27, "elapsed_time": "7:43:19", "remaining_time": "12:59:56"} +{"current_steps": 2098, "total_steps": 5627, "loss": 1.4306, "learning_rate": 2.8148470776333988e-05, "epoch": 0.37282864631925006, "percentage": 37.28, "elapsed_time": "7:43:32", "remaining_time": "12:59:42"} +{"current_steps": 2099, "total_steps": 5627, "loss": 1.3832, "learning_rate": 2.813816777182595e-05, "epoch": 0.3730063530143498, "percentage": 37.3, "elapsed_time": "7:43:45", "remaining_time": "12:59:29"} +{"current_steps": 2100, "total_steps": 5627, "loss": 1.3783, "learning_rate": 2.8127862178413692e-05, "epoch": 0.37318405970944957, "percentage": 37.32, "elapsed_time": "7:43:58", "remaining_time": "12:59:16"} +{"current_steps": 2101, "total_steps": 5627, "loss": 1.4201, "learning_rate": 2.8117553999375626e-05, "epoch": 0.37336176640454927, "percentage": 37.34, "elapsed_time": "7:44:12", "remaining_time": "12:59:02"} +{"current_steps": 2102, "total_steps": 5627, "loss": 1.3546, "learning_rate": 2.8107243237990974e-05, "epoch": 0.373539473099649, "percentage": 37.36, "elapsed_time": "7:44:25", "remaining_time": "12:58:49"} +{"current_steps": 2103, "total_steps": 5627, "loss": 1.3723, "learning_rate": 2.8096929897539782e-05, "epoch": 0.3737171797947488, "percentage": 37.37, "elapsed_time": "7:44:38", "remaining_time": "12:58:36"} +{"current_steps": 2104, "total_steps": 5627, "loss": 1.3694, "learning_rate": 2.8086613981302925e-05, "epoch": 0.37389488648984853, "percentage": 37.39, "elapsed_time": "7:44:51", "remaining_time": "12:58:23"} +{"current_steps": 2105, "total_steps": 5627, "loss": 1.361, "learning_rate": 2.8076295492562077e-05, "epoch": 0.37407259318494823, "percentage": 37.41, "elapsed_time": "7:45:05", "remaining_time": "12:58:09"} +{"current_steps": 2106, "total_steps": 5627, "loss": 1.3816, "learning_rate": 2.806597443459976e-05, "epoch": 0.374250299880048, "percentage": 37.43, "elapsed_time": "7:45:18", "remaining_time": "12:57:56"} +{"current_steps": 2107, "total_steps": 5627, "loss": 1.3376, "learning_rate": 2.8055650810699286e-05, "epoch": 0.37442800657514774, "percentage": 37.44, "elapsed_time": "7:45:31", "remaining_time": "12:57:42"} +{"current_steps": 2108, "total_steps": 5627, "loss": 1.387, "learning_rate": 2.804532462414479e-05, "epoch": 0.37460571327024744, "percentage": 37.46, "elapsed_time": "7:45:44", "remaining_time": "12:57:29"} +{"current_steps": 2109, "total_steps": 5627, "loss": 1.3401, "learning_rate": 2.803499587822124e-05, "epoch": 0.3747834199653472, "percentage": 37.48, "elapsed_time": "7:45:57", "remaining_time": "12:57:16"} +{"current_steps": 2110, "total_steps": 5627, "loss": 1.4156, "learning_rate": 2.8024664576214387e-05, "epoch": 0.37496112666044695, "percentage": 37.5, "elapsed_time": "7:46:10", "remaining_time": "12:57:02"} +{"current_steps": 2111, "total_steps": 5627, "loss": 1.3434, "learning_rate": 2.801433072141083e-05, "epoch": 0.37513883335554665, "percentage": 37.52, "elapsed_time": "7:46:24", "remaining_time": "12:56:49"} +{"current_steps": 2112, "total_steps": 5627, "loss": 1.356, "learning_rate": 2.800399431709795e-05, "epoch": 0.3753165400506464, "percentage": 37.53, "elapsed_time": "7:46:37", "remaining_time": "12:56:36"} +{"current_steps": 2113, "total_steps": 5627, "loss": 1.3656, "learning_rate": 2.799365536656396e-05, "epoch": 0.37549424674574616, "percentage": 37.55, "elapsed_time": "7:46:50", "remaining_time": "12:56:22"} +{"current_steps": 2114, "total_steps": 5627, "loss": 1.3932, "learning_rate": 2.7983313873097868e-05, "epoch": 0.37567195344084586, "percentage": 37.57, "elapsed_time": "7:47:03", "remaining_time": "12:56:09"} +{"current_steps": 2115, "total_steps": 5627, "loss": 1.3992, "learning_rate": 2.7972969839989495e-05, "epoch": 0.3758496601359456, "percentage": 37.59, "elapsed_time": "7:47:16", "remaining_time": "12:55:55"} +{"current_steps": 2116, "total_steps": 5627, "loss": 1.3428, "learning_rate": 2.796262327052949e-05, "epoch": 0.3760273668310454, "percentage": 37.6, "elapsed_time": "7:47:30", "remaining_time": "12:55:42"} +{"current_steps": 2117, "total_steps": 5627, "loss": 1.358, "learning_rate": 2.7952274168009265e-05, "epoch": 0.3762050735261451, "percentage": 37.62, "elapsed_time": "7:47:43", "remaining_time": "12:55:28"} +{"current_steps": 2118, "total_steps": 5627, "loss": 1.3585, "learning_rate": 2.7941922535721083e-05, "epoch": 0.37638278022124483, "percentage": 37.64, "elapsed_time": "7:47:56", "remaining_time": "12:55:15"} +{"current_steps": 2119, "total_steps": 5627, "loss": 1.39, "learning_rate": 2.793156837695799e-05, "epoch": 0.3765604869163446, "percentage": 37.66, "elapsed_time": "7:48:09", "remaining_time": "12:55:02"} +{"current_steps": 2120, "total_steps": 5627, "loss": 1.3289, "learning_rate": 2.7921211695013836e-05, "epoch": 0.37673819361144434, "percentage": 37.68, "elapsed_time": "7:48:22", "remaining_time": "12:54:48"} +{"current_steps": 2121, "total_steps": 5627, "loss": 1.357, "learning_rate": 2.791085249318328e-05, "epoch": 0.37691590030654404, "percentage": 37.69, "elapsed_time": "7:48:35", "remaining_time": "12:54:35"} +{"current_steps": 2122, "total_steps": 5627, "loss": 1.3774, "learning_rate": 2.7900490774761766e-05, "epoch": 0.3770936070016438, "percentage": 37.71, "elapsed_time": "7:48:49", "remaining_time": "12:54:22"} +{"current_steps": 2123, "total_steps": 5627, "loss": 1.3909, "learning_rate": 2.7890126543045566e-05, "epoch": 0.37727131369674355, "percentage": 37.73, "elapsed_time": "7:49:02", "remaining_time": "12:54:08"} +{"current_steps": 2124, "total_steps": 5627, "loss": 1.3517, "learning_rate": 2.7879759801331733e-05, "epoch": 0.37744902039184325, "percentage": 37.75, "elapsed_time": "7:49:15", "remaining_time": "12:53:55"} +{"current_steps": 2125, "total_steps": 5627, "loss": 1.389, "learning_rate": 2.7869390552918124e-05, "epoch": 0.377626727086943, "percentage": 37.76, "elapsed_time": "7:49:28", "remaining_time": "12:53:42"} +{"current_steps": 2126, "total_steps": 5627, "loss": 1.3201, "learning_rate": 2.785901880110338e-05, "epoch": 0.37780443378204276, "percentage": 37.78, "elapsed_time": "7:49:42", "remaining_time": "12:53:28"} +{"current_steps": 2127, "total_steps": 5627, "loss": 1.335, "learning_rate": 2.7848644549186974e-05, "epoch": 0.37798214047714246, "percentage": 37.8, "elapsed_time": "7:49:55", "remaining_time": "12:53:15"} +{"current_steps": 2128, "total_steps": 5627, "loss": 1.3744, "learning_rate": 2.783826780046913e-05, "epoch": 0.3781598471722422, "percentage": 37.82, "elapsed_time": "7:50:08", "remaining_time": "12:53:02"} +{"current_steps": 2129, "total_steps": 5627, "loss": 1.3407, "learning_rate": 2.782788855825089e-05, "epoch": 0.37833755386734197, "percentage": 37.84, "elapsed_time": "7:50:21", "remaining_time": "12:52:48"} +{"current_steps": 2130, "total_steps": 5627, "loss": 1.3961, "learning_rate": 2.7817506825834093e-05, "epoch": 0.37851526056244167, "percentage": 37.85, "elapsed_time": "7:50:34", "remaining_time": "12:52:35"} +{"current_steps": 2131, "total_steps": 5627, "loss": 1.3789, "learning_rate": 2.780712260652136e-05, "epoch": 0.3786929672575414, "percentage": 37.87, "elapsed_time": "7:50:47", "remaining_time": "12:52:21"} +{"current_steps": 2132, "total_steps": 5627, "loss": 1.3963, "learning_rate": 2.7796735903616107e-05, "epoch": 0.3788706739526412, "percentage": 37.89, "elapsed_time": "7:51:01", "remaining_time": "12:52:08"} +{"current_steps": 2133, "total_steps": 5627, "loss": 1.3872, "learning_rate": 2.7786346720422536e-05, "epoch": 0.3790483806477409, "percentage": 37.91, "elapsed_time": "7:51:14", "remaining_time": "12:51:55"} +{"current_steps": 2134, "total_steps": 5627, "loss": 1.3727, "learning_rate": 2.7775955060245645e-05, "epoch": 0.37922608734284063, "percentage": 37.92, "elapsed_time": "7:51:27", "remaining_time": "12:51:41"} +{"current_steps": 2135, "total_steps": 5627, "loss": 1.3938, "learning_rate": 2.776556092639122e-05, "epoch": 0.3794037940379404, "percentage": 37.94, "elapsed_time": "7:51:40", "remaining_time": "12:51:28"} +{"current_steps": 2136, "total_steps": 5627, "loss": 1.3549, "learning_rate": 2.775516432216582e-05, "epoch": 0.37958150073304014, "percentage": 37.96, "elapsed_time": "7:51:53", "remaining_time": "12:51:15"} +{"current_steps": 2137, "total_steps": 5627, "loss": 1.403, "learning_rate": 2.774476525087681e-05, "epoch": 0.37975920742813984, "percentage": 37.98, "elapsed_time": "7:52:06", "remaining_time": "12:51:01"} +{"current_steps": 2138, "total_steps": 5627, "loss": 1.3898, "learning_rate": 2.773436371583233e-05, "epoch": 0.3799369141232396, "percentage": 38.0, "elapsed_time": "7:52:20", "remaining_time": "12:50:48"} +{"current_steps": 2139, "total_steps": 5627, "loss": 1.417, "learning_rate": 2.77239597203413e-05, "epoch": 0.38011462081833935, "percentage": 38.01, "elapsed_time": "7:52:33", "remaining_time": "12:50:34"} +{"current_steps": 2140, "total_steps": 5627, "loss": 1.3895, "learning_rate": 2.7713553267713416e-05, "epoch": 0.38029232751343905, "percentage": 38.03, "elapsed_time": "7:52:46", "remaining_time": "12:50:21"} +{"current_steps": 2141, "total_steps": 5627, "loss": 1.3688, "learning_rate": 2.7703144361259186e-05, "epoch": 0.3804700342085388, "percentage": 38.05, "elapsed_time": "7:52:59", "remaining_time": "12:50:07"} +{"current_steps": 2142, "total_steps": 5627, "loss": 1.3714, "learning_rate": 2.7692733004289873e-05, "epoch": 0.38064774090363857, "percentage": 38.07, "elapsed_time": "7:53:12", "remaining_time": "12:49:54"} +{"current_steps": 2143, "total_steps": 5627, "loss": 1.4002, "learning_rate": 2.7682319200117524e-05, "epoch": 0.38082544759873826, "percentage": 38.08, "elapsed_time": "7:53:25", "remaining_time": "12:49:41"} +{"current_steps": 2144, "total_steps": 5627, "loss": 1.3497, "learning_rate": 2.767190295205496e-05, "epoch": 0.381003154293838, "percentage": 38.1, "elapsed_time": "7:53:39", "remaining_time": "12:49:27"} +{"current_steps": 2145, "total_steps": 5627, "loss": 1.3516, "learning_rate": 2.766148426341579e-05, "epoch": 0.3811808609889378, "percentage": 38.12, "elapsed_time": "7:53:52", "remaining_time": "12:49:14"} +{"current_steps": 2146, "total_steps": 5627, "loss": 1.3993, "learning_rate": 2.7651063137514405e-05, "epoch": 0.3813585676840375, "percentage": 38.14, "elapsed_time": "7:54:05", "remaining_time": "12:49:01"} +{"current_steps": 2147, "total_steps": 5627, "loss": 1.3683, "learning_rate": 2.764063957766594e-05, "epoch": 0.38153627437913723, "percentage": 38.16, "elapsed_time": "7:54:18", "remaining_time": "12:48:47"} +{"current_steps": 2148, "total_steps": 5627, "loss": 1.3928, "learning_rate": 2.763021358718634e-05, "epoch": 0.381713981074237, "percentage": 38.17, "elapsed_time": "7:54:32", "remaining_time": "12:48:34"} +{"current_steps": 2149, "total_steps": 5627, "loss": 1.3559, "learning_rate": 2.7619785169392303e-05, "epoch": 0.3818916877693367, "percentage": 38.19, "elapsed_time": "7:54:45", "remaining_time": "12:48:21"} +{"current_steps": 2150, "total_steps": 5627, "loss": 1.3561, "learning_rate": 2.7609354327601313e-05, "epoch": 0.38206939446443644, "percentage": 38.21, "elapsed_time": "7:54:58", "remaining_time": "12:48:07"} +{"current_steps": 2151, "total_steps": 5627, "loss": 1.3524, "learning_rate": 2.759892106513161e-05, "epoch": 0.3822471011595362, "percentage": 38.23, "elapsed_time": "7:55:11", "remaining_time": "12:47:54"} +{"current_steps": 2152, "total_steps": 5627, "loss": 1.3582, "learning_rate": 2.7588485385302207e-05, "epoch": 0.38242480785463595, "percentage": 38.24, "elapsed_time": "7:55:24", "remaining_time": "12:47:41"} +{"current_steps": 2153, "total_steps": 5627, "loss": 1.3493, "learning_rate": 2.7578047291432898e-05, "epoch": 0.38260251454973565, "percentage": 38.26, "elapsed_time": "7:55:37", "remaining_time": "12:47:27"} +{"current_steps": 2154, "total_steps": 5627, "loss": 1.3801, "learning_rate": 2.7567606786844233e-05, "epoch": 0.3827802212448354, "percentage": 38.28, "elapsed_time": "7:55:51", "remaining_time": "12:47:14"} +{"current_steps": 2155, "total_steps": 5627, "loss": 1.3431, "learning_rate": 2.7557163874857536e-05, "epoch": 0.38295792793993516, "percentage": 38.3, "elapsed_time": "7:56:04", "remaining_time": "12:47:00"} +{"current_steps": 2156, "total_steps": 5627, "loss": 1.3429, "learning_rate": 2.7546718558794894e-05, "epoch": 0.38313563463503486, "percentage": 38.32, "elapsed_time": "7:56:17", "remaining_time": "12:46:47"} +{"current_steps": 2157, "total_steps": 5627, "loss": 1.4068, "learning_rate": 2.7536270841979153e-05, "epoch": 0.3833133413301346, "percentage": 38.33, "elapsed_time": "7:56:30", "remaining_time": "12:46:34"} +{"current_steps": 2158, "total_steps": 5627, "loss": 1.3737, "learning_rate": 2.752582072773393e-05, "epoch": 0.38349104802523437, "percentage": 38.35, "elapsed_time": "7:56:43", "remaining_time": "12:46:21"} +{"current_steps": 2159, "total_steps": 5627, "loss": 1.3663, "learning_rate": 2.75153682193836e-05, "epoch": 0.38366875472033407, "percentage": 38.37, "elapsed_time": "7:56:57", "remaining_time": "12:46:07"} +{"current_steps": 2160, "total_steps": 5627, "loss": 1.3565, "learning_rate": 2.7504913320253312e-05, "epoch": 0.3838464614154338, "percentage": 38.39, "elapsed_time": "7:57:10", "remaining_time": "12:45:54"} +{"current_steps": 2161, "total_steps": 5627, "loss": 1.3576, "learning_rate": 2.749445603366896e-05, "epoch": 0.3840241681105336, "percentage": 38.4, "elapsed_time": "7:57:23", "remaining_time": "12:45:40"} +{"current_steps": 2162, "total_steps": 5627, "loss": 1.3898, "learning_rate": 2.7483996362957205e-05, "epoch": 0.3842018748056333, "percentage": 38.42, "elapsed_time": "7:57:36", "remaining_time": "12:45:27"} +{"current_steps": 2163, "total_steps": 5627, "loss": 1.3661, "learning_rate": 2.7473534311445463e-05, "epoch": 0.38437958150073304, "percentage": 38.44, "elapsed_time": "7:57:49", "remaining_time": "12:45:13"} +{"current_steps": 2164, "total_steps": 5627, "loss": 1.3618, "learning_rate": 2.746306988246191e-05, "epoch": 0.3845572881958328, "percentage": 38.46, "elapsed_time": "7:58:02", "remaining_time": "12:45:00"} +{"current_steps": 2165, "total_steps": 5627, "loss": 1.3587, "learning_rate": 2.745260307933548e-05, "epoch": 0.3847349948909325, "percentage": 38.48, "elapsed_time": "7:58:16", "remaining_time": "12:44:47"} +{"current_steps": 2166, "total_steps": 5627, "loss": 1.3667, "learning_rate": 2.7442133905395855e-05, "epoch": 0.38491270158603225, "percentage": 38.49, "elapsed_time": "7:58:29", "remaining_time": "12:44:33"} +{"current_steps": 2167, "total_steps": 5627, "loss": 1.384, "learning_rate": 2.7431662363973483e-05, "epoch": 0.385090408281132, "percentage": 38.51, "elapsed_time": "7:58:42", "remaining_time": "12:44:20"} +{"current_steps": 2168, "total_steps": 5627, "loss": 1.347, "learning_rate": 2.7421188458399552e-05, "epoch": 0.38526811497623176, "percentage": 38.53, "elapsed_time": "7:58:55", "remaining_time": "12:44:07"} +{"current_steps": 2169, "total_steps": 5627, "loss": 1.3534, "learning_rate": 2.741071219200601e-05, "epoch": 0.38544582167133146, "percentage": 38.55, "elapsed_time": "7:59:08", "remaining_time": "12:43:53"} +{"current_steps": 2170, "total_steps": 5627, "loss": 1.378, "learning_rate": 2.7400233568125556e-05, "epoch": 0.3856235283664312, "percentage": 38.56, "elapsed_time": "7:59:21", "remaining_time": "12:43:40"} +{"current_steps": 2171, "total_steps": 5627, "loss": 1.3393, "learning_rate": 2.7389752590091637e-05, "epoch": 0.38580123506153097, "percentage": 38.58, "elapsed_time": "7:59:34", "remaining_time": "12:43:26"} +{"current_steps": 2172, "total_steps": 5627, "loss": 1.4025, "learning_rate": 2.7379269261238445e-05, "epoch": 0.38597894175663067, "percentage": 38.6, "elapsed_time": "7:59:48", "remaining_time": "12:43:13"} +{"current_steps": 2173, "total_steps": 5627, "loss": 1.4008, "learning_rate": 2.7368783584900927e-05, "epoch": 0.3861566484517304, "percentage": 38.62, "elapsed_time": "8:00:01", "remaining_time": "12:42:59"} +{"current_steps": 2174, "total_steps": 5627, "loss": 1.3613, "learning_rate": 2.7358295564414782e-05, "epoch": 0.3863343551468302, "percentage": 38.64, "elapsed_time": "8:00:14", "remaining_time": "12:42:46"} +{"current_steps": 2175, "total_steps": 5627, "loss": 1.3789, "learning_rate": 2.734780520311643e-05, "epoch": 0.3865120618419299, "percentage": 38.65, "elapsed_time": "8:00:27", "remaining_time": "12:42:33"} +{"current_steps": 2176, "total_steps": 5627, "loss": 1.3614, "learning_rate": 2.733731250434307e-05, "epoch": 0.38668976853702963, "percentage": 38.67, "elapsed_time": "8:00:40", "remaining_time": "12:42:19"} +{"current_steps": 2177, "total_steps": 5627, "loss": 1.3453, "learning_rate": 2.7326817471432616e-05, "epoch": 0.3868674752321294, "percentage": 38.69, "elapsed_time": "8:00:54", "remaining_time": "12:42:06"} +{"current_steps": 2178, "total_steps": 5627, "loss": 1.3588, "learning_rate": 2.7316320107723732e-05, "epoch": 0.3870451819272291, "percentage": 38.71, "elapsed_time": "8:01:07", "remaining_time": "12:41:53"} +{"current_steps": 2179, "total_steps": 5627, "loss": 1.387, "learning_rate": 2.7305820416555838e-05, "epoch": 0.38722288862232884, "percentage": 38.72, "elapsed_time": "8:01:20", "remaining_time": "12:41:40"} +{"current_steps": 2180, "total_steps": 5627, "loss": 1.3828, "learning_rate": 2.7295318401269074e-05, "epoch": 0.3874005953174286, "percentage": 38.74, "elapsed_time": "8:01:33", "remaining_time": "12:41:26"} +{"current_steps": 2181, "total_steps": 5627, "loss": 1.4035, "learning_rate": 2.728481406520433e-05, "epoch": 0.3875783020125283, "percentage": 38.76, "elapsed_time": "8:01:47", "remaining_time": "12:41:13"} +{"current_steps": 2182, "total_steps": 5627, "loss": 1.4391, "learning_rate": 2.7274307411703237e-05, "epoch": 0.38775600870762805, "percentage": 38.78, "elapsed_time": "8:02:00", "remaining_time": "12:41:00"} +{"current_steps": 2183, "total_steps": 5627, "loss": 1.4032, "learning_rate": 2.726379844410816e-05, "epoch": 0.3879337154027278, "percentage": 38.8, "elapsed_time": "8:02:13", "remaining_time": "12:40:46"} +{"current_steps": 2184, "total_steps": 5627, "loss": 1.3525, "learning_rate": 2.7253287165762196e-05, "epoch": 0.38811142209782756, "percentage": 38.81, "elapsed_time": "8:02:26", "remaining_time": "12:40:33"} +{"current_steps": 2185, "total_steps": 5627, "loss": 1.3384, "learning_rate": 2.7242773580009174e-05, "epoch": 0.38828912879292726, "percentage": 38.83, "elapsed_time": "8:02:39", "remaining_time": "12:40:20"} +{"current_steps": 2186, "total_steps": 5627, "loss": 1.3926, "learning_rate": 2.7232257690193673e-05, "epoch": 0.388466835488027, "percentage": 38.85, "elapsed_time": "8:02:53", "remaining_time": "12:40:06"} +{"current_steps": 2187, "total_steps": 5627, "loss": 1.371, "learning_rate": 2.7221739499660996e-05, "epoch": 0.3886445421831268, "percentage": 38.87, "elapsed_time": "8:03:06", "remaining_time": "12:39:53"} +{"current_steps": 2188, "total_steps": 5627, "loss": 1.3944, "learning_rate": 2.7211219011757166e-05, "epoch": 0.3888222488782265, "percentage": 38.88, "elapsed_time": "8:03:19", "remaining_time": "12:39:39"} +{"current_steps": 2189, "total_steps": 5627, "loss": 1.3444, "learning_rate": 2.7200696229828957e-05, "epoch": 0.38899995557332623, "percentage": 38.9, "elapsed_time": "8:03:32", "remaining_time": "12:39:26"} +{"current_steps": 2190, "total_steps": 5627, "loss": 1.3446, "learning_rate": 2.7190171157223867e-05, "epoch": 0.389177662268426, "percentage": 38.92, "elapsed_time": "8:03:45", "remaining_time": "12:39:13"} +{"current_steps": 2191, "total_steps": 5627, "loss": 1.3789, "learning_rate": 2.7179643797290108e-05, "epoch": 0.3893553689635257, "percentage": 38.94, "elapsed_time": "8:03:59", "remaining_time": "12:39:00"} +{"current_steps": 2192, "total_steps": 5627, "loss": 1.3249, "learning_rate": 2.7169114153376646e-05, "epoch": 0.38953307565862544, "percentage": 38.96, "elapsed_time": "8:04:12", "remaining_time": "12:38:46"} +{"current_steps": 2193, "total_steps": 5627, "loss": 1.3229, "learning_rate": 2.7158582228833146e-05, "epoch": 0.3897107823537252, "percentage": 38.97, "elapsed_time": "8:04:25", "remaining_time": "12:38:33"} +{"current_steps": 2194, "total_steps": 5627, "loss": 1.3424, "learning_rate": 2.714804802701001e-05, "epoch": 0.3898884890488249, "percentage": 38.99, "elapsed_time": "8:04:38", "remaining_time": "12:38:20"} +{"current_steps": 2195, "total_steps": 5627, "loss": 1.3927, "learning_rate": 2.7137511551258386e-05, "epoch": 0.39006619574392465, "percentage": 39.01, "elapsed_time": "8:04:51", "remaining_time": "12:38:06"} +{"current_steps": 2196, "total_steps": 5627, "loss": 1.342, "learning_rate": 2.7126972804930097e-05, "epoch": 0.3902439024390244, "percentage": 39.03, "elapsed_time": "8:05:04", "remaining_time": "12:37:53"} +{"current_steps": 2197, "total_steps": 5627, "loss": 1.3825, "learning_rate": 2.7116431791377738e-05, "epoch": 0.3904216091341241, "percentage": 39.04, "elapsed_time": "8:05:18", "remaining_time": "12:37:39"} +{"current_steps": 2198, "total_steps": 5627, "loss": 1.3924, "learning_rate": 2.7105888513954593e-05, "epoch": 0.39059931582922386, "percentage": 39.06, "elapsed_time": "8:05:31", "remaining_time": "12:37:26"} +{"current_steps": 2199, "total_steps": 5627, "loss": 1.387, "learning_rate": 2.709534297601468e-05, "epoch": 0.3907770225243236, "percentage": 39.08, "elapsed_time": "8:05:44", "remaining_time": "12:37:13"} +{"current_steps": 2200, "total_steps": 5627, "loss": 1.386, "learning_rate": 2.7084795180912727e-05, "epoch": 0.39095472921942337, "percentage": 39.1, "elapsed_time": "8:05:57", "remaining_time": "12:36:59"} +{"current_steps": 2201, "total_steps": 5627, "loss": 1.3825, "learning_rate": 2.70742451320042e-05, "epoch": 0.39113243591452307, "percentage": 39.11, "elapsed_time": "8:06:10", "remaining_time": "12:36:46"} +{"current_steps": 2202, "total_steps": 5627, "loss": 1.3949, "learning_rate": 2.7063692832645254e-05, "epoch": 0.3913101426096228, "percentage": 39.13, "elapsed_time": "8:06:24", "remaining_time": "12:36:33"} +{"current_steps": 2203, "total_steps": 5627, "loss": 1.3289, "learning_rate": 2.7053138286192783e-05, "epoch": 0.3914878493047226, "percentage": 39.15, "elapsed_time": "8:06:37", "remaining_time": "12:36:19"} +{"current_steps": 2204, "total_steps": 5627, "loss": 1.3629, "learning_rate": 2.704258149600438e-05, "epoch": 0.3916655559998223, "percentage": 39.17, "elapsed_time": "8:06:50", "remaining_time": "12:36:06"} +{"current_steps": 2205, "total_steps": 5627, "loss": 1.3794, "learning_rate": 2.7032022465438362e-05, "epoch": 0.39184326269492203, "percentage": 39.19, "elapsed_time": "8:07:03", "remaining_time": "12:35:53"} +{"current_steps": 2206, "total_steps": 5627, "loss": 1.3664, "learning_rate": 2.7021461197853756e-05, "epoch": 0.3920209693900218, "percentage": 39.2, "elapsed_time": "8:07:16", "remaining_time": "12:35:39"} +{"current_steps": 2207, "total_steps": 5627, "loss": 1.393, "learning_rate": 2.70108976966103e-05, "epoch": 0.3921986760851215, "percentage": 39.22, "elapsed_time": "8:07:30", "remaining_time": "12:35:26"} +{"current_steps": 2208, "total_steps": 5627, "loss": 1.3566, "learning_rate": 2.700033196506843e-05, "epoch": 0.39237638278022124, "percentage": 39.24, "elapsed_time": "8:07:43", "remaining_time": "12:35:13"} +{"current_steps": 2209, "total_steps": 5627, "loss": 1.3616, "learning_rate": 2.6989764006589325e-05, "epoch": 0.392554089475321, "percentage": 39.26, "elapsed_time": "8:07:56", "remaining_time": "12:34:59"} +{"current_steps": 2210, "total_steps": 5627, "loss": 1.3929, "learning_rate": 2.6979193824534842e-05, "epoch": 0.3927317961704207, "percentage": 39.27, "elapsed_time": "8:08:09", "remaining_time": "12:34:46"} +{"current_steps": 2211, "total_steps": 5627, "loss": 1.3443, "learning_rate": 2.696862142226755e-05, "epoch": 0.39290950286552045, "percentage": 39.29, "elapsed_time": "8:08:22", "remaining_time": "12:34:33"} +{"current_steps": 2212, "total_steps": 5627, "loss": 1.4153, "learning_rate": 2.6958046803150733e-05, "epoch": 0.3930872095606202, "percentage": 39.31, "elapsed_time": "8:08:36", "remaining_time": "12:34:19"} +{"current_steps": 2213, "total_steps": 5627, "loss": 1.4251, "learning_rate": 2.694746997054837e-05, "epoch": 0.3932649162557199, "percentage": 39.33, "elapsed_time": "8:08:49", "remaining_time": "12:34:06"} +{"current_steps": 2214, "total_steps": 5627, "loss": 1.4121, "learning_rate": 2.693689092782517e-05, "epoch": 0.39344262295081966, "percentage": 39.35, "elapsed_time": "8:09:02", "remaining_time": "12:33:53"} +{"current_steps": 2215, "total_steps": 5627, "loss": 1.3861, "learning_rate": 2.69263096783465e-05, "epoch": 0.3936203296459194, "percentage": 39.36, "elapsed_time": "8:09:15", "remaining_time": "12:33:40"} +{"current_steps": 2216, "total_steps": 5627, "loss": 1.3723, "learning_rate": 2.691572622547847e-05, "epoch": 0.3937980363410192, "percentage": 39.38, "elapsed_time": "8:09:29", "remaining_time": "12:33:26"} +{"current_steps": 2217, "total_steps": 5627, "loss": 1.3533, "learning_rate": 2.6905140572587876e-05, "epoch": 0.3939757430361189, "percentage": 39.4, "elapsed_time": "8:09:42", "remaining_time": "12:33:13"} +{"current_steps": 2218, "total_steps": 5627, "loss": 1.3708, "learning_rate": 2.6894552723042205e-05, "epoch": 0.39415344973121863, "percentage": 39.42, "elapsed_time": "8:09:55", "remaining_time": "12:33:00"} +{"current_steps": 2219, "total_steps": 5627, "loss": 1.3698, "learning_rate": 2.6883962680209657e-05, "epoch": 0.3943311564263184, "percentage": 39.43, "elapsed_time": "8:10:08", "remaining_time": "12:32:46"} +{"current_steps": 2220, "total_steps": 5627, "loss": 1.3438, "learning_rate": 2.6873370447459114e-05, "epoch": 0.3945088631214181, "percentage": 39.45, "elapsed_time": "8:10:21", "remaining_time": "12:32:33"} +{"current_steps": 2221, "total_steps": 5627, "loss": 1.379, "learning_rate": 2.6862776028160184e-05, "epoch": 0.39468656981651784, "percentage": 39.47, "elapsed_time": "8:10:35", "remaining_time": "12:32:20"} +{"current_steps": 2222, "total_steps": 5627, "loss": 1.331, "learning_rate": 2.6852179425683126e-05, "epoch": 0.3948642765116176, "percentage": 39.49, "elapsed_time": "8:10:48", "remaining_time": "12:32:06"} +{"current_steps": 2223, "total_steps": 5627, "loss": 1.3329, "learning_rate": 2.684158064339894e-05, "epoch": 0.3950419832067173, "percentage": 39.51, "elapsed_time": "8:11:01", "remaining_time": "12:31:53"} +{"current_steps": 2224, "total_steps": 5627, "loss": 1.3637, "learning_rate": 2.6830979684679293e-05, "epoch": 0.39521968990181705, "percentage": 39.52, "elapsed_time": "8:11:14", "remaining_time": "12:31:39"} +{"current_steps": 2225, "total_steps": 5627, "loss": 1.3328, "learning_rate": 2.682037655289654e-05, "epoch": 0.3953973965969168, "percentage": 39.54, "elapsed_time": "8:11:27", "remaining_time": "12:31:26"} +{"current_steps": 2226, "total_steps": 5627, "loss": 1.3944, "learning_rate": 2.6809771251423746e-05, "epoch": 0.3955751032920165, "percentage": 39.56, "elapsed_time": "8:11:40", "remaining_time": "12:31:13"} +{"current_steps": 2227, "total_steps": 5627, "loss": 1.3804, "learning_rate": 2.6799163783634647e-05, "epoch": 0.39575280998711626, "percentage": 39.58, "elapsed_time": "8:11:54", "remaining_time": "12:30:59"} +{"current_steps": 2228, "total_steps": 5627, "loss": 1.3622, "learning_rate": 2.678855415290369e-05, "epoch": 0.395930516682216, "percentage": 39.59, "elapsed_time": "8:12:07", "remaining_time": "12:30:46"} +{"current_steps": 2229, "total_steps": 5627, "loss": 1.3557, "learning_rate": 2.677794236260599e-05, "epoch": 0.3961082233773157, "percentage": 39.61, "elapsed_time": "8:12:20", "remaining_time": "12:30:33"} +{"current_steps": 2230, "total_steps": 5627, "loss": 1.3149, "learning_rate": 2.676732841611736e-05, "epoch": 0.39628593007241547, "percentage": 39.63, "elapsed_time": "8:12:33", "remaining_time": "12:30:19"} +{"current_steps": 2231, "total_steps": 5627, "loss": 1.3967, "learning_rate": 2.6756712316814297e-05, "epoch": 0.3964636367675152, "percentage": 39.65, "elapsed_time": "8:12:46", "remaining_time": "12:30:06"} +{"current_steps": 2232, "total_steps": 5627, "loss": 1.3712, "learning_rate": 2.6746094068073976e-05, "epoch": 0.396641343462615, "percentage": 39.67, "elapsed_time": "8:13:00", "remaining_time": "12:29:53"} +{"current_steps": 2233, "total_steps": 5627, "loss": 1.3512, "learning_rate": 2.6735473673274273e-05, "epoch": 0.3968190501577147, "percentage": 39.68, "elapsed_time": "8:13:13", "remaining_time": "12:29:39"} +{"current_steps": 2234, "total_steps": 5627, "loss": 1.3756, "learning_rate": 2.6724851135793725e-05, "epoch": 0.39699675685281444, "percentage": 39.7, "elapsed_time": "8:13:26", "remaining_time": "12:29:26"} +{"current_steps": 2235, "total_steps": 5627, "loss": 1.3813, "learning_rate": 2.6714226459011562e-05, "epoch": 0.3971744635479142, "percentage": 39.72, "elapsed_time": "8:13:39", "remaining_time": "12:29:13"} +{"current_steps": 2236, "total_steps": 5627, "loss": 1.3405, "learning_rate": 2.6703599646307698e-05, "epoch": 0.3973521702430139, "percentage": 39.74, "elapsed_time": "8:13:52", "remaining_time": "12:28:59"} +{"current_steps": 2237, "total_steps": 5627, "loss": 1.3361, "learning_rate": 2.669297070106272e-05, "epoch": 0.39752987693811365, "percentage": 39.75, "elapsed_time": "8:14:06", "remaining_time": "12:28:46"} +{"current_steps": 2238, "total_steps": 5627, "loss": 1.3572, "learning_rate": 2.6682339626657895e-05, "epoch": 0.3977075836332134, "percentage": 39.77, "elapsed_time": "8:14:19", "remaining_time": "12:28:33"} +{"current_steps": 2239, "total_steps": 5627, "loss": 1.3495, "learning_rate": 2.6671706426475164e-05, "epoch": 0.3978852903283131, "percentage": 39.79, "elapsed_time": "8:14:32", "remaining_time": "12:28:20"} +{"current_steps": 2240, "total_steps": 5627, "loss": 1.4046, "learning_rate": 2.666107110389716e-05, "epoch": 0.39806299702341286, "percentage": 39.81, "elapsed_time": "8:14:45", "remaining_time": "12:28:06"} +{"current_steps": 2241, "total_steps": 5627, "loss": 1.3553, "learning_rate": 2.665043366230716e-05, "epoch": 0.3982407037185126, "percentage": 39.83, "elapsed_time": "8:14:59", "remaining_time": "12:27:53"} +{"current_steps": 2242, "total_steps": 5627, "loss": 1.3418, "learning_rate": 2.6639794105089154e-05, "epoch": 0.3984184104136123, "percentage": 39.84, "elapsed_time": "8:15:12", "remaining_time": "12:27:40"} +{"current_steps": 2243, "total_steps": 5627, "loss": 1.367, "learning_rate": 2.662915243562777e-05, "epoch": 0.39859611710871207, "percentage": 39.86, "elapsed_time": "8:15:25", "remaining_time": "12:27:26"} +{"current_steps": 2244, "total_steps": 5627, "loss": 1.3539, "learning_rate": 2.6618508657308332e-05, "epoch": 0.3987738238038118, "percentage": 39.88, "elapsed_time": "8:15:38", "remaining_time": "12:27:13"} +{"current_steps": 2245, "total_steps": 5627, "loss": 1.4033, "learning_rate": 2.6607862773516826e-05, "epoch": 0.3989515304989115, "percentage": 39.9, "elapsed_time": "8:15:52", "remaining_time": "12:27:00"} +{"current_steps": 2246, "total_steps": 5627, "loss": 1.3431, "learning_rate": 2.6597214787639897e-05, "epoch": 0.3991292371940113, "percentage": 39.91, "elapsed_time": "8:16:05", "remaining_time": "12:26:46"} +{"current_steps": 2247, "total_steps": 5627, "loss": 1.3625, "learning_rate": 2.6586564703064887e-05, "epoch": 0.39930694388911103, "percentage": 39.93, "elapsed_time": "8:16:18", "remaining_time": "12:26:33"} +{"current_steps": 2248, "total_steps": 5627, "loss": 1.4163, "learning_rate": 2.6575912523179773e-05, "epoch": 0.3994846505842108, "percentage": 39.95, "elapsed_time": "8:16:31", "remaining_time": "12:26:20"} +{"current_steps": 2249, "total_steps": 5627, "loss": 1.3445, "learning_rate": 2.6565258251373225e-05, "epoch": 0.3996623572793105, "percentage": 39.97, "elapsed_time": "8:16:44", "remaining_time": "12:26:06"} +{"current_steps": 2250, "total_steps": 5627, "loss": 1.3596, "learning_rate": 2.6554601891034555e-05, "epoch": 0.39984006397441024, "percentage": 39.99, "elapsed_time": "8:16:58", "remaining_time": "12:25:53"} +{"current_steps": 2251, "total_steps": 5627, "loss": 1.3553, "learning_rate": 2.6543943445553773e-05, "epoch": 0.40001777066951, "percentage": 40.0, "elapsed_time": "8:17:11", "remaining_time": "12:25:40"} +{"current_steps": 2252, "total_steps": 5627, "loss": 1.4201, "learning_rate": 2.6533282918321503e-05, "epoch": 0.4001954773646097, "percentage": 40.02, "elapsed_time": "8:17:24", "remaining_time": "12:25:26"} +{"current_steps": 2253, "total_steps": 5627, "loss": 1.3553, "learning_rate": 2.6522620312729074e-05, "epoch": 0.40037318405970945, "percentage": 40.04, "elapsed_time": "8:17:37", "remaining_time": "12:25:13"} +{"current_steps": 2254, "total_steps": 5627, "loss": 1.3665, "learning_rate": 2.651195563216846e-05, "epoch": 0.4005508907548092, "percentage": 40.06, "elapsed_time": "8:17:50", "remaining_time": "12:25:00"} +{"current_steps": 2255, "total_steps": 5627, "loss": 1.4024, "learning_rate": 2.6501288880032304e-05, "epoch": 0.4007285974499089, "percentage": 40.07, "elapsed_time": "8:18:04", "remaining_time": "12:24:47"} +{"current_steps": 2256, "total_steps": 5627, "loss": 1.3102, "learning_rate": 2.6490620059713886e-05, "epoch": 0.40090630414500866, "percentage": 40.09, "elapsed_time": "8:18:17", "remaining_time": "12:24:33"} +{"current_steps": 2257, "total_steps": 5627, "loss": 1.3795, "learning_rate": 2.6479949174607166e-05, "epoch": 0.4010840108401084, "percentage": 40.11, "elapsed_time": "8:18:30", "remaining_time": "12:24:20"} +{"current_steps": 2258, "total_steps": 5627, "loss": 1.4101, "learning_rate": 2.6469276228106754e-05, "epoch": 0.4012617175352081, "percentage": 40.13, "elapsed_time": "8:18:43", "remaining_time": "12:24:07"} +{"current_steps": 2259, "total_steps": 5627, "loss": 1.3621, "learning_rate": 2.6458601223607923e-05, "epoch": 0.4014394242303079, "percentage": 40.15, "elapsed_time": "8:18:57", "remaining_time": "12:23:53"} +{"current_steps": 2260, "total_steps": 5627, "loss": 1.3561, "learning_rate": 2.6447924164506572e-05, "epoch": 0.40161713092540763, "percentage": 40.16, "elapsed_time": "8:19:10", "remaining_time": "12:23:40"} +{"current_steps": 2261, "total_steps": 5627, "loss": 1.4075, "learning_rate": 2.6437245054199285e-05, "epoch": 0.40179483762050733, "percentage": 40.18, "elapsed_time": "8:19:23", "remaining_time": "12:23:27"} +{"current_steps": 2262, "total_steps": 5627, "loss": 1.3828, "learning_rate": 2.6426563896083295e-05, "epoch": 0.4019725443156071, "percentage": 40.2, "elapsed_time": "8:19:36", "remaining_time": "12:23:13"} +{"current_steps": 2263, "total_steps": 5627, "loss": 1.3946, "learning_rate": 2.6415880693556467e-05, "epoch": 0.40215025101070684, "percentage": 40.22, "elapsed_time": "8:19:49", "remaining_time": "12:23:00"} +{"current_steps": 2264, "total_steps": 5627, "loss": 1.3432, "learning_rate": 2.640519545001733e-05, "epoch": 0.4023279577058066, "percentage": 40.23, "elapsed_time": "8:20:02", "remaining_time": "12:22:46"} +{"current_steps": 2265, "total_steps": 5627, "loss": 1.3606, "learning_rate": 2.6394508168865076e-05, "epoch": 0.4025056644009063, "percentage": 40.25, "elapsed_time": "8:20:15", "remaining_time": "12:22:33"} +{"current_steps": 2266, "total_steps": 5627, "loss": 1.4301, "learning_rate": 2.6383818853499518e-05, "epoch": 0.40268337109600605, "percentage": 40.27, "elapsed_time": "8:20:29", "remaining_time": "12:22:20"} +{"current_steps": 2267, "total_steps": 5627, "loss": 1.3724, "learning_rate": 2.6373127507321124e-05, "epoch": 0.4028610777911058, "percentage": 40.29, "elapsed_time": "8:20:42", "remaining_time": "12:22:06"} +{"current_steps": 2268, "total_steps": 5627, "loss": 1.3785, "learning_rate": 2.6362434133731022e-05, "epoch": 0.4030387844862055, "percentage": 40.31, "elapsed_time": "8:20:55", "remaining_time": "12:21:53"} +{"current_steps": 2269, "total_steps": 5627, "loss": 1.3754, "learning_rate": 2.635173873613097e-05, "epoch": 0.40321649118130526, "percentage": 40.32, "elapsed_time": "8:21:08", "remaining_time": "12:21:40"} +{"current_steps": 2270, "total_steps": 5627, "loss": 1.4078, "learning_rate": 2.6341041317923374e-05, "epoch": 0.403394197876405, "percentage": 40.34, "elapsed_time": "8:21:22", "remaining_time": "12:21:26"} +{"current_steps": 2271, "total_steps": 5627, "loss": 1.3329, "learning_rate": 2.6330341882511285e-05, "epoch": 0.4035719045715047, "percentage": 40.36, "elapsed_time": "8:21:35", "remaining_time": "12:21:13"} +{"current_steps": 2272, "total_steps": 5627, "loss": 1.3631, "learning_rate": 2.63196404332984e-05, "epoch": 0.40374961126660447, "percentage": 40.38, "elapsed_time": "8:21:48", "remaining_time": "12:21:00"} +{"current_steps": 2273, "total_steps": 5627, "loss": 1.3526, "learning_rate": 2.6308936973689045e-05, "epoch": 0.4039273179617042, "percentage": 40.39, "elapsed_time": "8:22:01", "remaining_time": "12:20:46"} +{"current_steps": 2274, "total_steps": 5627, "loss": 1.3625, "learning_rate": 2.62982315070882e-05, "epoch": 0.4041050246568039, "percentage": 40.41, "elapsed_time": "8:22:14", "remaining_time": "12:20:33"} +{"current_steps": 2275, "total_steps": 5627, "loss": 1.3959, "learning_rate": 2.628752403690146e-05, "epoch": 0.4042827313519037, "percentage": 40.43, "elapsed_time": "8:22:27", "remaining_time": "12:20:20"} +{"current_steps": 2276, "total_steps": 5627, "loss": 1.3942, "learning_rate": 2.627681456653508e-05, "epoch": 0.40446043804700343, "percentage": 40.45, "elapsed_time": "8:22:41", "remaining_time": "12:20:06"} +{"current_steps": 2277, "total_steps": 5627, "loss": 1.4146, "learning_rate": 2.6266103099395953e-05, "epoch": 0.40463814474210313, "percentage": 40.47, "elapsed_time": "8:22:54", "remaining_time": "12:19:53"} +{"current_steps": 2278, "total_steps": 5627, "loss": 1.3342, "learning_rate": 2.625538963889159e-05, "epoch": 0.4048158514372029, "percentage": 40.48, "elapsed_time": "8:23:07", "remaining_time": "12:19:40"} +{"current_steps": 2279, "total_steps": 5627, "loss": 1.3433, "learning_rate": 2.6244674188430145e-05, "epoch": 0.40499355813230264, "percentage": 40.5, "elapsed_time": "8:23:20", "remaining_time": "12:19:26"} +{"current_steps": 2280, "total_steps": 5627, "loss": 1.3613, "learning_rate": 2.6233956751420403e-05, "epoch": 0.4051712648274024, "percentage": 40.52, "elapsed_time": "8:23:34", "remaining_time": "12:19:13"} +{"current_steps": 2281, "total_steps": 5627, "loss": 1.394, "learning_rate": 2.6223237331271785e-05, "epoch": 0.4053489715225021, "percentage": 40.54, "elapsed_time": "8:23:47", "remaining_time": "12:19:00"} +{"current_steps": 2282, "total_steps": 5627, "loss": 1.371, "learning_rate": 2.6212515931394337e-05, "epoch": 0.40552667821760185, "percentage": 40.55, "elapsed_time": "8:24:00", "remaining_time": "12:18:47"} +{"current_steps": 2283, "total_steps": 5627, "loss": 1.3743, "learning_rate": 2.620179255519873e-05, "epoch": 0.4057043849127016, "percentage": 40.57, "elapsed_time": "8:24:13", "remaining_time": "12:18:33"} +{"current_steps": 2284, "total_steps": 5627, "loss": 1.3537, "learning_rate": 2.6191067206096293e-05, "epoch": 0.4058820916078013, "percentage": 40.59, "elapsed_time": "8:24:26", "remaining_time": "12:18:20"} +{"current_steps": 2285, "total_steps": 5627, "loss": 1.384, "learning_rate": 2.618033988749895e-05, "epoch": 0.40605979830290106, "percentage": 40.61, "elapsed_time": "8:24:40", "remaining_time": "12:18:07"} +{"current_steps": 2286, "total_steps": 5627, "loss": 1.3652, "learning_rate": 2.6169610602819262e-05, "epoch": 0.4062375049980008, "percentage": 40.63, "elapsed_time": "8:24:53", "remaining_time": "12:17:53"} +{"current_steps": 2287, "total_steps": 5627, "loss": 1.3659, "learning_rate": 2.6158879355470418e-05, "epoch": 0.4064152116931005, "percentage": 40.64, "elapsed_time": "8:25:06", "remaining_time": "12:17:40"} +{"current_steps": 2288, "total_steps": 5627, "loss": 1.3516, "learning_rate": 2.6148146148866217e-05, "epoch": 0.4065929183882003, "percentage": 40.66, "elapsed_time": "8:25:19", "remaining_time": "12:17:26"} +{"current_steps": 2289, "total_steps": 5627, "loss": 1.367, "learning_rate": 2.6137410986421118e-05, "epoch": 0.40677062508330003, "percentage": 40.68, "elapsed_time": "8:25:32", "remaining_time": "12:17:13"} +{"current_steps": 2290, "total_steps": 5627, "loss": 1.3748, "learning_rate": 2.6126673871550155e-05, "epoch": 0.40694833177839973, "percentage": 40.7, "elapsed_time": "8:25:45", "remaining_time": "12:17:00"} +{"current_steps": 2291, "total_steps": 5627, "loss": 1.3722, "learning_rate": 2.611593480766902e-05, "epoch": 0.4071260384734995, "percentage": 40.71, "elapsed_time": "8:25:59", "remaining_time": "12:16:46"} +{"current_steps": 2292, "total_steps": 5627, "loss": 1.3674, "learning_rate": 2.610519379819401e-05, "epoch": 0.40730374516859924, "percentage": 40.73, "elapsed_time": "8:26:12", "remaining_time": "12:16:33"} +{"current_steps": 2293, "total_steps": 5627, "loss": 1.3681, "learning_rate": 2.609445084654204e-05, "epoch": 0.40748145186369894, "percentage": 40.75, "elapsed_time": "8:26:25", "remaining_time": "12:16:20"} +{"current_steps": 2294, "total_steps": 5627, "loss": 1.373, "learning_rate": 2.6083705956130638e-05, "epoch": 0.4076591585587987, "percentage": 40.77, "elapsed_time": "8:26:38", "remaining_time": "12:16:06"} +{"current_steps": 2295, "total_steps": 5627, "loss": 1.4071, "learning_rate": 2.6072959130377965e-05, "epoch": 0.40783686525389845, "percentage": 40.79, "elapsed_time": "8:26:51", "remaining_time": "12:15:53"} +{"current_steps": 2296, "total_steps": 5627, "loss": 1.3701, "learning_rate": 2.6062210372702784e-05, "epoch": 0.4080145719489982, "percentage": 40.8, "elapsed_time": "8:27:05", "remaining_time": "12:15:40"} +{"current_steps": 2297, "total_steps": 5627, "loss": 1.3916, "learning_rate": 2.6051459686524484e-05, "epoch": 0.4081922786440979, "percentage": 40.82, "elapsed_time": "8:27:18", "remaining_time": "12:15:26"} +{"current_steps": 2298, "total_steps": 5627, "loss": 1.3927, "learning_rate": 2.604070707526305e-05, "epoch": 0.40836998533919766, "percentage": 40.84, "elapsed_time": "8:27:31", "remaining_time": "12:15:13"} +{"current_steps": 2299, "total_steps": 5627, "loss": 1.3547, "learning_rate": 2.602995254233909e-05, "epoch": 0.4085476920342974, "percentage": 40.86, "elapsed_time": "8:27:44", "remaining_time": "12:15:00"} +{"current_steps": 2300, "total_steps": 5627, "loss": 1.4041, "learning_rate": 2.6019196091173843e-05, "epoch": 0.4087253987293971, "percentage": 40.87, "elapsed_time": "8:27:57", "remaining_time": "12:14:46"} +{"current_steps": 2301, "total_steps": 5627, "loss": 1.3272, "learning_rate": 2.6008437725189116e-05, "epoch": 0.40890310542449687, "percentage": 40.89, "elapsed_time": "8:28:10", "remaining_time": "12:14:33"} +{"current_steps": 2302, "total_steps": 5627, "loss": 1.3625, "learning_rate": 2.599767744780735e-05, "epoch": 0.4090808121195966, "percentage": 40.91, "elapsed_time": "8:28:24", "remaining_time": "12:14:20"} +{"current_steps": 2303, "total_steps": 5627, "loss": 1.3173, "learning_rate": 2.59869152624516e-05, "epoch": 0.4092585188146963, "percentage": 40.93, "elapsed_time": "8:28:37", "remaining_time": "12:14:06"} +{"current_steps": 2304, "total_steps": 5627, "loss": 1.3131, "learning_rate": 2.5976151172545514e-05, "epoch": 0.4094362255097961, "percentage": 40.95, "elapsed_time": "8:28:50", "remaining_time": "12:13:53"} +{"current_steps": 2305, "total_steps": 5627, "loss": 1.329, "learning_rate": 2.596538518151336e-05, "epoch": 0.40961393220489584, "percentage": 40.96, "elapsed_time": "8:29:03", "remaining_time": "12:13:40"} +{"current_steps": 2306, "total_steps": 5627, "loss": 1.3751, "learning_rate": 2.5954617292779984e-05, "epoch": 0.40979163889999554, "percentage": 40.98, "elapsed_time": "8:29:17", "remaining_time": "12:13:26"} +{"current_steps": 2307, "total_steps": 5627, "loss": 1.3345, "learning_rate": 2.5943847509770878e-05, "epoch": 0.4099693455950953, "percentage": 41.0, "elapsed_time": "8:29:30", "remaining_time": "12:13:13"} +{"current_steps": 2308, "total_steps": 5627, "loss": 1.4132, "learning_rate": 2.5933075835912095e-05, "epoch": 0.41014705229019505, "percentage": 41.02, "elapsed_time": "8:29:43", "remaining_time": "12:13:00"} +{"current_steps": 2309, "total_steps": 5627, "loss": 1.376, "learning_rate": 2.592230227463031e-05, "epoch": 0.41032475898529475, "percentage": 41.03, "elapsed_time": "8:29:56", "remaining_time": "12:12:46"} +{"current_steps": 2310, "total_steps": 5627, "loss": 1.3473, "learning_rate": 2.5911526829352803e-05, "epoch": 0.4105024656803945, "percentage": 41.05, "elapsed_time": "8:30:09", "remaining_time": "12:12:33"} +{"current_steps": 2311, "total_steps": 5627, "loss": 1.3377, "learning_rate": 2.5900749503507438e-05, "epoch": 0.41068017237549426, "percentage": 41.07, "elapsed_time": "8:30:22", "remaining_time": "12:12:20"} +{"current_steps": 2312, "total_steps": 5627, "loss": 1.4034, "learning_rate": 2.5889970300522684e-05, "epoch": 0.410857879070594, "percentage": 41.09, "elapsed_time": "8:30:36", "remaining_time": "12:12:06"} +{"current_steps": 2313, "total_steps": 5627, "loss": 1.3499, "learning_rate": 2.5879189223827607e-05, "epoch": 0.4110355857656937, "percentage": 41.11, "elapsed_time": "8:30:49", "remaining_time": "12:11:53"} +{"current_steps": 2314, "total_steps": 5627, "loss": 1.3552, "learning_rate": 2.5868406276851886e-05, "epoch": 0.41121329246079347, "percentage": 41.12, "elapsed_time": "8:31:02", "remaining_time": "12:11:40"} +{"current_steps": 2315, "total_steps": 5627, "loss": 1.3965, "learning_rate": 2.5857621463025765e-05, "epoch": 0.4113909991558932, "percentage": 41.14, "elapsed_time": "8:31:15", "remaining_time": "12:11:26"} +{"current_steps": 2316, "total_steps": 5627, "loss": 1.412, "learning_rate": 2.5846834785780096e-05, "epoch": 0.4115687058509929, "percentage": 41.16, "elapsed_time": "8:31:28", "remaining_time": "12:11:13"} +{"current_steps": 2317, "total_steps": 5627, "loss": 1.3294, "learning_rate": 2.583604624854633e-05, "epoch": 0.4117464125460927, "percentage": 41.18, "elapsed_time": "8:31:42", "remaining_time": "12:11:00"} +{"current_steps": 2318, "total_steps": 5627, "loss": 1.3355, "learning_rate": 2.5825255854756494e-05, "epoch": 0.41192411924119243, "percentage": 41.19, "elapsed_time": "8:31:55", "remaining_time": "12:10:46"} +{"current_steps": 2319, "total_steps": 5627, "loss": 1.309, "learning_rate": 2.581446360784323e-05, "epoch": 0.41210182593629213, "percentage": 41.21, "elapsed_time": "8:32:08", "remaining_time": "12:10:33"} +{"current_steps": 2320, "total_steps": 5627, "loss": 1.3424, "learning_rate": 2.5803669511239743e-05, "epoch": 0.4122795326313919, "percentage": 41.23, "elapsed_time": "8:32:21", "remaining_time": "12:10:20"} +{"current_steps": 2321, "total_steps": 5627, "loss": 1.3546, "learning_rate": 2.579287356837984e-05, "epoch": 0.41245723932649164, "percentage": 41.25, "elapsed_time": "8:32:34", "remaining_time": "12:10:06"} +{"current_steps": 2322, "total_steps": 5627, "loss": 1.3658, "learning_rate": 2.578207578269792e-05, "epoch": 0.41263494602159134, "percentage": 41.27, "elapsed_time": "8:32:48", "remaining_time": "12:09:53"} +{"current_steps": 2323, "total_steps": 5627, "loss": 1.3365, "learning_rate": 2.577127615762895e-05, "epoch": 0.4128126527166911, "percentage": 41.28, "elapsed_time": "8:33:01", "remaining_time": "12:09:40"} +{"current_steps": 2324, "total_steps": 5627, "loss": 1.3304, "learning_rate": 2.576047469660851e-05, "epoch": 0.41299035941179085, "percentage": 41.3, "elapsed_time": "8:33:14", "remaining_time": "12:09:26"} +{"current_steps": 2325, "total_steps": 5627, "loss": 1.3204, "learning_rate": 2.5749671403072726e-05, "epoch": 0.41316806610689055, "percentage": 41.32, "elapsed_time": "8:33:27", "remaining_time": "12:09:13"} +{"current_steps": 2326, "total_steps": 5627, "loss": 1.3387, "learning_rate": 2.5738866280458347e-05, "epoch": 0.4133457728019903, "percentage": 41.34, "elapsed_time": "8:33:40", "remaining_time": "12:08:59"} +{"current_steps": 2327, "total_steps": 5627, "loss": 1.3518, "learning_rate": 2.5728059332202683e-05, "epoch": 0.41352347949709006, "percentage": 41.35, "elapsed_time": "8:33:53", "remaining_time": "12:08:46"} +{"current_steps": 2328, "total_steps": 5627, "loss": 1.3613, "learning_rate": 2.571725056174362e-05, "epoch": 0.4137011861921898, "percentage": 41.37, "elapsed_time": "8:34:07", "remaining_time": "12:08:33"} +{"current_steps": 2329, "total_steps": 5627, "loss": 1.3411, "learning_rate": 2.570643997251964e-05, "epoch": 0.4138788928872895, "percentage": 41.39, "elapsed_time": "8:34:20", "remaining_time": "12:08:20"} +{"current_steps": 2330, "total_steps": 5627, "loss": 1.3497, "learning_rate": 2.5695627567969786e-05, "epoch": 0.4140565995823893, "percentage": 41.41, "elapsed_time": "8:34:33", "remaining_time": "12:08:06"} +{"current_steps": 2331, "total_steps": 5627, "loss": 1.3771, "learning_rate": 2.5684813351533693e-05, "epoch": 0.41423430627748903, "percentage": 41.43, "elapsed_time": "8:34:46", "remaining_time": "12:07:53"} +{"current_steps": 2332, "total_steps": 5627, "loss": 1.3451, "learning_rate": 2.567399732665156e-05, "epoch": 0.41441201297258873, "percentage": 41.44, "elapsed_time": "8:34:59", "remaining_time": "12:07:39"} +{"current_steps": 2333, "total_steps": 5627, "loss": 1.3057, "learning_rate": 2.5663179496764184e-05, "epoch": 0.4145897196676885, "percentage": 41.46, "elapsed_time": "8:35:13", "remaining_time": "12:07:26"} +{"current_steps": 2334, "total_steps": 5627, "loss": 1.3896, "learning_rate": 2.5652359865312907e-05, "epoch": 0.41476742636278824, "percentage": 41.48, "elapsed_time": "8:35:26", "remaining_time": "12:07:13"} +{"current_steps": 2335, "total_steps": 5627, "loss": 1.3446, "learning_rate": 2.5641538435739656e-05, "epoch": 0.41494513305788794, "percentage": 41.5, "elapsed_time": "8:35:39", "remaining_time": "12:06:59"} +{"current_steps": 2336, "total_steps": 5627, "loss": 1.3069, "learning_rate": 2.5630715211486935e-05, "epoch": 0.4151228397529877, "percentage": 41.51, "elapsed_time": "8:35:52", "remaining_time": "12:06:46"} +{"current_steps": 2337, "total_steps": 5627, "loss": 1.3869, "learning_rate": 2.561989019599781e-05, "epoch": 0.41530054644808745, "percentage": 41.53, "elapsed_time": "8:36:05", "remaining_time": "12:06:33"} +{"current_steps": 2338, "total_steps": 5627, "loss": 1.3679, "learning_rate": 2.5609063392715937e-05, "epoch": 0.41547825314318715, "percentage": 41.55, "elapsed_time": "8:36:19", "remaining_time": "12:06:20"} +{"current_steps": 2339, "total_steps": 5627, "loss": 1.344, "learning_rate": 2.5598234805085505e-05, "epoch": 0.4156559598382869, "percentage": 41.57, "elapsed_time": "8:36:32", "remaining_time": "12:06:06"} +{"current_steps": 2340, "total_steps": 5627, "loss": 1.3036, "learning_rate": 2.5587404436551307e-05, "epoch": 0.41583366653338666, "percentage": 41.59, "elapsed_time": "8:36:45", "remaining_time": "12:05:53"} +{"current_steps": 2341, "total_steps": 5627, "loss": 1.3757, "learning_rate": 2.5576572290558686e-05, "epoch": 0.41601137322848636, "percentage": 41.6, "elapsed_time": "8:36:58", "remaining_time": "12:05:40"} +{"current_steps": 2342, "total_steps": 5627, "loss": 1.3198, "learning_rate": 2.5565738370553542e-05, "epoch": 0.4161890799235861, "percentage": 41.62, "elapsed_time": "8:37:11", "remaining_time": "12:05:26"} +{"current_steps": 2343, "total_steps": 5627, "loss": 1.3833, "learning_rate": 2.555490267998236e-05, "epoch": 0.41636678661868587, "percentage": 41.64, "elapsed_time": "8:37:24", "remaining_time": "12:05:13"} +{"current_steps": 2344, "total_steps": 5627, "loss": 1.3987, "learning_rate": 2.554406522229216e-05, "epoch": 0.4165444933137856, "percentage": 41.66, "elapsed_time": "8:37:38", "remaining_time": "12:04:59"} +{"current_steps": 2345, "total_steps": 5627, "loss": 1.3619, "learning_rate": 2.5533226000930563e-05, "epoch": 0.4167222000088853, "percentage": 41.67, "elapsed_time": "8:37:51", "remaining_time": "12:04:46"} +{"current_steps": 2346, "total_steps": 5627, "loss": 1.3656, "learning_rate": 2.552238501934571e-05, "epoch": 0.4168999067039851, "percentage": 41.69, "elapsed_time": "8:38:04", "remaining_time": "12:04:33"} +{"current_steps": 2347, "total_steps": 5627, "loss": 1.3606, "learning_rate": 2.5511542280986334e-05, "epoch": 0.41707761339908483, "percentage": 41.71, "elapsed_time": "8:38:17", "remaining_time": "12:04:19"} +{"current_steps": 2348, "total_steps": 5627, "loss": 1.3257, "learning_rate": 2.5500697789301705e-05, "epoch": 0.41725532009418453, "percentage": 41.73, "elapsed_time": "8:38:30", "remaining_time": "12:04:06"} +{"current_steps": 2349, "total_steps": 5627, "loss": 1.3246, "learning_rate": 2.5489851547741672e-05, "epoch": 0.4174330267892843, "percentage": 41.75, "elapsed_time": "8:38:44", "remaining_time": "12:03:53"} +{"current_steps": 2350, "total_steps": 5627, "loss": 1.4184, "learning_rate": 2.5479003559756613e-05, "epoch": 0.41761073348438404, "percentage": 41.76, "elapsed_time": "8:38:57", "remaining_time": "12:03:40"} +{"current_steps": 2351, "total_steps": 5627, "loss": 1.3506, "learning_rate": 2.5468153828797486e-05, "epoch": 0.41778844017948374, "percentage": 41.78, "elapsed_time": "8:39:10", "remaining_time": "12:03:26"} +{"current_steps": 2352, "total_steps": 5627, "loss": 1.3407, "learning_rate": 2.545730235831579e-05, "epoch": 0.4179661468745835, "percentage": 41.8, "elapsed_time": "8:39:23", "remaining_time": "12:03:13"} +{"current_steps": 2353, "total_steps": 5627, "loss": 1.3497, "learning_rate": 2.5446449151763593e-05, "epoch": 0.41814385356968325, "percentage": 41.82, "elapsed_time": "8:39:36", "remaining_time": "12:02:59"} +{"current_steps": 2354, "total_steps": 5627, "loss": 1.3801, "learning_rate": 2.543559421259349e-05, "epoch": 0.41832156026478295, "percentage": 41.83, "elapsed_time": "8:39:50", "remaining_time": "12:02:46"} +{"current_steps": 2355, "total_steps": 5627, "loss": 1.3637, "learning_rate": 2.5424737544258644e-05, "epoch": 0.4184992669598827, "percentage": 41.85, "elapsed_time": "8:40:03", "remaining_time": "12:02:33"} +{"current_steps": 2356, "total_steps": 5627, "loss": 1.3789, "learning_rate": 2.541387915021278e-05, "epoch": 0.41867697365498246, "percentage": 41.87, "elapsed_time": "8:40:16", "remaining_time": "12:02:19"} +{"current_steps": 2357, "total_steps": 5627, "loss": 1.4147, "learning_rate": 2.5403019033910137e-05, "epoch": 0.41885468035008216, "percentage": 41.89, "elapsed_time": "8:40:29", "remaining_time": "12:02:06"} +{"current_steps": 2358, "total_steps": 5627, "loss": 1.3544, "learning_rate": 2.5392157198805527e-05, "epoch": 0.4190323870451819, "percentage": 41.91, "elapsed_time": "8:40:42", "remaining_time": "12:01:53"} +{"current_steps": 2359, "total_steps": 5627, "loss": 1.3865, "learning_rate": 2.538129364835431e-05, "epoch": 0.4192100937402817, "percentage": 41.92, "elapsed_time": "8:40:56", "remaining_time": "12:01:39"} +{"current_steps": 2360, "total_steps": 5627, "loss": 1.3937, "learning_rate": 2.537042838601239e-05, "epoch": 0.41938780043538143, "percentage": 41.94, "elapsed_time": "8:41:09", "remaining_time": "12:01:26"} +{"current_steps": 2361, "total_steps": 5627, "loss": 1.3975, "learning_rate": 2.53595614152362e-05, "epoch": 0.41956550713048113, "percentage": 41.96, "elapsed_time": "8:41:22", "remaining_time": "12:01:13"} +{"current_steps": 2362, "total_steps": 5627, "loss": 1.3668, "learning_rate": 2.5348692739482733e-05, "epoch": 0.4197432138255809, "percentage": 41.98, "elapsed_time": "8:41:35", "remaining_time": "12:01:00"} +{"current_steps": 2363, "total_steps": 5627, "loss": 1.3393, "learning_rate": 2.533782236220952e-05, "epoch": 0.41992092052068064, "percentage": 41.99, "elapsed_time": "8:41:48", "remaining_time": "12:00:46"} +{"current_steps": 2364, "total_steps": 5627, "loss": 1.3516, "learning_rate": 2.5326950286874636e-05, "epoch": 0.42009862721578034, "percentage": 42.01, "elapsed_time": "8:42:02", "remaining_time": "12:00:33"} +{"current_steps": 2365, "total_steps": 5627, "loss": 1.3767, "learning_rate": 2.5316076516936683e-05, "epoch": 0.4202763339108801, "percentage": 42.03, "elapsed_time": "8:42:15", "remaining_time": "12:00:19"} +{"current_steps": 2366, "total_steps": 5627, "loss": 1.3421, "learning_rate": 2.5305201055854815e-05, "epoch": 0.42045404060597985, "percentage": 42.05, "elapsed_time": "8:42:28", "remaining_time": "12:00:06"} +{"current_steps": 2367, "total_steps": 5627, "loss": 1.3887, "learning_rate": 2.5294323907088724e-05, "epoch": 0.42063174730107955, "percentage": 42.07, "elapsed_time": "8:42:41", "remaining_time": "11:59:53"} +{"current_steps": 2368, "total_steps": 5627, "loss": 1.3564, "learning_rate": 2.5283445074098634e-05, "epoch": 0.4208094539961793, "percentage": 42.08, "elapsed_time": "8:42:54", "remaining_time": "11:59:39"} +{"current_steps": 2369, "total_steps": 5627, "loss": 1.4083, "learning_rate": 2.5272564560345306e-05, "epoch": 0.42098716069127906, "percentage": 42.1, "elapsed_time": "8:43:07", "remaining_time": "11:59:26"} +{"current_steps": 2370, "total_steps": 5627, "loss": 1.343, "learning_rate": 2.526168236929004e-05, "epoch": 0.42116486738637876, "percentage": 42.12, "elapsed_time": "8:43:20", "remaining_time": "11:59:13"} +{"current_steps": 2371, "total_steps": 5627, "loss": 1.3738, "learning_rate": 2.5250798504394656e-05, "epoch": 0.4213425740814785, "percentage": 42.14, "elapsed_time": "8:43:34", "remaining_time": "11:58:59"} +{"current_steps": 2372, "total_steps": 5627, "loss": 1.3127, "learning_rate": 2.5239912969121527e-05, "epoch": 0.42152028077657827, "percentage": 42.15, "elapsed_time": "8:43:47", "remaining_time": "11:58:46"} +{"current_steps": 2373, "total_steps": 5627, "loss": 1.3685, "learning_rate": 2.5229025766933538e-05, "epoch": 0.42169798747167797, "percentage": 42.17, "elapsed_time": "8:44:00", "remaining_time": "11:58:33"} +{"current_steps": 2374, "total_steps": 5627, "loss": 1.3659, "learning_rate": 2.5218136901294115e-05, "epoch": 0.4218756941667777, "percentage": 42.19, "elapsed_time": "8:44:13", "remaining_time": "11:58:20"} +{"current_steps": 2375, "total_steps": 5627, "loss": 1.3792, "learning_rate": 2.5207246375667217e-05, "epoch": 0.4220534008618775, "percentage": 42.21, "elapsed_time": "8:44:27", "remaining_time": "11:58:06"} +{"current_steps": 2376, "total_steps": 5627, "loss": 1.3082, "learning_rate": 2.5196354193517317e-05, "epoch": 0.42223110755697724, "percentage": 42.22, "elapsed_time": "8:44:40", "remaining_time": "11:57:53"} +{"current_steps": 2377, "total_steps": 5627, "loss": 1.3869, "learning_rate": 2.5185460358309426e-05, "epoch": 0.42240881425207694, "percentage": 42.24, "elapsed_time": "8:44:53", "remaining_time": "11:57:40"} +{"current_steps": 2378, "total_steps": 5627, "loss": 1.35, "learning_rate": 2.5174564873509086e-05, "epoch": 0.4225865209471767, "percentage": 42.26, "elapsed_time": "8:45:06", "remaining_time": "11:57:26"} +{"current_steps": 2379, "total_steps": 5627, "loss": 1.3823, "learning_rate": 2.5163667742582337e-05, "epoch": 0.42276422764227645, "percentage": 42.28, "elapsed_time": "8:45:19", "remaining_time": "11:57:13"} +{"current_steps": 2380, "total_steps": 5627, "loss": 1.3506, "learning_rate": 2.515276896899578e-05, "epoch": 0.42294193433737615, "percentage": 42.3, "elapsed_time": "8:45:32", "remaining_time": "11:56:59"} +{"current_steps": 2381, "total_steps": 5627, "loss": 1.3775, "learning_rate": 2.5141868556216504e-05, "epoch": 0.4231196410324759, "percentage": 42.31, "elapsed_time": "8:45:46", "remaining_time": "11:56:46"} +{"current_steps": 2382, "total_steps": 5627, "loss": 1.2847, "learning_rate": 2.5130966507712146e-05, "epoch": 0.42329734772757566, "percentage": 42.33, "elapsed_time": "8:45:59", "remaining_time": "11:56:33"} +{"current_steps": 2383, "total_steps": 5627, "loss": 1.3802, "learning_rate": 2.5120062826950853e-05, "epoch": 0.42347505442267536, "percentage": 42.35, "elapsed_time": "8:46:12", "remaining_time": "11:56:19"} +{"current_steps": 2384, "total_steps": 5627, "loss": 1.3831, "learning_rate": 2.5109157517401283e-05, "epoch": 0.4236527611177751, "percentage": 42.37, "elapsed_time": "8:46:25", "remaining_time": "11:56:06"} +{"current_steps": 2385, "total_steps": 5627, "loss": 1.3891, "learning_rate": 2.509825058253263e-05, "epoch": 0.42383046781287487, "percentage": 42.38, "elapsed_time": "8:46:38", "remaining_time": "11:55:53"} +{"current_steps": 2386, "total_steps": 5627, "loss": 1.3449, "learning_rate": 2.5087342025814584e-05, "epoch": 0.42400817450797457, "percentage": 42.4, "elapsed_time": "8:46:52", "remaining_time": "11:55:40"} +{"current_steps": 2387, "total_steps": 5627, "loss": 1.4096, "learning_rate": 2.5076431850717375e-05, "epoch": 0.4241858812030743, "percentage": 42.42, "elapsed_time": "8:47:05", "remaining_time": "11:55:26"} +{"current_steps": 2388, "total_steps": 5627, "loss": 1.3598, "learning_rate": 2.5065520060711717e-05, "epoch": 0.4243635878981741, "percentage": 42.44, "elapsed_time": "8:47:18", "remaining_time": "11:55:13"} +{"current_steps": 2389, "total_steps": 5627, "loss": 1.3642, "learning_rate": 2.5054606659268876e-05, "epoch": 0.4245412945932738, "percentage": 42.46, "elapsed_time": "8:47:31", "remaining_time": "11:54:59"} +{"current_steps": 2390, "total_steps": 5627, "loss": 1.3681, "learning_rate": 2.50436916498606e-05, "epoch": 0.42471900128837353, "percentage": 42.47, "elapsed_time": "8:47:44", "remaining_time": "11:54:46"} +{"current_steps": 2391, "total_steps": 5627, "loss": 1.3988, "learning_rate": 2.503277503595915e-05, "epoch": 0.4248967079834733, "percentage": 42.49, "elapsed_time": "8:47:58", "remaining_time": "11:54:33"} +{"current_steps": 2392, "total_steps": 5627, "loss": 1.3972, "learning_rate": 2.5021856821037328e-05, "epoch": 0.42507441467857304, "percentage": 42.51, "elapsed_time": "8:48:11", "remaining_time": "11:54:19"} +{"current_steps": 2393, "total_steps": 5627, "loss": 1.3559, "learning_rate": 2.5010937008568398e-05, "epoch": 0.42525212137367274, "percentage": 42.53, "elapsed_time": "8:48:24", "remaining_time": "11:54:06"} +{"current_steps": 2394, "total_steps": 5627, "loss": 1.3492, "learning_rate": 2.5000015602026183e-05, "epoch": 0.4254298280687725, "percentage": 42.54, "elapsed_time": "8:48:37", "remaining_time": "11:53:53"} +{"current_steps": 2395, "total_steps": 5627, "loss": 1.3856, "learning_rate": 2.4989092604884966e-05, "epoch": 0.42560753476387225, "percentage": 42.56, "elapsed_time": "8:48:51", "remaining_time": "11:53:40"} +{"current_steps": 2396, "total_steps": 5627, "loss": 1.3987, "learning_rate": 2.4978168020619574e-05, "epoch": 0.42578524145897195, "percentage": 42.58, "elapsed_time": "8:49:04", "remaining_time": "11:53:27"} +{"current_steps": 2397, "total_steps": 5627, "loss": 1.3601, "learning_rate": 2.4967241852705316e-05, "epoch": 0.4259629481540717, "percentage": 42.6, "elapsed_time": "8:49:17", "remaining_time": "11:53:13"} +{"current_steps": 2398, "total_steps": 5627, "loss": 1.3509, "learning_rate": 2.4956314104618007e-05, "epoch": 0.42614065484917146, "percentage": 42.62, "elapsed_time": "8:49:30", "remaining_time": "11:53:00"} +{"current_steps": 2399, "total_steps": 5627, "loss": 1.341, "learning_rate": 2.4945384779833974e-05, "epoch": 0.42631836154427116, "percentage": 42.63, "elapsed_time": "8:49:43", "remaining_time": "11:52:47"} +{"current_steps": 2400, "total_steps": 5627, "loss": 1.3001, "learning_rate": 2.493445388183004e-05, "epoch": 0.4264960682393709, "percentage": 42.65, "elapsed_time": "8:49:57", "remaining_time": "11:52:33"} +{"current_steps": 2401, "total_steps": 5627, "loss": 1.3216, "learning_rate": 2.4923521414083532e-05, "epoch": 0.4266737749344707, "percentage": 42.67, "elapsed_time": "8:50:27", "remaining_time": "11:52:43"} +{"current_steps": 2402, "total_steps": 5627, "loss": 1.3716, "learning_rate": 2.4912587380072273e-05, "epoch": 0.4268514816295704, "percentage": 42.69, "elapsed_time": "8:50:40", "remaining_time": "11:52:30"} +{"current_steps": 2403, "total_steps": 5627, "loss": 1.3508, "learning_rate": 2.490165178327458e-05, "epoch": 0.42702918832467013, "percentage": 42.7, "elapsed_time": "8:50:53", "remaining_time": "11:52:17"} +{"current_steps": 2404, "total_steps": 5627, "loss": 1.3434, "learning_rate": 2.4890714627169273e-05, "epoch": 0.4272068950197699, "percentage": 42.72, "elapsed_time": "8:51:07", "remaining_time": "11:52:03"} +{"current_steps": 2405, "total_steps": 5627, "loss": 1.378, "learning_rate": 2.4879775915235674e-05, "epoch": 0.4273846017148696, "percentage": 42.74, "elapsed_time": "8:51:20", "remaining_time": "11:51:50"} +{"current_steps": 2406, "total_steps": 5627, "loss": 1.369, "learning_rate": 2.486883565095359e-05, "epoch": 0.42756230840996934, "percentage": 42.76, "elapsed_time": "8:51:33", "remaining_time": "11:51:37"} +{"current_steps": 2407, "total_steps": 5627, "loss": 1.3593, "learning_rate": 2.4857893837803313e-05, "epoch": 0.4277400151050691, "percentage": 42.78, "elapsed_time": "8:51:46", "remaining_time": "11:51:23"} +{"current_steps": 2408, "total_steps": 5627, "loss": 1.3643, "learning_rate": 2.4846950479265656e-05, "epoch": 0.42791772180016885, "percentage": 42.79, "elapsed_time": "8:51:59", "remaining_time": "11:51:10"} +{"current_steps": 2409, "total_steps": 5627, "loss": 1.3698, "learning_rate": 2.48360055788219e-05, "epoch": 0.42809542849526855, "percentage": 42.81, "elapsed_time": "8:52:13", "remaining_time": "11:50:57"} +{"current_steps": 2410, "total_steps": 5627, "loss": 1.3464, "learning_rate": 2.4825059139953826e-05, "epoch": 0.4282731351903683, "percentage": 42.83, "elapsed_time": "8:52:26", "remaining_time": "11:50:43"} +{"current_steps": 2411, "total_steps": 5627, "loss": 1.3656, "learning_rate": 2.4814111166143693e-05, "epoch": 0.42845084188546806, "percentage": 42.85, "elapsed_time": "8:52:39", "remaining_time": "11:50:30"} +{"current_steps": 2412, "total_steps": 5627, "loss": 1.3767, "learning_rate": 2.4803161660874272e-05, "epoch": 0.42862854858056776, "percentage": 42.86, "elapsed_time": "8:52:52", "remaining_time": "11:50:17"} +{"current_steps": 2413, "total_steps": 5627, "loss": 1.3502, "learning_rate": 2.4792210627628802e-05, "epoch": 0.4288062552756675, "percentage": 42.88, "elapsed_time": "8:53:06", "remaining_time": "11:50:03"} +{"current_steps": 2414, "total_steps": 5627, "loss": 1.3598, "learning_rate": 2.4781258069891e-05, "epoch": 0.42898396197076727, "percentage": 42.9, "elapsed_time": "8:53:19", "remaining_time": "11:49:50"} +{"current_steps": 2415, "total_steps": 5627, "loss": 1.3202, "learning_rate": 2.4770303991145097e-05, "epoch": 0.42916166866586697, "percentage": 42.92, "elapsed_time": "8:53:32", "remaining_time": "11:49:37"} +{"current_steps": 2416, "total_steps": 5627, "loss": 1.3055, "learning_rate": 2.4759348394875782e-05, "epoch": 0.4293393753609667, "percentage": 42.94, "elapsed_time": "8:53:45", "remaining_time": "11:49:23"} +{"current_steps": 2417, "total_steps": 5627, "loss": 1.3605, "learning_rate": 2.4748391284568244e-05, "epoch": 0.4295170820560665, "percentage": 42.95, "elapsed_time": "8:53:58", "remaining_time": "11:49:10"} +{"current_steps": 2418, "total_steps": 5627, "loss": 1.3597, "learning_rate": 2.4737432663708128e-05, "epoch": 0.4296947887511662, "percentage": 42.97, "elapsed_time": "8:54:12", "remaining_time": "11:48:57"} +{"current_steps": 2419, "total_steps": 5627, "loss": 1.3228, "learning_rate": 2.47264725357816e-05, "epoch": 0.42987249544626593, "percentage": 42.99, "elapsed_time": "8:54:25", "remaining_time": "11:48:43"} +{"current_steps": 2420, "total_steps": 5627, "loss": 1.353, "learning_rate": 2.4715510904275276e-05, "epoch": 0.4300502021413657, "percentage": 43.01, "elapsed_time": "8:54:38", "remaining_time": "11:48:30"} +{"current_steps": 2421, "total_steps": 5627, "loss": 1.384, "learning_rate": 2.4704547772676247e-05, "epoch": 0.4302279088364654, "percentage": 43.02, "elapsed_time": "8:54:51", "remaining_time": "11:48:17"} +{"current_steps": 2422, "total_steps": 5627, "loss": 1.3833, "learning_rate": 2.4693583144472105e-05, "epoch": 0.43040561553156514, "percentage": 43.04, "elapsed_time": "8:55:04", "remaining_time": "11:48:03"} +{"current_steps": 2423, "total_steps": 5627, "loss": 1.3656, "learning_rate": 2.468261702315089e-05, "epoch": 0.4305833222266649, "percentage": 43.06, "elapsed_time": "8:55:17", "remaining_time": "11:47:50"} +{"current_steps": 2424, "total_steps": 5627, "loss": 1.3614, "learning_rate": 2.4671649412201154e-05, "epoch": 0.43076102892176465, "percentage": 43.08, "elapsed_time": "8:55:31", "remaining_time": "11:47:37"} +{"current_steps": 2425, "total_steps": 5627, "loss": 1.3518, "learning_rate": 2.466068031511187e-05, "epoch": 0.43093873561686435, "percentage": 43.1, "elapsed_time": "8:55:44", "remaining_time": "11:47:23"} +{"current_steps": 2426, "total_steps": 5627, "loss": 1.352, "learning_rate": 2.4649709735372538e-05, "epoch": 0.4311164423119641, "percentage": 43.11, "elapsed_time": "8:55:57", "remaining_time": "11:47:10"} +{"current_steps": 2427, "total_steps": 5627, "loss": 1.3366, "learning_rate": 2.4638737676473095e-05, "epoch": 0.43129414900706387, "percentage": 43.13, "elapsed_time": "8:56:10", "remaining_time": "11:46:57"} +{"current_steps": 2428, "total_steps": 5627, "loss": 1.327, "learning_rate": 2.462776414190396e-05, "epoch": 0.43147185570216356, "percentage": 43.15, "elapsed_time": "8:56:23", "remaining_time": "11:46:43"} +{"current_steps": 2429, "total_steps": 5627, "loss": 1.3551, "learning_rate": 2.4616789135156024e-05, "epoch": 0.4316495623972633, "percentage": 43.17, "elapsed_time": "8:56:37", "remaining_time": "11:46:30"} +{"current_steps": 2430, "total_steps": 5627, "loss": 1.3807, "learning_rate": 2.460581265972064e-05, "epoch": 0.4318272690923631, "percentage": 43.18, "elapsed_time": "8:56:50", "remaining_time": "11:46:17"} +{"current_steps": 2431, "total_steps": 5627, "loss": 1.4109, "learning_rate": 2.4594834719089634e-05, "epoch": 0.4320049757874628, "percentage": 43.2, "elapsed_time": "8:57:03", "remaining_time": "11:46:03"} +{"current_steps": 2432, "total_steps": 5627, "loss": 1.3552, "learning_rate": 2.4583855316755293e-05, "epoch": 0.43218268248256253, "percentage": 43.22, "elapsed_time": "8:57:16", "remaining_time": "11:45:50"} +{"current_steps": 2433, "total_steps": 5627, "loss": 1.3633, "learning_rate": 2.4572874456210375e-05, "epoch": 0.4323603891776623, "percentage": 43.24, "elapsed_time": "8:57:29", "remaining_time": "11:45:37"} +{"current_steps": 2434, "total_steps": 5627, "loss": 1.3664, "learning_rate": 2.45618921409481e-05, "epoch": 0.432538095872762, "percentage": 43.26, "elapsed_time": "8:57:43", "remaining_time": "11:45:23"} +{"current_steps": 2435, "total_steps": 5627, "loss": 1.3701, "learning_rate": 2.4550908374462137e-05, "epoch": 0.43271580256786174, "percentage": 43.27, "elapsed_time": "8:57:56", "remaining_time": "11:45:10"} +{"current_steps": 2436, "total_steps": 5627, "loss": 1.3907, "learning_rate": 2.4539923160246638e-05, "epoch": 0.4328935092629615, "percentage": 43.29, "elapsed_time": "8:58:09", "remaining_time": "11:44:57"} +{"current_steps": 2437, "total_steps": 5627, "loss": 1.2855, "learning_rate": 2.4528936501796206e-05, "epoch": 0.4330712159580612, "percentage": 43.31, "elapsed_time": "8:58:22", "remaining_time": "11:44:43"} +{"current_steps": 2438, "total_steps": 5627, "loss": 1.3332, "learning_rate": 2.4517948402605903e-05, "epoch": 0.43324892265316095, "percentage": 43.33, "elapsed_time": "8:58:35", "remaining_time": "11:44:30"} +{"current_steps": 2439, "total_steps": 5627, "loss": 1.4047, "learning_rate": 2.450695886617125e-05, "epoch": 0.4334266293482607, "percentage": 43.34, "elapsed_time": "8:58:49", "remaining_time": "11:44:17"} +{"current_steps": 2440, "total_steps": 5627, "loss": 1.3814, "learning_rate": 2.4495967895988223e-05, "epoch": 0.43360433604336046, "percentage": 43.36, "elapsed_time": "8:59:02", "remaining_time": "11:44:03"} +{"current_steps": 2441, "total_steps": 5627, "loss": 1.3727, "learning_rate": 2.4484975495553256e-05, "epoch": 0.43378204273846016, "percentage": 43.38, "elapsed_time": "8:59:15", "remaining_time": "11:43:50"} +{"current_steps": 2442, "total_steps": 5627, "loss": 1.3652, "learning_rate": 2.4473981668363237e-05, "epoch": 0.4339597494335599, "percentage": 43.4, "elapsed_time": "8:59:28", "remaining_time": "11:43:37"} +{"current_steps": 2443, "total_steps": 5627, "loss": 1.3729, "learning_rate": 2.446298641791552e-05, "epoch": 0.43413745612865967, "percentage": 43.42, "elapsed_time": "8:59:41", "remaining_time": "11:43:23"} +{"current_steps": 2444, "total_steps": 5627, "loss": 1.3654, "learning_rate": 2.4451989747707887e-05, "epoch": 0.43431516282375937, "percentage": 43.43, "elapsed_time": "8:59:55", "remaining_time": "11:43:10"} +{"current_steps": 2445, "total_steps": 5627, "loss": 1.3302, "learning_rate": 2.44409916612386e-05, "epoch": 0.4344928695188591, "percentage": 43.45, "elapsed_time": "9:00:08", "remaining_time": "11:42:57"} +{"current_steps": 2446, "total_steps": 5627, "loss": 1.3399, "learning_rate": 2.442999216200634e-05, "epoch": 0.4346705762139589, "percentage": 43.47, "elapsed_time": "9:00:21", "remaining_time": "11:42:43"} +{"current_steps": 2447, "total_steps": 5627, "loss": 1.339, "learning_rate": 2.441899125351027e-05, "epoch": 0.4348482829090586, "percentage": 43.49, "elapsed_time": "9:00:34", "remaining_time": "11:42:30"} +{"current_steps": 2448, "total_steps": 5627, "loss": 1.3806, "learning_rate": 2.4407988939249978e-05, "epoch": 0.43502598960415834, "percentage": 43.5, "elapsed_time": "9:00:47", "remaining_time": "11:42:16"} +{"current_steps": 2449, "total_steps": 5627, "loss": 1.3588, "learning_rate": 2.4396985222725504e-05, "epoch": 0.4352036962992581, "percentage": 43.52, "elapsed_time": "9:01:00", "remaining_time": "11:42:03"} +{"current_steps": 2450, "total_steps": 5627, "loss": 1.3407, "learning_rate": 2.438598010743735e-05, "epoch": 0.4353814029943578, "percentage": 43.54, "elapsed_time": "9:01:14", "remaining_time": "11:41:50"} +{"current_steps": 2451, "total_steps": 5627, "loss": 1.3026, "learning_rate": 2.437497359688643e-05, "epoch": 0.43555910968945755, "percentage": 43.56, "elapsed_time": "9:01:27", "remaining_time": "11:41:36"} +{"current_steps": 2452, "total_steps": 5627, "loss": 1.3709, "learning_rate": 2.4363965694574142e-05, "epoch": 0.4357368163845573, "percentage": 43.58, "elapsed_time": "9:01:40", "remaining_time": "11:41:23"} +{"current_steps": 2453, "total_steps": 5627, "loss": 1.3658, "learning_rate": 2.4352956404002293e-05, "epoch": 0.435914523079657, "percentage": 43.59, "elapsed_time": "9:01:53", "remaining_time": "11:41:10"} +{"current_steps": 2454, "total_steps": 5627, "loss": 1.3223, "learning_rate": 2.4341945728673162e-05, "epoch": 0.43609222977475676, "percentage": 43.61, "elapsed_time": "9:02:06", "remaining_time": "11:40:57"} +{"current_steps": 2455, "total_steps": 5627, "loss": 1.3679, "learning_rate": 2.4330933672089434e-05, "epoch": 0.4362699364698565, "percentage": 43.63, "elapsed_time": "9:02:20", "remaining_time": "11:40:43"} +{"current_steps": 2456, "total_steps": 5627, "loss": 1.3439, "learning_rate": 2.431992023775425e-05, "epoch": 0.43644764316495627, "percentage": 43.65, "elapsed_time": "9:02:33", "remaining_time": "11:40:30"} +{"current_steps": 2457, "total_steps": 5627, "loss": 1.3457, "learning_rate": 2.430890542917121e-05, "epoch": 0.43662534986005597, "percentage": 43.66, "elapsed_time": "9:02:46", "remaining_time": "11:40:16"} +{"current_steps": 2458, "total_steps": 5627, "loss": 1.3674, "learning_rate": 2.4297889249844318e-05, "epoch": 0.4368030565551557, "percentage": 43.68, "elapsed_time": "9:02:59", "remaining_time": "11:40:03"} +{"current_steps": 2459, "total_steps": 5627, "loss": 1.3201, "learning_rate": 2.428687170327803e-05, "epoch": 0.4369807632502555, "percentage": 43.7, "elapsed_time": "9:03:12", "remaining_time": "11:39:49"} +{"current_steps": 2460, "total_steps": 5627, "loss": 1.3788, "learning_rate": 2.4275852792977227e-05, "epoch": 0.4371584699453552, "percentage": 43.72, "elapsed_time": "9:03:25", "remaining_time": "11:39:36"} +{"current_steps": 2461, "total_steps": 5627, "loss": 1.3675, "learning_rate": 2.426483252244725e-05, "epoch": 0.43733617664045493, "percentage": 43.74, "elapsed_time": "9:03:39", "remaining_time": "11:39:23"} +{"current_steps": 2462, "total_steps": 5627, "loss": 1.3587, "learning_rate": 2.4253810895193844e-05, "epoch": 0.4375138833355547, "percentage": 43.75, "elapsed_time": "9:03:52", "remaining_time": "11:39:10"} +{"current_steps": 2463, "total_steps": 5627, "loss": 1.3394, "learning_rate": 2.4242787914723188e-05, "epoch": 0.4376915900306544, "percentage": 43.77, "elapsed_time": "9:04:05", "remaining_time": "11:38:56"} +{"current_steps": 2464, "total_steps": 5627, "loss": 1.3169, "learning_rate": 2.4231763584541912e-05, "epoch": 0.43786929672575414, "percentage": 43.79, "elapsed_time": "9:04:18", "remaining_time": "11:38:43"} +{"current_steps": 2465, "total_steps": 5627, "loss": 1.3466, "learning_rate": 2.422073790815706e-05, "epoch": 0.4380470034208539, "percentage": 43.81, "elapsed_time": "9:04:31", "remaining_time": "11:38:30"} +{"current_steps": 2466, "total_steps": 5627, "loss": 1.3563, "learning_rate": 2.4209710889076095e-05, "epoch": 0.4382247101159536, "percentage": 43.82, "elapsed_time": "9:04:45", "remaining_time": "11:38:16"} +{"current_steps": 2467, "total_steps": 5627, "loss": 1.2869, "learning_rate": 2.4198682530806942e-05, "epoch": 0.43840241681105335, "percentage": 43.84, "elapsed_time": "9:04:58", "remaining_time": "11:38:03"} +{"current_steps": 2468, "total_steps": 5627, "loss": 1.3842, "learning_rate": 2.4187652836857904e-05, "epoch": 0.4385801235061531, "percentage": 43.86, "elapsed_time": "9:05:11", "remaining_time": "11:37:50"} +{"current_steps": 2469, "total_steps": 5627, "loss": 1.3564, "learning_rate": 2.4176621810737757e-05, "epoch": 0.4387578302012528, "percentage": 43.88, "elapsed_time": "9:05:24", "remaining_time": "11:37:36"} +{"current_steps": 2470, "total_steps": 5627, "loss": 1.3647, "learning_rate": 2.4165589455955658e-05, "epoch": 0.43893553689635256, "percentage": 43.9, "elapsed_time": "9:05:37", "remaining_time": "11:37:23"} +{"current_steps": 2471, "total_steps": 5627, "loss": 1.3126, "learning_rate": 2.415455577602122e-05, "epoch": 0.4391132435914523, "percentage": 43.91, "elapsed_time": "9:05:50", "remaining_time": "11:37:10"} +{"current_steps": 2472, "total_steps": 5627, "loss": 1.3629, "learning_rate": 2.4143520774444458e-05, "epoch": 0.4392909502865521, "percentage": 43.93, "elapsed_time": "9:06:04", "remaining_time": "11:36:56"} +{"current_steps": 2473, "total_steps": 5627, "loss": 1.3748, "learning_rate": 2.413248445473582e-05, "epoch": 0.4394686569816518, "percentage": 43.95, "elapsed_time": "9:06:17", "remaining_time": "11:36:43"} +{"current_steps": 2474, "total_steps": 5627, "loss": 1.3969, "learning_rate": 2.4121446820406157e-05, "epoch": 0.43964636367675153, "percentage": 43.97, "elapsed_time": "9:06:30", "remaining_time": "11:36:30"} +{"current_steps": 2475, "total_steps": 5627, "loss": 1.3222, "learning_rate": 2.4110407874966753e-05, "epoch": 0.4398240703718513, "percentage": 43.98, "elapsed_time": "9:06:43", "remaining_time": "11:36:16"} +{"current_steps": 2476, "total_steps": 5627, "loss": 1.3578, "learning_rate": 2.4099367621929308e-05, "epoch": 0.440001777066951, "percentage": 44.0, "elapsed_time": "9:06:57", "remaining_time": "11:36:03"} +{"current_steps": 2477, "total_steps": 5627, "loss": 1.3762, "learning_rate": 2.408832606480593e-05, "epoch": 0.44017948376205074, "percentage": 44.02, "elapsed_time": "9:07:10", "remaining_time": "11:35:50"} +{"current_steps": 2478, "total_steps": 5627, "loss": 1.3426, "learning_rate": 2.4077283207109145e-05, "epoch": 0.4403571904571505, "percentage": 44.04, "elapsed_time": "9:07:23", "remaining_time": "11:35:36"} +{"current_steps": 2479, "total_steps": 5627, "loss": 1.3816, "learning_rate": 2.406623905235189e-05, "epoch": 0.4405348971522502, "percentage": 44.06, "elapsed_time": "9:07:36", "remaining_time": "11:35:23"} +{"current_steps": 2480, "total_steps": 5627, "loss": 1.3592, "learning_rate": 2.4055193604047534e-05, "epoch": 0.44071260384734995, "percentage": 44.07, "elapsed_time": "9:07:49", "remaining_time": "11:35:09"} +{"current_steps": 2481, "total_steps": 5627, "loss": 1.3535, "learning_rate": 2.4044146865709825e-05, "epoch": 0.4408903105424497, "percentage": 44.09, "elapsed_time": "9:08:02", "remaining_time": "11:34:56"} +{"current_steps": 2482, "total_steps": 5627, "loss": 1.3368, "learning_rate": 2.403309884085294e-05, "epoch": 0.4410680172375494, "percentage": 44.11, "elapsed_time": "9:08:15", "remaining_time": "11:34:43"} +{"current_steps": 2483, "total_steps": 5627, "loss": 1.3778, "learning_rate": 2.4022049532991476e-05, "epoch": 0.44124572393264916, "percentage": 44.13, "elapsed_time": "9:08:29", "remaining_time": "11:34:29"} +{"current_steps": 2484, "total_steps": 5627, "loss": 1.2654, "learning_rate": 2.4010998945640415e-05, "epoch": 0.4414234306277489, "percentage": 44.14, "elapsed_time": "9:08:42", "remaining_time": "11:34:16"} +{"current_steps": 2485, "total_steps": 5627, "loss": 1.3746, "learning_rate": 2.3999947082315162e-05, "epoch": 0.4416011373228486, "percentage": 44.16, "elapsed_time": "9:08:55", "remaining_time": "11:34:03"} +{"current_steps": 2486, "total_steps": 5627, "loss": 1.293, "learning_rate": 2.3988893946531513e-05, "epoch": 0.44177884401794837, "percentage": 44.18, "elapsed_time": "9:09:08", "remaining_time": "11:33:49"} +{"current_steps": 2487, "total_steps": 5627, "loss": 1.342, "learning_rate": 2.397783954180569e-05, "epoch": 0.4419565507130481, "percentage": 44.2, "elapsed_time": "9:09:22", "remaining_time": "11:33:36"} +{"current_steps": 2488, "total_steps": 5627, "loss": 1.3358, "learning_rate": 2.3966783871654304e-05, "epoch": 0.4421342574081479, "percentage": 44.22, "elapsed_time": "9:09:35", "remaining_time": "11:33:23"} +{"current_steps": 2489, "total_steps": 5627, "loss": 1.343, "learning_rate": 2.3955726939594363e-05, "epoch": 0.4423119641032476, "percentage": 44.23, "elapsed_time": "9:09:48", "remaining_time": "11:33:09"} +{"current_steps": 2490, "total_steps": 5627, "loss": 1.3545, "learning_rate": 2.3944668749143295e-05, "epoch": 0.44248967079834733, "percentage": 44.25, "elapsed_time": "9:10:01", "remaining_time": "11:32:56"} +{"current_steps": 2491, "total_steps": 5627, "loss": 1.3162, "learning_rate": 2.3933609303818916e-05, "epoch": 0.4426673774934471, "percentage": 44.27, "elapsed_time": "9:10:14", "remaining_time": "11:32:43"} +{"current_steps": 2492, "total_steps": 5627, "loss": 1.3928, "learning_rate": 2.3922548607139442e-05, "epoch": 0.4428450841885468, "percentage": 44.29, "elapsed_time": "9:10:27", "remaining_time": "11:32:29"} +{"current_steps": 2493, "total_steps": 5627, "loss": 1.3653, "learning_rate": 2.3911486662623485e-05, "epoch": 0.44302279088364654, "percentage": 44.3, "elapsed_time": "9:10:40", "remaining_time": "11:32:16"} +{"current_steps": 2494, "total_steps": 5627, "loss": 1.3913, "learning_rate": 2.390042347379007e-05, "epoch": 0.4432004975787463, "percentage": 44.32, "elapsed_time": "9:10:54", "remaining_time": "11:32:03"} +{"current_steps": 2495, "total_steps": 5627, "loss": 1.3818, "learning_rate": 2.388935904415859e-05, "epoch": 0.443378204273846, "percentage": 44.34, "elapsed_time": "9:11:07", "remaining_time": "11:31:49"} +{"current_steps": 2496, "total_steps": 5627, "loss": 1.3857, "learning_rate": 2.387829337724886e-05, "epoch": 0.44355591096894575, "percentage": 44.36, "elapsed_time": "9:11:20", "remaining_time": "11:31:36"} +{"current_steps": 2497, "total_steps": 5627, "loss": 1.3341, "learning_rate": 2.386722647658107e-05, "epoch": 0.4437336176640455, "percentage": 44.38, "elapsed_time": "9:11:33", "remaining_time": "11:31:23"} +{"current_steps": 2498, "total_steps": 5627, "loss": 1.3611, "learning_rate": 2.385615834567581e-05, "epoch": 0.4439113243591452, "percentage": 44.39, "elapsed_time": "9:11:46", "remaining_time": "11:31:09"} +{"current_steps": 2499, "total_steps": 5627, "loss": 1.343, "learning_rate": 2.3845088988054067e-05, "epoch": 0.44408903105424496, "percentage": 44.41, "elapsed_time": "9:12:00", "remaining_time": "11:30:56"} +{"current_steps": 2500, "total_steps": 5627, "loss": 1.3661, "learning_rate": 2.3834018407237203e-05, "epoch": 0.4442667377493447, "percentage": 44.43, "elapsed_time": "9:12:13", "remaining_time": "11:30:43"} +{"current_steps": 2501, "total_steps": 5627, "loss": 1.3289, "learning_rate": 2.382294660674698e-05, "epoch": 0.4444444444444444, "percentage": 44.45, "elapsed_time": "9:12:26", "remaining_time": "11:30:29"} +{"current_steps": 2502, "total_steps": 5627, "loss": 1.3636, "learning_rate": 2.381187359010555e-05, "epoch": 0.4446221511395442, "percentage": 44.46, "elapsed_time": "9:12:39", "remaining_time": "11:30:16"} +{"current_steps": 2503, "total_steps": 5627, "loss": 1.3879, "learning_rate": 2.3800799360835444e-05, "epoch": 0.44479985783464393, "percentage": 44.48, "elapsed_time": "9:12:52", "remaining_time": "11:30:03"} +{"current_steps": 2504, "total_steps": 5627, "loss": 1.368, "learning_rate": 2.378972392245959e-05, "epoch": 0.4449775645297437, "percentage": 44.5, "elapsed_time": "9:13:05", "remaining_time": "11:29:49"} +{"current_steps": 2505, "total_steps": 5627, "loss": 1.3387, "learning_rate": 2.3778647278501277e-05, "epoch": 0.4451552712248434, "percentage": 44.52, "elapsed_time": "9:13:19", "remaining_time": "11:29:36"} +{"current_steps": 2506, "total_steps": 5627, "loss": 1.365, "learning_rate": 2.3767569432484212e-05, "epoch": 0.44533297791994314, "percentage": 44.54, "elapsed_time": "9:13:32", "remaining_time": "11:29:23"} +{"current_steps": 2507, "total_steps": 5627, "loss": 1.3652, "learning_rate": 2.3756490387932458e-05, "epoch": 0.4455106846150429, "percentage": 44.55, "elapsed_time": "9:13:45", "remaining_time": "11:29:09"} +{"current_steps": 2508, "total_steps": 5627, "loss": 1.3453, "learning_rate": 2.3745410148370464e-05, "epoch": 0.4456883913101426, "percentage": 44.57, "elapsed_time": "9:13:58", "remaining_time": "11:28:56"} +{"current_steps": 2509, "total_steps": 5627, "loss": 1.3663, "learning_rate": 2.3734328717323073e-05, "epoch": 0.44586609800524235, "percentage": 44.59, "elapsed_time": "9:14:12", "remaining_time": "11:28:43"} +{"current_steps": 2510, "total_steps": 5627, "loss": 1.3719, "learning_rate": 2.372324609831548e-05, "epoch": 0.4460438047003421, "percentage": 44.61, "elapsed_time": "9:14:25", "remaining_time": "11:28:29"} +{"current_steps": 2511, "total_steps": 5627, "loss": 1.3882, "learning_rate": 2.3712162294873293e-05, "epoch": 0.4462215113954418, "percentage": 44.62, "elapsed_time": "9:14:38", "remaining_time": "11:28:16"} +{"current_steps": 2512, "total_steps": 5627, "loss": 1.3734, "learning_rate": 2.370107731052246e-05, "epoch": 0.44639921809054156, "percentage": 44.64, "elapsed_time": "9:14:51", "remaining_time": "11:28:03"} +{"current_steps": 2513, "total_steps": 5627, "loss": 1.3458, "learning_rate": 2.3689991148789337e-05, "epoch": 0.4465769247856413, "percentage": 44.66, "elapsed_time": "9:15:04", "remaining_time": "11:27:49"} +{"current_steps": 2514, "total_steps": 5627, "loss": 1.3544, "learning_rate": 2.367890381320064e-05, "epoch": 0.446754631480741, "percentage": 44.68, "elapsed_time": "9:15:17", "remaining_time": "11:27:36"} +{"current_steps": 2515, "total_steps": 5627, "loss": 1.3595, "learning_rate": 2.3667815307283457e-05, "epoch": 0.44693233817584077, "percentage": 44.7, "elapsed_time": "9:15:31", "remaining_time": "11:27:23"} +{"current_steps": 2516, "total_steps": 5627, "loss": 1.3824, "learning_rate": 2.3656725634565244e-05, "epoch": 0.4471100448709405, "percentage": 44.71, "elapsed_time": "9:15:44", "remaining_time": "11:27:09"} +{"current_steps": 2517, "total_steps": 5627, "loss": 1.3386, "learning_rate": 2.3645634798573832e-05, "epoch": 0.4472877515660402, "percentage": 44.73, "elapsed_time": "9:15:57", "remaining_time": "11:26:56"} +{"current_steps": 2518, "total_steps": 5627, "loss": 1.3852, "learning_rate": 2.3634542802837445e-05, "epoch": 0.44746545826114, "percentage": 44.75, "elapsed_time": "9:16:10", "remaining_time": "11:26:43"} +{"current_steps": 2519, "total_steps": 5627, "loss": 1.3575, "learning_rate": 2.362344965088463e-05, "epoch": 0.44764316495623974, "percentage": 44.77, "elapsed_time": "9:16:23", "remaining_time": "11:26:29"} +{"current_steps": 2520, "total_steps": 5627, "loss": 1.3481, "learning_rate": 2.3612355346244346e-05, "epoch": 0.4478208716513395, "percentage": 44.78, "elapsed_time": "9:16:37", "remaining_time": "11:26:16"} +{"current_steps": 2521, "total_steps": 5627, "loss": 1.3081, "learning_rate": 2.3601259892445892e-05, "epoch": 0.4479985783464392, "percentage": 44.8, "elapsed_time": "9:16:50", "remaining_time": "11:26:03"} +{"current_steps": 2522, "total_steps": 5627, "loss": 1.3939, "learning_rate": 2.359016329301894e-05, "epoch": 0.44817628504153895, "percentage": 44.82, "elapsed_time": "9:17:03", "remaining_time": "11:25:49"} +{"current_steps": 2523, "total_steps": 5627, "loss": 1.407, "learning_rate": 2.3579065551493526e-05, "epoch": 0.4483539917366387, "percentage": 44.84, "elapsed_time": "9:17:16", "remaining_time": "11:25:36"} +{"current_steps": 2524, "total_steps": 5627, "loss": 1.3691, "learning_rate": 2.3567966671400055e-05, "epoch": 0.4485316984317384, "percentage": 44.86, "elapsed_time": "9:17:29", "remaining_time": "11:25:23"} +{"current_steps": 2525, "total_steps": 5627, "loss": 1.381, "learning_rate": 2.3556866656269288e-05, "epoch": 0.44870940512683816, "percentage": 44.87, "elapsed_time": "9:17:43", "remaining_time": "11:25:09"} +{"current_steps": 2526, "total_steps": 5627, "loss": 1.3798, "learning_rate": 2.354576550963235e-05, "epoch": 0.4488871118219379, "percentage": 44.89, "elapsed_time": "9:17:56", "remaining_time": "11:24:56"} +{"current_steps": 2527, "total_steps": 5627, "loss": 1.3362, "learning_rate": 2.3534663235020715e-05, "epoch": 0.4490648185170376, "percentage": 44.91, "elapsed_time": "9:18:09", "remaining_time": "11:24:43"} +{"current_steps": 2528, "total_steps": 5627, "loss": 1.3716, "learning_rate": 2.3523559835966236e-05, "epoch": 0.44924252521213737, "percentage": 44.93, "elapsed_time": "9:18:22", "remaining_time": "11:24:29"} +{"current_steps": 2529, "total_steps": 5627, "loss": 1.3221, "learning_rate": 2.3512455316001117e-05, "epoch": 0.4494202319072371, "percentage": 44.94, "elapsed_time": "9:18:35", "remaining_time": "11:24:16"} +{"current_steps": 2530, "total_steps": 5627, "loss": 1.3243, "learning_rate": 2.35013496786579e-05, "epoch": 0.4495979386023368, "percentage": 44.96, "elapsed_time": "9:18:49", "remaining_time": "11:24:03"} +{"current_steps": 2531, "total_steps": 5627, "loss": 1.3166, "learning_rate": 2.3490242927469506e-05, "epoch": 0.4497756452974366, "percentage": 44.98, "elapsed_time": "9:19:02", "remaining_time": "11:23:49"} +{"current_steps": 2532, "total_steps": 5627, "loss": 1.352, "learning_rate": 2.34791350659692e-05, "epoch": 0.44995335199253633, "percentage": 45.0, "elapsed_time": "9:19:15", "remaining_time": "11:23:36"} +{"current_steps": 2533, "total_steps": 5627, "loss": 1.3376, "learning_rate": 2.34680260976906e-05, "epoch": 0.45013105868763603, "percentage": 45.02, "elapsed_time": "9:19:28", "remaining_time": "11:23:23"} +{"current_steps": 2534, "total_steps": 5627, "loss": 1.3934, "learning_rate": 2.3456916026167683e-05, "epoch": 0.4503087653827358, "percentage": 45.03, "elapsed_time": "9:19:41", "remaining_time": "11:23:10"} +{"current_steps": 2535, "total_steps": 5627, "loss": 1.3505, "learning_rate": 2.344580485493476e-05, "epoch": 0.45048647207783554, "percentage": 45.05, "elapsed_time": "9:19:55", "remaining_time": "11:22:56"} +{"current_steps": 2536, "total_steps": 5627, "loss": 1.3473, "learning_rate": 2.3434692587526517e-05, "epoch": 0.4506641787729353, "percentage": 45.07, "elapsed_time": "9:20:08", "remaining_time": "11:22:43"} +{"current_steps": 2537, "total_steps": 5627, "loss": 1.3502, "learning_rate": 2.3423579227477972e-05, "epoch": 0.450841885468035, "percentage": 45.09, "elapsed_time": "9:20:21", "remaining_time": "11:22:29"} +{"current_steps": 2538, "total_steps": 5627, "loss": 1.3742, "learning_rate": 2.3412464778324485e-05, "epoch": 0.45101959216313475, "percentage": 45.1, "elapsed_time": "9:20:34", "remaining_time": "11:22:16"} +{"current_steps": 2539, "total_steps": 5627, "loss": 1.3124, "learning_rate": 2.3401349243601783e-05, "epoch": 0.4511972988582345, "percentage": 45.12, "elapsed_time": "9:20:47", "remaining_time": "11:22:03"} +{"current_steps": 2540, "total_steps": 5627, "loss": 1.3769, "learning_rate": 2.3390232626845922e-05, "epoch": 0.4513750055533342, "percentage": 45.14, "elapsed_time": "9:21:00", "remaining_time": "11:21:49"} +{"current_steps": 2541, "total_steps": 5627, "loss": 1.3257, "learning_rate": 2.33791149315933e-05, "epoch": 0.45155271224843396, "percentage": 45.16, "elapsed_time": "9:21:14", "remaining_time": "11:21:36"} +{"current_steps": 2542, "total_steps": 5627, "loss": 1.3418, "learning_rate": 2.336799616138067e-05, "epoch": 0.4517304189435337, "percentage": 45.18, "elapsed_time": "9:21:27", "remaining_time": "11:21:23"} +{"current_steps": 2543, "total_steps": 5627, "loss": 1.3349, "learning_rate": 2.335687631974513e-05, "epoch": 0.4519081256386334, "percentage": 45.19, "elapsed_time": "9:21:40", "remaining_time": "11:21:09"} +{"current_steps": 2544, "total_steps": 5627, "loss": 1.3742, "learning_rate": 2.3345755410224107e-05, "epoch": 0.4520858323337332, "percentage": 45.21, "elapsed_time": "9:21:53", "remaining_time": "11:20:56"} +{"current_steps": 2545, "total_steps": 5627, "loss": 1.3874, "learning_rate": 2.3334633436355364e-05, "epoch": 0.45226353902883293, "percentage": 45.23, "elapsed_time": "9:22:06", "remaining_time": "11:20:43"} +{"current_steps": 2546, "total_steps": 5627, "loss": 1.3283, "learning_rate": 2.332351040167701e-05, "epoch": 0.45244124572393263, "percentage": 45.25, "elapsed_time": "9:22:19", "remaining_time": "11:20:29"} +{"current_steps": 2547, "total_steps": 5627, "loss": 1.3366, "learning_rate": 2.3312386309727496e-05, "epoch": 0.4526189524190324, "percentage": 45.26, "elapsed_time": "9:22:32", "remaining_time": "11:20:16"} +{"current_steps": 2548, "total_steps": 5627, "loss": 1.3765, "learning_rate": 2.3301261164045613e-05, "epoch": 0.45279665911413214, "percentage": 45.28, "elapsed_time": "9:22:46", "remaining_time": "11:20:02"} +{"current_steps": 2549, "total_steps": 5627, "loss": 1.3212, "learning_rate": 2.3290134968170462e-05, "epoch": 0.45297436580923184, "percentage": 45.3, "elapsed_time": "9:22:59", "remaining_time": "11:19:49"} +{"current_steps": 2550, "total_steps": 5627, "loss": 1.3779, "learning_rate": 2.3279007725641506e-05, "epoch": 0.4531520725043316, "percentage": 45.32, "elapsed_time": "9:23:12", "remaining_time": "11:19:36"} +{"current_steps": 2551, "total_steps": 5627, "loss": 1.3731, "learning_rate": 2.3267879439998533e-05, "epoch": 0.45332977919943135, "percentage": 45.33, "elapsed_time": "9:23:25", "remaining_time": "11:19:22"} +{"current_steps": 2552, "total_steps": 5627, "loss": 1.3418, "learning_rate": 2.325675011478165e-05, "epoch": 0.4535074858945311, "percentage": 45.35, "elapsed_time": "9:23:38", "remaining_time": "11:19:09"} +{"current_steps": 2553, "total_steps": 5627, "loss": 1.3494, "learning_rate": 2.324561975353131e-05, "epoch": 0.4536851925896308, "percentage": 45.37, "elapsed_time": "9:23:52", "remaining_time": "11:18:56"} +{"current_steps": 2554, "total_steps": 5627, "loss": 1.3703, "learning_rate": 2.323448835978829e-05, "epoch": 0.45386289928473056, "percentage": 45.39, "elapsed_time": "9:24:05", "remaining_time": "11:18:43"} +{"current_steps": 2555, "total_steps": 5627, "loss": 1.3165, "learning_rate": 2.3223355937093697e-05, "epoch": 0.4540406059798303, "percentage": 45.41, "elapsed_time": "9:24:18", "remaining_time": "11:18:29"} +{"current_steps": 2556, "total_steps": 5627, "loss": 1.3712, "learning_rate": 2.321222248898896e-05, "epoch": 0.45421831267493, "percentage": 45.42, "elapsed_time": "9:24:31", "remaining_time": "11:18:16"} +{"current_steps": 2557, "total_steps": 5627, "loss": 1.391, "learning_rate": 2.3201088019015843e-05, "epoch": 0.45439601937002977, "percentage": 45.44, "elapsed_time": "9:24:44", "remaining_time": "11:18:03"} +{"current_steps": 2558, "total_steps": 5627, "loss": 1.3768, "learning_rate": 2.3189952530716427e-05, "epoch": 0.4545737260651295, "percentage": 45.46, "elapsed_time": "9:24:57", "remaining_time": "11:17:49"} +{"current_steps": 2559, "total_steps": 5627, "loss": 1.3347, "learning_rate": 2.317881602763312e-05, "epoch": 0.4547514327602292, "percentage": 45.48, "elapsed_time": "9:25:11", "remaining_time": "11:17:36"} +{"current_steps": 2560, "total_steps": 5627, "loss": 1.3635, "learning_rate": 2.316767851330866e-05, "epoch": 0.454929139455329, "percentage": 45.49, "elapsed_time": "9:25:24", "remaining_time": "11:17:22"} +{"current_steps": 2561, "total_steps": 5627, "loss": 1.3294, "learning_rate": 2.3156539991286088e-05, "epoch": 0.45510684615042873, "percentage": 45.51, "elapsed_time": "9:25:37", "remaining_time": "11:17:09"} +{"current_steps": 2562, "total_steps": 5627, "loss": 1.4203, "learning_rate": 2.314540046510878e-05, "epoch": 0.45528455284552843, "percentage": 45.53, "elapsed_time": "9:25:50", "remaining_time": "11:16:56"} +{"current_steps": 2563, "total_steps": 5627, "loss": 1.3746, "learning_rate": 2.313425993832044e-05, "epoch": 0.4554622595406282, "percentage": 45.55, "elapsed_time": "9:26:04", "remaining_time": "11:16:43"} +{"current_steps": 2564, "total_steps": 5627, "loss": 1.3717, "learning_rate": 2.312311841446507e-05, "epoch": 0.45563996623572794, "percentage": 45.57, "elapsed_time": "9:26:17", "remaining_time": "11:16:29"} +{"current_steps": 2565, "total_steps": 5627, "loss": 1.3845, "learning_rate": 2.3111975897086997e-05, "epoch": 0.45581767293082764, "percentage": 45.58, "elapsed_time": "9:26:30", "remaining_time": "11:16:16"} +{"current_steps": 2566, "total_steps": 5627, "loss": 1.3288, "learning_rate": 2.3100832389730865e-05, "epoch": 0.4559953796259274, "percentage": 45.6, "elapsed_time": "9:26:43", "remaining_time": "11:16:03"} +{"current_steps": 2567, "total_steps": 5627, "loss": 1.3454, "learning_rate": 2.3089687895941647e-05, "epoch": 0.45617308632102715, "percentage": 45.62, "elapsed_time": "9:26:56", "remaining_time": "11:15:49"} +{"current_steps": 2568, "total_steps": 5627, "loss": 1.3588, "learning_rate": 2.3078542419264593e-05, "epoch": 0.4563507930161269, "percentage": 45.64, "elapsed_time": "9:27:10", "remaining_time": "11:15:36"} +{"current_steps": 2569, "total_steps": 5627, "loss": 1.375, "learning_rate": 2.3067395963245307e-05, "epoch": 0.4565284997112266, "percentage": 45.65, "elapsed_time": "9:27:23", "remaining_time": "11:15:23"} +{"current_steps": 2570, "total_steps": 5627, "loss": 1.3302, "learning_rate": 2.305624853142968e-05, "epoch": 0.45670620640632636, "percentage": 45.67, "elapsed_time": "9:27:36", "remaining_time": "11:15:09"} +{"current_steps": 2571, "total_steps": 5627, "loss": 1.3854, "learning_rate": 2.3045100127363917e-05, "epoch": 0.4568839131014261, "percentage": 45.69, "elapsed_time": "9:27:49", "remaining_time": "11:14:56"} +{"current_steps": 2572, "total_steps": 5627, "loss": 1.3464, "learning_rate": 2.303395075459454e-05, "epoch": 0.4570616197965258, "percentage": 45.71, "elapsed_time": "9:28:02", "remaining_time": "11:14:43"} +{"current_steps": 2573, "total_steps": 5627, "loss": 1.3212, "learning_rate": 2.302280041666837e-05, "epoch": 0.4572393264916256, "percentage": 45.73, "elapsed_time": "9:28:15", "remaining_time": "11:14:29"} +{"current_steps": 2574, "total_steps": 5627, "loss": 1.3637, "learning_rate": 2.3011649117132543e-05, "epoch": 0.45741703318672533, "percentage": 45.74, "elapsed_time": "9:28:29", "remaining_time": "11:14:16"} +{"current_steps": 2575, "total_steps": 5627, "loss": 1.3128, "learning_rate": 2.3000496859534493e-05, "epoch": 0.45759473988182503, "percentage": 45.76, "elapsed_time": "9:28:42", "remaining_time": "11:14:03"} +{"current_steps": 2576, "total_steps": 5627, "loss": 1.3439, "learning_rate": 2.2989343647421967e-05, "epoch": 0.4577724465769248, "percentage": 45.78, "elapsed_time": "9:28:55", "remaining_time": "11:13:49"} +{"current_steps": 2577, "total_steps": 5627, "loss": 1.3335, "learning_rate": 2.2978189484343007e-05, "epoch": 0.45795015327202454, "percentage": 45.8, "elapsed_time": "9:29:08", "remaining_time": "11:13:36"} +{"current_steps": 2578, "total_steps": 5627, "loss": 1.3537, "learning_rate": 2.2967034373845972e-05, "epoch": 0.45812785996712424, "percentage": 45.81, "elapsed_time": "9:29:21", "remaining_time": "11:13:23"} +{"current_steps": 2579, "total_steps": 5627, "loss": 1.3723, "learning_rate": 2.29558783194795e-05, "epoch": 0.458305566662224, "percentage": 45.83, "elapsed_time": "9:29:35", "remaining_time": "11:13:09"} +{"current_steps": 2580, "total_steps": 5627, "loss": 1.3184, "learning_rate": 2.2944721324792542e-05, "epoch": 0.45848327335732375, "percentage": 45.85, "elapsed_time": "9:29:48", "remaining_time": "11:12:56"} +{"current_steps": 2581, "total_steps": 5627, "loss": 1.3446, "learning_rate": 2.2933563393334364e-05, "epoch": 0.45866098005242345, "percentage": 45.87, "elapsed_time": "9:30:01", "remaining_time": "11:12:43"} +{"current_steps": 2582, "total_steps": 5627, "loss": 1.3636, "learning_rate": 2.2922404528654493e-05, "epoch": 0.4588386867475232, "percentage": 45.89, "elapsed_time": "9:30:14", "remaining_time": "11:12:29"} +{"current_steps": 2583, "total_steps": 5627, "loss": 1.3615, "learning_rate": 2.2911244734302788e-05, "epoch": 0.45901639344262296, "percentage": 45.9, "elapsed_time": "9:30:27", "remaining_time": "11:12:16"} +{"current_steps": 2584, "total_steps": 5627, "loss": 1.3702, "learning_rate": 2.290008401382938e-05, "epoch": 0.4591941001377227, "percentage": 45.92, "elapsed_time": "9:30:40", "remaining_time": "11:12:03"} +{"current_steps": 2585, "total_steps": 5627, "loss": 1.3611, "learning_rate": 2.2888922370784712e-05, "epoch": 0.4593718068328224, "percentage": 45.94, "elapsed_time": "9:30:54", "remaining_time": "11:11:49"} +{"current_steps": 2586, "total_steps": 5627, "loss": 1.3273, "learning_rate": 2.2877759808719513e-05, "epoch": 0.45954951352792217, "percentage": 45.96, "elapsed_time": "9:31:07", "remaining_time": "11:11:36"} +{"current_steps": 2587, "total_steps": 5627, "loss": 1.3442, "learning_rate": 2.2866596331184795e-05, "epoch": 0.4597272202230219, "percentage": 45.97, "elapsed_time": "9:31:20", "remaining_time": "11:11:23"} +{"current_steps": 2588, "total_steps": 5627, "loss": 1.3463, "learning_rate": 2.2855431941731877e-05, "epoch": 0.4599049269181216, "percentage": 45.99, "elapsed_time": "9:31:33", "remaining_time": "11:11:10"} +{"current_steps": 2589, "total_steps": 5627, "loss": 1.3797, "learning_rate": 2.2844266643912357e-05, "epoch": 0.4600826336132214, "percentage": 46.01, "elapsed_time": "9:31:47", "remaining_time": "11:10:56"} +{"current_steps": 2590, "total_steps": 5627, "loss": 1.3875, "learning_rate": 2.2833100441278128e-05, "epoch": 0.46026034030832114, "percentage": 46.03, "elapsed_time": "9:32:00", "remaining_time": "11:10:43"} +{"current_steps": 2591, "total_steps": 5627, "loss": 1.3602, "learning_rate": 2.282193333738137e-05, "epoch": 0.46043804700342084, "percentage": 46.05, "elapsed_time": "9:32:13", "remaining_time": "11:10:30"} +{"current_steps": 2592, "total_steps": 5627, "loss": 1.3774, "learning_rate": 2.2810765335774553e-05, "epoch": 0.4606157536985206, "percentage": 46.06, "elapsed_time": "9:32:26", "remaining_time": "11:10:16"} +{"current_steps": 2593, "total_steps": 5627, "loss": 1.3044, "learning_rate": 2.2799596440010428e-05, "epoch": 0.46079346039362035, "percentage": 46.08, "elapsed_time": "9:32:39", "remaining_time": "11:10:03"} +{"current_steps": 2594, "total_steps": 5627, "loss": 1.3762, "learning_rate": 2.278842665364201e-05, "epoch": 0.46097116708872005, "percentage": 46.1, "elapsed_time": "9:32:52", "remaining_time": "11:09:50"} +{"current_steps": 2595, "total_steps": 5627, "loss": 1.3159, "learning_rate": 2.277725598022265e-05, "epoch": 0.4611488737838198, "percentage": 46.12, "elapsed_time": "9:33:06", "remaining_time": "11:09:36"} +{"current_steps": 2596, "total_steps": 5627, "loss": 1.3185, "learning_rate": 2.2766084423305933e-05, "epoch": 0.46132658047891956, "percentage": 46.13, "elapsed_time": "9:33:19", "remaining_time": "11:09:23"} +{"current_steps": 2597, "total_steps": 5627, "loss": 1.3434, "learning_rate": 2.2754911986445736e-05, "epoch": 0.46150428717401926, "percentage": 46.15, "elapsed_time": "9:33:32", "remaining_time": "11:09:10"} +{"current_steps": 2598, "total_steps": 5627, "loss": 1.3412, "learning_rate": 2.2743738673196227e-05, "epoch": 0.461681993869119, "percentage": 46.17, "elapsed_time": "9:33:45", "remaining_time": "11:08:57"} +{"current_steps": 2599, "total_steps": 5627, "loss": 1.3121, "learning_rate": 2.273256448711185e-05, "epoch": 0.46185970056421877, "percentage": 46.19, "elapsed_time": "9:33:59", "remaining_time": "11:08:43"} +{"current_steps": 2600, "total_steps": 5627, "loss": 1.3357, "learning_rate": 2.2721389431747322e-05, "epoch": 0.4620374072593185, "percentage": 46.21, "elapsed_time": "9:34:12", "remaining_time": "11:08:30"} +{"current_steps": 2601, "total_steps": 5627, "loss": 1.3575, "learning_rate": 2.2710213510657638e-05, "epoch": 0.4622151139544182, "percentage": 46.22, "elapsed_time": "9:34:25", "remaining_time": "11:08:17"} +{"current_steps": 2602, "total_steps": 5627, "loss": 1.301, "learning_rate": 2.2699036727398074e-05, "epoch": 0.462392820649518, "percentage": 46.24, "elapsed_time": "9:34:38", "remaining_time": "11:08:03"} +{"current_steps": 2603, "total_steps": 5627, "loss": 1.339, "learning_rate": 2.268785908552416e-05, "epoch": 0.46257052734461773, "percentage": 46.26, "elapsed_time": "9:34:51", "remaining_time": "11:07:50"} +{"current_steps": 2604, "total_steps": 5627, "loss": 1.366, "learning_rate": 2.2676680588591734e-05, "epoch": 0.46274823403971743, "percentage": 46.28, "elapsed_time": "9:35:05", "remaining_time": "11:07:37"} +{"current_steps": 2605, "total_steps": 5627, "loss": 1.3494, "learning_rate": 2.2665501240156864e-05, "epoch": 0.4629259407348172, "percentage": 46.29, "elapsed_time": "9:35:18", "remaining_time": "11:07:23"} +{"current_steps": 2606, "total_steps": 5627, "loss": 1.387, "learning_rate": 2.2654321043775925e-05, "epoch": 0.46310364742991694, "percentage": 46.31, "elapsed_time": "9:35:31", "remaining_time": "11:07:10"} +{"current_steps": 2607, "total_steps": 5627, "loss": 1.3831, "learning_rate": 2.264314000300555e-05, "epoch": 0.46328135412501664, "percentage": 46.33, "elapsed_time": "9:35:44", "remaining_time": "11:06:57"} +{"current_steps": 2608, "total_steps": 5627, "loss": 1.3266, "learning_rate": 2.263195812140263e-05, "epoch": 0.4634590608201164, "percentage": 46.35, "elapsed_time": "9:35:57", "remaining_time": "11:06:43"} +{"current_steps": 2609, "total_steps": 5627, "loss": 1.3301, "learning_rate": 2.2620775402524338e-05, "epoch": 0.46363676751521615, "percentage": 46.37, "elapsed_time": "9:36:10", "remaining_time": "11:06:30"} +{"current_steps": 2610, "total_steps": 5627, "loss": 1.3422, "learning_rate": 2.26095918499281e-05, "epoch": 0.46381447421031585, "percentage": 46.38, "elapsed_time": "9:36:24", "remaining_time": "11:06:17"} +{"current_steps": 2611, "total_steps": 5627, "loss": 1.3348, "learning_rate": 2.2598407467171623e-05, "epoch": 0.4639921809054156, "percentage": 46.4, "elapsed_time": "9:36:37", "remaining_time": "11:06:03"} +{"current_steps": 2612, "total_steps": 5627, "loss": 1.3692, "learning_rate": 2.2587222257812865e-05, "epoch": 0.46416988760051536, "percentage": 46.42, "elapsed_time": "9:36:50", "remaining_time": "11:05:50"} +{"current_steps": 2613, "total_steps": 5627, "loss": 1.3854, "learning_rate": 2.257603622541005e-05, "epoch": 0.46434759429561506, "percentage": 46.44, "elapsed_time": "9:37:03", "remaining_time": "11:05:37"} +{"current_steps": 2614, "total_steps": 5627, "loss": 1.3492, "learning_rate": 2.256484937352167e-05, "epoch": 0.4645253009907148, "percentage": 46.45, "elapsed_time": "9:37:17", "remaining_time": "11:05:24"} +{"current_steps": 2615, "total_steps": 5627, "loss": 1.3136, "learning_rate": 2.255366170570647e-05, "epoch": 0.4647030076858146, "percentage": 46.47, "elapsed_time": "9:37:30", "remaining_time": "11:05:10"} +{"current_steps": 2616, "total_steps": 5627, "loss": 1.3376, "learning_rate": 2.2542473225523457e-05, "epoch": 0.46488071438091433, "percentage": 46.49, "elapsed_time": "9:37:43", "remaining_time": "11:04:57"} +{"current_steps": 2617, "total_steps": 5627, "loss": 1.3443, "learning_rate": 2.253128393653189e-05, "epoch": 0.46505842107601403, "percentage": 46.51, "elapsed_time": "9:37:56", "remaining_time": "11:04:43"} +{"current_steps": 2618, "total_steps": 5627, "loss": 1.3274, "learning_rate": 2.252009384229131e-05, "epoch": 0.4652361277711138, "percentage": 46.53, "elapsed_time": "9:38:09", "remaining_time": "11:04:30"} +{"current_steps": 2619, "total_steps": 5627, "loss": 1.3126, "learning_rate": 2.2508902946361485e-05, "epoch": 0.46541383446621354, "percentage": 46.54, "elapsed_time": "9:38:22", "remaining_time": "11:04:17"} +{"current_steps": 2620, "total_steps": 5627, "loss": 1.3367, "learning_rate": 2.249771125230245e-05, "epoch": 0.46559154116131324, "percentage": 46.56, "elapsed_time": "9:38:35", "remaining_time": "11:04:03"} +{"current_steps": 2621, "total_steps": 5627, "loss": 1.3694, "learning_rate": 2.248651876367449e-05, "epoch": 0.465769247856413, "percentage": 46.58, "elapsed_time": "9:38:49", "remaining_time": "11:03:50"} +{"current_steps": 2622, "total_steps": 5627, "loss": 1.3929, "learning_rate": 2.247532548403815e-05, "epoch": 0.46594695455151275, "percentage": 46.6, "elapsed_time": "9:39:02", "remaining_time": "11:03:37"} +{"current_steps": 2623, "total_steps": 5627, "loss": 1.3096, "learning_rate": 2.246413141695423e-05, "epoch": 0.46612466124661245, "percentage": 46.61, "elapsed_time": "9:39:15", "remaining_time": "11:03:24"} +{"current_steps": 2624, "total_steps": 5627, "loss": 1.3511, "learning_rate": 2.245293656598376e-05, "epoch": 0.4663023679417122, "percentage": 46.63, "elapsed_time": "9:39:28", "remaining_time": "11:03:10"} +{"current_steps": 2625, "total_steps": 5627, "loss": 1.3295, "learning_rate": 2.2441740934688042e-05, "epoch": 0.46648007463681196, "percentage": 46.65, "elapsed_time": "9:39:42", "remaining_time": "11:02:57"} +{"current_steps": 2626, "total_steps": 5627, "loss": 1.3414, "learning_rate": 2.2430544526628615e-05, "epoch": 0.46665778133191166, "percentage": 46.67, "elapsed_time": "9:39:55", "remaining_time": "11:02:44"} +{"current_steps": 2627, "total_steps": 5627, "loss": 1.4011, "learning_rate": 2.2419347345367265e-05, "epoch": 0.4668354880270114, "percentage": 46.69, "elapsed_time": "9:40:08", "remaining_time": "11:02:31"} +{"current_steps": 2628, "total_steps": 5627, "loss": 1.3779, "learning_rate": 2.2408149394466022e-05, "epoch": 0.46701319472211117, "percentage": 46.7, "elapsed_time": "9:40:21", "remaining_time": "11:02:17"} +{"current_steps": 2629, "total_steps": 5627, "loss": 1.3022, "learning_rate": 2.239695067748717e-05, "epoch": 0.46719090141721087, "percentage": 46.72, "elapsed_time": "9:40:35", "remaining_time": "11:02:04"} +{"current_steps": 2630, "total_steps": 5627, "loss": 1.3793, "learning_rate": 2.2385751197993234e-05, "epoch": 0.4673686081123106, "percentage": 46.74, "elapsed_time": "9:40:48", "remaining_time": "11:01:51"} +{"current_steps": 2631, "total_steps": 5627, "loss": 1.3356, "learning_rate": 2.2374550959546974e-05, "epoch": 0.4675463148074104, "percentage": 46.76, "elapsed_time": "9:41:01", "remaining_time": "11:01:37"} +{"current_steps": 2632, "total_steps": 5627, "loss": 1.3619, "learning_rate": 2.2363349965711398e-05, "epoch": 0.46772402150251013, "percentage": 46.77, "elapsed_time": "9:41:14", "remaining_time": "11:01:24"} +{"current_steps": 2633, "total_steps": 5627, "loss": 1.3633, "learning_rate": 2.2352148220049755e-05, "epoch": 0.46790172819760983, "percentage": 46.79, "elapsed_time": "9:41:27", "remaining_time": "11:01:10"} +{"current_steps": 2634, "total_steps": 5627, "loss": 1.3837, "learning_rate": 2.2340945726125528e-05, "epoch": 0.4680794348927096, "percentage": 46.81, "elapsed_time": "9:41:40", "remaining_time": "11:00:57"} +{"current_steps": 2635, "total_steps": 5627, "loss": 1.3429, "learning_rate": 2.2329742487502446e-05, "epoch": 0.46825714158780934, "percentage": 46.83, "elapsed_time": "9:41:54", "remaining_time": "11:00:44"} +{"current_steps": 2636, "total_steps": 5627, "loss": 1.4004, "learning_rate": 2.2318538507744458e-05, "epoch": 0.46843484828290904, "percentage": 46.85, "elapsed_time": "9:42:07", "remaining_time": "11:00:31"} +{"current_steps": 2637, "total_steps": 5627, "loss": 1.3486, "learning_rate": 2.2307333790415774e-05, "epoch": 0.4686125549780088, "percentage": 46.86, "elapsed_time": "9:42:20", "remaining_time": "11:00:17"} +{"current_steps": 2638, "total_steps": 5627, "loss": 1.3806, "learning_rate": 2.229612833908082e-05, "epoch": 0.46879026167310855, "percentage": 46.88, "elapsed_time": "9:42:33", "remaining_time": "11:00:04"} +{"current_steps": 2639, "total_steps": 5627, "loss": 1.3769, "learning_rate": 2.2284922157304258e-05, "epoch": 0.46896796836820825, "percentage": 46.9, "elapsed_time": "9:42:46", "remaining_time": "10:59:51"} +{"current_steps": 2640, "total_steps": 5627, "loss": 1.3946, "learning_rate": 2.2273715248650988e-05, "epoch": 0.469145675063308, "percentage": 46.92, "elapsed_time": "9:42:59", "remaining_time": "10:59:37"} +{"current_steps": 2641, "total_steps": 5627, "loss": 1.3231, "learning_rate": 2.226250761668614e-05, "epoch": 0.46932338175840776, "percentage": 46.93, "elapsed_time": "9:43:13", "remaining_time": "10:59:24"} +{"current_steps": 2642, "total_steps": 5627, "loss": 1.3454, "learning_rate": 2.2251299264975076e-05, "epoch": 0.46950108845350746, "percentage": 46.95, "elapsed_time": "9:43:26", "remaining_time": "10:59:11"} +{"current_steps": 2643, "total_steps": 5627, "loss": 1.3094, "learning_rate": 2.224009019708337e-05, "epoch": 0.4696787951486072, "percentage": 46.97, "elapsed_time": "9:43:39", "remaining_time": "10:58:57"} +{"current_steps": 2644, "total_steps": 5627, "loss": 1.3438, "learning_rate": 2.2228880416576846e-05, "epoch": 0.469856501843707, "percentage": 46.99, "elapsed_time": "9:43:52", "remaining_time": "10:58:44"} +{"current_steps": 2645, "total_steps": 5627, "loss": 1.3514, "learning_rate": 2.221766992702155e-05, "epoch": 0.4700342085388067, "percentage": 47.01, "elapsed_time": "9:44:06", "remaining_time": "10:58:31"} +{"current_steps": 2646, "total_steps": 5627, "loss": 1.2937, "learning_rate": 2.2206458731983745e-05, "epoch": 0.47021191523390643, "percentage": 47.02, "elapsed_time": "9:44:19", "remaining_time": "10:58:17"} +{"current_steps": 2647, "total_steps": 5627, "loss": 1.3755, "learning_rate": 2.2195246835029914e-05, "epoch": 0.4703896219290062, "percentage": 47.04, "elapsed_time": "9:44:32", "remaining_time": "10:58:04"} +{"current_steps": 2648, "total_steps": 5627, "loss": 1.337, "learning_rate": 2.218403423972679e-05, "epoch": 0.47056732862410594, "percentage": 47.06, "elapsed_time": "9:44:45", "remaining_time": "10:57:51"} +{"current_steps": 2649, "total_steps": 5627, "loss": 1.3284, "learning_rate": 2.21728209496413e-05, "epoch": 0.47074503531920564, "percentage": 47.08, "elapsed_time": "9:44:58", "remaining_time": "10:57:38"} +{"current_steps": 2650, "total_steps": 5627, "loss": 1.3547, "learning_rate": 2.216160696834061e-05, "epoch": 0.4709227420143054, "percentage": 47.09, "elapsed_time": "9:45:12", "remaining_time": "10:57:24"} +{"current_steps": 2651, "total_steps": 5627, "loss": 1.3188, "learning_rate": 2.215039229939208e-05, "epoch": 0.47110044870940515, "percentage": 47.11, "elapsed_time": "9:45:25", "remaining_time": "10:57:11"} +{"current_steps": 2652, "total_steps": 5627, "loss": 1.3072, "learning_rate": 2.2139176946363326e-05, "epoch": 0.47127815540450485, "percentage": 47.13, "elapsed_time": "9:45:38", "remaining_time": "10:56:58"} +{"current_steps": 2653, "total_steps": 5627, "loss": 1.3543, "learning_rate": 2.2127960912822162e-05, "epoch": 0.4714558620996046, "percentage": 47.15, "elapsed_time": "9:45:51", "remaining_time": "10:56:44"} +{"current_steps": 2654, "total_steps": 5627, "loss": 1.3736, "learning_rate": 2.2116744202336603e-05, "epoch": 0.47163356879470436, "percentage": 47.17, "elapsed_time": "9:46:04", "remaining_time": "10:56:31"} +{"current_steps": 2655, "total_steps": 5627, "loss": 1.3782, "learning_rate": 2.2105526818474914e-05, "epoch": 0.47181127548980406, "percentage": 47.18, "elapsed_time": "9:46:17", "remaining_time": "10:56:18"} +{"current_steps": 2656, "total_steps": 5627, "loss": 1.3104, "learning_rate": 2.2094308764805545e-05, "epoch": 0.4719889821849038, "percentage": 47.2, "elapsed_time": "9:46:31", "remaining_time": "10:56:04"} +{"current_steps": 2657, "total_steps": 5627, "loss": 1.326, "learning_rate": 2.2083090044897172e-05, "epoch": 0.47216668888000357, "percentage": 47.22, "elapsed_time": "9:46:44", "remaining_time": "10:55:51"} +{"current_steps": 2658, "total_steps": 5627, "loss": 1.3432, "learning_rate": 2.2071870662318683e-05, "epoch": 0.47234439557510327, "percentage": 47.24, "elapsed_time": "9:46:57", "remaining_time": "10:55:38"} +{"current_steps": 2659, "total_steps": 5627, "loss": 1.3487, "learning_rate": 2.206065062063917e-05, "epoch": 0.472522102270203, "percentage": 47.25, "elapsed_time": "9:47:10", "remaining_time": "10:55:24"} +{"current_steps": 2660, "total_steps": 5627, "loss": 1.2698, "learning_rate": 2.2049429923427942e-05, "epoch": 0.4726998089653028, "percentage": 47.27, "elapsed_time": "9:47:23", "remaining_time": "10:55:11"} +{"current_steps": 2661, "total_steps": 5627, "loss": 1.3101, "learning_rate": 2.2038208574254522e-05, "epoch": 0.4728775156604025, "percentage": 47.29, "elapsed_time": "9:47:37", "remaining_time": "10:54:58"} +{"current_steps": 2662, "total_steps": 5627, "loss": 1.3116, "learning_rate": 2.2026986576688616e-05, "epoch": 0.47305522235550224, "percentage": 47.31, "elapsed_time": "9:47:50", "remaining_time": "10:54:45"} +{"current_steps": 2663, "total_steps": 5627, "loss": 1.3311, "learning_rate": 2.2015763934300166e-05, "epoch": 0.473232929050602, "percentage": 47.33, "elapsed_time": "9:48:03", "remaining_time": "10:54:31"} +{"current_steps": 2664, "total_steps": 5627, "loss": 1.3022, "learning_rate": 2.2004540650659297e-05, "epoch": 0.47341063574570175, "percentage": 47.34, "elapsed_time": "9:48:16", "remaining_time": "10:54:18"} +{"current_steps": 2665, "total_steps": 5627, "loss": 1.3517, "learning_rate": 2.1993316729336353e-05, "epoch": 0.47358834244080145, "percentage": 47.36, "elapsed_time": "9:48:30", "remaining_time": "10:54:05"} +{"current_steps": 2666, "total_steps": 5627, "loss": 1.3735, "learning_rate": 2.1982092173901863e-05, "epoch": 0.4737660491359012, "percentage": 47.38, "elapsed_time": "9:48:43", "remaining_time": "10:53:51"} +{"current_steps": 2667, "total_steps": 5627, "loss": 1.3836, "learning_rate": 2.1970866987926585e-05, "epoch": 0.47394375583100096, "percentage": 47.4, "elapsed_time": "9:48:56", "remaining_time": "10:53:38"} +{"current_steps": 2668, "total_steps": 5627, "loss": 1.3723, "learning_rate": 2.1959641174981457e-05, "epoch": 0.47412146252610066, "percentage": 47.41, "elapsed_time": "9:49:09", "remaining_time": "10:53:25"} +{"current_steps": 2669, "total_steps": 5627, "loss": 1.3527, "learning_rate": 2.1948414738637612e-05, "epoch": 0.4742991692212004, "percentage": 47.43, "elapsed_time": "9:49:22", "remaining_time": "10:53:11"} +{"current_steps": 2670, "total_steps": 5627, "loss": 1.3125, "learning_rate": 2.1937187682466404e-05, "epoch": 0.47447687591630017, "percentage": 47.45, "elapsed_time": "9:49:35", "remaining_time": "10:52:58"} +{"current_steps": 2671, "total_steps": 5627, "loss": 1.3626, "learning_rate": 2.1925960010039353e-05, "epoch": 0.47465458261139987, "percentage": 47.47, "elapsed_time": "9:49:49", "remaining_time": "10:52:45"} +{"current_steps": 2672, "total_steps": 5627, "loss": 1.3521, "learning_rate": 2.191473172492821e-05, "epoch": 0.4748322893064996, "percentage": 47.49, "elapsed_time": "9:50:02", "remaining_time": "10:52:31"} +{"current_steps": 2673, "total_steps": 5627, "loss": 1.3538, "learning_rate": 2.19035028307049e-05, "epoch": 0.4750099960015994, "percentage": 47.5, "elapsed_time": "9:50:15", "remaining_time": "10:52:18"} +{"current_steps": 2674, "total_steps": 5627, "loss": 1.359, "learning_rate": 2.189227333094154e-05, "epoch": 0.4751877026966991, "percentage": 47.52, "elapsed_time": "9:50:28", "remaining_time": "10:52:05"} +{"current_steps": 2675, "total_steps": 5627, "loss": 1.3863, "learning_rate": 2.1881043229210446e-05, "epoch": 0.47536540939179883, "percentage": 47.54, "elapsed_time": "9:50:41", "remaining_time": "10:51:51"} +{"current_steps": 2676, "total_steps": 5627, "loss": 1.3356, "learning_rate": 2.186981252908413e-05, "epoch": 0.4755431160868986, "percentage": 47.56, "elapsed_time": "9:50:55", "remaining_time": "10:51:38"} +{"current_steps": 2677, "total_steps": 5627, "loss": 1.3692, "learning_rate": 2.185858123413528e-05, "epoch": 0.4757208227819983, "percentage": 47.57, "elapsed_time": "9:51:08", "remaining_time": "10:51:25"} +{"current_steps": 2678, "total_steps": 5627, "loss": 1.3236, "learning_rate": 2.184734934793679e-05, "epoch": 0.47589852947709804, "percentage": 47.59, "elapsed_time": "9:51:21", "remaining_time": "10:51:11"} +{"current_steps": 2679, "total_steps": 5627, "loss": 1.3481, "learning_rate": 2.1836116874061734e-05, "epoch": 0.4760762361721978, "percentage": 47.61, "elapsed_time": "9:51:34", "remaining_time": "10:50:58"} +{"current_steps": 2680, "total_steps": 5627, "loss": 1.3372, "learning_rate": 2.1824883816083365e-05, "epoch": 0.47625394286729755, "percentage": 47.63, "elapsed_time": "9:51:47", "remaining_time": "10:50:45"} +{"current_steps": 2681, "total_steps": 5627, "loss": 1.3269, "learning_rate": 2.181365017757514e-05, "epoch": 0.47643164956239725, "percentage": 47.65, "elapsed_time": "9:52:00", "remaining_time": "10:50:31"} +{"current_steps": 2682, "total_steps": 5627, "loss": 1.3903, "learning_rate": 2.180241596211068e-05, "epoch": 0.476609356257497, "percentage": 47.66, "elapsed_time": "9:52:14", "remaining_time": "10:50:18"} +{"current_steps": 2683, "total_steps": 5627, "loss": 1.3577, "learning_rate": 2.1791181173263815e-05, "epoch": 0.47678706295259676, "percentage": 47.68, "elapsed_time": "9:52:27", "remaining_time": "10:50:05"} +{"current_steps": 2684, "total_steps": 5627, "loss": 1.3462, "learning_rate": 2.1779945814608534e-05, "epoch": 0.47696476964769646, "percentage": 47.7, "elapsed_time": "9:52:40", "remaining_time": "10:49:51"} +{"current_steps": 2685, "total_steps": 5627, "loss": 1.3266, "learning_rate": 2.1768709889719005e-05, "epoch": 0.4771424763427962, "percentage": 47.72, "elapsed_time": "9:52:53", "remaining_time": "10:49:38"} +{"current_steps": 2686, "total_steps": 5627, "loss": 1.3831, "learning_rate": 2.175747340216961e-05, "epoch": 0.477320183037896, "percentage": 47.73, "elapsed_time": "9:53:06", "remaining_time": "10:49:25"} +{"current_steps": 2687, "total_steps": 5627, "loss": 1.3079, "learning_rate": 2.174623635553487e-05, "epoch": 0.4774978897329957, "percentage": 47.75, "elapsed_time": "9:53:19", "remaining_time": "10:49:11"} +{"current_steps": 2688, "total_steps": 5627, "loss": 1.3482, "learning_rate": 2.173499875338951e-05, "epoch": 0.47767559642809543, "percentage": 47.77, "elapsed_time": "9:53:33", "remaining_time": "10:48:58"} +{"current_steps": 2689, "total_steps": 5627, "loss": 1.3644, "learning_rate": 2.1723760599308408e-05, "epoch": 0.4778533031231952, "percentage": 47.79, "elapsed_time": "9:53:46", "remaining_time": "10:48:45"} +{"current_steps": 2690, "total_steps": 5627, "loss": 1.373, "learning_rate": 2.1712521896866657e-05, "epoch": 0.4780310098182949, "percentage": 47.81, "elapsed_time": "9:53:59", "remaining_time": "10:48:32"} +{"current_steps": 2691, "total_steps": 5627, "loss": 1.3542, "learning_rate": 2.1701282649639474e-05, "epoch": 0.47820871651339464, "percentage": 47.82, "elapsed_time": "9:54:12", "remaining_time": "10:48:18"} +{"current_steps": 2692, "total_steps": 5627, "loss": 1.3352, "learning_rate": 2.1690042861202286e-05, "epoch": 0.4783864232084944, "percentage": 47.84, "elapsed_time": "9:54:25", "remaining_time": "10:48:05"} +{"current_steps": 2693, "total_steps": 5627, "loss": 1.3096, "learning_rate": 2.1678802535130688e-05, "epoch": 0.4785641299035941, "percentage": 47.86, "elapsed_time": "9:54:39", "remaining_time": "10:47:52"} +{"current_steps": 2694, "total_steps": 5627, "loss": 1.3433, "learning_rate": 2.166756167500043e-05, "epoch": 0.47874183659869385, "percentage": 47.88, "elapsed_time": "9:54:52", "remaining_time": "10:47:38"} +{"current_steps": 2695, "total_steps": 5627, "loss": 1.3251, "learning_rate": 2.1656320284387446e-05, "epoch": 0.4789195432937936, "percentage": 47.89, "elapsed_time": "9:55:05", "remaining_time": "10:47:25"} +{"current_steps": 2696, "total_steps": 5627, "loss": 1.3844, "learning_rate": 2.164507836686782e-05, "epoch": 0.47909724998889336, "percentage": 47.91, "elapsed_time": "9:55:18", "remaining_time": "10:47:12"} +{"current_steps": 2697, "total_steps": 5627, "loss": 1.3405, "learning_rate": 2.1633835926017833e-05, "epoch": 0.47927495668399306, "percentage": 47.93, "elapsed_time": "9:55:32", "remaining_time": "10:46:59"} +{"current_steps": 2698, "total_steps": 5627, "loss": 1.3551, "learning_rate": 2.1622592965413923e-05, "epoch": 0.4794526633790928, "percentage": 47.95, "elapsed_time": "9:55:45", "remaining_time": "10:46:45"} +{"current_steps": 2699, "total_steps": 5627, "loss": 1.3353, "learning_rate": 2.1611349488632665e-05, "epoch": 0.47963037007419257, "percentage": 47.97, "elapsed_time": "9:55:58", "remaining_time": "10:46:32"} +{"current_steps": 2700, "total_steps": 5627, "loss": 1.3358, "learning_rate": 2.1600105499250835e-05, "epoch": 0.47980807676929227, "percentage": 47.98, "elapsed_time": "9:56:11", "remaining_time": "10:46:18"} +{"current_steps": 2701, "total_steps": 5627, "loss": 1.3423, "learning_rate": 2.158886100084536e-05, "epoch": 0.479985783464392, "percentage": 48.0, "elapsed_time": "9:56:24", "remaining_time": "10:46:05"} +{"current_steps": 2702, "total_steps": 5627, "loss": 1.3348, "learning_rate": 2.157761599699331e-05, "epoch": 0.4801634901594918, "percentage": 48.02, "elapsed_time": "9:56:37", "remaining_time": "10:45:52"} +{"current_steps": 2703, "total_steps": 5627, "loss": 1.3005, "learning_rate": 2.156637049127195e-05, "epoch": 0.4803411968545915, "percentage": 48.04, "elapsed_time": "9:56:50", "remaining_time": "10:45:38"} +{"current_steps": 2704, "total_steps": 5627, "loss": 1.3491, "learning_rate": 2.1555124487258676e-05, "epoch": 0.48051890354969123, "percentage": 48.05, "elapsed_time": "9:57:04", "remaining_time": "10:45:25"} +{"current_steps": 2705, "total_steps": 5627, "loss": 1.3901, "learning_rate": 2.1543877988531057e-05, "epoch": 0.480696610244791, "percentage": 48.07, "elapsed_time": "9:57:17", "remaining_time": "10:45:12"} +{"current_steps": 2706, "total_steps": 5627, "loss": 1.3334, "learning_rate": 2.153263099866682e-05, "epoch": 0.4808743169398907, "percentage": 48.09, "elapsed_time": "9:57:30", "remaining_time": "10:44:58"} +{"current_steps": 2707, "total_steps": 5627, "loss": 1.3278, "learning_rate": 2.1521383521243842e-05, "epoch": 0.48105202363499044, "percentage": 48.11, "elapsed_time": "9:57:43", "remaining_time": "10:44:45"} +{"current_steps": 2708, "total_steps": 5627, "loss": 1.3126, "learning_rate": 2.151013555984015e-05, "epoch": 0.4812297303300902, "percentage": 48.13, "elapsed_time": "9:57:56", "remaining_time": "10:44:32"} +{"current_steps": 2709, "total_steps": 5627, "loss": 1.3763, "learning_rate": 2.149888711803394e-05, "epoch": 0.4814074370251899, "percentage": 48.14, "elapsed_time": "9:58:10", "remaining_time": "10:44:18"} +{"current_steps": 2710, "total_steps": 5627, "loss": 1.3715, "learning_rate": 2.1487638199403548e-05, "epoch": 0.48158514372028965, "percentage": 48.16, "elapsed_time": "9:58:23", "remaining_time": "10:44:05"} +{"current_steps": 2711, "total_steps": 5627, "loss": 1.3726, "learning_rate": 2.1476388807527467e-05, "epoch": 0.4817628504153894, "percentage": 48.18, "elapsed_time": "9:58:36", "remaining_time": "10:43:52"} +{"current_steps": 2712, "total_steps": 5627, "loss": 1.3861, "learning_rate": 2.1465138945984342e-05, "epoch": 0.48194055711048917, "percentage": 48.2, "elapsed_time": "9:58:49", "remaining_time": "10:43:38"} +{"current_steps": 2713, "total_steps": 5627, "loss": 1.345, "learning_rate": 2.1453888618352966e-05, "epoch": 0.48211826380558886, "percentage": 48.21, "elapsed_time": "9:59:02", "remaining_time": "10:43:25"} +{"current_steps": 2714, "total_steps": 5627, "loss": 1.3067, "learning_rate": 2.144263782821228e-05, "epoch": 0.4822959705006886, "percentage": 48.23, "elapsed_time": "9:59:15", "remaining_time": "10:43:12"} +{"current_steps": 2715, "total_steps": 5627, "loss": 1.3253, "learning_rate": 2.143138657914137e-05, "epoch": 0.4824736771957884, "percentage": 48.25, "elapsed_time": "9:59:29", "remaining_time": "10:42:59"} +{"current_steps": 2716, "total_steps": 5627, "loss": 1.3902, "learning_rate": 2.142013487471947e-05, "epoch": 0.4826513838908881, "percentage": 48.27, "elapsed_time": "9:59:42", "remaining_time": "10:42:45"} +{"current_steps": 2717, "total_steps": 5627, "loss": 1.33, "learning_rate": 2.1408882718525965e-05, "epoch": 0.48282909058598783, "percentage": 48.29, "elapsed_time": "9:59:55", "remaining_time": "10:42:32"} +{"current_steps": 2718, "total_steps": 5627, "loss": 1.3194, "learning_rate": 2.1397630114140365e-05, "epoch": 0.4830067972810876, "percentage": 48.3, "elapsed_time": "10:00:08", "remaining_time": "10:42:19"} +{"current_steps": 2719, "total_steps": 5627, "loss": 1.3379, "learning_rate": 2.1386377065142346e-05, "epoch": 0.4831845039761873, "percentage": 48.32, "elapsed_time": "10:00:22", "remaining_time": "10:42:05"} +{"current_steps": 2720, "total_steps": 5627, "loss": 1.3601, "learning_rate": 2.1375123575111706e-05, "epoch": 0.48336221067128704, "percentage": 48.34, "elapsed_time": "10:00:35", "remaining_time": "10:41:52"} +{"current_steps": 2721, "total_steps": 5627, "loss": 1.3419, "learning_rate": 2.1363869647628404e-05, "epoch": 0.4835399173663868, "percentage": 48.36, "elapsed_time": "10:00:48", "remaining_time": "10:41:39"} +{"current_steps": 2722, "total_steps": 5627, "loss": 1.3347, "learning_rate": 2.135261528627251e-05, "epoch": 0.4837176240614865, "percentage": 48.37, "elapsed_time": "10:01:01", "remaining_time": "10:41:25"} +{"current_steps": 2723, "total_steps": 5627, "loss": 1.3417, "learning_rate": 2.1341360494624262e-05, "epoch": 0.48389533075658625, "percentage": 48.39, "elapsed_time": "10:01:14", "remaining_time": "10:41:12"} +{"current_steps": 2724, "total_steps": 5627, "loss": 1.3533, "learning_rate": 2.1330105276264012e-05, "epoch": 0.484073037451686, "percentage": 48.41, "elapsed_time": "10:01:27", "remaining_time": "10:40:59"} +{"current_steps": 2725, "total_steps": 5627, "loss": 1.3003, "learning_rate": 2.131884963477226e-05, "epoch": 0.4842507441467857, "percentage": 48.43, "elapsed_time": "10:01:40", "remaining_time": "10:40:45"} +{"current_steps": 2726, "total_steps": 5627, "loss": 1.3284, "learning_rate": 2.1307593573729642e-05, "epoch": 0.48442845084188546, "percentage": 48.44, "elapsed_time": "10:01:54", "remaining_time": "10:40:32"} +{"current_steps": 2727, "total_steps": 5627, "loss": 1.3499, "learning_rate": 2.129633709671691e-05, "epoch": 0.4846061575369852, "percentage": 48.46, "elapsed_time": "10:02:07", "remaining_time": "10:40:19"} +{"current_steps": 2728, "total_steps": 5627, "loss": 1.3349, "learning_rate": 2.1285080207314976e-05, "epoch": 0.48478386423208497, "percentage": 48.48, "elapsed_time": "10:02:20", "remaining_time": "10:40:06"} +{"current_steps": 2729, "total_steps": 5627, "loss": 1.3458, "learning_rate": 2.1273822909104856e-05, "epoch": 0.48496157092718467, "percentage": 48.5, "elapsed_time": "10:02:33", "remaining_time": "10:39:52"} +{"current_steps": 2730, "total_steps": 5627, "loss": 1.3505, "learning_rate": 2.1262565205667714e-05, "epoch": 0.4851392776222844, "percentage": 48.52, "elapsed_time": "10:02:47", "remaining_time": "10:39:39"} +{"current_steps": 2731, "total_steps": 5627, "loss": 1.3172, "learning_rate": 2.125130710058484e-05, "epoch": 0.4853169843173842, "percentage": 48.53, "elapsed_time": "10:03:00", "remaining_time": "10:39:26"} +{"current_steps": 2732, "total_steps": 5627, "loss": 1.3434, "learning_rate": 2.1240048597437645e-05, "epoch": 0.4854946910124839, "percentage": 48.55, "elapsed_time": "10:03:13", "remaining_time": "10:39:12"} +{"current_steps": 2733, "total_steps": 5627, "loss": 1.3529, "learning_rate": 2.122878969980767e-05, "epoch": 0.48567239770758364, "percentage": 48.57, "elapsed_time": "10:03:26", "remaining_time": "10:38:59"} +{"current_steps": 2734, "total_steps": 5627, "loss": 1.3303, "learning_rate": 2.121753041127658e-05, "epoch": 0.4858501044026834, "percentage": 48.59, "elapsed_time": "10:03:39", "remaining_time": "10:38:46"} +{"current_steps": 2735, "total_steps": 5627, "loss": 1.3446, "learning_rate": 2.120627073542617e-05, "epoch": 0.4860278110977831, "percentage": 48.6, "elapsed_time": "10:03:52", "remaining_time": "10:38:32"} +{"current_steps": 2736, "total_steps": 5627, "loss": 1.3245, "learning_rate": 2.1195010675838356e-05, "epoch": 0.48620551779288285, "percentage": 48.62, "elapsed_time": "10:04:06", "remaining_time": "10:38:19"} +{"current_steps": 2737, "total_steps": 5627, "loss": 1.3502, "learning_rate": 2.1183750236095176e-05, "epoch": 0.4863832244879826, "percentage": 48.64, "elapsed_time": "10:04:19", "remaining_time": "10:38:06"} +{"current_steps": 2738, "total_steps": 5627, "loss": 1.3501, "learning_rate": 2.1172489419778782e-05, "epoch": 0.4865609311830823, "percentage": 48.66, "elapsed_time": "10:04:32", "remaining_time": "10:37:52"} +{"current_steps": 2739, "total_steps": 5627, "loss": 1.3533, "learning_rate": 2.116122823047145e-05, "epoch": 0.48673863787818206, "percentage": 48.68, "elapsed_time": "10:04:45", "remaining_time": "10:37:39"} +{"current_steps": 2740, "total_steps": 5627, "loss": 1.3489, "learning_rate": 2.1149966671755585e-05, "epoch": 0.4869163445732818, "percentage": 48.69, "elapsed_time": "10:04:58", "remaining_time": "10:37:26"} +{"current_steps": 2741, "total_steps": 5627, "loss": 1.3395, "learning_rate": 2.113870474721369e-05, "epoch": 0.4870940512683815, "percentage": 48.71, "elapsed_time": "10:05:11", "remaining_time": "10:37:12"} +{"current_steps": 2742, "total_steps": 5627, "loss": 1.3589, "learning_rate": 2.1127442460428406e-05, "epoch": 0.48727175796348127, "percentage": 48.73, "elapsed_time": "10:05:25", "remaining_time": "10:36:59"} +{"current_steps": 2743, "total_steps": 5627, "loss": 1.3191, "learning_rate": 2.1116179814982473e-05, "epoch": 0.487449464658581, "percentage": 48.75, "elapsed_time": "10:05:38", "remaining_time": "10:36:46"} +{"current_steps": 2744, "total_steps": 5627, "loss": 1.3378, "learning_rate": 2.1104916814458746e-05, "epoch": 0.4876271713536808, "percentage": 48.76, "elapsed_time": "10:05:51", "remaining_time": "10:36:32"} +{"current_steps": 2745, "total_steps": 5627, "loss": 1.3203, "learning_rate": 2.1093653462440208e-05, "epoch": 0.4878048780487805, "percentage": 48.78, "elapsed_time": "10:06:04", "remaining_time": "10:36:19"} +{"current_steps": 2746, "total_steps": 5627, "loss": 1.3639, "learning_rate": 2.1082389762509928e-05, "epoch": 0.48798258474388023, "percentage": 48.8, "elapsed_time": "10:06:17", "remaining_time": "10:36:06"} +{"current_steps": 2747, "total_steps": 5627, "loss": 1.3041, "learning_rate": 2.107112571825112e-05, "epoch": 0.48816029143898, "percentage": 48.82, "elapsed_time": "10:06:30", "remaining_time": "10:35:52"} +{"current_steps": 2748, "total_steps": 5627, "loss": 1.3726, "learning_rate": 2.1059861333247063e-05, "epoch": 0.4883379981340797, "percentage": 48.84, "elapsed_time": "10:06:44", "remaining_time": "10:35:39"} +{"current_steps": 2749, "total_steps": 5627, "loss": 1.3273, "learning_rate": 2.1048596611081192e-05, "epoch": 0.48851570482917944, "percentage": 48.85, "elapsed_time": "10:06:57", "remaining_time": "10:35:26"} +{"current_steps": 2750, "total_steps": 5627, "loss": 1.3744, "learning_rate": 2.103733155533702e-05, "epoch": 0.4886934115242792, "percentage": 48.87, "elapsed_time": "10:07:10", "remaining_time": "10:35:13"} +{"current_steps": 2751, "total_steps": 5627, "loss": 1.3787, "learning_rate": 2.1026066169598174e-05, "epoch": 0.4888711182193789, "percentage": 48.89, "elapsed_time": "10:07:23", "remaining_time": "10:34:59"} +{"current_steps": 2752, "total_steps": 5627, "loss": 1.3499, "learning_rate": 2.1014800457448384e-05, "epoch": 0.48904882491447865, "percentage": 48.91, "elapsed_time": "10:07:37", "remaining_time": "10:34:46"} +{"current_steps": 2753, "total_steps": 5627, "loss": 1.3479, "learning_rate": 2.1003534422471475e-05, "epoch": 0.4892265316095784, "percentage": 48.92, "elapsed_time": "10:07:50", "remaining_time": "10:34:33"} +{"current_steps": 2754, "total_steps": 5627, "loss": 1.3244, "learning_rate": 2.0992268068251406e-05, "epoch": 0.4894042383046781, "percentage": 48.94, "elapsed_time": "10:08:03", "remaining_time": "10:34:19"} +{"current_steps": 2755, "total_steps": 5627, "loss": 1.3729, "learning_rate": 2.09810013983722e-05, "epoch": 0.48958194499977786, "percentage": 48.96, "elapsed_time": "10:08:16", "remaining_time": "10:34:06"} +{"current_steps": 2756, "total_steps": 5627, "loss": 1.4008, "learning_rate": 2.0969734416417995e-05, "epoch": 0.4897596516948776, "percentage": 48.98, "elapsed_time": "10:08:29", "remaining_time": "10:33:53"} +{"current_steps": 2757, "total_steps": 5627, "loss": 1.3813, "learning_rate": 2.095846712597304e-05, "epoch": 0.4899373583899773, "percentage": 49.0, "elapsed_time": "10:08:42", "remaining_time": "10:33:39"} +{"current_steps": 2758, "total_steps": 5627, "loss": 1.3482, "learning_rate": 2.094719953062167e-05, "epoch": 0.4901150650850771, "percentage": 49.01, "elapsed_time": "10:08:56", "remaining_time": "10:33:26"} +{"current_steps": 2759, "total_steps": 5627, "loss": 1.3116, "learning_rate": 2.0935931633948313e-05, "epoch": 0.49029277178017683, "percentage": 49.03, "elapsed_time": "10:09:09", "remaining_time": "10:33:13"} +{"current_steps": 2760, "total_steps": 5627, "loss": 1.3502, "learning_rate": 2.09246634395375e-05, "epoch": 0.4904704784752766, "percentage": 49.05, "elapsed_time": "10:09:22", "remaining_time": "10:32:59"} +{"current_steps": 2761, "total_steps": 5627, "loss": 1.3448, "learning_rate": 2.0913394950973863e-05, "epoch": 0.4906481851703763, "percentage": 49.07, "elapsed_time": "10:09:35", "remaining_time": "10:32:46"} +{"current_steps": 2762, "total_steps": 5627, "loss": 1.3729, "learning_rate": 2.0902126171842113e-05, "epoch": 0.49082589186547604, "percentage": 49.08, "elapsed_time": "10:09:48", "remaining_time": "10:32:33"} +{"current_steps": 2763, "total_steps": 5627, "loss": 1.34, "learning_rate": 2.0890857105727065e-05, "epoch": 0.4910035985605758, "percentage": 49.1, "elapsed_time": "10:10:02", "remaining_time": "10:32:20"} +{"current_steps": 2764, "total_steps": 5627, "loss": 1.3585, "learning_rate": 2.087958775621361e-05, "epoch": 0.4911813052556755, "percentage": 49.12, "elapsed_time": "10:10:15", "remaining_time": "10:32:06"} +{"current_steps": 2765, "total_steps": 5627, "loss": 1.3159, "learning_rate": 2.0868318126886753e-05, "epoch": 0.49135901195077525, "percentage": 49.14, "elapsed_time": "10:10:28", "remaining_time": "10:31:53"} +{"current_steps": 2766, "total_steps": 5627, "loss": 1.3437, "learning_rate": 2.085704822133158e-05, "epoch": 0.491536718645875, "percentage": 49.16, "elapsed_time": "10:10:41", "remaining_time": "10:31:40"} +{"current_steps": 2767, "total_steps": 5627, "loss": 1.3183, "learning_rate": 2.0845778043133235e-05, "epoch": 0.4917144253409747, "percentage": 49.17, "elapsed_time": "10:10:54", "remaining_time": "10:31:26"} +{"current_steps": 2768, "total_steps": 5627, "loss": 1.3616, "learning_rate": 2.0834507595876997e-05, "epoch": 0.49189213203607446, "percentage": 49.19, "elapsed_time": "10:11:07", "remaining_time": "10:31:13"} +{"current_steps": 2769, "total_steps": 5627, "loss": 1.3396, "learning_rate": 2.0823236883148195e-05, "epoch": 0.4920698387311742, "percentage": 49.21, "elapsed_time": "10:11:21", "remaining_time": "10:31:00"} +{"current_steps": 2770, "total_steps": 5627, "loss": 1.3418, "learning_rate": 2.0811965908532263e-05, "epoch": 0.4922475454262739, "percentage": 49.23, "elapsed_time": "10:11:34", "remaining_time": "10:30:46"} +{"current_steps": 2771, "total_steps": 5627, "loss": 1.3374, "learning_rate": 2.08006946756147e-05, "epoch": 0.49242525212137367, "percentage": 49.24, "elapsed_time": "10:11:47", "remaining_time": "10:30:33"} +{"current_steps": 2772, "total_steps": 5627, "loss": 1.3563, "learning_rate": 2.0789423187981108e-05, "epoch": 0.4926029588164734, "percentage": 49.26, "elapsed_time": "10:12:00", "remaining_time": "10:30:20"} +{"current_steps": 2773, "total_steps": 5627, "loss": 1.3528, "learning_rate": 2.0778151449217157e-05, "epoch": 0.4927806655115731, "percentage": 49.28, "elapsed_time": "10:12:14", "remaining_time": "10:30:07"} +{"current_steps": 2774, "total_steps": 5627, "loss": 1.3288, "learning_rate": 2.0766879462908593e-05, "epoch": 0.4929583722066729, "percentage": 49.3, "elapsed_time": "10:12:27", "remaining_time": "10:29:53"} +{"current_steps": 2775, "total_steps": 5627, "loss": 1.3148, "learning_rate": 2.0755607232641252e-05, "epoch": 0.49313607890177263, "percentage": 49.32, "elapsed_time": "10:12:40", "remaining_time": "10:29:40"} +{"current_steps": 2776, "total_steps": 5627, "loss": 1.3265, "learning_rate": 2.074433476200103e-05, "epoch": 0.4933137855968724, "percentage": 49.33, "elapsed_time": "10:12:53", "remaining_time": "10:29:27"} +{"current_steps": 2777, "total_steps": 5627, "loss": 1.3679, "learning_rate": 2.0733062054573936e-05, "epoch": 0.4934914922919721, "percentage": 49.35, "elapsed_time": "10:13:06", "remaining_time": "10:29:13"} +{"current_steps": 2778, "total_steps": 5627, "loss": 1.3264, "learning_rate": 2.0721789113946008e-05, "epoch": 0.49366919898707184, "percentage": 49.37, "elapsed_time": "10:13:19", "remaining_time": "10:29:00"} +{"current_steps": 2779, "total_steps": 5627, "loss": 1.3138, "learning_rate": 2.071051594370339e-05, "epoch": 0.4938469056821716, "percentage": 49.39, "elapsed_time": "10:13:33", "remaining_time": "10:28:47"} +{"current_steps": 2780, "total_steps": 5627, "loss": 1.3705, "learning_rate": 2.0699242547432293e-05, "epoch": 0.4940246123772713, "percentage": 49.4, "elapsed_time": "10:13:46", "remaining_time": "10:28:33"} +{"current_steps": 2781, "total_steps": 5627, "loss": 1.3431, "learning_rate": 2.068796892871899e-05, "epoch": 0.49420231907237105, "percentage": 49.42, "elapsed_time": "10:13:59", "remaining_time": "10:28:20"} +{"current_steps": 2782, "total_steps": 5627, "loss": 1.3497, "learning_rate": 2.0676695091149833e-05, "epoch": 0.4943800257674708, "percentage": 49.44, "elapsed_time": "10:14:12", "remaining_time": "10:28:07"} +{"current_steps": 2783, "total_steps": 5627, "loss": 1.3456, "learning_rate": 2.0665421038311234e-05, "epoch": 0.4945577324625705, "percentage": 49.46, "elapsed_time": "10:14:25", "remaining_time": "10:27:53"} +{"current_steps": 2784, "total_steps": 5627, "loss": 1.3511, "learning_rate": 2.0654146773789705e-05, "epoch": 0.49473543915767026, "percentage": 49.48, "elapsed_time": "10:14:39", "remaining_time": "10:27:40"} +{"current_steps": 2785, "total_steps": 5627, "loss": 1.3433, "learning_rate": 2.0642872301171772e-05, "epoch": 0.49491314585277, "percentage": 49.49, "elapsed_time": "10:14:52", "remaining_time": "10:27:27"} +{"current_steps": 2786, "total_steps": 5627, "loss": 1.36, "learning_rate": 2.0631597624044076e-05, "epoch": 0.4950908525478697, "percentage": 49.51, "elapsed_time": "10:15:05", "remaining_time": "10:27:13"} +{"current_steps": 2787, "total_steps": 5627, "loss": 1.3494, "learning_rate": 2.0620322745993294e-05, "epoch": 0.4952685592429695, "percentage": 49.53, "elapsed_time": "10:15:18", "remaining_time": "10:27:00"} +{"current_steps": 2788, "total_steps": 5627, "loss": 1.3534, "learning_rate": 2.0609047670606187e-05, "epoch": 0.49544626593806923, "percentage": 49.55, "elapsed_time": "10:15:31", "remaining_time": "10:26:47"} +{"current_steps": 2789, "total_steps": 5627, "loss": 1.3516, "learning_rate": 2.059777240146956e-05, "epoch": 0.49562397263316893, "percentage": 49.56, "elapsed_time": "10:15:44", "remaining_time": "10:26:33"} +{"current_steps": 2790, "total_steps": 5627, "loss": 1.3675, "learning_rate": 2.0586496942170284e-05, "epoch": 0.4958016793282687, "percentage": 49.58, "elapsed_time": "10:15:57", "remaining_time": "10:26:20"} +{"current_steps": 2791, "total_steps": 5627, "loss": 1.333, "learning_rate": 2.0575221296295306e-05, "epoch": 0.49597938602336844, "percentage": 49.6, "elapsed_time": "10:16:11", "remaining_time": "10:26:07"} +{"current_steps": 2792, "total_steps": 5627, "loss": 1.3444, "learning_rate": 2.0563945467431616e-05, "epoch": 0.4961570927184682, "percentage": 49.62, "elapsed_time": "10:16:24", "remaining_time": "10:25:53"} +{"current_steps": 2793, "total_steps": 5627, "loss": 1.3425, "learning_rate": 2.055266945916627e-05, "epoch": 0.4963347994135679, "percentage": 49.64, "elapsed_time": "10:16:37", "remaining_time": "10:25:40"} +{"current_steps": 2794, "total_steps": 5627, "loss": 1.3968, "learning_rate": 2.0541393275086374e-05, "epoch": 0.49651250610866765, "percentage": 49.65, "elapsed_time": "10:16:50", "remaining_time": "10:25:27"} +{"current_steps": 2795, "total_steps": 5627, "loss": 1.354, "learning_rate": 2.0530116918779097e-05, "epoch": 0.4966902128037674, "percentage": 49.67, "elapsed_time": "10:17:03", "remaining_time": "10:25:13"} +{"current_steps": 2796, "total_steps": 5627, "loss": 1.3532, "learning_rate": 2.0518840393831655e-05, "epoch": 0.4968679194988671, "percentage": 49.69, "elapsed_time": "10:17:16", "remaining_time": "10:25:00"} +{"current_steps": 2797, "total_steps": 5627, "loss": 1.3056, "learning_rate": 2.0507563703831327e-05, "epoch": 0.49704562619396686, "percentage": 49.71, "elapsed_time": "10:17:30", "remaining_time": "10:24:47"} +{"current_steps": 2798, "total_steps": 5627, "loss": 1.3423, "learning_rate": 2.049628685236544e-05, "epoch": 0.4972233328890666, "percentage": 49.72, "elapsed_time": "10:17:43", "remaining_time": "10:24:33"} +{"current_steps": 2799, "total_steps": 5627, "loss": 1.3577, "learning_rate": 2.0485009843021375e-05, "epoch": 0.4974010395841663, "percentage": 49.74, "elapsed_time": "10:17:56", "remaining_time": "10:24:20"} +{"current_steps": 2800, "total_steps": 5627, "loss": 1.3773, "learning_rate": 2.0473732679386558e-05, "epoch": 0.49757874627926607, "percentage": 49.76, "elapsed_time": "10:18:09", "remaining_time": "10:24:07"} +{"current_steps": 2801, "total_steps": 5627, "loss": 1.3743, "learning_rate": 2.0462455365048462e-05, "epoch": 0.4977564529743658, "percentage": 49.78, "elapsed_time": "10:18:41", "remaining_time": "10:24:12"} +{"current_steps": 2802, "total_steps": 5627, "loss": 1.3868, "learning_rate": 2.0451177903594618e-05, "epoch": 0.4979341596694655, "percentage": 49.8, "elapsed_time": "10:18:54", "remaining_time": "10:23:59"} +{"current_steps": 2803, "total_steps": 5627, "loss": 1.3572, "learning_rate": 2.0439900298612606e-05, "epoch": 0.4981118663645653, "percentage": 49.81, "elapsed_time": "10:19:07", "remaining_time": "10:23:45"} +{"current_steps": 2804, "total_steps": 5627, "loss": 1.3694, "learning_rate": 2.0428622553690028e-05, "epoch": 0.49828957305966504, "percentage": 49.83, "elapsed_time": "10:19:20", "remaining_time": "10:23:32"} +{"current_steps": 2805, "total_steps": 5627, "loss": 1.3376, "learning_rate": 2.041734467241456e-05, "epoch": 0.49846727975476474, "percentage": 49.85, "elapsed_time": "10:19:33", "remaining_time": "10:23:19"} +{"current_steps": 2806, "total_steps": 5627, "loss": 1.3514, "learning_rate": 2.0406066658373897e-05, "epoch": 0.4986449864498645, "percentage": 49.87, "elapsed_time": "10:19:46", "remaining_time": "10:23:05"} +{"current_steps": 2807, "total_steps": 5627, "loss": 1.2705, "learning_rate": 2.0394788515155803e-05, "epoch": 0.49882269314496425, "percentage": 49.88, "elapsed_time": "10:20:00", "remaining_time": "10:22:52"} +{"current_steps": 2808, "total_steps": 5627, "loss": 1.3819, "learning_rate": 2.038351024634805e-05, "epoch": 0.499000399840064, "percentage": 49.9, "elapsed_time": "10:20:13", "remaining_time": "10:22:39"} +{"current_steps": 2809, "total_steps": 5627, "loss": 1.3358, "learning_rate": 2.0372231855538475e-05, "epoch": 0.4991781065351637, "percentage": 49.92, "elapsed_time": "10:20:26", "remaining_time": "10:22:25"} +{"current_steps": 2810, "total_steps": 5627, "loss": 1.3472, "learning_rate": 2.0360953346314952e-05, "epoch": 0.49935581323026346, "percentage": 49.94, "elapsed_time": "10:20:39", "remaining_time": "10:22:12"} +{"current_steps": 2811, "total_steps": 5627, "loss": 1.3434, "learning_rate": 2.034967472226538e-05, "epoch": 0.4995335199253632, "percentage": 49.96, "elapsed_time": "10:20:52", "remaining_time": "10:21:59"} +{"current_steps": 2812, "total_steps": 5627, "loss": 1.3185, "learning_rate": 2.0338395986977703e-05, "epoch": 0.4997112266204629, "percentage": 49.97, "elapsed_time": "10:21:06", "remaining_time": "10:21:45"} +{"current_steps": 2813, "total_steps": 5627, "loss": 1.3161, "learning_rate": 2.0327117144039895e-05, "epoch": 0.49988893331556267, "percentage": 49.99, "elapsed_time": "10:21:19", "remaining_time": "10:21:32"} +{"current_steps": 2814, "total_steps": 5627, "loss": 1.3616, "learning_rate": 2.0315838197039976e-05, "epoch": 0.5000666400106624, "percentage": 50.01, "elapsed_time": "10:21:32", "remaining_time": "10:21:19"} +{"current_steps": 2815, "total_steps": 5627, "loss": 1.3533, "learning_rate": 2.030455914956599e-05, "epoch": 0.5002443467057621, "percentage": 50.03, "elapsed_time": "10:21:45", "remaining_time": "10:21:05"} +{"current_steps": 2816, "total_steps": 5627, "loss": 1.3227, "learning_rate": 2.0293280005206003e-05, "epoch": 0.5004220534008619, "percentage": 50.04, "elapsed_time": "10:21:58", "remaining_time": "10:20:52"} +{"current_steps": 2817, "total_steps": 5627, "loss": 1.3349, "learning_rate": 2.0282000767548134e-05, "epoch": 0.5005997600959616, "percentage": 50.06, "elapsed_time": "10:22:11", "remaining_time": "10:20:39"} +{"current_steps": 2818, "total_steps": 5627, "loss": 1.369, "learning_rate": 2.027072144018052e-05, "epoch": 0.5007774667910614, "percentage": 50.08, "elapsed_time": "10:22:25", "remaining_time": "10:20:25"} +{"current_steps": 2819, "total_steps": 5627, "loss": 1.3242, "learning_rate": 2.0259442026691322e-05, "epoch": 0.5009551734861611, "percentage": 50.1, "elapsed_time": "10:22:38", "remaining_time": "10:20:12"} +{"current_steps": 2820, "total_steps": 5627, "loss": 1.3358, "learning_rate": 2.0248162530668733e-05, "epoch": 0.5011328801812608, "percentage": 50.12, "elapsed_time": "10:22:51", "remaining_time": "10:19:59"} +{"current_steps": 2821, "total_steps": 5627, "loss": 1.3318, "learning_rate": 2.0236882955700983e-05, "epoch": 0.5013105868763605, "percentage": 50.13, "elapsed_time": "10:23:04", "remaining_time": "10:19:45"} +{"current_steps": 2822, "total_steps": 5627, "loss": 1.3882, "learning_rate": 2.0225603305376313e-05, "epoch": 0.5014882935714603, "percentage": 50.15, "elapsed_time": "10:23:17", "remaining_time": "10:19:32"} +{"current_steps": 2823, "total_steps": 5627, "loss": 1.3498, "learning_rate": 2.0214323583282978e-05, "epoch": 0.50166600026656, "percentage": 50.17, "elapsed_time": "10:23:30", "remaining_time": "10:19:19"} +{"current_steps": 2824, "total_steps": 5627, "loss": 1.3359, "learning_rate": 2.0203043793009285e-05, "epoch": 0.5018437069616598, "percentage": 50.19, "elapsed_time": "10:23:44", "remaining_time": "10:19:05"} +{"current_steps": 2825, "total_steps": 5627, "loss": 1.3404, "learning_rate": 2.0191763938143546e-05, "epoch": 0.5020214136567596, "percentage": 50.2, "elapsed_time": "10:23:57", "remaining_time": "10:18:52"} +{"current_steps": 2826, "total_steps": 5627, "loss": 1.3739, "learning_rate": 2.0180484022274087e-05, "epoch": 0.5021991203518592, "percentage": 50.22, "elapsed_time": "10:24:10", "remaining_time": "10:18:39"} +{"current_steps": 2827, "total_steps": 5627, "loss": 1.3262, "learning_rate": 2.016920404898927e-05, "epoch": 0.502376827046959, "percentage": 50.24, "elapsed_time": "10:24:23", "remaining_time": "10:18:26"} +{"current_steps": 2828, "total_steps": 5627, "loss": 1.3742, "learning_rate": 2.0157924021877463e-05, "epoch": 0.5025545337420587, "percentage": 50.26, "elapsed_time": "10:24:37", "remaining_time": "10:18:12"} +{"current_steps": 2829, "total_steps": 5627, "loss": 1.3369, "learning_rate": 2.014664394452705e-05, "epoch": 0.5027322404371585, "percentage": 50.28, "elapsed_time": "10:24:50", "remaining_time": "10:17:59"} +{"current_steps": 2830, "total_steps": 5627, "loss": 1.3012, "learning_rate": 2.0135363820526446e-05, "epoch": 0.5029099471322582, "percentage": 50.29, "elapsed_time": "10:25:03", "remaining_time": "10:17:46"} +{"current_steps": 2831, "total_steps": 5627, "loss": 1.3158, "learning_rate": 2.0124083653464065e-05, "epoch": 0.503087653827358, "percentage": 50.31, "elapsed_time": "10:25:16", "remaining_time": "10:17:32"} +{"current_steps": 2832, "total_steps": 5627, "loss": 1.372, "learning_rate": 2.0112803446928332e-05, "epoch": 0.5032653605224577, "percentage": 50.33, "elapsed_time": "10:25:29", "remaining_time": "10:17:19"} +{"current_steps": 2833, "total_steps": 5627, "loss": 1.3547, "learning_rate": 2.0101523204507716e-05, "epoch": 0.5034430672175574, "percentage": 50.35, "elapsed_time": "10:25:42", "remaining_time": "10:17:06"} +{"current_steps": 2834, "total_steps": 5627, "loss": 1.3457, "learning_rate": 2.009024292979065e-05, "epoch": 0.5036207739126571, "percentage": 50.36, "elapsed_time": "10:25:56", "remaining_time": "10:16:52"} +{"current_steps": 2835, "total_steps": 5627, "loss": 1.3507, "learning_rate": 2.0078962626365613e-05, "epoch": 0.5037984806077569, "percentage": 50.38, "elapsed_time": "10:26:09", "remaining_time": "10:16:39"} +{"current_steps": 2836, "total_steps": 5627, "loss": 1.3518, "learning_rate": 2.006768229782108e-05, "epoch": 0.5039761873028566, "percentage": 50.4, "elapsed_time": "10:26:22", "remaining_time": "10:16:26"} +{"current_steps": 2837, "total_steps": 5627, "loss": 1.3464, "learning_rate": 2.0056401947745533e-05, "epoch": 0.5041538939979564, "percentage": 50.42, "elapsed_time": "10:26:35", "remaining_time": "10:16:12"} +{"current_steps": 2838, "total_steps": 5627, "loss": 1.3425, "learning_rate": 2.0045121579727465e-05, "epoch": 0.5043316006930562, "percentage": 50.44, "elapsed_time": "10:26:48", "remaining_time": "10:15:59"} +{"current_steps": 2839, "total_steps": 5627, "loss": 1.2976, "learning_rate": 2.0033841197355373e-05, "epoch": 0.5045093073881558, "percentage": 50.45, "elapsed_time": "10:27:02", "remaining_time": "10:15:46"} +{"current_steps": 2840, "total_steps": 5627, "loss": 1.3281, "learning_rate": 2.0022560804217767e-05, "epoch": 0.5046870140832556, "percentage": 50.47, "elapsed_time": "10:27:15", "remaining_time": "10:15:32"} +{"current_steps": 2841, "total_steps": 5627, "loss": 1.3452, "learning_rate": 2.001128040390314e-05, "epoch": 0.5048647207783553, "percentage": 50.49, "elapsed_time": "10:27:28", "remaining_time": "10:15:19"} +{"current_steps": 2842, "total_steps": 5627, "loss": 1.337, "learning_rate": 2e-05, "epoch": 0.5050424274734551, "percentage": 50.51, "elapsed_time": "10:27:41", "remaining_time": "10:15:06"} +{"current_steps": 2843, "total_steps": 5627, "loss": 1.3815, "learning_rate": 1.9988719596096868e-05, "epoch": 0.5052201341685548, "percentage": 50.52, "elapsed_time": "10:27:54", "remaining_time": "10:14:52"} +{"current_steps": 2844, "total_steps": 5627, "loss": 1.3561, "learning_rate": 1.9977439195782243e-05, "epoch": 0.5053978408636546, "percentage": 50.54, "elapsed_time": "10:28:07", "remaining_time": "10:14:39"} +{"current_steps": 2845, "total_steps": 5627, "loss": 1.3482, "learning_rate": 1.996615880264463e-05, "epoch": 0.5055755475587542, "percentage": 50.56, "elapsed_time": "10:28:21", "remaining_time": "10:14:26"} +{"current_steps": 2846, "total_steps": 5627, "loss": 1.3525, "learning_rate": 1.9954878420272538e-05, "epoch": 0.505753254253854, "percentage": 50.58, "elapsed_time": "10:28:34", "remaining_time": "10:14:12"} +{"current_steps": 2847, "total_steps": 5627, "loss": 1.3419, "learning_rate": 1.9943598052254473e-05, "epoch": 0.5059309609489537, "percentage": 50.6, "elapsed_time": "10:28:47", "remaining_time": "10:13:59"} +{"current_steps": 2848, "total_steps": 5627, "loss": 1.3587, "learning_rate": 1.9932317702178928e-05, "epoch": 0.5061086676440535, "percentage": 50.61, "elapsed_time": "10:29:00", "remaining_time": "10:13:46"} +{"current_steps": 2849, "total_steps": 5627, "loss": 1.3756, "learning_rate": 1.99210373736344e-05, "epoch": 0.5062863743391532, "percentage": 50.63, "elapsed_time": "10:29:13", "remaining_time": "10:13:33"} +{"current_steps": 2850, "total_steps": 5627, "loss": 1.3289, "learning_rate": 1.9909757070209354e-05, "epoch": 0.506464081034253, "percentage": 50.65, "elapsed_time": "10:29:27", "remaining_time": "10:13:19"} +{"current_steps": 2851, "total_steps": 5627, "loss": 1.3623, "learning_rate": 1.989847679549229e-05, "epoch": 0.5066417877293528, "percentage": 50.67, "elapsed_time": "10:29:40", "remaining_time": "10:13:06"} +{"current_steps": 2852, "total_steps": 5627, "loss": 1.3554, "learning_rate": 1.988719655307167e-05, "epoch": 0.5068194944244524, "percentage": 50.68, "elapsed_time": "10:29:53", "remaining_time": "10:12:53"} +{"current_steps": 2853, "total_steps": 5627, "loss": 1.338, "learning_rate": 1.9875916346535945e-05, "epoch": 0.5069972011195522, "percentage": 50.7, "elapsed_time": "10:30:06", "remaining_time": "10:12:40"} +{"current_steps": 2854, "total_steps": 5627, "loss": 1.4065, "learning_rate": 1.9864636179473557e-05, "epoch": 0.5071749078146519, "percentage": 50.72, "elapsed_time": "10:30:20", "remaining_time": "10:12:26"} +{"current_steps": 2855, "total_steps": 5627, "loss": 1.3582, "learning_rate": 1.9853356055472955e-05, "epoch": 0.5073526145097517, "percentage": 50.74, "elapsed_time": "10:30:33", "remaining_time": "10:12:13"} +{"current_steps": 2856, "total_steps": 5627, "loss": 1.3636, "learning_rate": 1.9842075978122547e-05, "epoch": 0.5075303212048514, "percentage": 50.76, "elapsed_time": "10:30:46", "remaining_time": "10:11:59"} +{"current_steps": 2857, "total_steps": 5627, "loss": 1.3197, "learning_rate": 1.9830795951010737e-05, "epoch": 0.5077080278999512, "percentage": 50.77, "elapsed_time": "10:30:59", "remaining_time": "10:11:46"} +{"current_steps": 2858, "total_steps": 5627, "loss": 1.3472, "learning_rate": 1.981951597772592e-05, "epoch": 0.5078857345950508, "percentage": 50.79, "elapsed_time": "10:31:12", "remaining_time": "10:11:33"} +{"current_steps": 2859, "total_steps": 5627, "loss": 1.3505, "learning_rate": 1.980823606185646e-05, "epoch": 0.5080634412901506, "percentage": 50.81, "elapsed_time": "10:31:25", "remaining_time": "10:11:20"} +{"current_steps": 2860, "total_steps": 5627, "loss": 1.3527, "learning_rate": 1.9796956206990722e-05, "epoch": 0.5082411479852503, "percentage": 50.83, "elapsed_time": "10:31:39", "remaining_time": "10:11:06"} +{"current_steps": 2861, "total_steps": 5627, "loss": 1.328, "learning_rate": 1.978567641671703e-05, "epoch": 0.5084188546803501, "percentage": 50.84, "elapsed_time": "10:31:52", "remaining_time": "10:10:53"} +{"current_steps": 2862, "total_steps": 5627, "loss": 1.3545, "learning_rate": 1.9774396694623697e-05, "epoch": 0.5085965613754498, "percentage": 50.86, "elapsed_time": "10:32:05", "remaining_time": "10:10:40"} +{"current_steps": 2863, "total_steps": 5627, "loss": 1.3431, "learning_rate": 1.9763117044299024e-05, "epoch": 0.5087742680705496, "percentage": 50.88, "elapsed_time": "10:32:18", "remaining_time": "10:10:26"} +{"current_steps": 2864, "total_steps": 5627, "loss": 1.3518, "learning_rate": 1.9751837469331267e-05, "epoch": 0.5089519747656494, "percentage": 50.9, "elapsed_time": "10:32:31", "remaining_time": "10:10:13"} +{"current_steps": 2865, "total_steps": 5627, "loss": 1.3419, "learning_rate": 1.9740557973308684e-05, "epoch": 0.509129681460749, "percentage": 50.92, "elapsed_time": "10:32:44", "remaining_time": "10:10:00"} +{"current_steps": 2866, "total_steps": 5627, "loss": 1.3395, "learning_rate": 1.9729278559819488e-05, "epoch": 0.5093073881558488, "percentage": 50.93, "elapsed_time": "10:32:58", "remaining_time": "10:09:46"} +{"current_steps": 2867, "total_steps": 5627, "loss": 1.3423, "learning_rate": 1.9717999232451876e-05, "epoch": 0.5094850948509485, "percentage": 50.95, "elapsed_time": "10:33:11", "remaining_time": "10:09:33"} +{"current_steps": 2868, "total_steps": 5627, "loss": 1.2923, "learning_rate": 1.9706719994794e-05, "epoch": 0.5096628015460483, "percentage": 50.97, "elapsed_time": "10:33:24", "remaining_time": "10:09:20"} +{"current_steps": 2869, "total_steps": 5627, "loss": 1.3105, "learning_rate": 1.969544085043402e-05, "epoch": 0.509840508241148, "percentage": 50.99, "elapsed_time": "10:33:37", "remaining_time": "10:09:06"} +{"current_steps": 2870, "total_steps": 5627, "loss": 1.3302, "learning_rate": 1.9684161802960028e-05, "epoch": 0.5100182149362478, "percentage": 51.0, "elapsed_time": "10:33:50", "remaining_time": "10:08:53"} +{"current_steps": 2871, "total_steps": 5627, "loss": 1.3518, "learning_rate": 1.9672882855960112e-05, "epoch": 0.5101959216313474, "percentage": 51.02, "elapsed_time": "10:34:04", "remaining_time": "10:08:40"} +{"current_steps": 2872, "total_steps": 5627, "loss": 1.3755, "learning_rate": 1.9661604013022307e-05, "epoch": 0.5103736283264472, "percentage": 51.04, "elapsed_time": "10:34:17", "remaining_time": "10:08:26"} +{"current_steps": 2873, "total_steps": 5627, "loss": 1.3331, "learning_rate": 1.965032527773462e-05, "epoch": 0.5105513350215469, "percentage": 51.06, "elapsed_time": "10:34:30", "remaining_time": "10:08:13"} +{"current_steps": 2874, "total_steps": 5627, "loss": 1.387, "learning_rate": 1.9639046653685055e-05, "epoch": 0.5107290417166467, "percentage": 51.08, "elapsed_time": "10:34:43", "remaining_time": "10:08:00"} +{"current_steps": 2875, "total_steps": 5627, "loss": 1.3379, "learning_rate": 1.962776814446153e-05, "epoch": 0.5109067484117464, "percentage": 51.09, "elapsed_time": "10:34:56", "remaining_time": "10:07:46"} +{"current_steps": 2876, "total_steps": 5627, "loss": 1.3708, "learning_rate": 1.9616489753651957e-05, "epoch": 0.5110844551068462, "percentage": 51.11, "elapsed_time": "10:35:10", "remaining_time": "10:07:33"} +{"current_steps": 2877, "total_steps": 5627, "loss": 1.3743, "learning_rate": 1.960521148484421e-05, "epoch": 0.5112621618019458, "percentage": 51.13, "elapsed_time": "10:35:23", "remaining_time": "10:07:20"} +{"current_steps": 2878, "total_steps": 5627, "loss": 1.3451, "learning_rate": 1.9593933341626107e-05, "epoch": 0.5114398684970456, "percentage": 51.15, "elapsed_time": "10:35:36", "remaining_time": "10:07:07"} +{"current_steps": 2879, "total_steps": 5627, "loss": 1.3438, "learning_rate": 1.9582655327585447e-05, "epoch": 0.5116175751921453, "percentage": 51.16, "elapsed_time": "10:35:49", "remaining_time": "10:06:53"} +{"current_steps": 2880, "total_steps": 5627, "loss": 1.3799, "learning_rate": 1.957137744630998e-05, "epoch": 0.5117952818872451, "percentage": 51.18, "elapsed_time": "10:36:02", "remaining_time": "10:06:40"} +{"current_steps": 2881, "total_steps": 5627, "loss": 1.3553, "learning_rate": 1.9560099701387404e-05, "epoch": 0.5119729885823449, "percentage": 51.2, "elapsed_time": "10:36:16", "remaining_time": "10:06:27"} +{"current_steps": 2882, "total_steps": 5627, "loss": 1.3125, "learning_rate": 1.9548822096405382e-05, "epoch": 0.5121506952774446, "percentage": 51.22, "elapsed_time": "10:36:29", "remaining_time": "10:06:13"} +{"current_steps": 2883, "total_steps": 5627, "loss": 1.3952, "learning_rate": 1.953754463495154e-05, "epoch": 0.5123284019725444, "percentage": 51.24, "elapsed_time": "10:36:42", "remaining_time": "10:06:00"} +{"current_steps": 2884, "total_steps": 5627, "loss": 1.299, "learning_rate": 1.952626732061345e-05, "epoch": 0.512506108667644, "percentage": 51.25, "elapsed_time": "10:36:55", "remaining_time": "10:05:47"} +{"current_steps": 2885, "total_steps": 5627, "loss": 1.3658, "learning_rate": 1.9514990156978632e-05, "epoch": 0.5126838153627438, "percentage": 51.27, "elapsed_time": "10:37:08", "remaining_time": "10:05:34"} +{"current_steps": 2886, "total_steps": 5627, "loss": 1.344, "learning_rate": 1.950371314763457e-05, "epoch": 0.5128615220578435, "percentage": 51.29, "elapsed_time": "10:37:22", "remaining_time": "10:05:20"} +{"current_steps": 2887, "total_steps": 5627, "loss": 1.3421, "learning_rate": 1.9492436296168677e-05, "epoch": 0.5130392287529433, "percentage": 51.31, "elapsed_time": "10:37:35", "remaining_time": "10:05:07"} +{"current_steps": 2888, "total_steps": 5627, "loss": 1.3087, "learning_rate": 1.9481159606168348e-05, "epoch": 0.513216935448043, "percentage": 51.32, "elapsed_time": "10:37:48", "remaining_time": "10:04:54"} +{"current_steps": 2889, "total_steps": 5627, "loss": 1.4117, "learning_rate": 1.946988308122091e-05, "epoch": 0.5133946421431428, "percentage": 51.34, "elapsed_time": "10:38:01", "remaining_time": "10:04:40"} +{"current_steps": 2890, "total_steps": 5627, "loss": 1.3302, "learning_rate": 1.9458606724913636e-05, "epoch": 0.5135723488382424, "percentage": 51.36, "elapsed_time": "10:38:14", "remaining_time": "10:04:27"} +{"current_steps": 2891, "total_steps": 5627, "loss": 1.3419, "learning_rate": 1.944733054083374e-05, "epoch": 0.5137500555333422, "percentage": 51.38, "elapsed_time": "10:38:27", "remaining_time": "10:04:14"} +{"current_steps": 2892, "total_steps": 5627, "loss": 1.363, "learning_rate": 1.9436054532568384e-05, "epoch": 0.5139277622284419, "percentage": 51.4, "elapsed_time": "10:38:41", "remaining_time": "10:04:00"} +{"current_steps": 2893, "total_steps": 5627, "loss": 1.3198, "learning_rate": 1.9424778703704697e-05, "epoch": 0.5141054689235417, "percentage": 51.41, "elapsed_time": "10:38:54", "remaining_time": "10:03:47"} +{"current_steps": 2894, "total_steps": 5627, "loss": 1.31, "learning_rate": 1.9413503057829722e-05, "epoch": 0.5142831756186415, "percentage": 51.43, "elapsed_time": "10:39:07", "remaining_time": "10:03:34"} +{"current_steps": 2895, "total_steps": 5627, "loss": 1.3109, "learning_rate": 1.940222759853045e-05, "epoch": 0.5144608823137412, "percentage": 51.45, "elapsed_time": "10:39:20", "remaining_time": "10:03:20"} +{"current_steps": 2896, "total_steps": 5627, "loss": 1.3206, "learning_rate": 1.939095232939382e-05, "epoch": 0.514638589008841, "percentage": 51.47, "elapsed_time": "10:39:33", "remaining_time": "10:03:07"} +{"current_steps": 2897, "total_steps": 5627, "loss": 1.3638, "learning_rate": 1.937967725400671e-05, "epoch": 0.5148162957039406, "percentage": 51.48, "elapsed_time": "10:39:47", "remaining_time": "10:02:54"} +{"current_steps": 2898, "total_steps": 5627, "loss": 1.3189, "learning_rate": 1.936840237595593e-05, "epoch": 0.5149940023990404, "percentage": 51.5, "elapsed_time": "10:40:00", "remaining_time": "10:02:41"} +{"current_steps": 2899, "total_steps": 5627, "loss": 1.3674, "learning_rate": 1.935712769882823e-05, "epoch": 0.5151717090941401, "percentage": 51.52, "elapsed_time": "10:40:13", "remaining_time": "10:02:27"} +{"current_steps": 2900, "total_steps": 5627, "loss": 1.3235, "learning_rate": 1.9345853226210308e-05, "epoch": 0.5153494157892399, "percentage": 51.54, "elapsed_time": "10:40:26", "remaining_time": "10:02:14"} +{"current_steps": 2901, "total_steps": 5627, "loss": 1.3417, "learning_rate": 1.9334578961688763e-05, "epoch": 0.5155271224843396, "percentage": 51.56, "elapsed_time": "10:40:39", "remaining_time": "10:02:01"} +{"current_steps": 2902, "total_steps": 5627, "loss": 1.3129, "learning_rate": 1.9323304908850173e-05, "epoch": 0.5157048291794394, "percentage": 51.57, "elapsed_time": "10:40:53", "remaining_time": "10:01:47"} +{"current_steps": 2903, "total_steps": 5627, "loss": 1.3508, "learning_rate": 1.9312031071281013e-05, "epoch": 0.515882535874539, "percentage": 51.59, "elapsed_time": "10:41:06", "remaining_time": "10:01:34"} +{"current_steps": 2904, "total_steps": 5627, "loss": 1.3001, "learning_rate": 1.930075745256771e-05, "epoch": 0.5160602425696388, "percentage": 51.61, "elapsed_time": "10:41:19", "remaining_time": "10:01:21"} +{"current_steps": 2905, "total_steps": 5627, "loss": 1.3528, "learning_rate": 1.9289484056296617e-05, "epoch": 0.5162379492647385, "percentage": 51.63, "elapsed_time": "10:41:32", "remaining_time": "10:01:07"} +{"current_steps": 2906, "total_steps": 5627, "loss": 1.3851, "learning_rate": 1.9278210886053995e-05, "epoch": 0.5164156559598383, "percentage": 51.64, "elapsed_time": "10:41:45", "remaining_time": "10:00:54"} +{"current_steps": 2907, "total_steps": 5627, "loss": 1.3677, "learning_rate": 1.926693794542607e-05, "epoch": 0.516593362654938, "percentage": 51.66, "elapsed_time": "10:41:59", "remaining_time": "10:00:41"} +{"current_steps": 2908, "total_steps": 5627, "loss": 1.3382, "learning_rate": 1.9255665237998976e-05, "epoch": 0.5167710693500378, "percentage": 51.68, "elapsed_time": "10:42:12", "remaining_time": "10:00:27"} +{"current_steps": 2909, "total_steps": 5627, "loss": 1.3274, "learning_rate": 1.924439276735876e-05, "epoch": 0.5169487760451374, "percentage": 51.7, "elapsed_time": "10:42:25", "remaining_time": "10:00:14"} +{"current_steps": 2910, "total_steps": 5627, "loss": 1.3466, "learning_rate": 1.923312053709141e-05, "epoch": 0.5171264827402372, "percentage": 51.71, "elapsed_time": "10:42:38", "remaining_time": "10:00:01"} +{"current_steps": 2911, "total_steps": 5627, "loss": 1.3672, "learning_rate": 1.9221848550782846e-05, "epoch": 0.517304189435337, "percentage": 51.73, "elapsed_time": "10:42:51", "remaining_time": "9:59:48"} +{"current_steps": 2912, "total_steps": 5627, "loss": 1.3572, "learning_rate": 1.9210576812018895e-05, "epoch": 0.5174818961304367, "percentage": 51.75, "elapsed_time": "10:43:04", "remaining_time": "9:59:34"} +{"current_steps": 2913, "total_steps": 5627, "loss": 1.3117, "learning_rate": 1.9199305324385306e-05, "epoch": 0.5176596028255365, "percentage": 51.77, "elapsed_time": "10:43:18", "remaining_time": "9:59:21"} +{"current_steps": 2914, "total_steps": 5627, "loss": 1.297, "learning_rate": 1.9188034091467747e-05, "epoch": 0.5178373095206362, "percentage": 51.79, "elapsed_time": "10:43:31", "remaining_time": "9:59:07"} +{"current_steps": 2915, "total_steps": 5627, "loss": 1.3625, "learning_rate": 1.9176763116851808e-05, "epoch": 0.518015016215736, "percentage": 51.8, "elapsed_time": "10:43:44", "remaining_time": "9:58:54"} +{"current_steps": 2916, "total_steps": 5627, "loss": 1.3612, "learning_rate": 1.916549240412301e-05, "epoch": 0.5181927229108356, "percentage": 51.82, "elapsed_time": "10:43:57", "remaining_time": "9:58:41"} +{"current_steps": 2917, "total_steps": 5627, "loss": 1.3154, "learning_rate": 1.915422195686677e-05, "epoch": 0.5183704296059354, "percentage": 51.84, "elapsed_time": "10:44:10", "remaining_time": "9:58:28"} +{"current_steps": 2918, "total_steps": 5627, "loss": 1.3548, "learning_rate": 1.9142951778668432e-05, "epoch": 0.5185481363010351, "percentage": 51.86, "elapsed_time": "10:44:24", "remaining_time": "9:58:14"} +{"current_steps": 2919, "total_steps": 5627, "loss": 1.3688, "learning_rate": 1.9131681873113254e-05, "epoch": 0.5187258429961349, "percentage": 51.87, "elapsed_time": "10:44:37", "remaining_time": "9:58:01"} +{"current_steps": 2920, "total_steps": 5627, "loss": 1.331, "learning_rate": 1.9120412243786393e-05, "epoch": 0.5189035496912346, "percentage": 51.89, "elapsed_time": "10:44:50", "remaining_time": "9:57:48"} +{"current_steps": 2921, "total_steps": 5627, "loss": 1.3651, "learning_rate": 1.910914289427294e-05, "epoch": 0.5190812563863344, "percentage": 51.91, "elapsed_time": "10:45:03", "remaining_time": "9:57:34"} +{"current_steps": 2922, "total_steps": 5627, "loss": 1.3425, "learning_rate": 1.9097873828157894e-05, "epoch": 0.519258963081434, "percentage": 51.93, "elapsed_time": "10:45:16", "remaining_time": "9:57:21"} +{"current_steps": 2923, "total_steps": 5627, "loss": 1.3507, "learning_rate": 1.9086605049026143e-05, "epoch": 0.5194366697765338, "percentage": 51.95, "elapsed_time": "10:45:29", "remaining_time": "9:57:08"} +{"current_steps": 2924, "total_steps": 5627, "loss": 1.3476, "learning_rate": 1.90753365604625e-05, "epoch": 0.5196143764716336, "percentage": 51.96, "elapsed_time": "10:45:43", "remaining_time": "9:56:54"} +{"current_steps": 2925, "total_steps": 5627, "loss": 1.3332, "learning_rate": 1.906406836605169e-05, "epoch": 0.5197920831667333, "percentage": 51.98, "elapsed_time": "10:45:56", "remaining_time": "9:56:41"} +{"current_steps": 2926, "total_steps": 5627, "loss": 1.3224, "learning_rate": 1.9052800469378336e-05, "epoch": 0.5199697898618331, "percentage": 52.0, "elapsed_time": "10:46:09", "remaining_time": "9:56:28"} +{"current_steps": 2927, "total_steps": 5627, "loss": 1.361, "learning_rate": 1.9041532874026967e-05, "epoch": 0.5201474965569328, "percentage": 52.02, "elapsed_time": "10:46:22", "remaining_time": "9:56:14"} +{"current_steps": 2928, "total_steps": 5627, "loss": 1.3066, "learning_rate": 1.903026558358201e-05, "epoch": 0.5203252032520326, "percentage": 52.03, "elapsed_time": "10:46:35", "remaining_time": "9:56:01"} +{"current_steps": 2929, "total_steps": 5627, "loss": 1.3293, "learning_rate": 1.9018998601627804e-05, "epoch": 0.5205029099471322, "percentage": 52.05, "elapsed_time": "10:46:49", "remaining_time": "9:55:48"} +{"current_steps": 2930, "total_steps": 5627, "loss": 1.3631, "learning_rate": 1.9007731931748604e-05, "epoch": 0.520680616642232, "percentage": 52.07, "elapsed_time": "10:47:02", "remaining_time": "9:55:35"} +{"current_steps": 2931, "total_steps": 5627, "loss": 1.3546, "learning_rate": 1.899646557752853e-05, "epoch": 0.5208583233373317, "percentage": 52.09, "elapsed_time": "10:47:15", "remaining_time": "9:55:21"} +{"current_steps": 2932, "total_steps": 5627, "loss": 1.3219, "learning_rate": 1.8985199542551626e-05, "epoch": 0.5210360300324315, "percentage": 52.11, "elapsed_time": "10:47:28", "remaining_time": "9:55:08"} +{"current_steps": 2933, "total_steps": 5627, "loss": 1.3351, "learning_rate": 1.8973933830401836e-05, "epoch": 0.5212137367275312, "percentage": 52.12, "elapsed_time": "10:47:42", "remaining_time": "9:54:55"} +{"current_steps": 2934, "total_steps": 5627, "loss": 1.3266, "learning_rate": 1.8962668444662983e-05, "epoch": 0.521391443422631, "percentage": 52.14, "elapsed_time": "10:47:55", "remaining_time": "9:54:42"} +{"current_steps": 2935, "total_steps": 5627, "loss": 1.3491, "learning_rate": 1.895140338891881e-05, "epoch": 0.5215691501177306, "percentage": 52.16, "elapsed_time": "10:48:08", "remaining_time": "9:54:28"} +{"current_steps": 2936, "total_steps": 5627, "loss": 1.3406, "learning_rate": 1.8940138666752944e-05, "epoch": 0.5217468568128304, "percentage": 52.18, "elapsed_time": "10:48:21", "remaining_time": "9:54:15"} +{"current_steps": 2937, "total_steps": 5627, "loss": 1.3117, "learning_rate": 1.8928874281748894e-05, "epoch": 0.5219245635079302, "percentage": 52.19, "elapsed_time": "10:48:34", "remaining_time": "9:54:01"} +{"current_steps": 2938, "total_steps": 5627, "loss": 1.3516, "learning_rate": 1.8917610237490075e-05, "epoch": 0.5221022702030299, "percentage": 52.21, "elapsed_time": "10:48:47", "remaining_time": "9:53:48"} +{"current_steps": 2939, "total_steps": 5627, "loss": 1.3257, "learning_rate": 1.8906346537559802e-05, "epoch": 0.5222799768981297, "percentage": 52.23, "elapsed_time": "10:49:00", "remaining_time": "9:53:35"} +{"current_steps": 2940, "total_steps": 5627, "loss": 1.3279, "learning_rate": 1.8895083185541257e-05, "epoch": 0.5224576835932294, "percentage": 52.25, "elapsed_time": "10:49:14", "remaining_time": "9:53:22"} +{"current_steps": 2941, "total_steps": 5627, "loss": 1.3241, "learning_rate": 1.8883820185017537e-05, "epoch": 0.5226353902883291, "percentage": 52.27, "elapsed_time": "10:49:27", "remaining_time": "9:53:08"} +{"current_steps": 2942, "total_steps": 5627, "loss": 1.3468, "learning_rate": 1.88725575395716e-05, "epoch": 0.5228130969834288, "percentage": 52.28, "elapsed_time": "10:49:40", "remaining_time": "9:52:55"} +{"current_steps": 2943, "total_steps": 5627, "loss": 1.3433, "learning_rate": 1.8861295252786312e-05, "epoch": 0.5229908036785286, "percentage": 52.3, "elapsed_time": "10:49:53", "remaining_time": "9:52:42"} +{"current_steps": 2944, "total_steps": 5627, "loss": 1.3566, "learning_rate": 1.885003332824442e-05, "epoch": 0.5231685103736283, "percentage": 52.32, "elapsed_time": "10:50:07", "remaining_time": "9:52:28"} +{"current_steps": 2945, "total_steps": 5627, "loss": 1.3343, "learning_rate": 1.8838771769528556e-05, "epoch": 0.5233462170687281, "percentage": 52.34, "elapsed_time": "10:50:20", "remaining_time": "9:52:15"} +{"current_steps": 2946, "total_steps": 5627, "loss": 1.3484, "learning_rate": 1.882751058022123e-05, "epoch": 0.5235239237638278, "percentage": 52.35, "elapsed_time": "10:50:33", "remaining_time": "9:52:02"} +{"current_steps": 2947, "total_steps": 5627, "loss": 1.328, "learning_rate": 1.8816249763904838e-05, "epoch": 0.5237016304589276, "percentage": 52.37, "elapsed_time": "10:50:46", "remaining_time": "9:51:48"} +{"current_steps": 2948, "total_steps": 5627, "loss": 1.3295, "learning_rate": 1.8804989324161644e-05, "epoch": 0.5238793371540272, "percentage": 52.39, "elapsed_time": "10:50:59", "remaining_time": "9:51:35"} +{"current_steps": 2949, "total_steps": 5627, "loss": 1.3555, "learning_rate": 1.8793729264573836e-05, "epoch": 0.524057043849127, "percentage": 52.41, "elapsed_time": "10:51:12", "remaining_time": "9:51:22"} +{"current_steps": 2950, "total_steps": 5627, "loss": 1.355, "learning_rate": 1.878246958872343e-05, "epoch": 0.5242347505442267, "percentage": 52.43, "elapsed_time": "10:51:26", "remaining_time": "9:51:08"} +{"current_steps": 2951, "total_steps": 5627, "loss": 1.3224, "learning_rate": 1.877121030019234e-05, "epoch": 0.5244124572393265, "percentage": 52.44, "elapsed_time": "10:51:39", "remaining_time": "9:50:55"} +{"current_steps": 2952, "total_steps": 5627, "loss": 1.3695, "learning_rate": 1.8759951402562362e-05, "epoch": 0.5245901639344263, "percentage": 52.46, "elapsed_time": "10:51:52", "remaining_time": "9:50:42"} +{"current_steps": 2953, "total_steps": 5627, "loss": 1.3302, "learning_rate": 1.8748692899415166e-05, "epoch": 0.524767870629526, "percentage": 52.48, "elapsed_time": "10:52:05", "remaining_time": "9:50:29"} +{"current_steps": 2954, "total_steps": 5627, "loss": 1.319, "learning_rate": 1.873743479433229e-05, "epoch": 0.5249455773246257, "percentage": 52.5, "elapsed_time": "10:52:18", "remaining_time": "9:50:15"} +{"current_steps": 2955, "total_steps": 5627, "loss": 1.3265, "learning_rate": 1.872617709089515e-05, "epoch": 0.5251232840197254, "percentage": 52.51, "elapsed_time": "10:52:32", "remaining_time": "9:50:02"} +{"current_steps": 2956, "total_steps": 5627, "loss": 1.332, "learning_rate": 1.8714919792685034e-05, "epoch": 0.5253009907148252, "percentage": 52.53, "elapsed_time": "10:52:45", "remaining_time": "9:49:49"} +{"current_steps": 2957, "total_steps": 5627, "loss": 1.3571, "learning_rate": 1.8703662903283092e-05, "epoch": 0.5254786974099249, "percentage": 52.55, "elapsed_time": "10:52:58", "remaining_time": "9:49:35"} +{"current_steps": 2958, "total_steps": 5627, "loss": 1.3034, "learning_rate": 1.8692406426270368e-05, "epoch": 0.5256564041050247, "percentage": 52.57, "elapsed_time": "10:53:11", "remaining_time": "9:49:22"} +{"current_steps": 2959, "total_steps": 5627, "loss": 1.3492, "learning_rate": 1.8681150365227745e-05, "epoch": 0.5258341108001244, "percentage": 52.59, "elapsed_time": "10:53:24", "remaining_time": "9:49:09"} +{"current_steps": 2960, "total_steps": 5627, "loss": 1.3149, "learning_rate": 1.8669894723735995e-05, "epoch": 0.5260118174952242, "percentage": 52.6, "elapsed_time": "10:53:37", "remaining_time": "9:48:55"} +{"current_steps": 2961, "total_steps": 5627, "loss": 1.3172, "learning_rate": 1.865863950537575e-05, "epoch": 0.5261895241903238, "percentage": 52.62, "elapsed_time": "10:53:51", "remaining_time": "9:48:42"} +{"current_steps": 2962, "total_steps": 5627, "loss": 1.3222, "learning_rate": 1.864738471372749e-05, "epoch": 0.5263672308854236, "percentage": 52.64, "elapsed_time": "10:54:04", "remaining_time": "9:48:29"} +{"current_steps": 2963, "total_steps": 5627, "loss": 1.3508, "learning_rate": 1.8636130352371603e-05, "epoch": 0.5265449375805233, "percentage": 52.66, "elapsed_time": "10:54:17", "remaining_time": "9:48:16"} +{"current_steps": 2964, "total_steps": 5627, "loss": 1.3087, "learning_rate": 1.8624876424888297e-05, "epoch": 0.5267226442756231, "percentage": 52.67, "elapsed_time": "10:54:30", "remaining_time": "9:48:02"} +{"current_steps": 2965, "total_steps": 5627, "loss": 1.3154, "learning_rate": 1.8613622934857664e-05, "epoch": 0.5269003509707229, "percentage": 52.69, "elapsed_time": "10:54:43", "remaining_time": "9:47:49"} +{"current_steps": 2966, "total_steps": 5627, "loss": 1.2953, "learning_rate": 1.860236988585964e-05, "epoch": 0.5270780576658226, "percentage": 52.71, "elapsed_time": "10:54:57", "remaining_time": "9:47:36"} +{"current_steps": 2967, "total_steps": 5627, "loss": 1.3573, "learning_rate": 1.859111728147404e-05, "epoch": 0.5272557643609223, "percentage": 52.73, "elapsed_time": "10:55:10", "remaining_time": "9:47:22"} +{"current_steps": 2968, "total_steps": 5627, "loss": 1.3452, "learning_rate": 1.8579865125280536e-05, "epoch": 0.527433471056022, "percentage": 52.75, "elapsed_time": "10:55:23", "remaining_time": "9:47:09"} +{"current_steps": 2969, "total_steps": 5627, "loss": 1.3107, "learning_rate": 1.8568613420858636e-05, "epoch": 0.5276111777511218, "percentage": 52.76, "elapsed_time": "10:55:36", "remaining_time": "9:46:56"} +{"current_steps": 2970, "total_steps": 5627, "loss": 1.3254, "learning_rate": 1.8557362171787727e-05, "epoch": 0.5277888844462215, "percentage": 52.78, "elapsed_time": "10:55:49", "remaining_time": "9:46:42"} +{"current_steps": 2971, "total_steps": 5627, "loss": 1.3462, "learning_rate": 1.8546111381647037e-05, "epoch": 0.5279665911413213, "percentage": 52.8, "elapsed_time": "10:56:02", "remaining_time": "9:46:29"} +{"current_steps": 2972, "total_steps": 5627, "loss": 1.3281, "learning_rate": 1.853486105401566e-05, "epoch": 0.528144297836421, "percentage": 52.82, "elapsed_time": "10:56:16", "remaining_time": "9:46:16"} +{"current_steps": 2973, "total_steps": 5627, "loss": 1.3407, "learning_rate": 1.852361119247254e-05, "epoch": 0.5283220045315207, "percentage": 52.83, "elapsed_time": "10:56:29", "remaining_time": "9:46:02"} +{"current_steps": 2974, "total_steps": 5627, "loss": 1.333, "learning_rate": 1.8512361800596462e-05, "epoch": 0.5284997112266204, "percentage": 52.85, "elapsed_time": "10:56:42", "remaining_time": "9:45:49"} +{"current_steps": 2975, "total_steps": 5627, "loss": 1.3862, "learning_rate": 1.850111288196607e-05, "epoch": 0.5286774179217202, "percentage": 52.87, "elapsed_time": "10:56:55", "remaining_time": "9:45:36"} +{"current_steps": 2976, "total_steps": 5627, "loss": 1.3511, "learning_rate": 1.8489864440159853e-05, "epoch": 0.5288551246168199, "percentage": 52.89, "elapsed_time": "10:57:08", "remaining_time": "9:45:22"} +{"current_steps": 2977, "total_steps": 5627, "loss": 1.3605, "learning_rate": 1.8478616478756164e-05, "epoch": 0.5290328313119197, "percentage": 52.91, "elapsed_time": "10:57:22", "remaining_time": "9:45:09"} +{"current_steps": 2978, "total_steps": 5627, "loss": 1.3706, "learning_rate": 1.8467369001333183e-05, "epoch": 0.5292105380070194, "percentage": 52.92, "elapsed_time": "10:57:35", "remaining_time": "9:44:56"} +{"current_steps": 2979, "total_steps": 5627, "loss": 1.3567, "learning_rate": 1.8456122011468946e-05, "epoch": 0.5293882447021192, "percentage": 52.94, "elapsed_time": "10:57:48", "remaining_time": "9:44:43"} +{"current_steps": 2980, "total_steps": 5627, "loss": 1.3271, "learning_rate": 1.8444875512741324e-05, "epoch": 0.5295659513972188, "percentage": 52.96, "elapsed_time": "10:58:01", "remaining_time": "9:44:29"} +{"current_steps": 2981, "total_steps": 5627, "loss": 1.3303, "learning_rate": 1.8433629508728054e-05, "epoch": 0.5297436580923186, "percentage": 52.98, "elapsed_time": "10:58:14", "remaining_time": "9:44:16"} +{"current_steps": 2982, "total_steps": 5627, "loss": 1.3498, "learning_rate": 1.8422384003006694e-05, "epoch": 0.5299213647874184, "percentage": 52.99, "elapsed_time": "10:58:28", "remaining_time": "9:44:03"} +{"current_steps": 2983, "total_steps": 5627, "loss": 1.3656, "learning_rate": 1.8411138999154648e-05, "epoch": 0.5300990714825181, "percentage": 53.01, "elapsed_time": "10:58:41", "remaining_time": "9:43:49"} +{"current_steps": 2984, "total_steps": 5627, "loss": 1.3629, "learning_rate": 1.8399894500749175e-05, "epoch": 0.5302767781776179, "percentage": 53.03, "elapsed_time": "10:58:54", "remaining_time": "9:43:36"} +{"current_steps": 2985, "total_steps": 5627, "loss": 1.3613, "learning_rate": 1.8388650511367335e-05, "epoch": 0.5304544848727176, "percentage": 53.05, "elapsed_time": "10:59:07", "remaining_time": "9:43:23"} +{"current_steps": 2986, "total_steps": 5627, "loss": 1.3317, "learning_rate": 1.837740703458608e-05, "epoch": 0.5306321915678173, "percentage": 53.07, "elapsed_time": "10:59:20", "remaining_time": "9:43:09"} +{"current_steps": 2987, "total_steps": 5627, "loss": 1.3692, "learning_rate": 1.836616407398217e-05, "epoch": 0.530809898262917, "percentage": 53.08, "elapsed_time": "10:59:33", "remaining_time": "9:42:56"} +{"current_steps": 2988, "total_steps": 5627, "loss": 1.3531, "learning_rate": 1.8354921633132185e-05, "epoch": 0.5309876049580168, "percentage": 53.1, "elapsed_time": "10:59:47", "remaining_time": "9:42:43"} +{"current_steps": 2989, "total_steps": 5627, "loss": 1.3365, "learning_rate": 1.8343679715612568e-05, "epoch": 0.5311653116531165, "percentage": 53.12, "elapsed_time": "11:00:00", "remaining_time": "9:42:29"} +{"current_steps": 2990, "total_steps": 5627, "loss": 1.3006, "learning_rate": 1.8332438324999577e-05, "epoch": 0.5313430183482163, "percentage": 53.14, "elapsed_time": "11:00:13", "remaining_time": "9:42:16"} +{"current_steps": 2991, "total_steps": 5627, "loss": 1.319, "learning_rate": 1.832119746486932e-05, "epoch": 0.531520725043316, "percentage": 53.15, "elapsed_time": "11:00:26", "remaining_time": "9:42:03"} +{"current_steps": 2992, "total_steps": 5627, "loss": 1.3053, "learning_rate": 1.8309957138797717e-05, "epoch": 0.5316984317384158, "percentage": 53.17, "elapsed_time": "11:00:39", "remaining_time": "9:41:50"} +{"current_steps": 2993, "total_steps": 5627, "loss": 1.3451, "learning_rate": 1.8298717350360533e-05, "epoch": 0.5318761384335154, "percentage": 53.19, "elapsed_time": "11:00:52", "remaining_time": "9:41:36"} +{"current_steps": 2994, "total_steps": 5627, "loss": 1.3605, "learning_rate": 1.8287478103133353e-05, "epoch": 0.5320538451286152, "percentage": 53.21, "elapsed_time": "11:01:06", "remaining_time": "9:41:23"} +{"current_steps": 2995, "total_steps": 5627, "loss": 1.3485, "learning_rate": 1.827623940069159e-05, "epoch": 0.532231551823715, "percentage": 53.23, "elapsed_time": "11:01:19", "remaining_time": "9:41:10"} +{"current_steps": 2996, "total_steps": 5627, "loss": 1.3619, "learning_rate": 1.82650012466105e-05, "epoch": 0.5324092585188147, "percentage": 53.24, "elapsed_time": "11:01:32", "remaining_time": "9:40:56"} +{"current_steps": 2997, "total_steps": 5627, "loss": 1.3418, "learning_rate": 1.8253763644465133e-05, "epoch": 0.5325869652139145, "percentage": 53.26, "elapsed_time": "11:01:45", "remaining_time": "9:40:43"} +{"current_steps": 2998, "total_steps": 5627, "loss": 1.3402, "learning_rate": 1.8242526597830397e-05, "epoch": 0.5327646719090142, "percentage": 53.28, "elapsed_time": "11:01:58", "remaining_time": "9:40:30"} +{"current_steps": 2999, "total_steps": 5627, "loss": 1.3457, "learning_rate": 1.823129011028099e-05, "epoch": 0.5329423786041139, "percentage": 53.3, "elapsed_time": "11:02:11", "remaining_time": "9:40:16"} +{"current_steps": 3000, "total_steps": 5627, "loss": 1.3655, "learning_rate": 1.8220054185391473e-05, "epoch": 0.5331200852992136, "percentage": 53.31, "elapsed_time": "11:02:25", "remaining_time": "9:40:03"} +{"current_steps": 3001, "total_steps": 5627, "loss": 1.2962, "learning_rate": 1.8208818826736188e-05, "epoch": 0.5332977919943134, "percentage": 53.33, "elapsed_time": "11:02:38", "remaining_time": "9:39:50"} +{"current_steps": 3002, "total_steps": 5627, "loss": 1.2788, "learning_rate": 1.8197584037889325e-05, "epoch": 0.5334754986894131, "percentage": 53.35, "elapsed_time": "11:02:51", "remaining_time": "9:39:36"} +{"current_steps": 3003, "total_steps": 5627, "loss": 1.3624, "learning_rate": 1.818634982242487e-05, "epoch": 0.5336532053845129, "percentage": 53.37, "elapsed_time": "11:03:04", "remaining_time": "9:39:23"} +{"current_steps": 3004, "total_steps": 5627, "loss": 1.3464, "learning_rate": 1.8175116183916635e-05, "epoch": 0.5338309120796126, "percentage": 53.39, "elapsed_time": "11:03:17", "remaining_time": "9:39:10"} +{"current_steps": 3005, "total_steps": 5627, "loss": 1.2971, "learning_rate": 1.8163883125938272e-05, "epoch": 0.5340086187747123, "percentage": 53.4, "elapsed_time": "11:03:30", "remaining_time": "9:38:56"} +{"current_steps": 3006, "total_steps": 5627, "loss": 1.3468, "learning_rate": 1.8152650652063218e-05, "epoch": 0.534186325469812, "percentage": 53.42, "elapsed_time": "11:03:44", "remaining_time": "9:38:43"} +{"current_steps": 3007, "total_steps": 5627, "loss": 1.3253, "learning_rate": 1.8141418765864726e-05, "epoch": 0.5343640321649118, "percentage": 53.44, "elapsed_time": "11:03:57", "remaining_time": "9:38:30"} +{"current_steps": 3008, "total_steps": 5627, "loss": 1.3018, "learning_rate": 1.813018747091587e-05, "epoch": 0.5345417388600116, "percentage": 53.46, "elapsed_time": "11:04:10", "remaining_time": "9:38:17"} +{"current_steps": 3009, "total_steps": 5627, "loss": 1.3173, "learning_rate": 1.811895677078956e-05, "epoch": 0.5347194455551113, "percentage": 53.47, "elapsed_time": "11:04:23", "remaining_time": "9:38:03"} +{"current_steps": 3010, "total_steps": 5627, "loss": 1.3113, "learning_rate": 1.8107726669058468e-05, "epoch": 0.5348971522502111, "percentage": 53.49, "elapsed_time": "11:04:37", "remaining_time": "9:37:50"} +{"current_steps": 3011, "total_steps": 5627, "loss": 1.3523, "learning_rate": 1.8096497169295107e-05, "epoch": 0.5350748589453108, "percentage": 53.51, "elapsed_time": "11:04:50", "remaining_time": "9:37:37"} +{"current_steps": 3012, "total_steps": 5627, "loss": 1.3494, "learning_rate": 1.8085268275071795e-05, "epoch": 0.5352525656404105, "percentage": 53.53, "elapsed_time": "11:05:03", "remaining_time": "9:37:24"} +{"current_steps": 3013, "total_steps": 5627, "loss": 1.3531, "learning_rate": 1.8074039989960647e-05, "epoch": 0.5354302723355102, "percentage": 53.55, "elapsed_time": "11:05:16", "remaining_time": "9:37:10"} +{"current_steps": 3014, "total_steps": 5627, "loss": 1.2781, "learning_rate": 1.8062812317533606e-05, "epoch": 0.53560797903061, "percentage": 53.56, "elapsed_time": "11:05:30", "remaining_time": "9:36:57"} +{"current_steps": 3015, "total_steps": 5627, "loss": 1.2989, "learning_rate": 1.805158526136239e-05, "epoch": 0.5357856857257097, "percentage": 53.58, "elapsed_time": "11:05:43", "remaining_time": "9:36:44"} +{"current_steps": 3016, "total_steps": 5627, "loss": 1.2895, "learning_rate": 1.804035882501855e-05, "epoch": 0.5359633924208095, "percentage": 53.6, "elapsed_time": "11:05:56", "remaining_time": "9:36:30"} +{"current_steps": 3017, "total_steps": 5627, "loss": 1.346, "learning_rate": 1.802913301207342e-05, "epoch": 0.5361410991159092, "percentage": 53.62, "elapsed_time": "11:06:09", "remaining_time": "9:36:17"} +{"current_steps": 3018, "total_steps": 5627, "loss": 1.3309, "learning_rate": 1.8017907826098137e-05, "epoch": 0.5363188058110089, "percentage": 53.63, "elapsed_time": "11:06:22", "remaining_time": "9:36:04"} +{"current_steps": 3019, "total_steps": 5627, "loss": 1.3569, "learning_rate": 1.8006683270663654e-05, "epoch": 0.5364965125061086, "percentage": 53.65, "elapsed_time": "11:06:36", "remaining_time": "9:35:51"} +{"current_steps": 3020, "total_steps": 5627, "loss": 1.3442, "learning_rate": 1.799545934934071e-05, "epoch": 0.5366742192012084, "percentage": 53.67, "elapsed_time": "11:06:49", "remaining_time": "9:35:37"} +{"current_steps": 3021, "total_steps": 5627, "loss": 1.3447, "learning_rate": 1.7984236065699844e-05, "epoch": 0.5368519258963081, "percentage": 53.69, "elapsed_time": "11:07:02", "remaining_time": "9:35:24"} +{"current_steps": 3022, "total_steps": 5627, "loss": 1.365, "learning_rate": 1.7973013423311384e-05, "epoch": 0.5370296325914079, "percentage": 53.71, "elapsed_time": "11:07:15", "remaining_time": "9:35:11"} +{"current_steps": 3023, "total_steps": 5627, "loss": 1.2975, "learning_rate": 1.796179142574548e-05, "epoch": 0.5372073392865077, "percentage": 53.72, "elapsed_time": "11:07:28", "remaining_time": "9:34:57"} +{"current_steps": 3024, "total_steps": 5627, "loss": 1.2904, "learning_rate": 1.795057007657206e-05, "epoch": 0.5373850459816074, "percentage": 53.74, "elapsed_time": "11:07:41", "remaining_time": "9:34:44"} +{"current_steps": 3025, "total_steps": 5627, "loss": 1.2959, "learning_rate": 1.7939349379360836e-05, "epoch": 0.5375627526767071, "percentage": 53.76, "elapsed_time": "11:07:55", "remaining_time": "9:34:31"} +{"current_steps": 3026, "total_steps": 5627, "loss": 1.322, "learning_rate": 1.7928129337681327e-05, "epoch": 0.5377404593718068, "percentage": 53.78, "elapsed_time": "11:08:08", "remaining_time": "9:34:17"} +{"current_steps": 3027, "total_steps": 5627, "loss": 1.3161, "learning_rate": 1.7916909955102827e-05, "epoch": 0.5379181660669066, "percentage": 53.79, "elapsed_time": "11:08:21", "remaining_time": "9:34:04"} +{"current_steps": 3028, "total_steps": 5627, "loss": 1.3028, "learning_rate": 1.7905691235194462e-05, "epoch": 0.5380958727620063, "percentage": 53.81, "elapsed_time": "11:08:34", "remaining_time": "9:33:51"} +{"current_steps": 3029, "total_steps": 5627, "loss": 1.3397, "learning_rate": 1.7894473181525092e-05, "epoch": 0.5382735794571061, "percentage": 53.83, "elapsed_time": "11:08:47", "remaining_time": "9:33:38"} +{"current_steps": 3030, "total_steps": 5627, "loss": 1.378, "learning_rate": 1.78832557976634e-05, "epoch": 0.5384512861522058, "percentage": 53.85, "elapsed_time": "11:09:01", "remaining_time": "9:33:24"} +{"current_steps": 3031, "total_steps": 5627, "loss": 1.341, "learning_rate": 1.7872039087177848e-05, "epoch": 0.5386289928473055, "percentage": 53.87, "elapsed_time": "11:09:14", "remaining_time": "9:33:11"} +{"current_steps": 3032, "total_steps": 5627, "loss": 1.3043, "learning_rate": 1.7860823053636677e-05, "epoch": 0.5388066995424052, "percentage": 53.88, "elapsed_time": "11:09:27", "remaining_time": "9:32:58"} +{"current_steps": 3033, "total_steps": 5627, "loss": 1.34, "learning_rate": 1.7849607700607922e-05, "epoch": 0.538984406237505, "percentage": 53.9, "elapsed_time": "11:09:40", "remaining_time": "9:32:44"} +{"current_steps": 3034, "total_steps": 5627, "loss": 1.3582, "learning_rate": 1.78383930316594e-05, "epoch": 0.5391621129326047, "percentage": 53.92, "elapsed_time": "11:09:53", "remaining_time": "9:32:31"} +{"current_steps": 3035, "total_steps": 5627, "loss": 1.3097, "learning_rate": 1.7827179050358704e-05, "epoch": 0.5393398196277045, "percentage": 53.94, "elapsed_time": "11:10:07", "remaining_time": "9:32:18"} +{"current_steps": 3036, "total_steps": 5627, "loss": 1.3328, "learning_rate": 1.781596576027321e-05, "epoch": 0.5395175263228043, "percentage": 53.95, "elapsed_time": "11:10:20", "remaining_time": "9:32:05"} +{"current_steps": 3037, "total_steps": 5627, "loss": 1.3241, "learning_rate": 1.7804753164970086e-05, "epoch": 0.5396952330179039, "percentage": 53.97, "elapsed_time": "11:10:33", "remaining_time": "9:31:51"} +{"current_steps": 3038, "total_steps": 5627, "loss": 1.3609, "learning_rate": 1.779354126801626e-05, "epoch": 0.5398729397130037, "percentage": 53.99, "elapsed_time": "11:10:46", "remaining_time": "9:31:38"} +{"current_steps": 3039, "total_steps": 5627, "loss": 1.3417, "learning_rate": 1.7782330072978454e-05, "epoch": 0.5400506464081034, "percentage": 54.01, "elapsed_time": "11:10:59", "remaining_time": "9:31:25"} +{"current_steps": 3040, "total_steps": 5627, "loss": 1.3242, "learning_rate": 1.7771119583423164e-05, "epoch": 0.5402283531032032, "percentage": 54.03, "elapsed_time": "11:11:12", "remaining_time": "9:31:11"} +{"current_steps": 3041, "total_steps": 5627, "loss": 1.3071, "learning_rate": 1.7759909802916633e-05, "epoch": 0.5404060597983029, "percentage": 54.04, "elapsed_time": "11:11:26", "remaining_time": "9:30:58"} +{"current_steps": 3042, "total_steps": 5627, "loss": 1.3673, "learning_rate": 1.774870073502493e-05, "epoch": 0.5405837664934027, "percentage": 54.06, "elapsed_time": "11:11:39", "remaining_time": "9:30:45"} +{"current_steps": 3043, "total_steps": 5627, "loss": 1.3685, "learning_rate": 1.7737492383313866e-05, "epoch": 0.5407614731885024, "percentage": 54.08, "elapsed_time": "11:11:52", "remaining_time": "9:30:31"} +{"current_steps": 3044, "total_steps": 5627, "loss": 1.3141, "learning_rate": 1.772628475134902e-05, "epoch": 0.5409391798836021, "percentage": 54.1, "elapsed_time": "11:12:05", "remaining_time": "9:30:18"} +{"current_steps": 3045, "total_steps": 5627, "loss": 1.3534, "learning_rate": 1.771507784269575e-05, "epoch": 0.5411168865787018, "percentage": 54.11, "elapsed_time": "11:12:18", "remaining_time": "9:30:05"} +{"current_steps": 3046, "total_steps": 5627, "loss": 1.3129, "learning_rate": 1.770387166091918e-05, "epoch": 0.5412945932738016, "percentage": 54.13, "elapsed_time": "11:12:32", "remaining_time": "9:29:52"} +{"current_steps": 3047, "total_steps": 5627, "loss": 1.3113, "learning_rate": 1.769266620958423e-05, "epoch": 0.5414722999689013, "percentage": 54.15, "elapsed_time": "11:12:45", "remaining_time": "9:29:38"} +{"current_steps": 3048, "total_steps": 5627, "loss": 1.2995, "learning_rate": 1.768146149225555e-05, "epoch": 0.5416500066640011, "percentage": 54.17, "elapsed_time": "11:12:58", "remaining_time": "9:29:25"} +{"current_steps": 3049, "total_steps": 5627, "loss": 1.3358, "learning_rate": 1.7670257512497564e-05, "epoch": 0.5418277133591008, "percentage": 54.19, "elapsed_time": "11:13:11", "remaining_time": "9:29:12"} +{"current_steps": 3050, "total_steps": 5627, "loss": 1.323, "learning_rate": 1.7659054273874476e-05, "epoch": 0.5420054200542005, "percentage": 54.2, "elapsed_time": "11:13:24", "remaining_time": "9:28:58"} +{"current_steps": 3051, "total_steps": 5627, "loss": 1.3407, "learning_rate": 1.764785177995025e-05, "epoch": 0.5421831267493002, "percentage": 54.22, "elapsed_time": "11:13:37", "remaining_time": "9:28:45"} +{"current_steps": 3052, "total_steps": 5627, "loss": 1.3162, "learning_rate": 1.7636650034288605e-05, "epoch": 0.5423608334444, "percentage": 54.24, "elapsed_time": "11:13:51", "remaining_time": "9:28:32"} +{"current_steps": 3053, "total_steps": 5627, "loss": 1.3537, "learning_rate": 1.762544904045303e-05, "epoch": 0.5425385401394998, "percentage": 54.26, "elapsed_time": "11:14:04", "remaining_time": "9:28:18"} +{"current_steps": 3054, "total_steps": 5627, "loss": 1.3059, "learning_rate": 1.7614248802006773e-05, "epoch": 0.5427162468345995, "percentage": 54.27, "elapsed_time": "11:14:17", "remaining_time": "9:28:05"} +{"current_steps": 3055, "total_steps": 5627, "loss": 1.3531, "learning_rate": 1.7603049322512834e-05, "epoch": 0.5428939535296993, "percentage": 54.29, "elapsed_time": "11:14:30", "remaining_time": "9:27:52"} +{"current_steps": 3056, "total_steps": 5627, "loss": 1.322, "learning_rate": 1.759185060553398e-05, "epoch": 0.543071660224799, "percentage": 54.31, "elapsed_time": "11:14:43", "remaining_time": "9:27:38"} +{"current_steps": 3057, "total_steps": 5627, "loss": 1.3445, "learning_rate": 1.7580652654632745e-05, "epoch": 0.5432493669198987, "percentage": 54.33, "elapsed_time": "11:14:57", "remaining_time": "9:27:25"} +{"current_steps": 3058, "total_steps": 5627, "loss": 1.3234, "learning_rate": 1.756945547337139e-05, "epoch": 0.5434270736149984, "percentage": 54.35, "elapsed_time": "11:15:10", "remaining_time": "9:27:12"} +{"current_steps": 3059, "total_steps": 5627, "loss": 1.3563, "learning_rate": 1.755825906531197e-05, "epoch": 0.5436047803100982, "percentage": 54.36, "elapsed_time": "11:15:23", "remaining_time": "9:26:59"} +{"current_steps": 3060, "total_steps": 5627, "loss": 1.3664, "learning_rate": 1.7547063434016242e-05, "epoch": 0.5437824870051979, "percentage": 54.38, "elapsed_time": "11:15:36", "remaining_time": "9:26:45"} +{"current_steps": 3061, "total_steps": 5627, "loss": 1.3245, "learning_rate": 1.7535868583045773e-05, "epoch": 0.5439601937002977, "percentage": 54.4, "elapsed_time": "11:15:49", "remaining_time": "9:26:32"} +{"current_steps": 3062, "total_steps": 5627, "loss": 1.3882, "learning_rate": 1.7524674515961853e-05, "epoch": 0.5441379003953974, "percentage": 54.42, "elapsed_time": "11:16:03", "remaining_time": "9:26:19"} +{"current_steps": 3063, "total_steps": 5627, "loss": 1.328, "learning_rate": 1.751348123632552e-05, "epoch": 0.5443156070904971, "percentage": 54.43, "elapsed_time": "11:16:16", "remaining_time": "9:26:05"} +{"current_steps": 3064, "total_steps": 5627, "loss": 1.2806, "learning_rate": 1.7502288747697552e-05, "epoch": 0.5444933137855968, "percentage": 54.45, "elapsed_time": "11:16:29", "remaining_time": "9:25:52"} +{"current_steps": 3065, "total_steps": 5627, "loss": 1.3586, "learning_rate": 1.7491097053638522e-05, "epoch": 0.5446710204806966, "percentage": 54.47, "elapsed_time": "11:16:42", "remaining_time": "9:25:39"} +{"current_steps": 3066, "total_steps": 5627, "loss": 1.3392, "learning_rate": 1.7479906157708693e-05, "epoch": 0.5448487271757964, "percentage": 54.49, "elapsed_time": "11:16:55", "remaining_time": "9:25:25"} +{"current_steps": 3067, "total_steps": 5627, "loss": 1.3529, "learning_rate": 1.7468716063468112e-05, "epoch": 0.5450264338708961, "percentage": 54.51, "elapsed_time": "11:17:09", "remaining_time": "9:25:12"} +{"current_steps": 3068, "total_steps": 5627, "loss": 1.3414, "learning_rate": 1.7457526774476554e-05, "epoch": 0.5452041405659959, "percentage": 54.52, "elapsed_time": "11:17:22", "remaining_time": "9:24:59"} +{"current_steps": 3069, "total_steps": 5627, "loss": 1.3128, "learning_rate": 1.7446338294293537e-05, "epoch": 0.5453818472610955, "percentage": 54.54, "elapsed_time": "11:17:35", "remaining_time": "9:24:46"} +{"current_steps": 3070, "total_steps": 5627, "loss": 1.3295, "learning_rate": 1.7435150626478336e-05, "epoch": 0.5455595539561953, "percentage": 54.56, "elapsed_time": "11:17:48", "remaining_time": "9:24:32"} +{"current_steps": 3071, "total_steps": 5627, "loss": 1.3299, "learning_rate": 1.7423963774589953e-05, "epoch": 0.545737260651295, "percentage": 54.58, "elapsed_time": "11:18:01", "remaining_time": "9:24:19"} +{"current_steps": 3072, "total_steps": 5627, "loss": 1.345, "learning_rate": 1.7412777742187142e-05, "epoch": 0.5459149673463948, "percentage": 54.59, "elapsed_time": "11:18:14", "remaining_time": "9:24:06"} +{"current_steps": 3073, "total_steps": 5627, "loss": 1.338, "learning_rate": 1.7401592532828384e-05, "epoch": 0.5460926740414945, "percentage": 54.61, "elapsed_time": "11:18:28", "remaining_time": "9:23:52"} +{"current_steps": 3074, "total_steps": 5627, "loss": 1.3553, "learning_rate": 1.73904081500719e-05, "epoch": 0.5462703807365943, "percentage": 54.63, "elapsed_time": "11:18:41", "remaining_time": "9:23:39"} +{"current_steps": 3075, "total_steps": 5627, "loss": 1.2935, "learning_rate": 1.737922459747567e-05, "epoch": 0.546448087431694, "percentage": 54.65, "elapsed_time": "11:18:54", "remaining_time": "9:23:26"} +{"current_steps": 3076, "total_steps": 5627, "loss": 1.3572, "learning_rate": 1.7368041878597375e-05, "epoch": 0.5466257941267937, "percentage": 54.67, "elapsed_time": "11:19:07", "remaining_time": "9:23:12"} +{"current_steps": 3077, "total_steps": 5627, "loss": 1.3736, "learning_rate": 1.7356859996994456e-05, "epoch": 0.5468035008218934, "percentage": 54.68, "elapsed_time": "11:19:20", "remaining_time": "9:22:59"} +{"current_steps": 3078, "total_steps": 5627, "loss": 1.346, "learning_rate": 1.7345678956224075e-05, "epoch": 0.5469812075169932, "percentage": 54.7, "elapsed_time": "11:19:34", "remaining_time": "9:22:46"} +{"current_steps": 3079, "total_steps": 5627, "loss": 1.3641, "learning_rate": 1.733449875984314e-05, "epoch": 0.547158914212093, "percentage": 54.72, "elapsed_time": "11:19:47", "remaining_time": "9:22:33"} +{"current_steps": 3080, "total_steps": 5627, "loss": 1.2896, "learning_rate": 1.7323319411408276e-05, "epoch": 0.5473366209071927, "percentage": 54.74, "elapsed_time": "11:20:00", "remaining_time": "9:22:19"} +{"current_steps": 3081, "total_steps": 5627, "loss": 1.3612, "learning_rate": 1.7312140914475848e-05, "epoch": 0.5475143276022925, "percentage": 54.75, "elapsed_time": "11:20:13", "remaining_time": "9:22:06"} +{"current_steps": 3082, "total_steps": 5627, "loss": 1.3721, "learning_rate": 1.730096327260194e-05, "epoch": 0.5476920342973921, "percentage": 54.77, "elapsed_time": "11:20:26", "remaining_time": "9:21:53"} +{"current_steps": 3083, "total_steps": 5627, "loss": 1.3481, "learning_rate": 1.728978648934236e-05, "epoch": 0.5478697409924919, "percentage": 54.79, "elapsed_time": "11:20:40", "remaining_time": "9:21:40"} +{"current_steps": 3084, "total_steps": 5627, "loss": 1.356, "learning_rate": 1.727861056825268e-05, "epoch": 0.5480474476875916, "percentage": 54.81, "elapsed_time": "11:20:53", "remaining_time": "9:21:26"} +{"current_steps": 3085, "total_steps": 5627, "loss": 1.3571, "learning_rate": 1.7267435512888156e-05, "epoch": 0.5482251543826914, "percentage": 54.82, "elapsed_time": "11:21:06", "remaining_time": "9:21:13"} +{"current_steps": 3086, "total_steps": 5627, "loss": 1.3069, "learning_rate": 1.725626132680378e-05, "epoch": 0.5484028610777911, "percentage": 54.84, "elapsed_time": "11:21:19", "remaining_time": "9:21:00"} +{"current_steps": 3087, "total_steps": 5627, "loss": 1.3614, "learning_rate": 1.7245088013554275e-05, "epoch": 0.5485805677728909, "percentage": 54.86, "elapsed_time": "11:21:32", "remaining_time": "9:20:46"} +{"current_steps": 3088, "total_steps": 5627, "loss": 1.2973, "learning_rate": 1.7233915576694077e-05, "epoch": 0.5487582744679906, "percentage": 54.88, "elapsed_time": "11:21:45", "remaining_time": "9:20:33"} +{"current_steps": 3089, "total_steps": 5627, "loss": 1.334, "learning_rate": 1.7222744019777356e-05, "epoch": 0.5489359811630903, "percentage": 54.9, "elapsed_time": "11:21:59", "remaining_time": "9:20:20"} +{"current_steps": 3090, "total_steps": 5627, "loss": 1.3026, "learning_rate": 1.7211573346357992e-05, "epoch": 0.54911368785819, "percentage": 54.91, "elapsed_time": "11:22:12", "remaining_time": "9:20:06"} +{"current_steps": 3091, "total_steps": 5627, "loss": 1.359, "learning_rate": 1.7200403559989586e-05, "epoch": 0.5492913945532898, "percentage": 54.93, "elapsed_time": "11:22:25", "remaining_time": "9:19:53"} +{"current_steps": 3092, "total_steps": 5627, "loss": 1.331, "learning_rate": 1.718923466422545e-05, "epoch": 0.5494691012483895, "percentage": 54.95, "elapsed_time": "11:22:38", "remaining_time": "9:19:40"} +{"current_steps": 3093, "total_steps": 5627, "loss": 1.352, "learning_rate": 1.7178066662618633e-05, "epoch": 0.5496468079434893, "percentage": 54.97, "elapsed_time": "11:22:51", "remaining_time": "9:19:27"} +{"current_steps": 3094, "total_steps": 5627, "loss": 1.3619, "learning_rate": 1.7166899558721876e-05, "epoch": 0.5498245146385891, "percentage": 54.98, "elapsed_time": "11:23:05", "remaining_time": "9:19:13"} +{"current_steps": 3095, "total_steps": 5627, "loss": 1.3534, "learning_rate": 1.715573335608765e-05, "epoch": 0.5500022213336887, "percentage": 55.0, "elapsed_time": "11:23:18", "remaining_time": "9:19:00"} +{"current_steps": 3096, "total_steps": 5627, "loss": 1.2939, "learning_rate": 1.7144568058268136e-05, "epoch": 0.5501799280287885, "percentage": 55.02, "elapsed_time": "11:23:31", "remaining_time": "9:18:46"} +{"current_steps": 3097, "total_steps": 5627, "loss": 1.3171, "learning_rate": 1.713340366881521e-05, "epoch": 0.5503576347238882, "percentage": 55.04, "elapsed_time": "11:23:44", "remaining_time": "9:18:33"} +{"current_steps": 3098, "total_steps": 5627, "loss": 1.3312, "learning_rate": 1.7122240191280493e-05, "epoch": 0.550535341418988, "percentage": 55.06, "elapsed_time": "11:23:57", "remaining_time": "9:18:20"} +{"current_steps": 3099, "total_steps": 5627, "loss": 1.3612, "learning_rate": 1.711107762921529e-05, "epoch": 0.5507130481140877, "percentage": 55.07, "elapsed_time": "11:24:10", "remaining_time": "9:18:07"} +{"current_steps": 3100, "total_steps": 5627, "loss": 1.2836, "learning_rate": 1.7099915986170628e-05, "epoch": 0.5508907548091875, "percentage": 55.09, "elapsed_time": "11:24:24", "remaining_time": "9:17:53"} +{"current_steps": 3101, "total_steps": 5627, "loss": 1.3464, "learning_rate": 1.7088755265697222e-05, "epoch": 0.5510684615042871, "percentage": 55.11, "elapsed_time": "11:24:37", "remaining_time": "9:17:40"} +{"current_steps": 3102, "total_steps": 5627, "loss": 1.3183, "learning_rate": 1.7077595471345507e-05, "epoch": 0.5512461681993869, "percentage": 55.13, "elapsed_time": "11:24:50", "remaining_time": "9:17:27"} +{"current_steps": 3103, "total_steps": 5627, "loss": 1.3441, "learning_rate": 1.7066436606665642e-05, "epoch": 0.5514238748944866, "percentage": 55.14, "elapsed_time": "11:25:03", "remaining_time": "9:17:14"} +{"current_steps": 3104, "total_steps": 5627, "loss": 1.3214, "learning_rate": 1.705527867520746e-05, "epoch": 0.5516015815895864, "percentage": 55.16, "elapsed_time": "11:25:17", "remaining_time": "9:17:00"} +{"current_steps": 3105, "total_steps": 5627, "loss": 1.3528, "learning_rate": 1.704412168052051e-05, "epoch": 0.5517792882846861, "percentage": 55.18, "elapsed_time": "11:25:30", "remaining_time": "9:16:47"} +{"current_steps": 3106, "total_steps": 5627, "loss": 1.3752, "learning_rate": 1.7032965626154038e-05, "epoch": 0.5519569949797859, "percentage": 55.2, "elapsed_time": "11:25:43", "remaining_time": "9:16:34"} +{"current_steps": 3107, "total_steps": 5627, "loss": 1.3156, "learning_rate": 1.7021810515656993e-05, "epoch": 0.5521347016748857, "percentage": 55.22, "elapsed_time": "11:25:56", "remaining_time": "9:16:20"} +{"current_steps": 3108, "total_steps": 5627, "loss": 1.3291, "learning_rate": 1.7010656352578036e-05, "epoch": 0.5523124083699853, "percentage": 55.23, "elapsed_time": "11:26:09", "remaining_time": "9:16:07"} +{"current_steps": 3109, "total_steps": 5627, "loss": 1.3661, "learning_rate": 1.6999503140465514e-05, "epoch": 0.552490115065085, "percentage": 55.25, "elapsed_time": "11:26:22", "remaining_time": "9:15:54"} +{"current_steps": 3110, "total_steps": 5627, "loss": 1.3398, "learning_rate": 1.6988350882867464e-05, "epoch": 0.5526678217601848, "percentage": 55.27, "elapsed_time": "11:26:36", "remaining_time": "9:15:41"} +{"current_steps": 3111, "total_steps": 5627, "loss": 1.3351, "learning_rate": 1.6977199583331633e-05, "epoch": 0.5528455284552846, "percentage": 55.29, "elapsed_time": "11:26:49", "remaining_time": "9:15:27"} +{"current_steps": 3112, "total_steps": 5627, "loss": 1.2939, "learning_rate": 1.6966049245405466e-05, "epoch": 0.5530232351503843, "percentage": 55.3, "elapsed_time": "11:27:02", "remaining_time": "9:15:14"} +{"current_steps": 3113, "total_steps": 5627, "loss": 1.349, "learning_rate": 1.6954899872636087e-05, "epoch": 0.5532009418454841, "percentage": 55.32, "elapsed_time": "11:27:15", "remaining_time": "9:15:01"} +{"current_steps": 3114, "total_steps": 5627, "loss": 1.2828, "learning_rate": 1.6943751468570327e-05, "epoch": 0.5533786485405837, "percentage": 55.34, "elapsed_time": "11:27:29", "remaining_time": "9:14:48"} +{"current_steps": 3115, "total_steps": 5627, "loss": 1.3258, "learning_rate": 1.6932604036754706e-05, "epoch": 0.5535563552356835, "percentage": 55.36, "elapsed_time": "11:27:42", "remaining_time": "9:14:34"} +{"current_steps": 3116, "total_steps": 5627, "loss": 1.3438, "learning_rate": 1.692145758073541e-05, "epoch": 0.5537340619307832, "percentage": 55.38, "elapsed_time": "11:27:55", "remaining_time": "9:14:21"} +{"current_steps": 3117, "total_steps": 5627, "loss": 1.3113, "learning_rate": 1.691031210405836e-05, "epoch": 0.553911768625883, "percentage": 55.39, "elapsed_time": "11:28:08", "remaining_time": "9:14:08"} +{"current_steps": 3118, "total_steps": 5627, "loss": 1.3239, "learning_rate": 1.689916761026914e-05, "epoch": 0.5540894753209827, "percentage": 55.41, "elapsed_time": "11:28:21", "remaining_time": "9:13:54"} +{"current_steps": 3119, "total_steps": 5627, "loss": 1.3685, "learning_rate": 1.6888024102913013e-05, "epoch": 0.5542671820160825, "percentage": 55.43, "elapsed_time": "11:28:34", "remaining_time": "9:13:41"} +{"current_steps": 3120, "total_steps": 5627, "loss": 1.2904, "learning_rate": 1.6876881585534943e-05, "epoch": 0.5544448887111822, "percentage": 55.45, "elapsed_time": "11:28:47", "remaining_time": "9:13:28"} +{"current_steps": 3121, "total_steps": 5627, "loss": 1.3379, "learning_rate": 1.686574006167956e-05, "epoch": 0.5546225954062819, "percentage": 55.46, "elapsed_time": "11:29:01", "remaining_time": "9:13:14"} +{"current_steps": 3122, "total_steps": 5627, "loss": 1.3454, "learning_rate": 1.6854599534891223e-05, "epoch": 0.5548003021013816, "percentage": 55.48, "elapsed_time": "11:29:14", "remaining_time": "9:13:01"} +{"current_steps": 3123, "total_steps": 5627, "loss": 1.3201, "learning_rate": 1.6843460008713922e-05, "epoch": 0.5549780087964814, "percentage": 55.5, "elapsed_time": "11:29:27", "remaining_time": "9:12:48"} +{"current_steps": 3124, "total_steps": 5627, "loss": 1.338, "learning_rate": 1.683232148669135e-05, "epoch": 0.5551557154915812, "percentage": 55.52, "elapsed_time": "11:29:40", "remaining_time": "9:12:34"} +{"current_steps": 3125, "total_steps": 5627, "loss": 1.315, "learning_rate": 1.6821183972366882e-05, "epoch": 0.5553334221866809, "percentage": 55.54, "elapsed_time": "11:29:54", "remaining_time": "9:12:21"} +{"current_steps": 3126, "total_steps": 5627, "loss": 1.3153, "learning_rate": 1.6810047469283577e-05, "epoch": 0.5555111288817807, "percentage": 55.55, "elapsed_time": "11:30:07", "remaining_time": "9:12:08"} +{"current_steps": 3127, "total_steps": 5627, "loss": 1.3832, "learning_rate": 1.6798911980984163e-05, "epoch": 0.5556888355768803, "percentage": 55.57, "elapsed_time": "11:30:20", "remaining_time": "9:11:55"} +{"current_steps": 3128, "total_steps": 5627, "loss": 1.3414, "learning_rate": 1.6787777511011046e-05, "epoch": 0.5558665422719801, "percentage": 55.59, "elapsed_time": "11:30:33", "remaining_time": "9:11:41"} +{"current_steps": 3129, "total_steps": 5627, "loss": 1.3761, "learning_rate": 1.677664406290631e-05, "epoch": 0.5560442489670798, "percentage": 55.61, "elapsed_time": "11:30:46", "remaining_time": "9:11:28"} +{"current_steps": 3130, "total_steps": 5627, "loss": 1.3637, "learning_rate": 1.6765511640211714e-05, "epoch": 0.5562219556621796, "percentage": 55.62, "elapsed_time": "11:31:00", "remaining_time": "9:11:15"} +{"current_steps": 3131, "total_steps": 5627, "loss": 1.3631, "learning_rate": 1.6754380246468694e-05, "epoch": 0.5563996623572793, "percentage": 55.64, "elapsed_time": "11:31:13", "remaining_time": "9:11:02"} +{"current_steps": 3132, "total_steps": 5627, "loss": 1.3215, "learning_rate": 1.6743249885218355e-05, "epoch": 0.5565773690523791, "percentage": 55.66, "elapsed_time": "11:31:26", "remaining_time": "9:10:48"} +{"current_steps": 3133, "total_steps": 5627, "loss": 1.319, "learning_rate": 1.6732120560001474e-05, "epoch": 0.5567550757474787, "percentage": 55.68, "elapsed_time": "11:31:39", "remaining_time": "9:10:35"} +{"current_steps": 3134, "total_steps": 5627, "loss": 1.3486, "learning_rate": 1.6720992274358504e-05, "epoch": 0.5569327824425785, "percentage": 55.7, "elapsed_time": "11:31:52", "remaining_time": "9:10:22"} +{"current_steps": 3135, "total_steps": 5627, "loss": 1.3834, "learning_rate": 1.6709865031829538e-05, "epoch": 0.5571104891376782, "percentage": 55.71, "elapsed_time": "11:32:05", "remaining_time": "9:10:08"} +{"current_steps": 3136, "total_steps": 5627, "loss": 1.3267, "learning_rate": 1.6698738835954394e-05, "epoch": 0.557288195832778, "percentage": 55.73, "elapsed_time": "11:32:19", "remaining_time": "9:09:55"} +{"current_steps": 3137, "total_steps": 5627, "loss": 1.3258, "learning_rate": 1.668761369027251e-05, "epoch": 0.5574659025278778, "percentage": 55.75, "elapsed_time": "11:32:32", "remaining_time": "9:09:42"} +{"current_steps": 3138, "total_steps": 5627, "loss": 1.3253, "learning_rate": 1.6676489598323002e-05, "epoch": 0.5576436092229775, "percentage": 55.77, "elapsed_time": "11:32:45", "remaining_time": "9:09:29"} +{"current_steps": 3139, "total_steps": 5627, "loss": 1.3022, "learning_rate": 1.666536656364464e-05, "epoch": 0.5578213159180773, "percentage": 55.78, "elapsed_time": "11:32:58", "remaining_time": "9:09:15"} +{"current_steps": 3140, "total_steps": 5627, "loss": 1.3085, "learning_rate": 1.6654244589775896e-05, "epoch": 0.5579990226131769, "percentage": 55.8, "elapsed_time": "11:33:12", "remaining_time": "9:09:02"} +{"current_steps": 3141, "total_steps": 5627, "loss": 1.3027, "learning_rate": 1.6643123680254873e-05, "epoch": 0.5581767293082767, "percentage": 55.82, "elapsed_time": "11:33:25", "remaining_time": "9:08:49"} +{"current_steps": 3142, "total_steps": 5627, "loss": 1.3442, "learning_rate": 1.6632003838619333e-05, "epoch": 0.5583544360033764, "percentage": 55.84, "elapsed_time": "11:33:38", "remaining_time": "9:08:35"} +{"current_steps": 3143, "total_steps": 5627, "loss": 1.2915, "learning_rate": 1.6620885068406707e-05, "epoch": 0.5585321426984762, "percentage": 55.86, "elapsed_time": "11:33:51", "remaining_time": "9:08:22"} +{"current_steps": 3144, "total_steps": 5627, "loss": 1.296, "learning_rate": 1.6609767373154088e-05, "epoch": 0.5587098493935759, "percentage": 55.87, "elapsed_time": "11:34:04", "remaining_time": "9:08:09"} +{"current_steps": 3145, "total_steps": 5627, "loss": 1.3564, "learning_rate": 1.6598650756398224e-05, "epoch": 0.5588875560886757, "percentage": 55.89, "elapsed_time": "11:34:18", "remaining_time": "9:07:56"} +{"current_steps": 3146, "total_steps": 5627, "loss": 1.3625, "learning_rate": 1.6587535221675518e-05, "epoch": 0.5590652627837753, "percentage": 55.91, "elapsed_time": "11:34:31", "remaining_time": "9:07:42"} +{"current_steps": 3147, "total_steps": 5627, "loss": 1.356, "learning_rate": 1.6576420772522038e-05, "epoch": 0.5592429694788751, "percentage": 55.93, "elapsed_time": "11:34:44", "remaining_time": "9:07:29"} +{"current_steps": 3148, "total_steps": 5627, "loss": 1.3251, "learning_rate": 1.656530741247349e-05, "epoch": 0.5594206761739748, "percentage": 55.94, "elapsed_time": "11:34:57", "remaining_time": "9:07:16"} +{"current_steps": 3149, "total_steps": 5627, "loss": 1.3243, "learning_rate": 1.6554195145065242e-05, "epoch": 0.5595983828690746, "percentage": 55.96, "elapsed_time": "11:35:10", "remaining_time": "9:07:02"} +{"current_steps": 3150, "total_steps": 5627, "loss": 1.3021, "learning_rate": 1.6543083973832327e-05, "epoch": 0.5597760895641744, "percentage": 55.98, "elapsed_time": "11:35:24", "remaining_time": "9:06:49"} +{"current_steps": 3151, "total_steps": 5627, "loss": 1.3385, "learning_rate": 1.6531973902309406e-05, "epoch": 0.5599537962592741, "percentage": 56.0, "elapsed_time": "11:35:37", "remaining_time": "9:06:36"} +{"current_steps": 3152, "total_steps": 5627, "loss": 1.3289, "learning_rate": 1.6520864934030808e-05, "epoch": 0.5601315029543739, "percentage": 56.02, "elapsed_time": "11:35:50", "remaining_time": "9:06:23"} +{"current_steps": 3153, "total_steps": 5627, "loss": 1.3571, "learning_rate": 1.6509757072530498e-05, "epoch": 0.5603092096494735, "percentage": 56.03, "elapsed_time": "11:36:03", "remaining_time": "9:06:09"} +{"current_steps": 3154, "total_steps": 5627, "loss": 1.3123, "learning_rate": 1.6498650321342106e-05, "epoch": 0.5604869163445733, "percentage": 56.05, "elapsed_time": "11:36:16", "remaining_time": "9:05:56"} +{"current_steps": 3155, "total_steps": 5627, "loss": 1.3664, "learning_rate": 1.648754468399889e-05, "epoch": 0.560664623039673, "percentage": 56.07, "elapsed_time": "11:36:29", "remaining_time": "9:05:43"} +{"current_steps": 3156, "total_steps": 5627, "loss": 1.3148, "learning_rate": 1.6476440164033768e-05, "epoch": 0.5608423297347728, "percentage": 56.09, "elapsed_time": "11:36:42", "remaining_time": "9:05:29"} +{"current_steps": 3157, "total_steps": 5627, "loss": 1.3455, "learning_rate": 1.6465336764979292e-05, "epoch": 0.5610200364298725, "percentage": 56.1, "elapsed_time": "11:36:56", "remaining_time": "9:05:16"} +{"current_steps": 3158, "total_steps": 5627, "loss": 1.3264, "learning_rate": 1.6454234490367653e-05, "epoch": 0.5611977431249723, "percentage": 56.12, "elapsed_time": "11:37:09", "remaining_time": "9:05:03"} +{"current_steps": 3159, "total_steps": 5627, "loss": 1.3596, "learning_rate": 1.644313334373072e-05, "epoch": 0.5613754498200719, "percentage": 56.14, "elapsed_time": "11:37:22", "remaining_time": "9:04:49"} +{"current_steps": 3160, "total_steps": 5627, "loss": 1.3239, "learning_rate": 1.6432033328599952e-05, "epoch": 0.5615531565151717, "percentage": 56.16, "elapsed_time": "11:37:35", "remaining_time": "9:04:36"} +{"current_steps": 3161, "total_steps": 5627, "loss": 1.3388, "learning_rate": 1.642093444850648e-05, "epoch": 0.5617308632102714, "percentage": 56.18, "elapsed_time": "11:37:48", "remaining_time": "9:04:23"} +{"current_steps": 3162, "total_steps": 5627, "loss": 1.3164, "learning_rate": 1.640983670698107e-05, "epoch": 0.5619085699053712, "percentage": 56.19, "elapsed_time": "11:38:02", "remaining_time": "9:04:10"} +{"current_steps": 3163, "total_steps": 5627, "loss": 1.3138, "learning_rate": 1.6398740107554118e-05, "epoch": 0.562086276600471, "percentage": 56.21, "elapsed_time": "11:38:15", "remaining_time": "9:03:56"} +{"current_steps": 3164, "total_steps": 5627, "loss": 1.3376, "learning_rate": 1.638764465375566e-05, "epoch": 0.5622639832955707, "percentage": 56.23, "elapsed_time": "11:38:28", "remaining_time": "9:03:43"} +{"current_steps": 3165, "total_steps": 5627, "loss": 1.3365, "learning_rate": 1.6376550349115378e-05, "epoch": 0.5624416899906703, "percentage": 56.25, "elapsed_time": "11:38:41", "remaining_time": "9:03:30"} +{"current_steps": 3166, "total_steps": 5627, "loss": 1.319, "learning_rate": 1.6365457197162565e-05, "epoch": 0.5626193966857701, "percentage": 56.26, "elapsed_time": "11:38:54", "remaining_time": "9:03:16"} +{"current_steps": 3167, "total_steps": 5627, "loss": 1.3252, "learning_rate": 1.635436520142617e-05, "epoch": 0.5627971033808699, "percentage": 56.28, "elapsed_time": "11:39:08", "remaining_time": "9:03:03"} +{"current_steps": 3168, "total_steps": 5627, "loss": 1.303, "learning_rate": 1.6343274365434766e-05, "epoch": 0.5629748100759696, "percentage": 56.3, "elapsed_time": "11:39:21", "remaining_time": "9:02:50"} +{"current_steps": 3169, "total_steps": 5627, "loss": 1.3016, "learning_rate": 1.6332184692716553e-05, "epoch": 0.5631525167710694, "percentage": 56.32, "elapsed_time": "11:39:34", "remaining_time": "9:02:36"} +{"current_steps": 3170, "total_steps": 5627, "loss": 1.3583, "learning_rate": 1.6321096186799365e-05, "epoch": 0.5633302234661691, "percentage": 56.34, "elapsed_time": "11:39:47", "remaining_time": "9:02:23"} +{"current_steps": 3171, "total_steps": 5627, "loss": 1.3292, "learning_rate": 1.6310008851210666e-05, "epoch": 0.5635079301612689, "percentage": 56.35, "elapsed_time": "11:40:00", "remaining_time": "9:02:10"} +{"current_steps": 3172, "total_steps": 5627, "loss": 1.3673, "learning_rate": 1.6298922689477542e-05, "epoch": 0.5636856368563685, "percentage": 56.37, "elapsed_time": "11:40:13", "remaining_time": "9:01:57"} +{"current_steps": 3173, "total_steps": 5627, "loss": 1.3052, "learning_rate": 1.6287837705126714e-05, "epoch": 0.5638633435514683, "percentage": 56.39, "elapsed_time": "11:40:27", "remaining_time": "9:01:43"} +{"current_steps": 3174, "total_steps": 5627, "loss": 1.3368, "learning_rate": 1.6276753901684524e-05, "epoch": 0.564041050246568, "percentage": 56.41, "elapsed_time": "11:40:40", "remaining_time": "9:01:30"} +{"current_steps": 3175, "total_steps": 5627, "loss": 1.3428, "learning_rate": 1.626567128267694e-05, "epoch": 0.5642187569416678, "percentage": 56.42, "elapsed_time": "11:40:53", "remaining_time": "9:01:17"} +{"current_steps": 3176, "total_steps": 5627, "loss": 1.335, "learning_rate": 1.6254589851629546e-05, "epoch": 0.5643964636367675, "percentage": 56.44, "elapsed_time": "11:41:06", "remaining_time": "9:01:03"} +{"current_steps": 3177, "total_steps": 5627, "loss": 1.3797, "learning_rate": 1.6243509612067545e-05, "epoch": 0.5645741703318673, "percentage": 56.46, "elapsed_time": "11:41:19", "remaining_time": "9:00:50"} +{"current_steps": 3178, "total_steps": 5627, "loss": 1.3551, "learning_rate": 1.6232430567515794e-05, "epoch": 0.5647518770269669, "percentage": 56.48, "elapsed_time": "11:41:32", "remaining_time": "9:00:37"} +{"current_steps": 3179, "total_steps": 5627, "loss": 1.3681, "learning_rate": 1.6221352721498726e-05, "epoch": 0.5649295837220667, "percentage": 56.5, "elapsed_time": "11:41:46", "remaining_time": "9:00:23"} +{"current_steps": 3180, "total_steps": 5627, "loss": 1.2967, "learning_rate": 1.6210276077540422e-05, "epoch": 0.5651072904171665, "percentage": 56.51, "elapsed_time": "11:41:59", "remaining_time": "9:00:10"} +{"current_steps": 3181, "total_steps": 5627, "loss": 1.3344, "learning_rate": 1.619920063916456e-05, "epoch": 0.5652849971122662, "percentage": 56.53, "elapsed_time": "11:42:12", "remaining_time": "8:59:57"} +{"current_steps": 3182, "total_steps": 5627, "loss": 1.4027, "learning_rate": 1.6188126409894452e-05, "epoch": 0.565462703807366, "percentage": 56.55, "elapsed_time": "11:42:25", "remaining_time": "8:59:44"} +{"current_steps": 3183, "total_steps": 5627, "loss": 1.2938, "learning_rate": 1.6177053393253026e-05, "epoch": 0.5656404105024657, "percentage": 56.57, "elapsed_time": "11:42:38", "remaining_time": "8:59:30"} +{"current_steps": 3184, "total_steps": 5627, "loss": 1.3467, "learning_rate": 1.6165981592762807e-05, "epoch": 0.5658181171975655, "percentage": 56.58, "elapsed_time": "11:42:52", "remaining_time": "8:59:17"} +{"current_steps": 3185, "total_steps": 5627, "loss": 1.3351, "learning_rate": 1.6154911011945943e-05, "epoch": 0.5659958238926651, "percentage": 56.6, "elapsed_time": "11:43:05", "remaining_time": "8:59:04"} +{"current_steps": 3186, "total_steps": 5627, "loss": 1.4176, "learning_rate": 1.6143841654324192e-05, "epoch": 0.5661735305877649, "percentage": 56.62, "elapsed_time": "11:43:18", "remaining_time": "8:58:50"} +{"current_steps": 3187, "total_steps": 5627, "loss": 1.3176, "learning_rate": 1.6132773523418933e-05, "epoch": 0.5663512372828646, "percentage": 56.64, "elapsed_time": "11:43:31", "remaining_time": "8:58:37"} +{"current_steps": 3188, "total_steps": 5627, "loss": 1.311, "learning_rate": 1.6121706622751147e-05, "epoch": 0.5665289439779644, "percentage": 56.66, "elapsed_time": "11:43:44", "remaining_time": "8:58:24"} +{"current_steps": 3189, "total_steps": 5627, "loss": 1.363, "learning_rate": 1.6110640955841415e-05, "epoch": 0.5667066506730641, "percentage": 56.67, "elapsed_time": "11:43:58", "remaining_time": "8:58:11"} +{"current_steps": 3190, "total_steps": 5627, "loss": 1.3077, "learning_rate": 1.6099576526209944e-05, "epoch": 0.5668843573681639, "percentage": 56.69, "elapsed_time": "11:44:11", "remaining_time": "8:57:57"} +{"current_steps": 3191, "total_steps": 5627, "loss": 1.3285, "learning_rate": 1.6088513337376515e-05, "epoch": 0.5670620640632635, "percentage": 56.71, "elapsed_time": "11:44:24", "remaining_time": "8:57:44"} +{"current_steps": 3192, "total_steps": 5627, "loss": 1.3294, "learning_rate": 1.6077451392860565e-05, "epoch": 0.5672397707583633, "percentage": 56.73, "elapsed_time": "11:44:37", "remaining_time": "8:57:31"} +{"current_steps": 3193, "total_steps": 5627, "loss": 1.3207, "learning_rate": 1.606639069618109e-05, "epoch": 0.567417477453463, "percentage": 56.74, "elapsed_time": "11:44:50", "remaining_time": "8:57:18"} +{"current_steps": 3194, "total_steps": 5627, "loss": 1.3755, "learning_rate": 1.6055331250856715e-05, "epoch": 0.5675951841485628, "percentage": 56.76, "elapsed_time": "11:45:04", "remaining_time": "8:57:04"} +{"current_steps": 3195, "total_steps": 5627, "loss": 1.3357, "learning_rate": 1.604427306040564e-05, "epoch": 0.5677728908436626, "percentage": 56.78, "elapsed_time": "11:45:17", "remaining_time": "8:56:51"} +{"current_steps": 3196, "total_steps": 5627, "loss": 1.36, "learning_rate": 1.60332161283457e-05, "epoch": 0.5679505975387623, "percentage": 56.8, "elapsed_time": "11:45:30", "remaining_time": "8:56:38"} +{"current_steps": 3197, "total_steps": 5627, "loss": 1.3769, "learning_rate": 1.602216045819432e-05, "epoch": 0.568128304233862, "percentage": 56.82, "elapsed_time": "11:45:43", "remaining_time": "8:56:24"} +{"current_steps": 3198, "total_steps": 5627, "loss": 1.2954, "learning_rate": 1.6011106053468494e-05, "epoch": 0.5683060109289617, "percentage": 56.83, "elapsed_time": "11:45:56", "remaining_time": "8:56:11"} +{"current_steps": 3199, "total_steps": 5627, "loss": 1.3736, "learning_rate": 1.600005291768485e-05, "epoch": 0.5684837176240615, "percentage": 56.85, "elapsed_time": "11:46:10", "remaining_time": "8:55:58"} +{"current_steps": 3200, "total_steps": 5627, "loss": 1.316, "learning_rate": 1.598900105435959e-05, "epoch": 0.5686614243191612, "percentage": 56.87, "elapsed_time": "11:46:23", "remaining_time": "8:55:45"} +{"current_steps": 3201, "total_steps": 5627, "loss": 1.3439, "learning_rate": 1.5977950467008527e-05, "epoch": 0.568839131014261, "percentage": 56.89, "elapsed_time": "11:46:53", "remaining_time": "8:55:44"} +{"current_steps": 3202, "total_steps": 5627, "loss": 1.3545, "learning_rate": 1.5966901159147063e-05, "epoch": 0.5690168377093607, "percentage": 56.9, "elapsed_time": "11:47:06", "remaining_time": "8:55:31"} +{"current_steps": 3203, "total_steps": 5627, "loss": 1.3776, "learning_rate": 1.595585313429018e-05, "epoch": 0.5691945444044605, "percentage": 56.92, "elapsed_time": "11:47:19", "remaining_time": "8:55:17"} +{"current_steps": 3204, "total_steps": 5627, "loss": 1.3275, "learning_rate": 1.5944806395952473e-05, "epoch": 0.5693722510995601, "percentage": 56.94, "elapsed_time": "11:47:32", "remaining_time": "8:55:04"} +{"current_steps": 3205, "total_steps": 5627, "loss": 1.3226, "learning_rate": 1.593376094764811e-05, "epoch": 0.5695499577946599, "percentage": 56.96, "elapsed_time": "11:47:46", "remaining_time": "8:54:51"} +{"current_steps": 3206, "total_steps": 5627, "loss": 1.3897, "learning_rate": 1.592271679289086e-05, "epoch": 0.5697276644897596, "percentage": 56.98, "elapsed_time": "11:47:59", "remaining_time": "8:54:38"} +{"current_steps": 3207, "total_steps": 5627, "loss": 1.3049, "learning_rate": 1.5911673935194076e-05, "epoch": 0.5699053711848594, "percentage": 56.99, "elapsed_time": "11:48:12", "remaining_time": "8:54:24"} +{"current_steps": 3208, "total_steps": 5627, "loss": 1.3198, "learning_rate": 1.59006323780707e-05, "epoch": 0.5700830778799592, "percentage": 57.01, "elapsed_time": "11:48:25", "remaining_time": "8:54:11"} +{"current_steps": 3209, "total_steps": 5627, "loss": 1.3816, "learning_rate": 1.588959212503325e-05, "epoch": 0.5702607845750589, "percentage": 57.03, "elapsed_time": "11:48:39", "remaining_time": "8:53:58"} +{"current_steps": 3210, "total_steps": 5627, "loss": 1.3261, "learning_rate": 1.5878553179593847e-05, "epoch": 0.5704384912701586, "percentage": 57.05, "elapsed_time": "11:48:52", "remaining_time": "8:53:45"} +{"current_steps": 3211, "total_steps": 5627, "loss": 1.2892, "learning_rate": 1.5867515545264186e-05, "epoch": 0.5706161979652583, "percentage": 57.06, "elapsed_time": "11:49:05", "remaining_time": "8:53:31"} +{"current_steps": 3212, "total_steps": 5627, "loss": 1.3762, "learning_rate": 1.585647922555555e-05, "epoch": 0.5707939046603581, "percentage": 57.08, "elapsed_time": "11:49:18", "remaining_time": "8:53:18"} +{"current_steps": 3213, "total_steps": 5627, "loss": 1.323, "learning_rate": 1.584544422397879e-05, "epoch": 0.5709716113554578, "percentage": 57.1, "elapsed_time": "11:49:31", "remaining_time": "8:53:05"} +{"current_steps": 3214, "total_steps": 5627, "loss": 1.3439, "learning_rate": 1.5834410544044342e-05, "epoch": 0.5711493180505576, "percentage": 57.12, "elapsed_time": "11:49:45", "remaining_time": "8:52:51"} +{"current_steps": 3215, "total_steps": 5627, "loss": 1.2832, "learning_rate": 1.582337818926225e-05, "epoch": 0.5713270247456573, "percentage": 57.14, "elapsed_time": "11:49:58", "remaining_time": "8:52:38"} +{"current_steps": 3216, "total_steps": 5627, "loss": 1.3258, "learning_rate": 1.58123471631421e-05, "epoch": 0.5715047314407571, "percentage": 57.15, "elapsed_time": "11:50:11", "remaining_time": "8:52:25"} +{"current_steps": 3217, "total_steps": 5627, "loss": 1.3453, "learning_rate": 1.580131746919307e-05, "epoch": 0.5716824381358567, "percentage": 57.17, "elapsed_time": "11:50:24", "remaining_time": "8:52:12"} +{"current_steps": 3218, "total_steps": 5627, "loss": 1.343, "learning_rate": 1.579028911092391e-05, "epoch": 0.5718601448309565, "percentage": 57.19, "elapsed_time": "11:50:37", "remaining_time": "8:51:58"} +{"current_steps": 3219, "total_steps": 5627, "loss": 1.3113, "learning_rate": 1.577926209184295e-05, "epoch": 0.5720378515260562, "percentage": 57.21, "elapsed_time": "11:50:50", "remaining_time": "8:51:45"} +{"current_steps": 3220, "total_steps": 5627, "loss": 1.3334, "learning_rate": 1.5768236415458095e-05, "epoch": 0.572215558221156, "percentage": 57.22, "elapsed_time": "11:51:04", "remaining_time": "8:51:32"} +{"current_steps": 3221, "total_steps": 5627, "loss": 1.2672, "learning_rate": 1.575721208527682e-05, "epoch": 0.5723932649162558, "percentage": 57.24, "elapsed_time": "11:51:17", "remaining_time": "8:51:18"} +{"current_steps": 3222, "total_steps": 5627, "loss": 1.3472, "learning_rate": 1.5746189104806167e-05, "epoch": 0.5725709716113555, "percentage": 57.26, "elapsed_time": "11:51:30", "remaining_time": "8:51:05"} +{"current_steps": 3223, "total_steps": 5627, "loss": 1.3011, "learning_rate": 1.5735167477552752e-05, "epoch": 0.5727486783064552, "percentage": 57.28, "elapsed_time": "11:51:43", "remaining_time": "8:50:52"} +{"current_steps": 3224, "total_steps": 5627, "loss": 1.3753, "learning_rate": 1.5724147207022773e-05, "epoch": 0.5729263850015549, "percentage": 57.3, "elapsed_time": "11:51:57", "remaining_time": "8:50:39"} +{"current_steps": 3225, "total_steps": 5627, "loss": 1.3028, "learning_rate": 1.5713128296721978e-05, "epoch": 0.5731040916966547, "percentage": 57.31, "elapsed_time": "11:52:10", "remaining_time": "8:50:25"} +{"current_steps": 3226, "total_steps": 5627, "loss": 1.2756, "learning_rate": 1.570211075015569e-05, "epoch": 0.5732817983917544, "percentage": 57.33, "elapsed_time": "11:52:23", "remaining_time": "8:50:12"} +{"current_steps": 3227, "total_steps": 5627, "loss": 1.3366, "learning_rate": 1.5691094570828798e-05, "epoch": 0.5734595050868542, "percentage": 57.35, "elapsed_time": "11:52:36", "remaining_time": "8:49:58"} +{"current_steps": 3228, "total_steps": 5627, "loss": 1.331, "learning_rate": 1.5680079762245747e-05, "epoch": 0.5736372117819539, "percentage": 57.37, "elapsed_time": "11:52:49", "remaining_time": "8:49:45"} +{"current_steps": 3229, "total_steps": 5627, "loss": 1.3477, "learning_rate": 1.5669066327910573e-05, "epoch": 0.5738149184770536, "percentage": 57.38, "elapsed_time": "11:53:02", "remaining_time": "8:49:32"} +{"current_steps": 3230, "total_steps": 5627, "loss": 1.3353, "learning_rate": 1.5658054271326844e-05, "epoch": 0.5739926251721533, "percentage": 57.4, "elapsed_time": "11:53:15", "remaining_time": "8:49:19"} +{"current_steps": 3231, "total_steps": 5627, "loss": 1.3858, "learning_rate": 1.5647043595997713e-05, "epoch": 0.5741703318672531, "percentage": 57.42, "elapsed_time": "11:53:29", "remaining_time": "8:49:05"} +{"current_steps": 3232, "total_steps": 5627, "loss": 1.3474, "learning_rate": 1.5636034305425868e-05, "epoch": 0.5743480385623528, "percentage": 57.44, "elapsed_time": "11:53:42", "remaining_time": "8:48:52"} +{"current_steps": 3233, "total_steps": 5627, "loss": 1.3127, "learning_rate": 1.562502640311357e-05, "epoch": 0.5745257452574526, "percentage": 57.46, "elapsed_time": "11:53:55", "remaining_time": "8:48:39"} +{"current_steps": 3234, "total_steps": 5627, "loss": 1.3416, "learning_rate": 1.5614019892562657e-05, "epoch": 0.5747034519525523, "percentage": 57.47, "elapsed_time": "11:54:08", "remaining_time": "8:48:25"} +{"current_steps": 3235, "total_steps": 5627, "loss": 1.3566, "learning_rate": 1.5603014777274503e-05, "epoch": 0.5748811586476521, "percentage": 57.49, "elapsed_time": "11:54:21", "remaining_time": "8:48:12"} +{"current_steps": 3236, "total_steps": 5627, "loss": 1.3245, "learning_rate": 1.5592011060750036e-05, "epoch": 0.5750588653427517, "percentage": 57.51, "elapsed_time": "11:54:34", "remaining_time": "8:47:59"} +{"current_steps": 3237, "total_steps": 5627, "loss": 1.3415, "learning_rate": 1.558100874648973e-05, "epoch": 0.5752365720378515, "percentage": 57.53, "elapsed_time": "11:54:48", "remaining_time": "8:47:45"} +{"current_steps": 3238, "total_steps": 5627, "loss": 1.3369, "learning_rate": 1.5570007837993663e-05, "epoch": 0.5754142787329513, "percentage": 57.54, "elapsed_time": "11:55:01", "remaining_time": "8:47:32"} +{"current_steps": 3239, "total_steps": 5627, "loss": 1.3313, "learning_rate": 1.555900833876141e-05, "epoch": 0.575591985428051, "percentage": 57.56, "elapsed_time": "11:55:14", "remaining_time": "8:47:19"} +{"current_steps": 3240, "total_steps": 5627, "loss": 1.3033, "learning_rate": 1.5548010252292116e-05, "epoch": 0.5757696921231508, "percentage": 57.58, "elapsed_time": "11:55:27", "remaining_time": "8:47:06"} +{"current_steps": 3241, "total_steps": 5627, "loss": 1.3309, "learning_rate": 1.5537013582084486e-05, "epoch": 0.5759473988182505, "percentage": 57.6, "elapsed_time": "11:55:40", "remaining_time": "8:46:52"} +{"current_steps": 3242, "total_steps": 5627, "loss": 1.3465, "learning_rate": 1.5526018331636766e-05, "epoch": 0.5761251055133502, "percentage": 57.62, "elapsed_time": "11:55:54", "remaining_time": "8:46:39"} +{"current_steps": 3243, "total_steps": 5627, "loss": 1.3682, "learning_rate": 1.551502450444675e-05, "epoch": 0.5763028122084499, "percentage": 57.63, "elapsed_time": "11:56:07", "remaining_time": "8:46:26"} +{"current_steps": 3244, "total_steps": 5627, "loss": 1.2999, "learning_rate": 1.5504032104011787e-05, "epoch": 0.5764805189035497, "percentage": 57.65, "elapsed_time": "11:56:20", "remaining_time": "8:46:12"} +{"current_steps": 3245, "total_steps": 5627, "loss": 1.3089, "learning_rate": 1.549304113382876e-05, "epoch": 0.5766582255986494, "percentage": 57.67, "elapsed_time": "11:56:33", "remaining_time": "8:45:59"} +{"current_steps": 3246, "total_steps": 5627, "loss": 1.3087, "learning_rate": 1.5482051597394104e-05, "epoch": 0.5768359322937492, "percentage": 57.69, "elapsed_time": "11:56:46", "remaining_time": "8:45:46"} +{"current_steps": 3247, "total_steps": 5627, "loss": 1.3312, "learning_rate": 1.5471063498203797e-05, "epoch": 0.5770136389888489, "percentage": 57.7, "elapsed_time": "11:57:00", "remaining_time": "8:45:33"} +{"current_steps": 3248, "total_steps": 5627, "loss": 1.3259, "learning_rate": 1.5460076839753365e-05, "epoch": 0.5771913456839487, "percentage": 57.72, "elapsed_time": "11:57:13", "remaining_time": "8:45:19"} +{"current_steps": 3249, "total_steps": 5627, "loss": 1.3841, "learning_rate": 1.5449091625537866e-05, "epoch": 0.5773690523790483, "percentage": 57.74, "elapsed_time": "11:57:26", "remaining_time": "8:45:06"} +{"current_steps": 3250, "total_steps": 5627, "loss": 1.3428, "learning_rate": 1.543810785905191e-05, "epoch": 0.5775467590741481, "percentage": 57.76, "elapsed_time": "11:57:39", "remaining_time": "8:44:53"} +{"current_steps": 3251, "total_steps": 5627, "loss": 1.3584, "learning_rate": 1.542712554378962e-05, "epoch": 0.5777244657692479, "percentage": 57.78, "elapsed_time": "11:57:52", "remaining_time": "8:44:39"} +{"current_steps": 3252, "total_steps": 5627, "loss": 1.3502, "learning_rate": 1.5416144683244704e-05, "epoch": 0.5779021724643476, "percentage": 57.79, "elapsed_time": "11:58:05", "remaining_time": "8:44:26"} +{"current_steps": 3253, "total_steps": 5627, "loss": 1.3374, "learning_rate": 1.540516528091037e-05, "epoch": 0.5780798791594474, "percentage": 57.81, "elapsed_time": "11:58:19", "remaining_time": "8:44:13"} +{"current_steps": 3254, "total_steps": 5627, "loss": 1.3331, "learning_rate": 1.5394187340279366e-05, "epoch": 0.5782575858545471, "percentage": 57.83, "elapsed_time": "11:58:32", "remaining_time": "8:43:59"} +{"current_steps": 3255, "total_steps": 5627, "loss": 1.3424, "learning_rate": 1.5383210864843986e-05, "epoch": 0.5784352925496468, "percentage": 57.85, "elapsed_time": "11:58:45", "remaining_time": "8:43:46"} +{"current_steps": 3256, "total_steps": 5627, "loss": 1.3836, "learning_rate": 1.5372235858096042e-05, "epoch": 0.5786129992447465, "percentage": 57.86, "elapsed_time": "11:58:58", "remaining_time": "8:43:33"} +{"current_steps": 3257, "total_steps": 5627, "loss": 1.3441, "learning_rate": 1.536126232352691e-05, "epoch": 0.5787907059398463, "percentage": 57.88, "elapsed_time": "11:59:11", "remaining_time": "8:43:20"} +{"current_steps": 3258, "total_steps": 5627, "loss": 1.3286, "learning_rate": 1.535029026462747e-05, "epoch": 0.578968412634946, "percentage": 57.9, "elapsed_time": "11:59:25", "remaining_time": "8:43:06"} +{"current_steps": 3259, "total_steps": 5627, "loss": 1.3497, "learning_rate": 1.5339319684888137e-05, "epoch": 0.5791461193300458, "percentage": 57.92, "elapsed_time": "11:59:38", "remaining_time": "8:42:53"} +{"current_steps": 3260, "total_steps": 5627, "loss": 1.2876, "learning_rate": 1.532835058779886e-05, "epoch": 0.5793238260251455, "percentage": 57.93, "elapsed_time": "11:59:51", "remaining_time": "8:42:40"} +{"current_steps": 3261, "total_steps": 5627, "loss": 1.3378, "learning_rate": 1.531738297684911e-05, "epoch": 0.5795015327202452, "percentage": 57.95, "elapsed_time": "12:00:04", "remaining_time": "8:42:26"} +{"current_steps": 3262, "total_steps": 5627, "loss": 1.3096, "learning_rate": 1.53064168555279e-05, "epoch": 0.5796792394153449, "percentage": 57.97, "elapsed_time": "12:00:17", "remaining_time": "8:42:13"} +{"current_steps": 3263, "total_steps": 5627, "loss": 1.3346, "learning_rate": 1.5295452227323756e-05, "epoch": 0.5798569461104447, "percentage": 57.99, "elapsed_time": "12:00:30", "remaining_time": "8:42:00"} +{"current_steps": 3264, "total_steps": 5627, "loss": 1.2637, "learning_rate": 1.528448909572473e-05, "epoch": 0.5800346528055444, "percentage": 58.01, "elapsed_time": "12:00:44", "remaining_time": "8:41:46"} +{"current_steps": 3265, "total_steps": 5627, "loss": 1.3285, "learning_rate": 1.5273527464218398e-05, "epoch": 0.5802123595006442, "percentage": 58.02, "elapsed_time": "12:00:57", "remaining_time": "8:41:33"} +{"current_steps": 3266, "total_steps": 5627, "loss": 1.3322, "learning_rate": 1.526256733629187e-05, "epoch": 0.580390066195744, "percentage": 58.04, "elapsed_time": "12:01:10", "remaining_time": "8:41:20"} +{"current_steps": 3267, "total_steps": 5627, "loss": 1.2948, "learning_rate": 1.5251608715431764e-05, "epoch": 0.5805677728908437, "percentage": 58.06, "elapsed_time": "12:01:23", "remaining_time": "8:41:07"} +{"current_steps": 3268, "total_steps": 5627, "loss": 1.3177, "learning_rate": 1.5240651605124224e-05, "epoch": 0.5807454795859434, "percentage": 58.08, "elapsed_time": "12:01:36", "remaining_time": "8:40:53"} +{"current_steps": 3269, "total_steps": 5627, "loss": 1.324, "learning_rate": 1.5229696008854913e-05, "epoch": 0.5809231862810431, "percentage": 58.09, "elapsed_time": "12:01:50", "remaining_time": "8:40:40"} +{"current_steps": 3270, "total_steps": 5627, "loss": 1.3233, "learning_rate": 1.5218741930109e-05, "epoch": 0.5811008929761429, "percentage": 58.11, "elapsed_time": "12:02:03", "remaining_time": "8:40:27"} +{"current_steps": 3271, "total_steps": 5627, "loss": 1.334, "learning_rate": 1.5207789372371205e-05, "epoch": 0.5812785996712426, "percentage": 58.13, "elapsed_time": "12:02:16", "remaining_time": "8:40:13"} +{"current_steps": 3272, "total_steps": 5627, "loss": 1.358, "learning_rate": 1.5196838339125735e-05, "epoch": 0.5814563063663424, "percentage": 58.15, "elapsed_time": "12:02:29", "remaining_time": "8:40:00"} +{"current_steps": 3273, "total_steps": 5627, "loss": 1.3235, "learning_rate": 1.5185888833856313e-05, "epoch": 0.5816340130614421, "percentage": 58.17, "elapsed_time": "12:02:42", "remaining_time": "8:39:47"} +{"current_steps": 3274, "total_steps": 5627, "loss": 1.3229, "learning_rate": 1.5174940860046184e-05, "epoch": 0.5818117197565418, "percentage": 58.18, "elapsed_time": "12:02:55", "remaining_time": "8:39:33"} +{"current_steps": 3275, "total_steps": 5627, "loss": 1.3376, "learning_rate": 1.5163994421178105e-05, "epoch": 0.5819894264516415, "percentage": 58.2, "elapsed_time": "12:03:09", "remaining_time": "8:39:20"} +{"current_steps": 3276, "total_steps": 5627, "loss": 1.3347, "learning_rate": 1.515304952073435e-05, "epoch": 0.5821671331467413, "percentage": 58.22, "elapsed_time": "12:03:22", "remaining_time": "8:39:07"} +{"current_steps": 3277, "total_steps": 5627, "loss": 1.3322, "learning_rate": 1.5142106162196692e-05, "epoch": 0.582344839841841, "percentage": 58.24, "elapsed_time": "12:03:35", "remaining_time": "8:38:54"} +{"current_steps": 3278, "total_steps": 5627, "loss": 1.3611, "learning_rate": 1.5131164349046421e-05, "epoch": 0.5825225465369408, "percentage": 58.25, "elapsed_time": "12:03:48", "remaining_time": "8:38:40"} +{"current_steps": 3279, "total_steps": 5627, "loss": 1.333, "learning_rate": 1.512022408476433e-05, "epoch": 0.5827002532320406, "percentage": 58.27, "elapsed_time": "12:04:01", "remaining_time": "8:38:27"} +{"current_steps": 3280, "total_steps": 5627, "loss": 1.3122, "learning_rate": 1.5109285372830729e-05, "epoch": 0.5828779599271403, "percentage": 58.29, "elapsed_time": "12:04:15", "remaining_time": "8:38:14"} +{"current_steps": 3281, "total_steps": 5627, "loss": 1.305, "learning_rate": 1.5098348216725425e-05, "epoch": 0.58305566662224, "percentage": 58.31, "elapsed_time": "12:04:28", "remaining_time": "8:38:00"} +{"current_steps": 3282, "total_steps": 5627, "loss": 1.3321, "learning_rate": 1.5087412619927736e-05, "epoch": 0.5832333733173397, "percentage": 58.33, "elapsed_time": "12:04:41", "remaining_time": "8:37:47"} +{"current_steps": 3283, "total_steps": 5627, "loss": 1.3693, "learning_rate": 1.5076478585916471e-05, "epoch": 0.5834110800124395, "percentage": 58.34, "elapsed_time": "12:04:54", "remaining_time": "8:37:34"} +{"current_steps": 3284, "total_steps": 5627, "loss": 1.3075, "learning_rate": 1.506554611816996e-05, "epoch": 0.5835887867075392, "percentage": 58.36, "elapsed_time": "12:05:07", "remaining_time": "8:37:21"} +{"current_steps": 3285, "total_steps": 5627, "loss": 1.3426, "learning_rate": 1.5054615220166029e-05, "epoch": 0.583766493402639, "percentage": 58.38, "elapsed_time": "12:05:21", "remaining_time": "8:37:07"} +{"current_steps": 3286, "total_steps": 5627, "loss": 1.3228, "learning_rate": 1.5043685895381998e-05, "epoch": 0.5839442000977387, "percentage": 58.4, "elapsed_time": "12:05:34", "remaining_time": "8:36:54"} +{"current_steps": 3287, "total_steps": 5627, "loss": 1.3629, "learning_rate": 1.5032758147294692e-05, "epoch": 0.5841219067928384, "percentage": 58.41, "elapsed_time": "12:05:47", "remaining_time": "8:36:41"} +{"current_steps": 3288, "total_steps": 5627, "loss": 1.3141, "learning_rate": 1.5021831979380436e-05, "epoch": 0.5842996134879381, "percentage": 58.43, "elapsed_time": "12:06:00", "remaining_time": "8:36:28"} +{"current_steps": 3289, "total_steps": 5627, "loss": 1.3121, "learning_rate": 1.5010907395115033e-05, "epoch": 0.5844773201830379, "percentage": 58.45, "elapsed_time": "12:06:14", "remaining_time": "8:36:14"} +{"current_steps": 3290, "total_steps": 5627, "loss": 1.3892, "learning_rate": 1.499998439797382e-05, "epoch": 0.5846550268781376, "percentage": 58.47, "elapsed_time": "12:06:27", "remaining_time": "8:36:01"} +{"current_steps": 3291, "total_steps": 5627, "loss": 1.3555, "learning_rate": 1.4989062991431607e-05, "epoch": 0.5848327335732374, "percentage": 58.49, "elapsed_time": "12:06:40", "remaining_time": "8:35:48"} +{"current_steps": 3292, "total_steps": 5627, "loss": 1.3431, "learning_rate": 1.4978143178962685e-05, "epoch": 0.5850104402683372, "percentage": 58.5, "elapsed_time": "12:06:53", "remaining_time": "8:35:34"} +{"current_steps": 3293, "total_steps": 5627, "loss": 1.3233, "learning_rate": 1.4967224964040847e-05, "epoch": 0.5851881469634368, "percentage": 58.52, "elapsed_time": "12:07:06", "remaining_time": "8:35:21"} +{"current_steps": 3294, "total_steps": 5627, "loss": 1.3099, "learning_rate": 1.495630835013941e-05, "epoch": 0.5853658536585366, "percentage": 58.54, "elapsed_time": "12:07:19", "remaining_time": "8:35:08"} +{"current_steps": 3295, "total_steps": 5627, "loss": 1.3232, "learning_rate": 1.4945393340731131e-05, "epoch": 0.5855435603536363, "percentage": 58.56, "elapsed_time": "12:07:33", "remaining_time": "8:34:55"} +{"current_steps": 3296, "total_steps": 5627, "loss": 1.3271, "learning_rate": 1.493447993928829e-05, "epoch": 0.5857212670487361, "percentage": 58.57, "elapsed_time": "12:07:46", "remaining_time": "8:34:41"} +{"current_steps": 3297, "total_steps": 5627, "loss": 1.345, "learning_rate": 1.4923568149282636e-05, "epoch": 0.5858989737438358, "percentage": 58.59, "elapsed_time": "12:07:59", "remaining_time": "8:34:28"} +{"current_steps": 3298, "total_steps": 5627, "loss": 1.3363, "learning_rate": 1.4912657974185418e-05, "epoch": 0.5860766804389356, "percentage": 58.61, "elapsed_time": "12:08:12", "remaining_time": "8:34:15"} +{"current_steps": 3299, "total_steps": 5627, "loss": 1.3135, "learning_rate": 1.4901749417467377e-05, "epoch": 0.5862543871340353, "percentage": 58.63, "elapsed_time": "12:08:25", "remaining_time": "8:34:01"} +{"current_steps": 3300, "total_steps": 5627, "loss": 1.3528, "learning_rate": 1.4890842482598722e-05, "epoch": 0.586432093829135, "percentage": 58.65, "elapsed_time": "12:08:39", "remaining_time": "8:33:48"} +{"current_steps": 3301, "total_steps": 5627, "loss": 1.3636, "learning_rate": 1.4879937173049156e-05, "epoch": 0.5866098005242347, "percentage": 58.66, "elapsed_time": "12:08:52", "remaining_time": "8:33:35"} +{"current_steps": 3302, "total_steps": 5627, "loss": 1.3721, "learning_rate": 1.486903349228786e-05, "epoch": 0.5867875072193345, "percentage": 58.68, "elapsed_time": "12:09:05", "remaining_time": "8:33:22"} +{"current_steps": 3303, "total_steps": 5627, "loss": 1.3361, "learning_rate": 1.48581314437835e-05, "epoch": 0.5869652139144342, "percentage": 58.7, "elapsed_time": "12:09:18", "remaining_time": "8:33:08"} +{"current_steps": 3304, "total_steps": 5627, "loss": 1.3245, "learning_rate": 1.4847231031004227e-05, "epoch": 0.587142920609534, "percentage": 58.72, "elapsed_time": "12:09:32", "remaining_time": "8:32:55"} +{"current_steps": 3305, "total_steps": 5627, "loss": 1.3128, "learning_rate": 1.4836332257417668e-05, "epoch": 0.5873206273046337, "percentage": 58.73, "elapsed_time": "12:09:45", "remaining_time": "8:32:42"} +{"current_steps": 3306, "total_steps": 5627, "loss": 1.3621, "learning_rate": 1.4825435126490924e-05, "epoch": 0.5874983339997334, "percentage": 58.75, "elapsed_time": "12:09:58", "remaining_time": "8:32:28"} +{"current_steps": 3307, "total_steps": 5627, "loss": 1.3588, "learning_rate": 1.4814539641690574e-05, "epoch": 0.5876760406948331, "percentage": 58.77, "elapsed_time": "12:10:11", "remaining_time": "8:32:15"} +{"current_steps": 3308, "total_steps": 5627, "loss": 1.3692, "learning_rate": 1.4803645806482685e-05, "epoch": 0.5878537473899329, "percentage": 58.79, "elapsed_time": "12:10:24", "remaining_time": "8:32:02"} +{"current_steps": 3309, "total_steps": 5627, "loss": 1.3255, "learning_rate": 1.4792753624332784e-05, "epoch": 0.5880314540850327, "percentage": 58.81, "elapsed_time": "12:10:37", "remaining_time": "8:31:48"} +{"current_steps": 3310, "total_steps": 5627, "loss": 1.3538, "learning_rate": 1.4781863098705891e-05, "epoch": 0.5882091607801324, "percentage": 58.82, "elapsed_time": "12:10:50", "remaining_time": "8:31:35"} +{"current_steps": 3311, "total_steps": 5627, "loss": 1.2882, "learning_rate": 1.477097423306647e-05, "epoch": 0.5883868674752322, "percentage": 58.84, "elapsed_time": "12:11:04", "remaining_time": "8:31:22"} +{"current_steps": 3312, "total_steps": 5627, "loss": 1.3496, "learning_rate": 1.4760087030878473e-05, "epoch": 0.5885645741703319, "percentage": 58.86, "elapsed_time": "12:11:17", "remaining_time": "8:31:09"} +{"current_steps": 3313, "total_steps": 5627, "loss": 1.3428, "learning_rate": 1.474920149560535e-05, "epoch": 0.5887422808654316, "percentage": 58.88, "elapsed_time": "12:11:30", "remaining_time": "8:30:55"} +{"current_steps": 3314, "total_steps": 5627, "loss": 1.3665, "learning_rate": 1.473831763070997e-05, "epoch": 0.5889199875605313, "percentage": 58.89, "elapsed_time": "12:11:43", "remaining_time": "8:30:42"} +{"current_steps": 3315, "total_steps": 5627, "loss": 1.337, "learning_rate": 1.47274354396547e-05, "epoch": 0.5890976942556311, "percentage": 58.91, "elapsed_time": "12:11:56", "remaining_time": "8:30:29"} +{"current_steps": 3316, "total_steps": 5627, "loss": 1.3743, "learning_rate": 1.4716554925901374e-05, "epoch": 0.5892754009507308, "percentage": 58.93, "elapsed_time": "12:12:09", "remaining_time": "8:30:15"} +{"current_steps": 3317, "total_steps": 5627, "loss": 1.3007, "learning_rate": 1.470567609291128e-05, "epoch": 0.5894531076458306, "percentage": 58.95, "elapsed_time": "12:12:23", "remaining_time": "8:30:02"} +{"current_steps": 3318, "total_steps": 5627, "loss": 1.3392, "learning_rate": 1.469479894414519e-05, "epoch": 0.5896308143409303, "percentage": 58.97, "elapsed_time": "12:12:36", "remaining_time": "8:29:49"} +{"current_steps": 3319, "total_steps": 5627, "loss": 1.3331, "learning_rate": 1.4683923483063325e-05, "epoch": 0.58980852103603, "percentage": 58.98, "elapsed_time": "12:12:49", "remaining_time": "8:29:35"} +{"current_steps": 3320, "total_steps": 5627, "loss": 1.3142, "learning_rate": 1.4673049713125372e-05, "epoch": 0.5899862277311297, "percentage": 59.0, "elapsed_time": "12:13:02", "remaining_time": "8:29:22"} +{"current_steps": 3321, "total_steps": 5627, "loss": 1.2939, "learning_rate": 1.466217763779048e-05, "epoch": 0.5901639344262295, "percentage": 59.02, "elapsed_time": "12:13:15", "remaining_time": "8:29:09"} +{"current_steps": 3322, "total_steps": 5627, "loss": 1.3607, "learning_rate": 1.4651307260517267e-05, "epoch": 0.5903416411213293, "percentage": 59.04, "elapsed_time": "12:13:29", "remaining_time": "8:28:56"} +{"current_steps": 3323, "total_steps": 5627, "loss": 1.3514, "learning_rate": 1.4640438584763803e-05, "epoch": 0.590519347816429, "percentage": 59.05, "elapsed_time": "12:13:42", "remaining_time": "8:28:42"} +{"current_steps": 3324, "total_steps": 5627, "loss": 1.3014, "learning_rate": 1.4629571613987614e-05, "epoch": 0.5906970545115288, "percentage": 59.07, "elapsed_time": "12:13:55", "remaining_time": "8:28:29"} +{"current_steps": 3325, "total_steps": 5627, "loss": 1.3493, "learning_rate": 1.4618706351645697e-05, "epoch": 0.5908747612066284, "percentage": 59.09, "elapsed_time": "12:14:08", "remaining_time": "8:28:16"} +{"current_steps": 3326, "total_steps": 5627, "loss": 1.3468, "learning_rate": 1.4607842801194476e-05, "epoch": 0.5910524679017282, "percentage": 59.11, "elapsed_time": "12:14:21", "remaining_time": "8:28:02"} +{"current_steps": 3327, "total_steps": 5627, "loss": 1.372, "learning_rate": 1.459698096608987e-05, "epoch": 0.5912301745968279, "percentage": 59.13, "elapsed_time": "12:14:34", "remaining_time": "8:27:49"} +{"current_steps": 3328, "total_steps": 5627, "loss": 1.3155, "learning_rate": 1.4586120849787228e-05, "epoch": 0.5914078812919277, "percentage": 59.14, "elapsed_time": "12:14:48", "remaining_time": "8:27:36"} +{"current_steps": 3329, "total_steps": 5627, "loss": 1.3317, "learning_rate": 1.4575262455741361e-05, "epoch": 0.5915855879870274, "percentage": 59.16, "elapsed_time": "12:15:01", "remaining_time": "8:27:23"} +{"current_steps": 3330, "total_steps": 5627, "loss": 1.3298, "learning_rate": 1.4564405787406521e-05, "epoch": 0.5917632946821272, "percentage": 59.18, "elapsed_time": "12:15:14", "remaining_time": "8:27:09"} +{"current_steps": 3331, "total_steps": 5627, "loss": 1.3344, "learning_rate": 1.455355084823641e-05, "epoch": 0.5919410013772269, "percentage": 59.2, "elapsed_time": "12:15:27", "remaining_time": "8:26:56"} +{"current_steps": 3332, "total_steps": 5627, "loss": 1.2946, "learning_rate": 1.4542697641684211e-05, "epoch": 0.5921187080723266, "percentage": 59.21, "elapsed_time": "12:15:40", "remaining_time": "8:26:43"} +{"current_steps": 3333, "total_steps": 5627, "loss": 1.3146, "learning_rate": 1.4531846171202522e-05, "epoch": 0.5922964147674263, "percentage": 59.23, "elapsed_time": "12:15:54", "remaining_time": "8:26:29"} +{"current_steps": 3334, "total_steps": 5627, "loss": 1.3159, "learning_rate": 1.4520996440243393e-05, "epoch": 0.5924741214625261, "percentage": 59.25, "elapsed_time": "12:16:07", "remaining_time": "8:26:16"} +{"current_steps": 3335, "total_steps": 5627, "loss": 1.3282, "learning_rate": 1.4510148452258333e-05, "epoch": 0.5926518281576258, "percentage": 59.27, "elapsed_time": "12:16:20", "remaining_time": "8:26:03"} +{"current_steps": 3336, "total_steps": 5627, "loss": 1.3184, "learning_rate": 1.4499302210698296e-05, "epoch": 0.5928295348527256, "percentage": 59.29, "elapsed_time": "12:16:33", "remaining_time": "8:25:49"} +{"current_steps": 3337, "total_steps": 5627, "loss": 1.3714, "learning_rate": 1.4488457719013671e-05, "epoch": 0.5930072415478254, "percentage": 59.3, "elapsed_time": "12:16:46", "remaining_time": "8:25:36"} +{"current_steps": 3338, "total_steps": 5627, "loss": 1.3422, "learning_rate": 1.4477614980654294e-05, "epoch": 0.593184948242925, "percentage": 59.32, "elapsed_time": "12:16:59", "remaining_time": "8:25:23"} +{"current_steps": 3339, "total_steps": 5627, "loss": 1.3306, "learning_rate": 1.4466773999069445e-05, "epoch": 0.5933626549380248, "percentage": 59.34, "elapsed_time": "12:17:12", "remaining_time": "8:25:09"} +{"current_steps": 3340, "total_steps": 5627, "loss": 1.3771, "learning_rate": 1.445593477770784e-05, "epoch": 0.5935403616331245, "percentage": 59.36, "elapsed_time": "12:17:26", "remaining_time": "8:24:56"} +{"current_steps": 3341, "total_steps": 5627, "loss": 1.3406, "learning_rate": 1.4445097320017647e-05, "epoch": 0.5937180683282243, "percentage": 59.37, "elapsed_time": "12:17:39", "remaining_time": "8:24:43"} +{"current_steps": 3342, "total_steps": 5627, "loss": 1.3534, "learning_rate": 1.443426162944646e-05, "epoch": 0.593895775023324, "percentage": 59.39, "elapsed_time": "12:17:52", "remaining_time": "8:24:30"} +{"current_steps": 3343, "total_steps": 5627, "loss": 1.3837, "learning_rate": 1.4423427709441317e-05, "epoch": 0.5940734817184238, "percentage": 59.41, "elapsed_time": "12:18:05", "remaining_time": "8:24:16"} +{"current_steps": 3344, "total_steps": 5627, "loss": 1.3357, "learning_rate": 1.44125955634487e-05, "epoch": 0.5942511884135235, "percentage": 59.43, "elapsed_time": "12:18:18", "remaining_time": "8:24:03"} +{"current_steps": 3345, "total_steps": 5627, "loss": 1.3927, "learning_rate": 1.4401765194914493e-05, "epoch": 0.5944288951086232, "percentage": 59.45, "elapsed_time": "12:18:31", "remaining_time": "8:23:50"} +{"current_steps": 3346, "total_steps": 5627, "loss": 1.3277, "learning_rate": 1.4390936607284068e-05, "epoch": 0.5946066018037229, "percentage": 59.46, "elapsed_time": "12:18:45", "remaining_time": "8:23:36"} +{"current_steps": 3347, "total_steps": 5627, "loss": 1.3344, "learning_rate": 1.4380109804002196e-05, "epoch": 0.5947843084988227, "percentage": 59.48, "elapsed_time": "12:18:58", "remaining_time": "8:23:23"} +{"current_steps": 3348, "total_steps": 5627, "loss": 1.2739, "learning_rate": 1.4369284788513077e-05, "epoch": 0.5949620151939224, "percentage": 59.5, "elapsed_time": "12:19:11", "remaining_time": "8:23:10"} +{"current_steps": 3349, "total_steps": 5627, "loss": 1.2932, "learning_rate": 1.4358461564260356e-05, "epoch": 0.5951397218890222, "percentage": 59.52, "elapsed_time": "12:19:24", "remaining_time": "8:22:56"} +{"current_steps": 3350, "total_steps": 5627, "loss": 1.3167, "learning_rate": 1.4347640134687098e-05, "epoch": 0.595317428584122, "percentage": 59.53, "elapsed_time": "12:19:37", "remaining_time": "8:22:43"} +{"current_steps": 3351, "total_steps": 5627, "loss": 1.3109, "learning_rate": 1.4336820503235819e-05, "epoch": 0.5954951352792216, "percentage": 59.55, "elapsed_time": "12:19:50", "remaining_time": "8:22:30"} +{"current_steps": 3352, "total_steps": 5627, "loss": 1.3523, "learning_rate": 1.432600267334844e-05, "epoch": 0.5956728419743214, "percentage": 59.57, "elapsed_time": "12:20:04", "remaining_time": "8:22:16"} +{"current_steps": 3353, "total_steps": 5627, "loss": 1.323, "learning_rate": 1.4315186648466313e-05, "epoch": 0.5958505486694211, "percentage": 59.59, "elapsed_time": "12:20:17", "remaining_time": "8:22:03"} +{"current_steps": 3354, "total_steps": 5627, "loss": 1.3093, "learning_rate": 1.4304372432030218e-05, "epoch": 0.5960282553645209, "percentage": 59.61, "elapsed_time": "12:20:30", "remaining_time": "8:21:50"} +{"current_steps": 3355, "total_steps": 5627, "loss": 1.2954, "learning_rate": 1.4293560027480367e-05, "epoch": 0.5962059620596206, "percentage": 59.62, "elapsed_time": "12:20:43", "remaining_time": "8:21:37"} +{"current_steps": 3356, "total_steps": 5627, "loss": 1.3201, "learning_rate": 1.4282749438256385e-05, "epoch": 0.5963836687547204, "percentage": 59.64, "elapsed_time": "12:20:56", "remaining_time": "8:21:23"} +{"current_steps": 3357, "total_steps": 5627, "loss": 1.3677, "learning_rate": 1.4271940667797324e-05, "epoch": 0.59656137544982, "percentage": 59.66, "elapsed_time": "12:21:09", "remaining_time": "8:21:10"} +{"current_steps": 3358, "total_steps": 5627, "loss": 1.2909, "learning_rate": 1.4261133719541658e-05, "epoch": 0.5967390821449198, "percentage": 59.68, "elapsed_time": "12:21:23", "remaining_time": "8:20:57"} +{"current_steps": 3359, "total_steps": 5627, "loss": 1.3321, "learning_rate": 1.4250328596927277e-05, "epoch": 0.5969167888400195, "percentage": 59.69, "elapsed_time": "12:21:36", "remaining_time": "8:20:43"} +{"current_steps": 3360, "total_steps": 5627, "loss": 1.3272, "learning_rate": 1.42395253033915e-05, "epoch": 0.5970944955351193, "percentage": 59.71, "elapsed_time": "12:21:49", "remaining_time": "8:20:30"} +{"current_steps": 3361, "total_steps": 5627, "loss": 1.312, "learning_rate": 1.4228723842371053e-05, "epoch": 0.597272202230219, "percentage": 59.73, "elapsed_time": "12:22:02", "remaining_time": "8:20:17"} +{"current_steps": 3362, "total_steps": 5627, "loss": 1.3084, "learning_rate": 1.4217924217302088e-05, "epoch": 0.5974499089253188, "percentage": 59.75, "elapsed_time": "12:22:15", "remaining_time": "8:20:04"} +{"current_steps": 3363, "total_steps": 5627, "loss": 1.2749, "learning_rate": 1.4207126431620171e-05, "epoch": 0.5976276156204186, "percentage": 59.77, "elapsed_time": "12:22:29", "remaining_time": "8:19:50"} +{"current_steps": 3364, "total_steps": 5627, "loss": 1.307, "learning_rate": 1.419633048876026e-05, "epoch": 0.5978053223155182, "percentage": 59.78, "elapsed_time": "12:22:42", "remaining_time": "8:19:37"} +{"current_steps": 3365, "total_steps": 5627, "loss": 1.3541, "learning_rate": 1.4185536392156776e-05, "epoch": 0.597983029010618, "percentage": 59.8, "elapsed_time": "12:22:55", "remaining_time": "8:19:24"} +{"current_steps": 3366, "total_steps": 5627, "loss": 1.3241, "learning_rate": 1.4174744145243513e-05, "epoch": 0.5981607357057177, "percentage": 59.82, "elapsed_time": "12:23:08", "remaining_time": "8:19:11"} +{"current_steps": 3367, "total_steps": 5627, "loss": 1.3493, "learning_rate": 1.4163953751453683e-05, "epoch": 0.5983384424008175, "percentage": 59.84, "elapsed_time": "12:23:21", "remaining_time": "8:18:57"} +{"current_steps": 3368, "total_steps": 5627, "loss": 1.336, "learning_rate": 1.4153165214219906e-05, "epoch": 0.5985161490959172, "percentage": 59.85, "elapsed_time": "12:23:35", "remaining_time": "8:18:44"} +{"current_steps": 3369, "total_steps": 5627, "loss": 1.2718, "learning_rate": 1.4142378536974243e-05, "epoch": 0.598693855791017, "percentage": 59.87, "elapsed_time": "12:23:48", "remaining_time": "8:18:31"} +{"current_steps": 3370, "total_steps": 5627, "loss": 1.3591, "learning_rate": 1.4131593723148122e-05, "epoch": 0.5988715624861166, "percentage": 59.89, "elapsed_time": "12:24:01", "remaining_time": "8:18:17"} +{"current_steps": 3371, "total_steps": 5627, "loss": 1.3722, "learning_rate": 1.4120810776172396e-05, "epoch": 0.5990492691812164, "percentage": 59.91, "elapsed_time": "12:24:14", "remaining_time": "8:18:04"} +{"current_steps": 3372, "total_steps": 5627, "loss": 1.3422, "learning_rate": 1.4110029699477327e-05, "epoch": 0.5992269758763161, "percentage": 59.93, "elapsed_time": "12:24:27", "remaining_time": "8:17:51"} +{"current_steps": 3373, "total_steps": 5627, "loss": 1.3505, "learning_rate": 1.409925049649257e-05, "epoch": 0.5994046825714159, "percentage": 59.94, "elapsed_time": "12:24:41", "remaining_time": "8:17:38"} +{"current_steps": 3374, "total_steps": 5627, "loss": 1.2791, "learning_rate": 1.4088473170647205e-05, "epoch": 0.5995823892665156, "percentage": 59.96, "elapsed_time": "12:24:54", "remaining_time": "8:17:24"} +{"current_steps": 3375, "total_steps": 5627, "loss": 1.3008, "learning_rate": 1.4077697725369696e-05, "epoch": 0.5997600959616154, "percentage": 59.98, "elapsed_time": "12:25:07", "remaining_time": "8:17:11"} +{"current_steps": 3376, "total_steps": 5627, "loss": 1.3138, "learning_rate": 1.4066924164087912e-05, "epoch": 0.5999378026567151, "percentage": 60.0, "elapsed_time": "12:25:20", "remaining_time": "8:16:58"} +{"current_steps": 3377, "total_steps": 5627, "loss": 1.3157, "learning_rate": 1.405615249022913e-05, "epoch": 0.6001155093518148, "percentage": 60.01, "elapsed_time": "12:25:33", "remaining_time": "8:16:44"} +{"current_steps": 3378, "total_steps": 5627, "loss": 1.2996, "learning_rate": 1.4045382707220014e-05, "epoch": 0.6002932160469145, "percentage": 60.03, "elapsed_time": "12:25:47", "remaining_time": "8:16:31"} +{"current_steps": 3379, "total_steps": 5627, "loss": 1.3244, "learning_rate": 1.4034614818486647e-05, "epoch": 0.6004709227420143, "percentage": 60.05, "elapsed_time": "12:26:00", "remaining_time": "8:16:18"} +{"current_steps": 3380, "total_steps": 5627, "loss": 1.2991, "learning_rate": 1.402384882745449e-05, "epoch": 0.6006486294371141, "percentage": 60.07, "elapsed_time": "12:26:13", "remaining_time": "8:16:04"} +{"current_steps": 3381, "total_steps": 5627, "loss": 1.3447, "learning_rate": 1.4013084737548405e-05, "epoch": 0.6008263361322138, "percentage": 60.09, "elapsed_time": "12:26:26", "remaining_time": "8:15:51"} +{"current_steps": 3382, "total_steps": 5627, "loss": 1.3078, "learning_rate": 1.4002322552192654e-05, "epoch": 0.6010040428273136, "percentage": 60.1, "elapsed_time": "12:26:39", "remaining_time": "8:15:38"} +{"current_steps": 3383, "total_steps": 5627, "loss": 1.2957, "learning_rate": 1.3991562274810891e-05, "epoch": 0.6011817495224132, "percentage": 60.12, "elapsed_time": "12:26:52", "remaining_time": "8:15:25"} +{"current_steps": 3384, "total_steps": 5627, "loss": 1.3302, "learning_rate": 1.3980803908826164e-05, "epoch": 0.601359456217513, "percentage": 60.14, "elapsed_time": "12:27:06", "remaining_time": "8:15:11"} +{"current_steps": 3385, "total_steps": 5627, "loss": 1.326, "learning_rate": 1.397004745766091e-05, "epoch": 0.6015371629126127, "percentage": 60.16, "elapsed_time": "12:27:19", "remaining_time": "8:14:58"} +{"current_steps": 3386, "total_steps": 5627, "loss": 1.3262, "learning_rate": 1.3959292924736958e-05, "epoch": 0.6017148696077125, "percentage": 60.17, "elapsed_time": "12:27:32", "remaining_time": "8:14:45"} +{"current_steps": 3387, "total_steps": 5627, "loss": 1.3163, "learning_rate": 1.3948540313475518e-05, "epoch": 0.6018925763028122, "percentage": 60.19, "elapsed_time": "12:27:45", "remaining_time": "8:14:32"} +{"current_steps": 3388, "total_steps": 5627, "loss": 1.3252, "learning_rate": 1.393778962729722e-05, "epoch": 0.602070282997912, "percentage": 60.21, "elapsed_time": "12:27:58", "remaining_time": "8:14:18"} +{"current_steps": 3389, "total_steps": 5627, "loss": 1.3323, "learning_rate": 1.3927040869622044e-05, "epoch": 0.6022479896930116, "percentage": 60.23, "elapsed_time": "12:28:12", "remaining_time": "8:14:05"} +{"current_steps": 3390, "total_steps": 5627, "loss": 1.3195, "learning_rate": 1.3916294043869369e-05, "epoch": 0.6024256963881114, "percentage": 60.25, "elapsed_time": "12:28:25", "remaining_time": "8:13:52"} +{"current_steps": 3391, "total_steps": 5627, "loss": 1.338, "learning_rate": 1.3905549153457974e-05, "epoch": 0.6026034030832111, "percentage": 60.26, "elapsed_time": "12:28:38", "remaining_time": "8:13:38"} +{"current_steps": 3392, "total_steps": 5627, "loss": 1.2804, "learning_rate": 1.3894806201805997e-05, "epoch": 0.6027811097783109, "percentage": 60.28, "elapsed_time": "12:28:51", "remaining_time": "8:13:25"} +{"current_steps": 3393, "total_steps": 5627, "loss": 1.3009, "learning_rate": 1.3884065192330985e-05, "epoch": 0.6029588164734107, "percentage": 60.3, "elapsed_time": "12:29:04", "remaining_time": "8:13:12"} +{"current_steps": 3394, "total_steps": 5627, "loss": 1.3674, "learning_rate": 1.387332612844985e-05, "epoch": 0.6031365231685104, "percentage": 60.32, "elapsed_time": "12:29:17", "remaining_time": "8:12:58"} +{"current_steps": 3395, "total_steps": 5627, "loss": 1.3305, "learning_rate": 1.3862589013578894e-05, "epoch": 0.6033142298636102, "percentage": 60.33, "elapsed_time": "12:29:31", "remaining_time": "8:12:45"} +{"current_steps": 3396, "total_steps": 5627, "loss": 1.2987, "learning_rate": 1.3851853851133784e-05, "epoch": 0.6034919365587098, "percentage": 60.35, "elapsed_time": "12:29:44", "remaining_time": "8:12:32"} +{"current_steps": 3397, "total_steps": 5627, "loss": 1.3368, "learning_rate": 1.384112064452959e-05, "epoch": 0.6036696432538096, "percentage": 60.37, "elapsed_time": "12:29:57", "remaining_time": "8:12:19"} +{"current_steps": 3398, "total_steps": 5627, "loss": 1.3469, "learning_rate": 1.3830389397180744e-05, "epoch": 0.6038473499489093, "percentage": 60.39, "elapsed_time": "12:30:10", "remaining_time": "8:12:05"} +{"current_steps": 3399, "total_steps": 5627, "loss": 1.2965, "learning_rate": 1.3819660112501054e-05, "epoch": 0.6040250566440091, "percentage": 60.41, "elapsed_time": "12:30:24", "remaining_time": "8:11:52"} +{"current_steps": 3400, "total_steps": 5627, "loss": 1.2836, "learning_rate": 1.3808932793903709e-05, "epoch": 0.6042027633391088, "percentage": 60.42, "elapsed_time": "12:30:37", "remaining_time": "8:11:39"} +{"current_steps": 3401, "total_steps": 5627, "loss": 1.3403, "learning_rate": 1.3798207444801267e-05, "epoch": 0.6043804700342086, "percentage": 60.44, "elapsed_time": "12:30:50", "remaining_time": "8:11:26"} +{"current_steps": 3402, "total_steps": 5627, "loss": 1.3223, "learning_rate": 1.378748406860567e-05, "epoch": 0.6045581767293082, "percentage": 60.46, "elapsed_time": "12:31:03", "remaining_time": "8:11:12"} +{"current_steps": 3403, "total_steps": 5627, "loss": 1.355, "learning_rate": 1.3776762668728224e-05, "epoch": 0.604735883424408, "percentage": 60.48, "elapsed_time": "12:31:16", "remaining_time": "8:10:59"} +{"current_steps": 3404, "total_steps": 5627, "loss": 1.2794, "learning_rate": 1.3766043248579605e-05, "epoch": 0.6049135901195077, "percentage": 60.49, "elapsed_time": "12:31:29", "remaining_time": "8:10:46"} +{"current_steps": 3405, "total_steps": 5627, "loss": 1.313, "learning_rate": 1.3755325811569863e-05, "epoch": 0.6050912968146075, "percentage": 60.51, "elapsed_time": "12:31:43", "remaining_time": "8:10:32"} +{"current_steps": 3406, "total_steps": 5627, "loss": 1.3419, "learning_rate": 1.3744610361108412e-05, "epoch": 0.6052690035097072, "percentage": 60.53, "elapsed_time": "12:31:56", "remaining_time": "8:10:19"} +{"current_steps": 3407, "total_steps": 5627, "loss": 1.3071, "learning_rate": 1.373389690060405e-05, "epoch": 0.605446710204807, "percentage": 60.55, "elapsed_time": "12:32:09", "remaining_time": "8:10:06"} +{"current_steps": 3408, "total_steps": 5627, "loss": 1.334, "learning_rate": 1.3723185433464923e-05, "epoch": 0.6056244168999068, "percentage": 60.57, "elapsed_time": "12:32:22", "remaining_time": "8:09:53"} +{"current_steps": 3409, "total_steps": 5627, "loss": 1.2882, "learning_rate": 1.3712475963098548e-05, "epoch": 0.6058021235950064, "percentage": 60.58, "elapsed_time": "12:32:35", "remaining_time": "8:09:39"} +{"current_steps": 3410, "total_steps": 5627, "loss": 1.3654, "learning_rate": 1.3701768492911808e-05, "epoch": 0.6059798302901062, "percentage": 60.6, "elapsed_time": "12:32:49", "remaining_time": "8:09:26"} +{"current_steps": 3411, "total_steps": 5627, "loss": 1.3802, "learning_rate": 1.3691063026310958e-05, "epoch": 0.6061575369852059, "percentage": 60.62, "elapsed_time": "12:33:02", "remaining_time": "8:09:13"} +{"current_steps": 3412, "total_steps": 5627, "loss": 1.3022, "learning_rate": 1.3680359566701605e-05, "epoch": 0.6063352436803057, "percentage": 60.64, "elapsed_time": "12:33:15", "remaining_time": "8:08:59"} +{"current_steps": 3413, "total_steps": 5627, "loss": 1.3104, "learning_rate": 1.3669658117488717e-05, "epoch": 0.6065129503754054, "percentage": 60.65, "elapsed_time": "12:33:28", "remaining_time": "8:08:46"} +{"current_steps": 3414, "total_steps": 5627, "loss": 1.2883, "learning_rate": 1.3658958682076633e-05, "epoch": 0.6066906570705052, "percentage": 60.67, "elapsed_time": "12:33:41", "remaining_time": "8:08:33"} +{"current_steps": 3415, "total_steps": 5627, "loss": 1.3456, "learning_rate": 1.3648261263869036e-05, "epoch": 0.6068683637656048, "percentage": 60.69, "elapsed_time": "12:33:55", "remaining_time": "8:08:20"} +{"current_steps": 3416, "total_steps": 5627, "loss": 1.3546, "learning_rate": 1.3637565866268985e-05, "epoch": 0.6070460704607046, "percentage": 60.71, "elapsed_time": "12:34:08", "remaining_time": "8:08:06"} +{"current_steps": 3417, "total_steps": 5627, "loss": 1.3777, "learning_rate": 1.362687249267888e-05, "epoch": 0.6072237771558043, "percentage": 60.73, "elapsed_time": "12:34:21", "remaining_time": "8:07:53"} +{"current_steps": 3418, "total_steps": 5627, "loss": 1.3719, "learning_rate": 1.361618114650049e-05, "epoch": 0.6074014838509041, "percentage": 60.74, "elapsed_time": "12:34:34", "remaining_time": "8:07:40"} +{"current_steps": 3419, "total_steps": 5627, "loss": 1.3328, "learning_rate": 1.3605491831134936e-05, "epoch": 0.6075791905460038, "percentage": 60.76, "elapsed_time": "12:34:47", "remaining_time": "8:07:26"} +{"current_steps": 3420, "total_steps": 5627, "loss": 1.3079, "learning_rate": 1.3594804549982667e-05, "epoch": 0.6077568972411036, "percentage": 60.78, "elapsed_time": "12:35:01", "remaining_time": "8:07:13"} +{"current_steps": 3421, "total_steps": 5627, "loss": 1.3463, "learning_rate": 1.358411930644354e-05, "epoch": 0.6079346039362032, "percentage": 60.8, "elapsed_time": "12:35:14", "remaining_time": "8:07:00"} +{"current_steps": 3422, "total_steps": 5627, "loss": 1.2918, "learning_rate": 1.3573436103916712e-05, "epoch": 0.608112310631303, "percentage": 60.81, "elapsed_time": "12:35:27", "remaining_time": "8:06:47"} +{"current_steps": 3423, "total_steps": 5627, "loss": 1.3216, "learning_rate": 1.3562754945800725e-05, "epoch": 0.6082900173264028, "percentage": 60.83, "elapsed_time": "12:35:40", "remaining_time": "8:06:33"} +{"current_steps": 3424, "total_steps": 5627, "loss": 1.3975, "learning_rate": 1.3552075835493433e-05, "epoch": 0.6084677240215025, "percentage": 60.85, "elapsed_time": "12:35:53", "remaining_time": "8:06:20"} +{"current_steps": 3425, "total_steps": 5627, "loss": 1.3285, "learning_rate": 1.3541398776392085e-05, "epoch": 0.6086454307166023, "percentage": 60.87, "elapsed_time": "12:36:06", "remaining_time": "8:06:07"} +{"current_steps": 3426, "total_steps": 5627, "loss": 1.3279, "learning_rate": 1.3530723771893248e-05, "epoch": 0.608823137411702, "percentage": 60.89, "elapsed_time": "12:36:20", "remaining_time": "8:05:54"} +{"current_steps": 3427, "total_steps": 5627, "loss": 1.3295, "learning_rate": 1.3520050825392839e-05, "epoch": 0.6090008441068018, "percentage": 60.9, "elapsed_time": "12:36:33", "remaining_time": "8:05:40"} +{"current_steps": 3428, "total_steps": 5627, "loss": 1.3774, "learning_rate": 1.350937994028612e-05, "epoch": 0.6091785508019014, "percentage": 60.92, "elapsed_time": "12:36:46", "remaining_time": "8:05:27"} +{"current_steps": 3429, "total_steps": 5627, "loss": 1.3388, "learning_rate": 1.34987111199677e-05, "epoch": 0.6093562574970012, "percentage": 60.94, "elapsed_time": "12:36:59", "remaining_time": "8:05:14"} +{"current_steps": 3430, "total_steps": 5627, "loss": 1.2819, "learning_rate": 1.348804436783154e-05, "epoch": 0.6095339641921009, "percentage": 60.96, "elapsed_time": "12:37:12", "remaining_time": "8:05:00"} +{"current_steps": 3431, "total_steps": 5627, "loss": 1.3184, "learning_rate": 1.347737968727093e-05, "epoch": 0.6097116708872007, "percentage": 60.97, "elapsed_time": "12:37:25", "remaining_time": "8:04:47"} +{"current_steps": 3432, "total_steps": 5627, "loss": 1.3336, "learning_rate": 1.3466717081678504e-05, "epoch": 0.6098893775823004, "percentage": 60.99, "elapsed_time": "12:37:39", "remaining_time": "8:04:34"} +{"current_steps": 3433, "total_steps": 5627, "loss": 1.3792, "learning_rate": 1.345605655444624e-05, "epoch": 0.6100670842774002, "percentage": 61.01, "elapsed_time": "12:37:52", "remaining_time": "8:04:20"} +{"current_steps": 3434, "total_steps": 5627, "loss": 1.3076, "learning_rate": 1.3445398108965443e-05, "epoch": 0.6102447909724998, "percentage": 61.03, "elapsed_time": "12:38:05", "remaining_time": "8:04:07"} +{"current_steps": 3435, "total_steps": 5627, "loss": 1.3561, "learning_rate": 1.3434741748626778e-05, "epoch": 0.6104224976675996, "percentage": 61.04, "elapsed_time": "12:38:18", "remaining_time": "8:03:54"} +{"current_steps": 3436, "total_steps": 5627, "loss": 1.3436, "learning_rate": 1.3424087476820228e-05, "epoch": 0.6106002043626994, "percentage": 61.06, "elapsed_time": "12:38:31", "remaining_time": "8:03:41"} +{"current_steps": 3437, "total_steps": 5627, "loss": 1.3442, "learning_rate": 1.341343529693512e-05, "epoch": 0.6107779110577991, "percentage": 61.08, "elapsed_time": "12:38:44", "remaining_time": "8:03:27"} +{"current_steps": 3438, "total_steps": 5627, "loss": 1.3531, "learning_rate": 1.3402785212360102e-05, "epoch": 0.6109556177528989, "percentage": 61.1, "elapsed_time": "12:38:57", "remaining_time": "8:03:14"} +{"current_steps": 3439, "total_steps": 5627, "loss": 1.3688, "learning_rate": 1.3392137226483179e-05, "epoch": 0.6111333244479986, "percentage": 61.12, "elapsed_time": "12:39:11", "remaining_time": "8:03:01"} +{"current_steps": 3440, "total_steps": 5627, "loss": 1.3323, "learning_rate": 1.3381491342691671e-05, "epoch": 0.6113110311430984, "percentage": 61.13, "elapsed_time": "12:39:24", "remaining_time": "8:02:47"} +{"current_steps": 3441, "total_steps": 5627, "loss": 1.2688, "learning_rate": 1.3370847564372238e-05, "epoch": 0.611488737838198, "percentage": 61.15, "elapsed_time": "12:39:37", "remaining_time": "8:02:34"} +{"current_steps": 3442, "total_steps": 5627, "loss": 1.3338, "learning_rate": 1.3360205894910858e-05, "epoch": 0.6116664445332978, "percentage": 61.17, "elapsed_time": "12:39:50", "remaining_time": "8:02:21"} +{"current_steps": 3443, "total_steps": 5627, "loss": 1.3463, "learning_rate": 1.3349566337692841e-05, "epoch": 0.6118441512283975, "percentage": 61.19, "elapsed_time": "12:40:04", "remaining_time": "8:02:08"} +{"current_steps": 3444, "total_steps": 5627, "loss": 1.3344, "learning_rate": 1.3338928896102847e-05, "epoch": 0.6120218579234973, "percentage": 61.2, "elapsed_time": "12:40:17", "remaining_time": "8:01:54"} +{"current_steps": 3445, "total_steps": 5627, "loss": 1.3096, "learning_rate": 1.3328293573524841e-05, "epoch": 0.612199564618597, "percentage": 61.22, "elapsed_time": "12:40:30", "remaining_time": "8:01:41"} +{"current_steps": 3446, "total_steps": 5627, "loss": 1.2987, "learning_rate": 1.3317660373342115e-05, "epoch": 0.6123772713136968, "percentage": 61.24, "elapsed_time": "12:40:43", "remaining_time": "8:01:28"} +{"current_steps": 3447, "total_steps": 5627, "loss": 1.2939, "learning_rate": 1.3307029298937288e-05, "epoch": 0.6125549780087964, "percentage": 61.26, "elapsed_time": "12:40:56", "remaining_time": "8:01:14"} +{"current_steps": 3448, "total_steps": 5627, "loss": 1.2773, "learning_rate": 1.3296400353692307e-05, "epoch": 0.6127326847038962, "percentage": 61.28, "elapsed_time": "12:41:09", "remaining_time": "8:01:01"} +{"current_steps": 3449, "total_steps": 5627, "loss": 1.3159, "learning_rate": 1.3285773540988443e-05, "epoch": 0.612910391398996, "percentage": 61.29, "elapsed_time": "12:41:22", "remaining_time": "8:00:48"} +{"current_steps": 3450, "total_steps": 5627, "loss": 1.29, "learning_rate": 1.3275148864206283e-05, "epoch": 0.6130880980940957, "percentage": 61.31, "elapsed_time": "12:41:36", "remaining_time": "8:00:34"} +{"current_steps": 3451, "total_steps": 5627, "loss": 1.3477, "learning_rate": 1.3264526326725735e-05, "epoch": 0.6132658047891955, "percentage": 61.33, "elapsed_time": "12:41:49", "remaining_time": "8:00:21"} +{"current_steps": 3452, "total_steps": 5627, "loss": 1.3075, "learning_rate": 1.3253905931926025e-05, "epoch": 0.6134435114842952, "percentage": 61.35, "elapsed_time": "12:42:02", "remaining_time": "8:00:08"} +{"current_steps": 3453, "total_steps": 5627, "loss": 1.3156, "learning_rate": 1.3243287683185708e-05, "epoch": 0.6136212181793949, "percentage": 61.36, "elapsed_time": "12:42:15", "remaining_time": "7:59:54"} +{"current_steps": 3454, "total_steps": 5627, "loss": 1.3046, "learning_rate": 1.3232671583882645e-05, "epoch": 0.6137989248744946, "percentage": 61.38, "elapsed_time": "12:42:28", "remaining_time": "7:59:41"} +{"current_steps": 3455, "total_steps": 5627, "loss": 1.3399, "learning_rate": 1.3222057637394016e-05, "epoch": 0.6139766315695944, "percentage": 61.4, "elapsed_time": "12:42:41", "remaining_time": "7:59:28"} +{"current_steps": 3456, "total_steps": 5627, "loss": 1.3578, "learning_rate": 1.3211445847096319e-05, "epoch": 0.6141543382646941, "percentage": 61.42, "elapsed_time": "12:42:54", "remaining_time": "7:59:15"} +{"current_steps": 3457, "total_steps": 5627, "loss": 1.3464, "learning_rate": 1.3200836216365357e-05, "epoch": 0.6143320449597939, "percentage": 61.44, "elapsed_time": "12:43:08", "remaining_time": "7:59:01"} +{"current_steps": 3458, "total_steps": 5627, "loss": 1.3056, "learning_rate": 1.3190228748576265e-05, "epoch": 0.6145097516548936, "percentage": 61.45, "elapsed_time": "12:43:21", "remaining_time": "7:58:48"} +{"current_steps": 3459, "total_steps": 5627, "loss": 1.3364, "learning_rate": 1.3179623447103466e-05, "epoch": 0.6146874583499934, "percentage": 61.47, "elapsed_time": "12:43:34", "remaining_time": "7:58:35"} +{"current_steps": 3460, "total_steps": 5627, "loss": 1.3175, "learning_rate": 1.316902031532072e-05, "epoch": 0.614865165045093, "percentage": 61.49, "elapsed_time": "12:43:47", "remaining_time": "7:58:21"} +{"current_steps": 3461, "total_steps": 5627, "loss": 1.3057, "learning_rate": 1.3158419356601069e-05, "epoch": 0.6150428717401928, "percentage": 61.51, "elapsed_time": "12:44:00", "remaining_time": "7:58:08"} +{"current_steps": 3462, "total_steps": 5627, "loss": 1.3079, "learning_rate": 1.3147820574316874e-05, "epoch": 0.6152205784352925, "percentage": 61.52, "elapsed_time": "12:44:14", "remaining_time": "7:57:55"} +{"current_steps": 3463, "total_steps": 5627, "loss": 1.3341, "learning_rate": 1.3137223971839823e-05, "epoch": 0.6153982851303923, "percentage": 61.54, "elapsed_time": "12:44:27", "remaining_time": "7:57:42"} +{"current_steps": 3464, "total_steps": 5627, "loss": 1.3385, "learning_rate": 1.3126629552540893e-05, "epoch": 0.615575991825492, "percentage": 61.56, "elapsed_time": "12:44:40", "remaining_time": "7:57:28"} +{"current_steps": 3465, "total_steps": 5627, "loss": 1.3055, "learning_rate": 1.3116037319790356e-05, "epoch": 0.6157536985205918, "percentage": 61.58, "elapsed_time": "12:44:53", "remaining_time": "7:57:15"} +{"current_steps": 3466, "total_steps": 5627, "loss": 1.325, "learning_rate": 1.3105447276957798e-05, "epoch": 0.6159314052156915, "percentage": 61.6, "elapsed_time": "12:45:06", "remaining_time": "7:57:02"} +{"current_steps": 3467, "total_steps": 5627, "loss": 1.3039, "learning_rate": 1.3094859427412132e-05, "epoch": 0.6161091119107912, "percentage": 61.61, "elapsed_time": "12:45:19", "remaining_time": "7:56:48"} +{"current_steps": 3468, "total_steps": 5627, "loss": 1.3468, "learning_rate": 1.3084273774521534e-05, "epoch": 0.616286818605891, "percentage": 61.63, "elapsed_time": "12:45:32", "remaining_time": "7:56:35"} +{"current_steps": 3469, "total_steps": 5627, "loss": 1.298, "learning_rate": 1.3073690321653505e-05, "epoch": 0.6164645253009907, "percentage": 61.65, "elapsed_time": "12:45:46", "remaining_time": "7:56:22"} +{"current_steps": 3470, "total_steps": 5627, "loss": 1.3061, "learning_rate": 1.3063109072174842e-05, "epoch": 0.6166422319960905, "percentage": 61.67, "elapsed_time": "12:45:59", "remaining_time": "7:56:08"} +{"current_steps": 3471, "total_steps": 5627, "loss": 1.3444, "learning_rate": 1.3052530029451628e-05, "epoch": 0.6168199386911902, "percentage": 61.68, "elapsed_time": "12:46:12", "remaining_time": "7:55:55"} +{"current_steps": 3472, "total_steps": 5627, "loss": 1.34, "learning_rate": 1.3041953196849276e-05, "epoch": 0.61699764538629, "percentage": 61.7, "elapsed_time": "12:46:25", "remaining_time": "7:55:42"} +{"current_steps": 3473, "total_steps": 5627, "loss": 1.3565, "learning_rate": 1.3031378577732459e-05, "epoch": 0.6171753520813896, "percentage": 61.72, "elapsed_time": "12:46:39", "remaining_time": "7:55:29"} +{"current_steps": 3474, "total_steps": 5627, "loss": 1.325, "learning_rate": 1.3020806175465168e-05, "epoch": 0.6173530587764894, "percentage": 61.74, "elapsed_time": "12:46:52", "remaining_time": "7:55:15"} +{"current_steps": 3475, "total_steps": 5627, "loss": 1.3226, "learning_rate": 1.3010235993410683e-05, "epoch": 0.6175307654715891, "percentage": 61.76, "elapsed_time": "12:47:05", "remaining_time": "7:55:02"} +{"current_steps": 3476, "total_steps": 5627, "loss": 1.3071, "learning_rate": 1.299966803493157e-05, "epoch": 0.6177084721666889, "percentage": 61.77, "elapsed_time": "12:47:18", "remaining_time": "7:54:49"} +{"current_steps": 3477, "total_steps": 5627, "loss": 1.3172, "learning_rate": 1.2989102303389708e-05, "epoch": 0.6178861788617886, "percentage": 61.79, "elapsed_time": "12:47:31", "remaining_time": "7:54:36"} +{"current_steps": 3478, "total_steps": 5627, "loss": 1.3087, "learning_rate": 1.2978538802146252e-05, "epoch": 0.6180638855568884, "percentage": 61.81, "elapsed_time": "12:47:45", "remaining_time": "7:54:22"} +{"current_steps": 3479, "total_steps": 5627, "loss": 1.3086, "learning_rate": 1.2967977534561648e-05, "epoch": 0.618241592251988, "percentage": 61.83, "elapsed_time": "12:47:58", "remaining_time": "7:54:09"} +{"current_steps": 3480, "total_steps": 5627, "loss": 1.3706, "learning_rate": 1.2957418503995625e-05, "epoch": 0.6184192989470878, "percentage": 61.84, "elapsed_time": "12:48:11", "remaining_time": "7:53:56"} +{"current_steps": 3481, "total_steps": 5627, "loss": 1.357, "learning_rate": 1.2946861713807222e-05, "epoch": 0.6185970056421876, "percentage": 61.86, "elapsed_time": "12:48:24", "remaining_time": "7:53:43"} +{"current_steps": 3482, "total_steps": 5627, "loss": 1.3206, "learning_rate": 1.2936307167354753e-05, "epoch": 0.6187747123372873, "percentage": 61.88, "elapsed_time": "12:48:37", "remaining_time": "7:53:29"} +{"current_steps": 3483, "total_steps": 5627, "loss": 1.3333, "learning_rate": 1.292575486799581e-05, "epoch": 0.6189524190323871, "percentage": 61.9, "elapsed_time": "12:48:51", "remaining_time": "7:53:16"} +{"current_steps": 3484, "total_steps": 5627, "loss": 1.3479, "learning_rate": 1.291520481908728e-05, "epoch": 0.6191301257274868, "percentage": 61.92, "elapsed_time": "12:49:04", "remaining_time": "7:53:03"} +{"current_steps": 3485, "total_steps": 5627, "loss": 1.3139, "learning_rate": 1.2904657023985323e-05, "epoch": 0.6193078324225865, "percentage": 61.93, "elapsed_time": "12:49:17", "remaining_time": "7:52:49"} +{"current_steps": 3486, "total_steps": 5627, "loss": 1.3164, "learning_rate": 1.2894111486045416e-05, "epoch": 0.6194855391176862, "percentage": 61.95, "elapsed_time": "12:49:30", "remaining_time": "7:52:36"} +{"current_steps": 3487, "total_steps": 5627, "loss": 1.3021, "learning_rate": 1.288356820862227e-05, "epoch": 0.619663245812786, "percentage": 61.97, "elapsed_time": "12:49:43", "remaining_time": "7:52:23"} +{"current_steps": 3488, "total_steps": 5627, "loss": 1.3278, "learning_rate": 1.287302719506991e-05, "epoch": 0.6198409525078857, "percentage": 61.99, "elapsed_time": "12:49:57", "remaining_time": "7:52:10"} +{"current_steps": 3489, "total_steps": 5627, "loss": 1.352, "learning_rate": 1.2862488448741623e-05, "epoch": 0.6200186592029855, "percentage": 62.0, "elapsed_time": "12:50:10", "remaining_time": "7:51:56"} +{"current_steps": 3490, "total_steps": 5627, "loss": 1.2896, "learning_rate": 1.2851951972989988e-05, "epoch": 0.6201963658980852, "percentage": 62.02, "elapsed_time": "12:50:23", "remaining_time": "7:51:43"} +{"current_steps": 3491, "total_steps": 5627, "loss": 1.3355, "learning_rate": 1.284141777116686e-05, "epoch": 0.620374072593185, "percentage": 62.04, "elapsed_time": "12:50:36", "remaining_time": "7:51:30"} +{"current_steps": 3492, "total_steps": 5627, "loss": 1.345, "learning_rate": 1.283088584662336e-05, "epoch": 0.6205517792882846, "percentage": 62.06, "elapsed_time": "12:50:49", "remaining_time": "7:51:16"} +{"current_steps": 3493, "total_steps": 5627, "loss": 1.3406, "learning_rate": 1.2820356202709893e-05, "epoch": 0.6207294859833844, "percentage": 62.08, "elapsed_time": "12:51:02", "remaining_time": "7:51:03"} +{"current_steps": 3494, "total_steps": 5627, "loss": 1.3666, "learning_rate": 1.2809828842776135e-05, "epoch": 0.6209071926784842, "percentage": 62.09, "elapsed_time": "12:51:16", "remaining_time": "7:50:50"} +{"current_steps": 3495, "total_steps": 5627, "loss": 1.3024, "learning_rate": 1.2799303770171043e-05, "epoch": 0.6210848993735839, "percentage": 62.11, "elapsed_time": "12:51:29", "remaining_time": "7:50:37"} +{"current_steps": 3496, "total_steps": 5627, "loss": 1.3282, "learning_rate": 1.2788780988242837e-05, "epoch": 0.6212626060686837, "percentage": 62.13, "elapsed_time": "12:51:42", "remaining_time": "7:50:23"} +{"current_steps": 3497, "total_steps": 5627, "loss": 1.2872, "learning_rate": 1.2778260500339013e-05, "epoch": 0.6214403127637834, "percentage": 62.15, "elapsed_time": "12:51:55", "remaining_time": "7:50:10"} +{"current_steps": 3498, "total_steps": 5627, "loss": 1.3256, "learning_rate": 1.2767742309806335e-05, "epoch": 0.6216180194588831, "percentage": 62.16, "elapsed_time": "12:52:08", "remaining_time": "7:49:57"} +{"current_steps": 3499, "total_steps": 5627, "loss": 1.3038, "learning_rate": 1.275722641999083e-05, "epoch": 0.6217957261539828, "percentage": 62.18, "elapsed_time": "12:52:21", "remaining_time": "7:49:43"} +{"current_steps": 3500, "total_steps": 5627, "loss": 1.3362, "learning_rate": 1.274671283423781e-05, "epoch": 0.6219734328490826, "percentage": 62.2, "elapsed_time": "12:52:35", "remaining_time": "7:49:30"} +{"current_steps": 3501, "total_steps": 5627, "loss": 1.3577, "learning_rate": 1.273620155589185e-05, "epoch": 0.6221511395441823, "percentage": 62.22, "elapsed_time": "12:52:48", "remaining_time": "7:49:17"} +{"current_steps": 3502, "total_steps": 5627, "loss": 1.319, "learning_rate": 1.2725692588296768e-05, "epoch": 0.6223288462392821, "percentage": 62.24, "elapsed_time": "12:53:01", "remaining_time": "7:49:03"} +{"current_steps": 3503, "total_steps": 5627, "loss": 1.3025, "learning_rate": 1.2715185934795678e-05, "epoch": 0.6225065529343818, "percentage": 62.25, "elapsed_time": "12:53:14", "remaining_time": "7:48:50"} +{"current_steps": 3504, "total_steps": 5627, "loss": 1.3418, "learning_rate": 1.2704681598730933e-05, "epoch": 0.6226842596294816, "percentage": 62.27, "elapsed_time": "12:53:27", "remaining_time": "7:48:37"} +{"current_steps": 3505, "total_steps": 5627, "loss": 1.3492, "learning_rate": 1.269417958344417e-05, "epoch": 0.6228619663245812, "percentage": 62.29, "elapsed_time": "12:53:40", "remaining_time": "7:48:24"} +{"current_steps": 3506, "total_steps": 5627, "loss": 1.3248, "learning_rate": 1.2683679892276275e-05, "epoch": 0.623039673019681, "percentage": 62.31, "elapsed_time": "12:53:54", "remaining_time": "7:48:10"} +{"current_steps": 3507, "total_steps": 5627, "loss": 1.2803, "learning_rate": 1.2673182528567394e-05, "epoch": 0.6232173797147808, "percentage": 62.32, "elapsed_time": "12:54:07", "remaining_time": "7:47:57"} +{"current_steps": 3508, "total_steps": 5627, "loss": 1.3828, "learning_rate": 1.2662687495656934e-05, "epoch": 0.6233950864098805, "percentage": 62.34, "elapsed_time": "12:54:20", "remaining_time": "7:47:44"} +{"current_steps": 3509, "total_steps": 5627, "loss": 1.3314, "learning_rate": 1.265219479688357e-05, "epoch": 0.6235727931049803, "percentage": 62.36, "elapsed_time": "12:54:33", "remaining_time": "7:47:31"} +{"current_steps": 3510, "total_steps": 5627, "loss": 1.377, "learning_rate": 1.2641704435585225e-05, "epoch": 0.62375049980008, "percentage": 62.38, "elapsed_time": "12:54:46", "remaining_time": "7:47:17"} +{"current_steps": 3511, "total_steps": 5627, "loss": 1.3184, "learning_rate": 1.2631216415099074e-05, "epoch": 0.6239282064951797, "percentage": 62.4, "elapsed_time": "12:54:59", "remaining_time": "7:47:04"} +{"current_steps": 3512, "total_steps": 5627, "loss": 1.32, "learning_rate": 1.262073073876156e-05, "epoch": 0.6241059131902794, "percentage": 62.41, "elapsed_time": "12:55:13", "remaining_time": "7:46:51"} +{"current_steps": 3513, "total_steps": 5627, "loss": 1.3026, "learning_rate": 1.2610247409908368e-05, "epoch": 0.6242836198853792, "percentage": 62.43, "elapsed_time": "12:55:26", "remaining_time": "7:46:37"} +{"current_steps": 3514, "total_steps": 5627, "loss": 1.3319, "learning_rate": 1.2599766431874447e-05, "epoch": 0.6244613265804789, "percentage": 62.45, "elapsed_time": "12:55:39", "remaining_time": "7:46:24"} +{"current_steps": 3515, "total_steps": 5627, "loss": 1.3028, "learning_rate": 1.2589287807993994e-05, "epoch": 0.6246390332755787, "percentage": 62.47, "elapsed_time": "12:55:52", "remaining_time": "7:46:11"} +{"current_steps": 3516, "total_steps": 5627, "loss": 1.3313, "learning_rate": 1.2578811541600455e-05, "epoch": 0.6248167399706784, "percentage": 62.48, "elapsed_time": "12:56:05", "remaining_time": "7:45:58"} +{"current_steps": 3517, "total_steps": 5627, "loss": 1.3269, "learning_rate": 1.2568337636026526e-05, "epoch": 0.6249944466657781, "percentage": 62.5, "elapsed_time": "12:56:19", "remaining_time": "7:45:44"} +{"current_steps": 3518, "total_steps": 5627, "loss": 1.3519, "learning_rate": 1.2557866094604147e-05, "epoch": 0.6251721533608778, "percentage": 62.52, "elapsed_time": "12:56:32", "remaining_time": "7:45:31"} +{"current_steps": 3519, "total_steps": 5627, "loss": 1.3183, "learning_rate": 1.2547396920664524e-05, "epoch": 0.6253498600559776, "percentage": 62.54, "elapsed_time": "12:56:45", "remaining_time": "7:45:18"} +{"current_steps": 3520, "total_steps": 5627, "loss": 1.3282, "learning_rate": 1.2536930117538097e-05, "epoch": 0.6255275667510773, "percentage": 62.56, "elapsed_time": "12:56:58", "remaining_time": "7:45:05"} +{"current_steps": 3521, "total_steps": 5627, "loss": 1.2847, "learning_rate": 1.2526465688554543e-05, "epoch": 0.6257052734461771, "percentage": 62.57, "elapsed_time": "12:57:11", "remaining_time": "7:44:51"} +{"current_steps": 3522, "total_steps": 5627, "loss": 1.3364, "learning_rate": 1.2516003637042795e-05, "epoch": 0.6258829801412769, "percentage": 62.59, "elapsed_time": "12:57:24", "remaining_time": "7:44:38"} +{"current_steps": 3523, "total_steps": 5627, "loss": 1.3096, "learning_rate": 1.2505543966331045e-05, "epoch": 0.6260606868363766, "percentage": 62.61, "elapsed_time": "12:57:38", "remaining_time": "7:44:25"} +{"current_steps": 3524, "total_steps": 5627, "loss": 1.3247, "learning_rate": 1.2495086679746693e-05, "epoch": 0.6262383935314763, "percentage": 62.63, "elapsed_time": "12:57:51", "remaining_time": "7:44:11"} +{"current_steps": 3525, "total_steps": 5627, "loss": 1.2967, "learning_rate": 1.2484631780616405e-05, "epoch": 0.626416100226576, "percentage": 62.64, "elapsed_time": "12:58:04", "remaining_time": "7:43:58"} +{"current_steps": 3526, "total_steps": 5627, "loss": 1.316, "learning_rate": 1.247417927226608e-05, "epoch": 0.6265938069216758, "percentage": 62.66, "elapsed_time": "12:58:17", "remaining_time": "7:43:45"} +{"current_steps": 3527, "total_steps": 5627, "loss": 1.3212, "learning_rate": 1.2463729158020854e-05, "epoch": 0.6267715136167755, "percentage": 62.68, "elapsed_time": "12:58:30", "remaining_time": "7:43:31"} +{"current_steps": 3528, "total_steps": 5627, "loss": 1.2841, "learning_rate": 1.2453281441205115e-05, "epoch": 0.6269492203118753, "percentage": 62.7, "elapsed_time": "12:58:44", "remaining_time": "7:43:18"} +{"current_steps": 3529, "total_steps": 5627, "loss": 1.3029, "learning_rate": 1.2442836125142468e-05, "epoch": 0.627126927006975, "percentage": 62.72, "elapsed_time": "12:58:57", "remaining_time": "7:43:05"} +{"current_steps": 3530, "total_steps": 5627, "loss": 1.3334, "learning_rate": 1.243239321315577e-05, "epoch": 0.6273046337020747, "percentage": 62.73, "elapsed_time": "12:59:10", "remaining_time": "7:42:52"} +{"current_steps": 3531, "total_steps": 5627, "loss": 1.3481, "learning_rate": 1.2421952708567107e-05, "epoch": 0.6274823403971744, "percentage": 62.75, "elapsed_time": "12:59:23", "remaining_time": "7:42:38"} +{"current_steps": 3532, "total_steps": 5627, "loss": 1.3566, "learning_rate": 1.2411514614697798e-05, "epoch": 0.6276600470922742, "percentage": 62.77, "elapsed_time": "12:59:36", "remaining_time": "7:42:25"} +{"current_steps": 3533, "total_steps": 5627, "loss": 1.3486, "learning_rate": 1.2401078934868397e-05, "epoch": 0.6278377537873739, "percentage": 62.79, "elapsed_time": "12:59:49", "remaining_time": "7:42:12"} +{"current_steps": 3534, "total_steps": 5627, "loss": 1.3646, "learning_rate": 1.2390645672398693e-05, "epoch": 0.6280154604824737, "percentage": 62.8, "elapsed_time": "13:00:02", "remaining_time": "7:41:58"} +{"current_steps": 3535, "total_steps": 5627, "loss": 1.3184, "learning_rate": 1.2380214830607705e-05, "epoch": 0.6281931671775735, "percentage": 62.82, "elapsed_time": "13:00:16", "remaining_time": "7:41:45"} +{"current_steps": 3536, "total_steps": 5627, "loss": 1.3155, "learning_rate": 1.236978641281366e-05, "epoch": 0.6283708738726732, "percentage": 62.84, "elapsed_time": "13:00:29", "remaining_time": "7:41:32"} +{"current_steps": 3537, "total_steps": 5627, "loss": 1.3026, "learning_rate": 1.2359360422334064e-05, "epoch": 0.6285485805677729, "percentage": 62.86, "elapsed_time": "13:00:42", "remaining_time": "7:41:19"} +{"current_steps": 3538, "total_steps": 5627, "loss": 1.2885, "learning_rate": 1.2348936862485603e-05, "epoch": 0.6287262872628726, "percentage": 62.88, "elapsed_time": "13:00:55", "remaining_time": "7:41:05"} +{"current_steps": 3539, "total_steps": 5627, "loss": 1.3149, "learning_rate": 1.2338515736584213e-05, "epoch": 0.6289039939579724, "percentage": 62.89, "elapsed_time": "13:01:08", "remaining_time": "7:40:52"} +{"current_steps": 3540, "total_steps": 5627, "loss": 1.3082, "learning_rate": 1.2328097047945046e-05, "epoch": 0.6290817006530721, "percentage": 62.91, "elapsed_time": "13:01:22", "remaining_time": "7:40:39"} +{"current_steps": 3541, "total_steps": 5627, "loss": 1.3089, "learning_rate": 1.2317680799882478e-05, "epoch": 0.6292594073481719, "percentage": 62.93, "elapsed_time": "13:01:35", "remaining_time": "7:40:26"} +{"current_steps": 3542, "total_steps": 5627, "loss": 1.3436, "learning_rate": 1.230726699571013e-05, "epoch": 0.6294371140432716, "percentage": 62.95, "elapsed_time": "13:01:48", "remaining_time": "7:40:12"} +{"current_steps": 3543, "total_steps": 5627, "loss": 1.3339, "learning_rate": 1.2296855638740816e-05, "epoch": 0.6296148207383713, "percentage": 62.96, "elapsed_time": "13:02:01", "remaining_time": "7:39:59"} +{"current_steps": 3544, "total_steps": 5627, "loss": 1.334, "learning_rate": 1.2286446732286587e-05, "epoch": 0.629792527433471, "percentage": 62.98, "elapsed_time": "13:02:14", "remaining_time": "7:39:46"} +{"current_steps": 3545, "total_steps": 5627, "loss": 1.3459, "learning_rate": 1.2276040279658714e-05, "epoch": 0.6299702341285708, "percentage": 63.0, "elapsed_time": "13:02:28", "remaining_time": "7:39:32"} +{"current_steps": 3546, "total_steps": 5627, "loss": 1.3039, "learning_rate": 1.2265636284167677e-05, "epoch": 0.6301479408236705, "percentage": 63.02, "elapsed_time": "13:02:41", "remaining_time": "7:39:19"} +{"current_steps": 3547, "total_steps": 5627, "loss": 1.3402, "learning_rate": 1.2255234749123195e-05, "epoch": 0.6303256475187703, "percentage": 63.04, "elapsed_time": "13:02:54", "remaining_time": "7:39:06"} +{"current_steps": 3548, "total_steps": 5627, "loss": 1.3545, "learning_rate": 1.2244835677834183e-05, "epoch": 0.63050335421387, "percentage": 63.05, "elapsed_time": "13:03:07", "remaining_time": "7:38:53"} +{"current_steps": 3549, "total_steps": 5627, "loss": 1.3279, "learning_rate": 1.223443907360879e-05, "epoch": 0.6306810609089697, "percentage": 63.07, "elapsed_time": "13:03:20", "remaining_time": "7:38:39"} +{"current_steps": 3550, "total_steps": 5627, "loss": 1.366, "learning_rate": 1.2224044939754358e-05, "epoch": 0.6308587676040694, "percentage": 63.09, "elapsed_time": "13:03:34", "remaining_time": "7:38:26"} +{"current_steps": 3551, "total_steps": 5627, "loss": 1.3329, "learning_rate": 1.2213653279577469e-05, "epoch": 0.6310364742991692, "percentage": 63.11, "elapsed_time": "13:03:47", "remaining_time": "7:38:13"} +{"current_steps": 3552, "total_steps": 5627, "loss": 1.3111, "learning_rate": 1.22032640963839e-05, "epoch": 0.631214180994269, "percentage": 63.12, "elapsed_time": "13:04:00", "remaining_time": "7:38:00"} +{"current_steps": 3553, "total_steps": 5627, "loss": 1.3258, "learning_rate": 1.2192877393478646e-05, "epoch": 0.6313918876893687, "percentage": 63.14, "elapsed_time": "13:04:13", "remaining_time": "7:37:46"} +{"current_steps": 3554, "total_steps": 5627, "loss": 1.263, "learning_rate": 1.2182493174165917e-05, "epoch": 0.6315695943844685, "percentage": 63.16, "elapsed_time": "13:04:26", "remaining_time": "7:37:33"} +{"current_steps": 3555, "total_steps": 5627, "loss": 1.3474, "learning_rate": 1.217211144174911e-05, "epoch": 0.6317473010795682, "percentage": 63.18, "elapsed_time": "13:04:40", "remaining_time": "7:37:20"} +{"current_steps": 3556, "total_steps": 5627, "loss": 1.2988, "learning_rate": 1.2161732199530874e-05, "epoch": 0.6319250077746679, "percentage": 63.2, "elapsed_time": "13:04:53", "remaining_time": "7:37:06"} +{"current_steps": 3557, "total_steps": 5627, "loss": 1.298, "learning_rate": 1.2151355450813032e-05, "epoch": 0.6321027144697676, "percentage": 63.21, "elapsed_time": "13:05:06", "remaining_time": "7:36:53"} +{"current_steps": 3558, "total_steps": 5627, "loss": 1.3322, "learning_rate": 1.2140981198896622e-05, "epoch": 0.6322804211648674, "percentage": 63.23, "elapsed_time": "13:05:19", "remaining_time": "7:36:40"} +{"current_steps": 3559, "total_steps": 5627, "loss": 1.2805, "learning_rate": 1.2130609447081887e-05, "epoch": 0.6324581278599671, "percentage": 63.25, "elapsed_time": "13:05:32", "remaining_time": "7:36:27"} +{"current_steps": 3560, "total_steps": 5627, "loss": 1.2838, "learning_rate": 1.2120240198668267e-05, "epoch": 0.6326358345550669, "percentage": 63.27, "elapsed_time": "13:05:46", "remaining_time": "7:36:13"} +{"current_steps": 3561, "total_steps": 5627, "loss": 1.328, "learning_rate": 1.2109873456954438e-05, "epoch": 0.6328135412501666, "percentage": 63.28, "elapsed_time": "13:05:59", "remaining_time": "7:36:00"} +{"current_steps": 3562, "total_steps": 5627, "loss": 1.3194, "learning_rate": 1.2099509225238242e-05, "epoch": 0.6329912479452663, "percentage": 63.3, "elapsed_time": "13:06:12", "remaining_time": "7:35:47"} +{"current_steps": 3563, "total_steps": 5627, "loss": 1.3296, "learning_rate": 1.2089147506816732e-05, "epoch": 0.633168954640366, "percentage": 63.32, "elapsed_time": "13:06:25", "remaining_time": "7:35:34"} +{"current_steps": 3564, "total_steps": 5627, "loss": 1.3238, "learning_rate": 1.2078788304986168e-05, "epoch": 0.6333466613354658, "percentage": 63.34, "elapsed_time": "13:06:38", "remaining_time": "7:35:20"} +{"current_steps": 3565, "total_steps": 5627, "loss": 1.338, "learning_rate": 1.2068431623042014e-05, "epoch": 0.6335243680305656, "percentage": 63.36, "elapsed_time": "13:06:52", "remaining_time": "7:35:07"} +{"current_steps": 3566, "total_steps": 5627, "loss": 1.3636, "learning_rate": 1.205807746427892e-05, "epoch": 0.6337020747256653, "percentage": 63.37, "elapsed_time": "13:07:05", "remaining_time": "7:34:54"} +{"current_steps": 3567, "total_steps": 5627, "loss": 1.3387, "learning_rate": 1.2047725831990741e-05, "epoch": 0.6338797814207651, "percentage": 63.39, "elapsed_time": "13:07:18", "remaining_time": "7:34:40"} +{"current_steps": 3568, "total_steps": 5627, "loss": 1.2514, "learning_rate": 1.2037376729470522e-05, "epoch": 0.6340574881158648, "percentage": 63.41, "elapsed_time": "13:07:31", "remaining_time": "7:34:27"} +{"current_steps": 3569, "total_steps": 5627, "loss": 1.3005, "learning_rate": 1.2027030160010504e-05, "epoch": 0.6342351948109645, "percentage": 63.43, "elapsed_time": "13:07:44", "remaining_time": "7:34:14"} +{"current_steps": 3570, "total_steps": 5627, "loss": 1.3292, "learning_rate": 1.2016686126902137e-05, "epoch": 0.6344129015060642, "percentage": 63.44, "elapsed_time": "13:07:57", "remaining_time": "7:34:01"} +{"current_steps": 3571, "total_steps": 5627, "loss": 1.3583, "learning_rate": 1.2006344633436045e-05, "epoch": 0.634590608201164, "percentage": 63.46, "elapsed_time": "13:08:11", "remaining_time": "7:33:47"} +{"current_steps": 3572, "total_steps": 5627, "loss": 1.3536, "learning_rate": 1.1996005682902054e-05, "epoch": 0.6347683148962637, "percentage": 63.48, "elapsed_time": "13:08:24", "remaining_time": "7:33:34"} +{"current_steps": 3573, "total_steps": 5627, "loss": 1.3127, "learning_rate": 1.198566927858918e-05, "epoch": 0.6349460215913635, "percentage": 63.5, "elapsed_time": "13:08:37", "remaining_time": "7:33:21"} +{"current_steps": 3574, "total_steps": 5627, "loss": 1.3504, "learning_rate": 1.1975335423785613e-05, "epoch": 0.6351237282864632, "percentage": 63.52, "elapsed_time": "13:08:50", "remaining_time": "7:33:07"} +{"current_steps": 3575, "total_steps": 5627, "loss": 1.2733, "learning_rate": 1.1965004121778768e-05, "epoch": 0.6353014349815629, "percentage": 63.53, "elapsed_time": "13:09:03", "remaining_time": "7:32:54"} +{"current_steps": 3576, "total_steps": 5627, "loss": 1.3071, "learning_rate": 1.1954675375855216e-05, "epoch": 0.6354791416766626, "percentage": 63.55, "elapsed_time": "13:09:17", "remaining_time": "7:32:41"} +{"current_steps": 3577, "total_steps": 5627, "loss": 1.329, "learning_rate": 1.1944349189300726e-05, "epoch": 0.6356568483717624, "percentage": 63.57, "elapsed_time": "13:09:30", "remaining_time": "7:32:28"} +{"current_steps": 3578, "total_steps": 5627, "loss": 1.3075, "learning_rate": 1.1934025565400242e-05, "epoch": 0.6358345550668622, "percentage": 63.59, "elapsed_time": "13:09:43", "remaining_time": "7:32:14"} +{"current_steps": 3579, "total_steps": 5627, "loss": 1.281, "learning_rate": 1.1923704507437921e-05, "epoch": 0.6360122617619619, "percentage": 63.6, "elapsed_time": "13:09:56", "remaining_time": "7:32:01"} +{"current_steps": 3580, "total_steps": 5627, "loss": 1.3183, "learning_rate": 1.1913386018697084e-05, "epoch": 0.6361899684570617, "percentage": 63.62, "elapsed_time": "13:10:09", "remaining_time": "7:31:48"} +{"current_steps": 3581, "total_steps": 5627, "loss": 1.3362, "learning_rate": 1.1903070102460225e-05, "epoch": 0.6363676751521613, "percentage": 63.64, "elapsed_time": "13:10:22", "remaining_time": "7:31:34"} +{"current_steps": 3582, "total_steps": 5627, "loss": 1.3697, "learning_rate": 1.1892756762009037e-05, "epoch": 0.6365453818472611, "percentage": 63.66, "elapsed_time": "13:10:35", "remaining_time": "7:31:21"} +{"current_steps": 3583, "total_steps": 5627, "loss": 1.3473, "learning_rate": 1.1882446000624381e-05, "epoch": 0.6367230885423608, "percentage": 63.68, "elapsed_time": "13:10:49", "remaining_time": "7:31:08"} +{"current_steps": 3584, "total_steps": 5627, "loss": 1.2832, "learning_rate": 1.1872137821586313e-05, "epoch": 0.6369007952374606, "percentage": 63.69, "elapsed_time": "13:11:02", "remaining_time": "7:30:55"} +{"current_steps": 3585, "total_steps": 5627, "loss": 1.3224, "learning_rate": 1.1861832228174057e-05, "epoch": 0.6370785019325603, "percentage": 63.71, "elapsed_time": "13:11:15", "remaining_time": "7:30:41"} +{"current_steps": 3586, "total_steps": 5627, "loss": 1.2834, "learning_rate": 1.1851529223666013e-05, "epoch": 0.6372562086276601, "percentage": 63.73, "elapsed_time": "13:11:28", "remaining_time": "7:30:28"} +{"current_steps": 3587, "total_steps": 5627, "loss": 1.36, "learning_rate": 1.1841228811339764e-05, "epoch": 0.6374339153227598, "percentage": 63.75, "elapsed_time": "13:11:41", "remaining_time": "7:30:15"} +{"current_steps": 3588, "total_steps": 5627, "loss": 1.3324, "learning_rate": 1.1830930994472057e-05, "epoch": 0.6376116220178595, "percentage": 63.76, "elapsed_time": "13:11:54", "remaining_time": "7:30:01"} +{"current_steps": 3589, "total_steps": 5627, "loss": 1.3193, "learning_rate": 1.182063577633883e-05, "epoch": 0.6377893287129592, "percentage": 63.78, "elapsed_time": "13:12:08", "remaining_time": "7:29:48"} +{"current_steps": 3590, "total_steps": 5627, "loss": 1.3446, "learning_rate": 1.1810343160215183e-05, "epoch": 0.637967035408059, "percentage": 63.8, "elapsed_time": "13:12:21", "remaining_time": "7:29:35"} +{"current_steps": 3591, "total_steps": 5627, "loss": 1.3519, "learning_rate": 1.1800053149375392e-05, "epoch": 0.6381447421031587, "percentage": 63.82, "elapsed_time": "13:12:34", "remaining_time": "7:29:22"} +{"current_steps": 3592, "total_steps": 5627, "loss": 1.305, "learning_rate": 1.1789765747092896e-05, "epoch": 0.6383224487982585, "percentage": 63.84, "elapsed_time": "13:12:47", "remaining_time": "7:29:08"} +{"current_steps": 3593, "total_steps": 5627, "loss": 1.3334, "learning_rate": 1.1779480956640322e-05, "epoch": 0.6385001554933583, "percentage": 63.85, "elapsed_time": "13:13:00", "remaining_time": "7:28:55"} +{"current_steps": 3594, "total_steps": 5627, "loss": 1.318, "learning_rate": 1.1769198781289445e-05, "epoch": 0.6386778621884579, "percentage": 63.87, "elapsed_time": "13:13:14", "remaining_time": "7:28:42"} +{"current_steps": 3595, "total_steps": 5627, "loss": 1.3127, "learning_rate": 1.175891922431123e-05, "epoch": 0.6388555688835577, "percentage": 63.89, "elapsed_time": "13:13:27", "remaining_time": "7:28:29"} +{"current_steps": 3596, "total_steps": 5627, "loss": 1.3135, "learning_rate": 1.1748642288975786e-05, "epoch": 0.6390332755786574, "percentage": 63.91, "elapsed_time": "13:13:40", "remaining_time": "7:28:15"} +{"current_steps": 3597, "total_steps": 5627, "loss": 1.3278, "learning_rate": 1.1738367978552394e-05, "epoch": 0.6392109822737572, "percentage": 63.92, "elapsed_time": "13:13:53", "remaining_time": "7:28:02"} +{"current_steps": 3598, "total_steps": 5627, "loss": 1.3195, "learning_rate": 1.1728096296309528e-05, "epoch": 0.6393886889688569, "percentage": 63.94, "elapsed_time": "13:14:07", "remaining_time": "7:27:49"} +{"current_steps": 3599, "total_steps": 5627, "loss": 1.346, "learning_rate": 1.1717827245514787e-05, "epoch": 0.6395663956639567, "percentage": 63.96, "elapsed_time": "13:14:20", "remaining_time": "7:27:36"} +{"current_steps": 3600, "total_steps": 5627, "loss": 1.3143, "learning_rate": 1.1707560829434952e-05, "epoch": 0.6397441023590564, "percentage": 63.98, "elapsed_time": "13:14:33", "remaining_time": "7:27:22"} +{"current_steps": 3601, "total_steps": 5627, "loss": 1.3037, "learning_rate": 1.1697297051335962e-05, "epoch": 0.6399218090541561, "percentage": 64.0, "elapsed_time": "13:15:03", "remaining_time": "7:27:18"} +{"current_steps": 3602, "total_steps": 5627, "loss": 1.3098, "learning_rate": 1.1687035914482919e-05, "epoch": 0.6400995157492558, "percentage": 64.01, "elapsed_time": "13:15:16", "remaining_time": "7:27:05"} +{"current_steps": 3603, "total_steps": 5627, "loss": 1.3009, "learning_rate": 1.1676777422140079e-05, "epoch": 0.6402772224443556, "percentage": 64.03, "elapsed_time": "13:15:29", "remaining_time": "7:26:52"} +{"current_steps": 3604, "total_steps": 5627, "loss": 1.3508, "learning_rate": 1.1666521577570875e-05, "epoch": 0.6404549291394553, "percentage": 64.05, "elapsed_time": "13:15:42", "remaining_time": "7:26:38"} +{"current_steps": 3605, "total_steps": 5627, "loss": 1.3194, "learning_rate": 1.165626838403788e-05, "epoch": 0.6406326358345551, "percentage": 64.07, "elapsed_time": "13:15:55", "remaining_time": "7:26:25"} +{"current_steps": 3606, "total_steps": 5627, "loss": 1.3343, "learning_rate": 1.1646017844802818e-05, "epoch": 0.6408103425296549, "percentage": 64.08, "elapsed_time": "13:16:09", "remaining_time": "7:26:12"} +{"current_steps": 3607, "total_steps": 5627, "loss": 1.3319, "learning_rate": 1.1635769963126573e-05, "epoch": 0.6409880492247545, "percentage": 64.1, "elapsed_time": "13:16:22", "remaining_time": "7:25:59"} +{"current_steps": 3608, "total_steps": 5627, "loss": 1.3104, "learning_rate": 1.1625524742269207e-05, "epoch": 0.6411657559198543, "percentage": 64.12, "elapsed_time": "13:16:35", "remaining_time": "7:25:45"} +{"current_steps": 3609, "total_steps": 5627, "loss": 1.3265, "learning_rate": 1.1615282185489912e-05, "epoch": 0.641343462614954, "percentage": 64.14, "elapsed_time": "13:16:48", "remaining_time": "7:25:32"} +{"current_steps": 3610, "total_steps": 5627, "loss": 1.3115, "learning_rate": 1.1605042296047034e-05, "epoch": 0.6415211693100538, "percentage": 64.15, "elapsed_time": "13:17:01", "remaining_time": "7:25:19"} +{"current_steps": 3611, "total_steps": 5627, "loss": 1.2955, "learning_rate": 1.1594805077198074e-05, "epoch": 0.6416988760051535, "percentage": 64.17, "elapsed_time": "13:17:15", "remaining_time": "7:25:06"} +{"current_steps": 3612, "total_steps": 5627, "loss": 1.3931, "learning_rate": 1.1584570532199688e-05, "epoch": 0.6418765827002533, "percentage": 64.19, "elapsed_time": "13:17:28", "remaining_time": "7:24:52"} +{"current_steps": 3613, "total_steps": 5627, "loss": 1.2869, "learning_rate": 1.1574338664307674e-05, "epoch": 0.6420542893953529, "percentage": 64.21, "elapsed_time": "13:17:41", "remaining_time": "7:24:39"} +{"current_steps": 3614, "total_steps": 5627, "loss": 1.3223, "learning_rate": 1.1564109476776983e-05, "epoch": 0.6422319960904527, "percentage": 64.23, "elapsed_time": "13:17:54", "remaining_time": "7:24:26"} +{"current_steps": 3615, "total_steps": 5627, "loss": 1.3258, "learning_rate": 1.155388297286171e-05, "epoch": 0.6424097027855524, "percentage": 64.24, "elapsed_time": "13:18:07", "remaining_time": "7:24:12"} +{"current_steps": 3616, "total_steps": 5627, "loss": 1.3455, "learning_rate": 1.1543659155815092e-05, "epoch": 0.6425874094806522, "percentage": 64.26, "elapsed_time": "13:18:20", "remaining_time": "7:23:59"} +{"current_steps": 3617, "total_steps": 5627, "loss": 1.3422, "learning_rate": 1.1533438028889537e-05, "epoch": 0.6427651161757519, "percentage": 64.28, "elapsed_time": "13:18:34", "remaining_time": "7:23:46"} +{"current_steps": 3618, "total_steps": 5627, "loss": 1.3298, "learning_rate": 1.1523219595336562e-05, "epoch": 0.6429428228708517, "percentage": 64.3, "elapsed_time": "13:18:47", "remaining_time": "7:23:33"} +{"current_steps": 3619, "total_steps": 5627, "loss": 1.2817, "learning_rate": 1.1513003858406848e-05, "epoch": 0.6431205295659514, "percentage": 64.31, "elapsed_time": "13:19:00", "remaining_time": "7:23:19"} +{"current_steps": 3620, "total_steps": 5627, "loss": 1.2749, "learning_rate": 1.1502790821350217e-05, "epoch": 0.6432982362610511, "percentage": 64.33, "elapsed_time": "13:19:13", "remaining_time": "7:23:06"} +{"current_steps": 3621, "total_steps": 5627, "loss": 1.3079, "learning_rate": 1.1492580487415612e-05, "epoch": 0.6434759429561508, "percentage": 64.35, "elapsed_time": "13:19:26", "remaining_time": "7:22:53"} +{"current_steps": 3622, "total_steps": 5627, "loss": 1.281, "learning_rate": 1.1482372859851148e-05, "epoch": 0.6436536496512506, "percentage": 64.37, "elapsed_time": "13:19:39", "remaining_time": "7:22:39"} +{"current_steps": 3623, "total_steps": 5627, "loss": 1.3025, "learning_rate": 1.1472167941904057e-05, "epoch": 0.6438313563463504, "percentage": 64.39, "elapsed_time": "13:19:53", "remaining_time": "7:22:26"} +{"current_steps": 3624, "total_steps": 5627, "loss": 1.3212, "learning_rate": 1.1461965736820719e-05, "epoch": 0.6440090630414501, "percentage": 64.4, "elapsed_time": "13:20:06", "remaining_time": "7:22:13"} +{"current_steps": 3625, "total_steps": 5627, "loss": 1.3369, "learning_rate": 1.1451766247846638e-05, "epoch": 0.6441867697365499, "percentage": 64.42, "elapsed_time": "13:20:19", "remaining_time": "7:21:59"} +{"current_steps": 3626, "total_steps": 5627, "loss": 1.3019, "learning_rate": 1.1441569478226478e-05, "epoch": 0.6443644764316495, "percentage": 64.44, "elapsed_time": "13:20:32", "remaining_time": "7:21:46"} +{"current_steps": 3627, "total_steps": 5627, "loss": 1.2989, "learning_rate": 1.1431375431204021e-05, "epoch": 0.6445421831267493, "percentage": 64.46, "elapsed_time": "13:20:45", "remaining_time": "7:21:33"} +{"current_steps": 3628, "total_steps": 5627, "loss": 1.3184, "learning_rate": 1.1421184110022175e-05, "epoch": 0.644719889821849, "percentage": 64.47, "elapsed_time": "13:20:58", "remaining_time": "7:21:20"} +{"current_steps": 3629, "total_steps": 5627, "loss": 1.3139, "learning_rate": 1.1410995517922991e-05, "epoch": 0.6448975965169488, "percentage": 64.49, "elapsed_time": "13:21:12", "remaining_time": "7:21:06"} +{"current_steps": 3630, "total_steps": 5627, "loss": 1.3136, "learning_rate": 1.1400809658147653e-05, "epoch": 0.6450753032120485, "percentage": 64.51, "elapsed_time": "13:21:25", "remaining_time": "7:20:53"} +{"current_steps": 3631, "total_steps": 5627, "loss": 1.2922, "learning_rate": 1.1390626533936482e-05, "epoch": 0.6452530099071483, "percentage": 64.53, "elapsed_time": "13:21:38", "remaining_time": "7:20:40"} +{"current_steps": 3632, "total_steps": 5627, "loss": 1.3304, "learning_rate": 1.1380446148528921e-05, "epoch": 0.645430716602248, "percentage": 64.55, "elapsed_time": "13:21:51", "remaining_time": "7:20:26"} +{"current_steps": 3633, "total_steps": 5627, "loss": 1.2813, "learning_rate": 1.1370268505163536e-05, "epoch": 0.6456084232973477, "percentage": 64.56, "elapsed_time": "13:22:04", "remaining_time": "7:20:13"} +{"current_steps": 3634, "total_steps": 5627, "loss": 1.3149, "learning_rate": 1.136009360707803e-05, "epoch": 0.6457861299924474, "percentage": 64.58, "elapsed_time": "13:22:17", "remaining_time": "7:20:00"} +{"current_steps": 3635, "total_steps": 5627, "loss": 1.2783, "learning_rate": 1.1349921457509226e-05, "epoch": 0.6459638366875472, "percentage": 64.6, "elapsed_time": "13:22:31", "remaining_time": "7:19:47"} +{"current_steps": 3636, "total_steps": 5627, "loss": 1.2968, "learning_rate": 1.1339752059693078e-05, "epoch": 0.646141543382647, "percentage": 64.62, "elapsed_time": "13:22:44", "remaining_time": "7:19:33"} +{"current_steps": 3637, "total_steps": 5627, "loss": 1.3676, "learning_rate": 1.1329585416864666e-05, "epoch": 0.6463192500777467, "percentage": 64.63, "elapsed_time": "13:22:57", "remaining_time": "7:19:20"} +{"current_steps": 3638, "total_steps": 5627, "loss": 1.3305, "learning_rate": 1.1319421532258185e-05, "epoch": 0.6464969567728465, "percentage": 64.65, "elapsed_time": "13:23:10", "remaining_time": "7:19:07"} +{"current_steps": 3639, "total_steps": 5627, "loss": 1.3, "learning_rate": 1.1309260409106955e-05, "epoch": 0.6466746634679461, "percentage": 64.67, "elapsed_time": "13:23:23", "remaining_time": "7:18:53"} +{"current_steps": 3640, "total_steps": 5627, "loss": 1.3229, "learning_rate": 1.1299102050643431e-05, "epoch": 0.6468523701630459, "percentage": 64.69, "elapsed_time": "13:23:36", "remaining_time": "7:18:40"} +{"current_steps": 3641, "total_steps": 5627, "loss": 1.3182, "learning_rate": 1.1288946460099173e-05, "epoch": 0.6470300768581456, "percentage": 64.71, "elapsed_time": "13:23:50", "remaining_time": "7:18:27"} +{"current_steps": 3642, "total_steps": 5627, "loss": 1.2925, "learning_rate": 1.1278793640704873e-05, "epoch": 0.6472077835532454, "percentage": 64.72, "elapsed_time": "13:24:03", "remaining_time": "7:18:13"} +{"current_steps": 3643, "total_steps": 5627, "loss": 1.2934, "learning_rate": 1.1268643595690318e-05, "epoch": 0.6473854902483451, "percentage": 64.74, "elapsed_time": "13:24:16", "remaining_time": "7:18:00"} +{"current_steps": 3644, "total_steps": 5627, "loss": 1.3349, "learning_rate": 1.1258496328284427e-05, "epoch": 0.6475631969434449, "percentage": 64.76, "elapsed_time": "13:24:29", "remaining_time": "7:17:47"} +{"current_steps": 3645, "total_steps": 5627, "loss": 1.3285, "learning_rate": 1.1248351841715252e-05, "epoch": 0.6477409036385445, "percentage": 64.78, "elapsed_time": "13:24:42", "remaining_time": "7:17:34"} +{"current_steps": 3646, "total_steps": 5627, "loss": 1.3151, "learning_rate": 1.1238210139209942e-05, "epoch": 0.6479186103336443, "percentage": 64.79, "elapsed_time": "13:24:55", "remaining_time": "7:17:20"} +{"current_steps": 3647, "total_steps": 5627, "loss": 1.3267, "learning_rate": 1.1228071223994757e-05, "epoch": 0.648096317028744, "percentage": 64.81, "elapsed_time": "13:25:08", "remaining_time": "7:17:07"} +{"current_steps": 3648, "total_steps": 5627, "loss": 1.3294, "learning_rate": 1.121793509929508e-05, "epoch": 0.6482740237238438, "percentage": 64.83, "elapsed_time": "13:25:22", "remaining_time": "7:16:54"} +{"current_steps": 3649, "total_steps": 5627, "loss": 1.332, "learning_rate": 1.12078017683354e-05, "epoch": 0.6484517304189436, "percentage": 64.85, "elapsed_time": "13:25:35", "remaining_time": "7:16:41"} +{"current_steps": 3650, "total_steps": 5627, "loss": 1.3182, "learning_rate": 1.1197671234339324e-05, "epoch": 0.6486294371140433, "percentage": 64.87, "elapsed_time": "13:25:48", "remaining_time": "7:16:27"} +{"current_steps": 3651, "total_steps": 5627, "loss": 1.3573, "learning_rate": 1.1187543500529565e-05, "epoch": 0.6488071438091431, "percentage": 64.88, "elapsed_time": "13:26:01", "remaining_time": "7:16:14"} +{"current_steps": 3652, "total_steps": 5627, "loss": 1.3123, "learning_rate": 1.1177418570127943e-05, "epoch": 0.6489848505042427, "percentage": 64.9, "elapsed_time": "13:26:14", "remaining_time": "7:16:01"} +{"current_steps": 3653, "total_steps": 5627, "loss": 1.3347, "learning_rate": 1.116729644635538e-05, "epoch": 0.6491625571993425, "percentage": 64.92, "elapsed_time": "13:26:28", "remaining_time": "7:15:47"} +{"current_steps": 3654, "total_steps": 5627, "loss": 1.2831, "learning_rate": 1.1157177132431934e-05, "epoch": 0.6493402638944422, "percentage": 64.94, "elapsed_time": "13:26:41", "remaining_time": "7:15:34"} +{"current_steps": 3655, "total_steps": 5627, "loss": 1.3123, "learning_rate": 1.1147060631576738e-05, "epoch": 0.649517970589542, "percentage": 64.95, "elapsed_time": "13:26:54", "remaining_time": "7:15:21"} +{"current_steps": 3656, "total_steps": 5627, "loss": 1.3267, "learning_rate": 1.1136946947008042e-05, "epoch": 0.6496956772846417, "percentage": 64.97, "elapsed_time": "13:27:07", "remaining_time": "7:15:08"} +{"current_steps": 3657, "total_steps": 5627, "loss": 1.3618, "learning_rate": 1.1126836081943199e-05, "epoch": 0.6498733839797415, "percentage": 64.99, "elapsed_time": "13:27:20", "remaining_time": "7:14:54"} +{"current_steps": 3658, "total_steps": 5627, "loss": 1.2991, "learning_rate": 1.1116728039598668e-05, "epoch": 0.6500510906748411, "percentage": 65.01, "elapsed_time": "13:27:34", "remaining_time": "7:14:41"} +{"current_steps": 3659, "total_steps": 5627, "loss": 1.3344, "learning_rate": 1.1106622823190003e-05, "epoch": 0.6502287973699409, "percentage": 65.03, "elapsed_time": "13:27:47", "remaining_time": "7:14:28"} +{"current_steps": 3660, "total_steps": 5627, "loss": 1.3384, "learning_rate": 1.1096520435931865e-05, "epoch": 0.6504065040650406, "percentage": 65.04, "elapsed_time": "13:28:00", "remaining_time": "7:14:15"} +{"current_steps": 3661, "total_steps": 5627, "loss": 1.3345, "learning_rate": 1.1086420881038016e-05, "epoch": 0.6505842107601404, "percentage": 65.06, "elapsed_time": "13:28:13", "remaining_time": "7:14:01"} +{"current_steps": 3662, "total_steps": 5627, "loss": 1.2866, "learning_rate": 1.107632416172131e-05, "epoch": 0.6507619174552401, "percentage": 65.08, "elapsed_time": "13:28:26", "remaining_time": "7:13:48"} +{"current_steps": 3663, "total_steps": 5627, "loss": 1.3337, "learning_rate": 1.10662302811937e-05, "epoch": 0.6509396241503399, "percentage": 65.1, "elapsed_time": "13:28:40", "remaining_time": "7:13:35"} +{"current_steps": 3664, "total_steps": 5627, "loss": 1.3094, "learning_rate": 1.105613924266626e-05, "epoch": 0.6511173308454397, "percentage": 65.11, "elapsed_time": "13:28:53", "remaining_time": "7:13:21"} +{"current_steps": 3665, "total_steps": 5627, "loss": 1.3543, "learning_rate": 1.1046051049349114e-05, "epoch": 0.6512950375405393, "percentage": 65.13, "elapsed_time": "13:29:06", "remaining_time": "7:13:08"} +{"current_steps": 3666, "total_steps": 5627, "loss": 1.3101, "learning_rate": 1.1035965704451515e-05, "epoch": 0.6514727442356391, "percentage": 65.15, "elapsed_time": "13:29:19", "remaining_time": "7:12:55"} +{"current_steps": 3667, "total_steps": 5627, "loss": 1.3168, "learning_rate": 1.1025883211181796e-05, "epoch": 0.6516504509307388, "percentage": 65.17, "elapsed_time": "13:29:33", "remaining_time": "7:12:42"} +{"current_steps": 3668, "total_steps": 5627, "loss": 1.3466, "learning_rate": 1.10158035727474e-05, "epoch": 0.6518281576258386, "percentage": 65.19, "elapsed_time": "13:29:46", "remaining_time": "7:12:28"} +{"current_steps": 3669, "total_steps": 5627, "loss": 1.344, "learning_rate": 1.1005726792354843e-05, "epoch": 0.6520058643209383, "percentage": 65.2, "elapsed_time": "13:29:59", "remaining_time": "7:12:15"} +{"current_steps": 3670, "total_steps": 5627, "loss": 1.2868, "learning_rate": 1.0995652873209739e-05, "epoch": 0.6521835710160381, "percentage": 65.22, "elapsed_time": "13:30:12", "remaining_time": "7:12:02"} +{"current_steps": 3671, "total_steps": 5627, "loss": 1.3175, "learning_rate": 1.0985581818516789e-05, "epoch": 0.6523612777111377, "percentage": 65.24, "elapsed_time": "13:30:25", "remaining_time": "7:11:49"} +{"current_steps": 3672, "total_steps": 5627, "loss": 1.3203, "learning_rate": 1.0975513631479788e-05, "epoch": 0.6525389844062375, "percentage": 65.26, "elapsed_time": "13:30:39", "remaining_time": "7:11:35"} +{"current_steps": 3673, "total_steps": 5627, "loss": 1.3322, "learning_rate": 1.0965448315301614e-05, "epoch": 0.6527166911013372, "percentage": 65.27, "elapsed_time": "13:30:52", "remaining_time": "7:11:22"} +{"current_steps": 3674, "total_steps": 5627, "loss": 1.3384, "learning_rate": 1.0955385873184231e-05, "epoch": 0.652894397796437, "percentage": 65.29, "elapsed_time": "13:31:05", "remaining_time": "7:11:09"} +{"current_steps": 3675, "total_steps": 5627, "loss": 1.3326, "learning_rate": 1.0945326308328696e-05, "epoch": 0.6530721044915367, "percentage": 65.31, "elapsed_time": "13:31:18", "remaining_time": "7:10:55"} +{"current_steps": 3676, "total_steps": 5627, "loss": 1.3537, "learning_rate": 1.093526962393514e-05, "epoch": 0.6532498111866365, "percentage": 65.33, "elapsed_time": "13:31:31", "remaining_time": "7:10:42"} +{"current_steps": 3677, "total_steps": 5627, "loss": 1.3269, "learning_rate": 1.0925215823202781e-05, "epoch": 0.6534275178817361, "percentage": 65.35, "elapsed_time": "13:31:44", "remaining_time": "7:10:29"} +{"current_steps": 3678, "total_steps": 5627, "loss": 1.3166, "learning_rate": 1.0915164909329937e-05, "epoch": 0.6536052245768359, "percentage": 65.36, "elapsed_time": "13:31:57", "remaining_time": "7:10:16"} +{"current_steps": 3679, "total_steps": 5627, "loss": 1.3054, "learning_rate": 1.090511688551398e-05, "epoch": 0.6537829312719357, "percentage": 65.38, "elapsed_time": "13:32:11", "remaining_time": "7:10:02"} +{"current_steps": 3680, "total_steps": 5627, "loss": 1.3239, "learning_rate": 1.0895071754951388e-05, "epoch": 0.6539606379670354, "percentage": 65.4, "elapsed_time": "13:32:24", "remaining_time": "7:09:49"} +{"current_steps": 3681, "total_steps": 5627, "loss": 1.3462, "learning_rate": 1.088502952083768e-05, "epoch": 0.6541383446621352, "percentage": 65.42, "elapsed_time": "13:32:37", "remaining_time": "7:09:36"} +{"current_steps": 3682, "total_steps": 5627, "loss": 1.3382, "learning_rate": 1.0874990186367507e-05, "epoch": 0.6543160513572349, "percentage": 65.43, "elapsed_time": "13:32:50", "remaining_time": "7:09:22"} +{"current_steps": 3683, "total_steps": 5627, "loss": 1.3139, "learning_rate": 1.0864953754734557e-05, "epoch": 0.6544937580523347, "percentage": 65.45, "elapsed_time": "13:33:03", "remaining_time": "7:09:09"} +{"current_steps": 3684, "total_steps": 5627, "loss": 1.2753, "learning_rate": 1.0854920229131609e-05, "epoch": 0.6546714647474343, "percentage": 65.47, "elapsed_time": "13:33:17", "remaining_time": "7:08:56"} +{"current_steps": 3685, "total_steps": 5627, "loss": 1.3017, "learning_rate": 1.0844889612750517e-05, "epoch": 0.6548491714425341, "percentage": 65.49, "elapsed_time": "13:33:30", "remaining_time": "7:08:43"} +{"current_steps": 3686, "total_steps": 5627, "loss": 1.2819, "learning_rate": 1.083486190878221e-05, "epoch": 0.6550268781376338, "percentage": 65.51, "elapsed_time": "13:33:43", "remaining_time": "7:08:29"} +{"current_steps": 3687, "total_steps": 5627, "loss": 1.2969, "learning_rate": 1.0824837120416687e-05, "epoch": 0.6552045848327336, "percentage": 65.52, "elapsed_time": "13:33:56", "remaining_time": "7:08:16"} +{"current_steps": 3688, "total_steps": 5627, "loss": 1.3188, "learning_rate": 1.0814815250843025e-05, "epoch": 0.6553822915278333, "percentage": 65.54, "elapsed_time": "13:34:09", "remaining_time": "7:08:03"} +{"current_steps": 3689, "total_steps": 5627, "loss": 1.3458, "learning_rate": 1.0804796303249365e-05, "epoch": 0.6555599982229331, "percentage": 65.56, "elapsed_time": "13:34:22", "remaining_time": "7:07:49"} +{"current_steps": 3690, "total_steps": 5627, "loss": 1.3281, "learning_rate": 1.0794780280822926e-05, "epoch": 0.6557377049180327, "percentage": 65.58, "elapsed_time": "13:34:36", "remaining_time": "7:07:36"} +{"current_steps": 3691, "total_steps": 5627, "loss": 1.292, "learning_rate": 1.078476718674998e-05, "epoch": 0.6559154116131325, "percentage": 65.59, "elapsed_time": "13:34:49", "remaining_time": "7:07:23"} +{"current_steps": 3692, "total_steps": 5627, "loss": 1.2964, "learning_rate": 1.0774757024215904e-05, "epoch": 0.6560931183082322, "percentage": 65.61, "elapsed_time": "13:35:02", "remaining_time": "7:07:10"} +{"current_steps": 3693, "total_steps": 5627, "loss": 1.353, "learning_rate": 1.0764749796405106e-05, "epoch": 0.656270825003332, "percentage": 65.63, "elapsed_time": "13:35:15", "remaining_time": "7:06:56"} +{"current_steps": 3694, "total_steps": 5627, "loss": 1.3497, "learning_rate": 1.0754745506501074e-05, "epoch": 0.6564485316984318, "percentage": 65.65, "elapsed_time": "13:35:28", "remaining_time": "7:06:43"} +{"current_steps": 3695, "total_steps": 5627, "loss": 1.3013, "learning_rate": 1.074474415768636e-05, "epoch": 0.6566262383935315, "percentage": 65.67, "elapsed_time": "13:35:41", "remaining_time": "7:06:30"} +{"current_steps": 3696, "total_steps": 5627, "loss": 1.3024, "learning_rate": 1.0734745753142586e-05, "epoch": 0.6568039450886313, "percentage": 65.68, "elapsed_time": "13:35:54", "remaining_time": "7:06:16"} +{"current_steps": 3697, "total_steps": 5627, "loss": 1.3152, "learning_rate": 1.0724750296050425e-05, "epoch": 0.6569816517837309, "percentage": 65.7, "elapsed_time": "13:36:07", "remaining_time": "7:06:03"} +{"current_steps": 3698, "total_steps": 5627, "loss": 1.3301, "learning_rate": 1.0714757789589628e-05, "epoch": 0.6571593584788307, "percentage": 65.72, "elapsed_time": "13:36:21", "remaining_time": "7:05:50"} +{"current_steps": 3699, "total_steps": 5627, "loss": 1.3467, "learning_rate": 1.070476823693899e-05, "epoch": 0.6573370651739304, "percentage": 65.74, "elapsed_time": "13:36:34", "remaining_time": "7:05:36"} +{"current_steps": 3700, "total_steps": 5627, "loss": 1.3351, "learning_rate": 1.0694781641276375e-05, "epoch": 0.6575147718690302, "percentage": 65.75, "elapsed_time": "13:36:47", "remaining_time": "7:05:23"} +{"current_steps": 3701, "total_steps": 5627, "loss": 1.3233, "learning_rate": 1.068479800577872e-05, "epoch": 0.6576924785641299, "percentage": 65.77, "elapsed_time": "13:37:00", "remaining_time": "7:05:10"} +{"current_steps": 3702, "total_steps": 5627, "loss": 1.3135, "learning_rate": 1.0674817333622007e-05, "epoch": 0.6578701852592297, "percentage": 65.79, "elapsed_time": "13:37:13", "remaining_time": "7:04:57"} +{"current_steps": 3703, "total_steps": 5627, "loss": 1.2984, "learning_rate": 1.066483962798126e-05, "epoch": 0.6580478919543293, "percentage": 65.81, "elapsed_time": "13:37:26", "remaining_time": "7:04:43"} +{"current_steps": 3704, "total_steps": 5627, "loss": 1.3084, "learning_rate": 1.0654864892030585e-05, "epoch": 0.6582255986494291, "percentage": 65.83, "elapsed_time": "13:37:40", "remaining_time": "7:04:30"} +{"current_steps": 3705, "total_steps": 5627, "loss": 1.3186, "learning_rate": 1.0644893128943122e-05, "epoch": 0.6584033053445288, "percentage": 65.84, "elapsed_time": "13:37:53", "remaining_time": "7:04:17"} +{"current_steps": 3706, "total_steps": 5627, "loss": 1.334, "learning_rate": 1.0634924341891093e-05, "epoch": 0.6585810120396286, "percentage": 65.86, "elapsed_time": "13:38:06", "remaining_time": "7:04:03"} +{"current_steps": 3707, "total_steps": 5627, "loss": 1.3032, "learning_rate": 1.0624958534045748e-05, "epoch": 0.6587587187347284, "percentage": 65.88, "elapsed_time": "13:38:19", "remaining_time": "7:03:50"} +{"current_steps": 3708, "total_steps": 5627, "loss": 1.3399, "learning_rate": 1.06149957085774e-05, "epoch": 0.6589364254298281, "percentage": 65.9, "elapsed_time": "13:38:32", "remaining_time": "7:03:37"} +{"current_steps": 3709, "total_steps": 5627, "loss": 1.3008, "learning_rate": 1.0605035868655411e-05, "epoch": 0.6591141321249278, "percentage": 65.91, "elapsed_time": "13:38:45", "remaining_time": "7:03:24"} +{"current_steps": 3710, "total_steps": 5627, "loss": 1.3534, "learning_rate": 1.0595079017448191e-05, "epoch": 0.6592918388200275, "percentage": 65.93, "elapsed_time": "13:38:59", "remaining_time": "7:03:10"} +{"current_steps": 3711, "total_steps": 5627, "loss": 1.3194, "learning_rate": 1.0585125158123204e-05, "epoch": 0.6594695455151273, "percentage": 65.95, "elapsed_time": "13:39:12", "remaining_time": "7:02:57"} +{"current_steps": 3712, "total_steps": 5627, "loss": 1.3069, "learning_rate": 1.0575174293846957e-05, "epoch": 0.659647252210227, "percentage": 65.97, "elapsed_time": "13:39:25", "remaining_time": "7:02:44"} +{"current_steps": 3713, "total_steps": 5627, "loss": 1.3063, "learning_rate": 1.0565226427785011e-05, "epoch": 0.6598249589053268, "percentage": 65.99, "elapsed_time": "13:39:38", "remaining_time": "7:02:30"} +{"current_steps": 3714, "total_steps": 5627, "loss": 1.315, "learning_rate": 1.0555281563101957e-05, "epoch": 0.6600026656004265, "percentage": 66.0, "elapsed_time": "13:39:51", "remaining_time": "7:02:17"} +{"current_steps": 3715, "total_steps": 5627, "loss": 1.3376, "learning_rate": 1.0545339702961463e-05, "epoch": 0.6601803722955263, "percentage": 66.02, "elapsed_time": "13:40:04", "remaining_time": "7:02:04"} +{"current_steps": 3716, "total_steps": 5627, "loss": 1.3009, "learning_rate": 1.0535400850526214e-05, "epoch": 0.6603580789906259, "percentage": 66.04, "elapsed_time": "13:40:17", "remaining_time": "7:01:50"} +{"current_steps": 3717, "total_steps": 5627, "loss": 1.3414, "learning_rate": 1.0525465008957951e-05, "epoch": 0.6605357856857257, "percentage": 66.06, "elapsed_time": "13:40:31", "remaining_time": "7:01:37"} +{"current_steps": 3718, "total_steps": 5627, "loss": 1.3215, "learning_rate": 1.0515532181417436e-05, "epoch": 0.6607134923808254, "percentage": 66.07, "elapsed_time": "13:40:44", "remaining_time": "7:01:24"} +{"current_steps": 3719, "total_steps": 5627, "loss": 1.3167, "learning_rate": 1.0505602371064492e-05, "epoch": 0.6608911990759252, "percentage": 66.09, "elapsed_time": "13:40:57", "remaining_time": "7:01:11"} +{"current_steps": 3720, "total_steps": 5627, "loss": 1.3295, "learning_rate": 1.0495675581057992e-05, "epoch": 0.661068905771025, "percentage": 66.11, "elapsed_time": "13:41:10", "remaining_time": "7:00:57"} +{"current_steps": 3721, "total_steps": 5627, "loss": 1.3275, "learning_rate": 1.0485751814555822e-05, "epoch": 0.6612466124661247, "percentage": 66.13, "elapsed_time": "13:41:23", "remaining_time": "7:00:44"} +{"current_steps": 3722, "total_steps": 5627, "loss": 1.3041, "learning_rate": 1.0475831074714927e-05, "epoch": 0.6614243191612243, "percentage": 66.15, "elapsed_time": "13:41:36", "remaining_time": "7:00:31"} +{"current_steps": 3723, "total_steps": 5627, "loss": 1.3354, "learning_rate": 1.0465913364691268e-05, "epoch": 0.6616020258563241, "percentage": 66.16, "elapsed_time": "13:41:49", "remaining_time": "7:00:17"} +{"current_steps": 3724, "total_steps": 5627, "loss": 1.3203, "learning_rate": 1.045599868763988e-05, "epoch": 0.6617797325514239, "percentage": 66.18, "elapsed_time": "13:42:03", "remaining_time": "7:00:04"} +{"current_steps": 3725, "total_steps": 5627, "loss": 1.338, "learning_rate": 1.0446087046714788e-05, "epoch": 0.6619574392465236, "percentage": 66.2, "elapsed_time": "13:42:16", "remaining_time": "6:59:51"} +{"current_steps": 3726, "total_steps": 5627, "loss": 1.3325, "learning_rate": 1.0436178445069071e-05, "epoch": 0.6621351459416234, "percentage": 66.22, "elapsed_time": "13:42:29", "remaining_time": "6:59:38"} +{"current_steps": 3727, "total_steps": 5627, "loss": 1.3454, "learning_rate": 1.042627288585485e-05, "epoch": 0.6623128526367231, "percentage": 66.23, "elapsed_time": "13:42:42", "remaining_time": "6:59:24"} +{"current_steps": 3728, "total_steps": 5627, "loss": 1.3361, "learning_rate": 1.0416370372223254e-05, "epoch": 0.6624905593318229, "percentage": 66.25, "elapsed_time": "13:42:55", "remaining_time": "6:59:11"} +{"current_steps": 3729, "total_steps": 5627, "loss": 1.3255, "learning_rate": 1.0406470907324482e-05, "epoch": 0.6626682660269225, "percentage": 66.27, "elapsed_time": "13:43:09", "remaining_time": "6:58:58"} +{"current_steps": 3730, "total_steps": 5627, "loss": 1.3077, "learning_rate": 1.0396574494307727e-05, "epoch": 0.6628459727220223, "percentage": 66.29, "elapsed_time": "13:43:22", "remaining_time": "6:58:44"} +{"current_steps": 3731, "total_steps": 5627, "loss": 1.3184, "learning_rate": 1.0386681136321228e-05, "epoch": 0.663023679417122, "percentage": 66.31, "elapsed_time": "13:43:35", "remaining_time": "6:58:31"} +{"current_steps": 3732, "total_steps": 5627, "loss": 1.3, "learning_rate": 1.0376790836512245e-05, "epoch": 0.6632013861122218, "percentage": 66.32, "elapsed_time": "13:43:48", "remaining_time": "6:58:18"} +{"current_steps": 3733, "total_steps": 5627, "loss": 1.3009, "learning_rate": 1.0366903598027069e-05, "epoch": 0.6633790928073215, "percentage": 66.34, "elapsed_time": "13:44:01", "remaining_time": "6:58:05"} +{"current_steps": 3734, "total_steps": 5627, "loss": 1.288, "learning_rate": 1.0357019424011018e-05, "epoch": 0.6635567995024213, "percentage": 66.36, "elapsed_time": "13:44:14", "remaining_time": "6:57:51"} +{"current_steps": 3735, "total_steps": 5627, "loss": 1.2853, "learning_rate": 1.0347138317608434e-05, "epoch": 0.663734506197521, "percentage": 66.38, "elapsed_time": "13:44:27", "remaining_time": "6:57:38"} +{"current_steps": 3736, "total_steps": 5627, "loss": 1.348, "learning_rate": 1.0337260281962678e-05, "epoch": 0.6639122128926207, "percentage": 66.39, "elapsed_time": "13:44:41", "remaining_time": "6:57:25"} +{"current_steps": 3737, "total_steps": 5627, "loss": 1.3508, "learning_rate": 1.0327385320216136e-05, "epoch": 0.6640899195877205, "percentage": 66.41, "elapsed_time": "13:44:54", "remaining_time": "6:57:11"} +{"current_steps": 3738, "total_steps": 5627, "loss": 1.3456, "learning_rate": 1.0317513435510233e-05, "epoch": 0.6642676262828202, "percentage": 66.43, "elapsed_time": "13:45:07", "remaining_time": "6:56:58"} +{"current_steps": 3739, "total_steps": 5627, "loss": 1.3178, "learning_rate": 1.0307644630985401e-05, "epoch": 0.66444533297792, "percentage": 66.45, "elapsed_time": "13:45:20", "remaining_time": "6:56:45"} +{"current_steps": 3740, "total_steps": 5627, "loss": 1.3051, "learning_rate": 1.0297778909781078e-05, "epoch": 0.6646230396730197, "percentage": 66.47, "elapsed_time": "13:45:33", "remaining_time": "6:56:32"} +{"current_steps": 3741, "total_steps": 5627, "loss": 1.261, "learning_rate": 1.028791627503574e-05, "epoch": 0.6648007463681194, "percentage": 66.48, "elapsed_time": "13:45:46", "remaining_time": "6:56:18"} +{"current_steps": 3742, "total_steps": 5627, "loss": 1.3194, "learning_rate": 1.0278056729886873e-05, "epoch": 0.6649784530632191, "percentage": 66.5, "elapsed_time": "13:46:00", "remaining_time": "6:56:05"} +{"current_steps": 3743, "total_steps": 5627, "loss": 1.3563, "learning_rate": 1.0268200277470998e-05, "epoch": 0.6651561597583189, "percentage": 66.52, "elapsed_time": "13:46:13", "remaining_time": "6:55:52"} +{"current_steps": 3744, "total_steps": 5627, "loss": 1.3314, "learning_rate": 1.0258346920923628e-05, "epoch": 0.6653338664534186, "percentage": 66.54, "elapsed_time": "13:46:26", "remaining_time": "6:55:38"} +{"current_steps": 3745, "total_steps": 5627, "loss": 1.311, "learning_rate": 1.0248496663379304e-05, "epoch": 0.6655115731485184, "percentage": 66.55, "elapsed_time": "13:46:39", "remaining_time": "6:55:25"} +{"current_steps": 3746, "total_steps": 5627, "loss": 1.3121, "learning_rate": 1.0238649507971577e-05, "epoch": 0.6656892798436181, "percentage": 66.57, "elapsed_time": "13:46:52", "remaining_time": "6:55:12"} +{"current_steps": 3747, "total_steps": 5627, "loss": 1.3242, "learning_rate": 1.0228805457833009e-05, "epoch": 0.6658669865387179, "percentage": 66.59, "elapsed_time": "13:47:06", "remaining_time": "6:54:59"} +{"current_steps": 3748, "total_steps": 5627, "loss": 1.3457, "learning_rate": 1.0218964516095182e-05, "epoch": 0.6660446932338175, "percentage": 66.61, "elapsed_time": "13:47:19", "remaining_time": "6:54:45"} +{"current_steps": 3749, "total_steps": 5627, "loss": 1.3068, "learning_rate": 1.0209126685888684e-05, "epoch": 0.6662223999289173, "percentage": 66.63, "elapsed_time": "13:47:32", "remaining_time": "6:54:32"} +{"current_steps": 3750, "total_steps": 5627, "loss": 1.3232, "learning_rate": 1.019929197034311e-05, "epoch": 0.666400106624017, "percentage": 66.64, "elapsed_time": "13:47:45", "remaining_time": "6:54:19"} +{"current_steps": 3751, "total_steps": 5627, "loss": 1.3465, "learning_rate": 1.0189460372587066e-05, "epoch": 0.6665778133191168, "percentage": 66.66, "elapsed_time": "13:47:59", "remaining_time": "6:54:06"} +{"current_steps": 3752, "total_steps": 5627, "loss": 1.2868, "learning_rate": 1.0179631895748182e-05, "epoch": 0.6667555200142166, "percentage": 66.68, "elapsed_time": "13:48:12", "remaining_time": "6:53:52"} +{"current_steps": 3753, "total_steps": 5627, "loss": 1.2887, "learning_rate": 1.0169806542953066e-05, "epoch": 0.6669332267093163, "percentage": 66.7, "elapsed_time": "13:48:25", "remaining_time": "6:53:39"} +{"current_steps": 3754, "total_steps": 5627, "loss": 1.3416, "learning_rate": 1.015998431732736e-05, "epoch": 0.667110933404416, "percentage": 66.71, "elapsed_time": "13:48:38", "remaining_time": "6:53:26"} +{"current_steps": 3755, "total_steps": 5627, "loss": 1.3123, "learning_rate": 1.0150165221995698e-05, "epoch": 0.6672886400995157, "percentage": 66.73, "elapsed_time": "13:48:51", "remaining_time": "6:53:13"} +{"current_steps": 3756, "total_steps": 5627, "loss": 1.3956, "learning_rate": 1.01403492600817e-05, "epoch": 0.6674663467946155, "percentage": 66.75, "elapsed_time": "13:49:04", "remaining_time": "6:52:59"} +{"current_steps": 3757, "total_steps": 5627, "loss": 1.3027, "learning_rate": 1.0130536434708024e-05, "epoch": 0.6676440534897152, "percentage": 66.77, "elapsed_time": "13:49:18", "remaining_time": "6:52:46"} +{"current_steps": 3758, "total_steps": 5627, "loss": 1.2915, "learning_rate": 1.0120726748996316e-05, "epoch": 0.667821760184815, "percentage": 66.79, "elapsed_time": "13:49:31", "remaining_time": "6:52:33"} +{"current_steps": 3759, "total_steps": 5627, "loss": 1.3153, "learning_rate": 1.0110920206067214e-05, "epoch": 0.6679994668799147, "percentage": 66.8, "elapsed_time": "13:49:44", "remaining_time": "6:52:19"} +{"current_steps": 3760, "total_steps": 5627, "loss": 1.3068, "learning_rate": 1.010111680904037e-05, "epoch": 0.6681771735750145, "percentage": 66.82, "elapsed_time": "13:49:57", "remaining_time": "6:52:06"} +{"current_steps": 3761, "total_steps": 5627, "loss": 1.3211, "learning_rate": 1.0091316561034419e-05, "epoch": 0.6683548802701141, "percentage": 66.84, "elapsed_time": "13:50:10", "remaining_time": "6:51:53"} +{"current_steps": 3762, "total_steps": 5627, "loss": 1.3187, "learning_rate": 1.0081519465167022e-05, "epoch": 0.6685325869652139, "percentage": 66.86, "elapsed_time": "13:50:24", "remaining_time": "6:51:40"} +{"current_steps": 3763, "total_steps": 5627, "loss": 1.3256, "learning_rate": 1.0071725524554803e-05, "epoch": 0.6687102936603136, "percentage": 66.87, "elapsed_time": "13:50:37", "remaining_time": "6:51:26"} +{"current_steps": 3764, "total_steps": 5627, "loss": 1.3257, "learning_rate": 1.0061934742313406e-05, "epoch": 0.6688880003554134, "percentage": 66.89, "elapsed_time": "13:50:50", "remaining_time": "6:51:13"} +{"current_steps": 3765, "total_steps": 5627, "loss": 1.3579, "learning_rate": 1.0052147121557451e-05, "epoch": 0.6690657070505132, "percentage": 66.91, "elapsed_time": "13:51:03", "remaining_time": "6:51:00"} +{"current_steps": 3766, "total_steps": 5627, "loss": 1.3481, "learning_rate": 1.0042362665400584e-05, "epoch": 0.6692434137456129, "percentage": 66.93, "elapsed_time": "13:51:17", "remaining_time": "6:50:47"} +{"current_steps": 3767, "total_steps": 5627, "loss": 1.2971, "learning_rate": 1.0032581376955416e-05, "epoch": 0.6694211204407126, "percentage": 66.95, "elapsed_time": "13:51:30", "remaining_time": "6:50:33"} +{"current_steps": 3768, "total_steps": 5627, "loss": 1.319, "learning_rate": 1.0022803259333553e-05, "epoch": 0.6695988271358123, "percentage": 66.96, "elapsed_time": "13:51:43", "remaining_time": "6:50:20"} +{"current_steps": 3769, "total_steps": 5627, "loss": 1.3123, "learning_rate": 1.0013028315645607e-05, "epoch": 0.6697765338309121, "percentage": 66.98, "elapsed_time": "13:51:56", "remaining_time": "6:50:07"} +{"current_steps": 3770, "total_steps": 5627, "loss": 1.3043, "learning_rate": 1.0003256549001165e-05, "epoch": 0.6699542405260118, "percentage": 67.0, "elapsed_time": "13:52:09", "remaining_time": "6:49:53"} +{"current_steps": 3771, "total_steps": 5627, "loss": 1.2339, "learning_rate": 9.993487962508815e-06, "epoch": 0.6701319472211116, "percentage": 67.02, "elapsed_time": "13:52:22", "remaining_time": "6:49:40"} +{"current_steps": 3772, "total_steps": 5627, "loss": 1.3449, "learning_rate": 9.983722559276122e-06, "epoch": 0.6703096539162113, "percentage": 67.03, "elapsed_time": "13:52:35", "remaining_time": "6:49:27"} +{"current_steps": 3773, "total_steps": 5627, "loss": 1.3271, "learning_rate": 9.973960342409647e-06, "epoch": 0.670487360611311, "percentage": 67.05, "elapsed_time": "13:52:49", "remaining_time": "6:49:14"} +{"current_steps": 3774, "total_steps": 5627, "loss": 1.393, "learning_rate": 9.96420131501494e-06, "epoch": 0.6706650673064107, "percentage": 67.07, "elapsed_time": "13:53:02", "remaining_time": "6:49:00"} +{"current_steps": 3775, "total_steps": 5627, "loss": 1.313, "learning_rate": 9.954445480196512e-06, "epoch": 0.6708427740015105, "percentage": 67.09, "elapsed_time": "13:53:15", "remaining_time": "6:48:47"} +{"current_steps": 3776, "total_steps": 5627, "loss": 1.3139, "learning_rate": 9.944692841057904e-06, "epoch": 0.6710204806966102, "percentage": 67.11, "elapsed_time": "13:53:28", "remaining_time": "6:48:34"} +{"current_steps": 3777, "total_steps": 5627, "loss": 1.3405, "learning_rate": 9.934943400701609e-06, "epoch": 0.67119818739171, "percentage": 67.12, "elapsed_time": "13:53:41", "remaining_time": "6:48:20"} +{"current_steps": 3778, "total_steps": 5627, "loss": 1.3111, "learning_rate": 9.925197162229093e-06, "epoch": 0.6713758940868098, "percentage": 67.14, "elapsed_time": "13:53:54", "remaining_time": "6:48:07"} +{"current_steps": 3779, "total_steps": 5627, "loss": 1.3204, "learning_rate": 9.915454128740813e-06, "epoch": 0.6715536007819095, "percentage": 67.16, "elapsed_time": "13:54:07", "remaining_time": "6:47:54"} +{"current_steps": 3780, "total_steps": 5627, "loss": 1.3166, "learning_rate": 9.905714303336236e-06, "epoch": 0.6717313074770092, "percentage": 67.18, "elapsed_time": "13:54:21", "remaining_time": "6:47:41"} +{"current_steps": 3781, "total_steps": 5627, "loss": 1.3206, "learning_rate": 9.895977689113766e-06, "epoch": 0.6719090141721089, "percentage": 67.19, "elapsed_time": "13:54:34", "remaining_time": "6:47:27"} +{"current_steps": 3782, "total_steps": 5627, "loss": 1.299, "learning_rate": 9.886244289170811e-06, "epoch": 0.6720867208672087, "percentage": 67.21, "elapsed_time": "13:54:47", "remaining_time": "6:47:14"} +{"current_steps": 3783, "total_steps": 5627, "loss": 1.3029, "learning_rate": 9.876514106603744e-06, "epoch": 0.6722644275623084, "percentage": 67.23, "elapsed_time": "13:55:00", "remaining_time": "6:47:01"} +{"current_steps": 3784, "total_steps": 5627, "loss": 1.3013, "learning_rate": 9.866787144507922e-06, "epoch": 0.6724421342574082, "percentage": 67.25, "elapsed_time": "13:55:14", "remaining_time": "6:46:48"} +{"current_steps": 3785, "total_steps": 5627, "loss": 1.3146, "learning_rate": 9.857063405977672e-06, "epoch": 0.6726198409525079, "percentage": 67.26, "elapsed_time": "13:55:27", "remaining_time": "6:46:34"} +{"current_steps": 3786, "total_steps": 5627, "loss": 1.2985, "learning_rate": 9.847342894106298e-06, "epoch": 0.6727975476476076, "percentage": 67.28, "elapsed_time": "13:55:40", "remaining_time": "6:46:21"} +{"current_steps": 3787, "total_steps": 5627, "loss": 1.3219, "learning_rate": 9.837625611986079e-06, "epoch": 0.6729752543427073, "percentage": 67.3, "elapsed_time": "13:55:53", "remaining_time": "6:46:08"} +{"current_steps": 3788, "total_steps": 5627, "loss": 1.2901, "learning_rate": 9.827911562708266e-06, "epoch": 0.6731529610378071, "percentage": 67.32, "elapsed_time": "13:56:06", "remaining_time": "6:45:55"} +{"current_steps": 3789, "total_steps": 5627, "loss": 1.2711, "learning_rate": 9.818200749363071e-06, "epoch": 0.6733306677329068, "percentage": 67.34, "elapsed_time": "13:56:20", "remaining_time": "6:45:41"} +{"current_steps": 3790, "total_steps": 5627, "loss": 1.3064, "learning_rate": 9.808493175039704e-06, "epoch": 0.6735083744280066, "percentage": 67.35, "elapsed_time": "13:56:33", "remaining_time": "6:45:28"} +{"current_steps": 3791, "total_steps": 5627, "loss": 1.34, "learning_rate": 9.798788842826316e-06, "epoch": 0.6736860811231064, "percentage": 67.37, "elapsed_time": "13:56:46", "remaining_time": "6:45:15"} +{"current_steps": 3792, "total_steps": 5627, "loss": 1.3344, "learning_rate": 9.78908775581004e-06, "epoch": 0.6738637878182061, "percentage": 67.39, "elapsed_time": "13:56:59", "remaining_time": "6:45:01"} +{"current_steps": 3793, "total_steps": 5627, "loss": 1.3567, "learning_rate": 9.779389917076976e-06, "epoch": 0.6740414945133058, "percentage": 67.41, "elapsed_time": "13:57:12", "remaining_time": "6:44:48"} +{"current_steps": 3794, "total_steps": 5627, "loss": 1.2974, "learning_rate": 9.769695329712183e-06, "epoch": 0.6742192012084055, "percentage": 67.42, "elapsed_time": "13:57:26", "remaining_time": "6:44:35"} +{"current_steps": 3795, "total_steps": 5627, "loss": 1.3228, "learning_rate": 9.760003996799698e-06, "epoch": 0.6743969079035053, "percentage": 67.44, "elapsed_time": "13:57:39", "remaining_time": "6:44:22"} +{"current_steps": 3796, "total_steps": 5627, "loss": 1.2817, "learning_rate": 9.750315921422513e-06, "epoch": 0.674574614598605, "percentage": 67.46, "elapsed_time": "13:57:52", "remaining_time": "6:44:08"} +{"current_steps": 3797, "total_steps": 5627, "loss": 1.3543, "learning_rate": 9.740631106662586e-06, "epoch": 0.6747523212937048, "percentage": 67.48, "elapsed_time": "13:58:05", "remaining_time": "6:43:55"} +{"current_steps": 3798, "total_steps": 5627, "loss": 1.3474, "learning_rate": 9.730949555600832e-06, "epoch": 0.6749300279888045, "percentage": 67.5, "elapsed_time": "13:58:18", "remaining_time": "6:43:42"} +{"current_steps": 3799, "total_steps": 5627, "loss": 1.323, "learning_rate": 9.721271271317159e-06, "epoch": 0.6751077346839042, "percentage": 67.51, "elapsed_time": "13:58:31", "remaining_time": "6:43:28"} +{"current_steps": 3800, "total_steps": 5627, "loss": 1.3077, "learning_rate": 9.711596256890388e-06, "epoch": 0.6752854413790039, "percentage": 67.53, "elapsed_time": "13:58:45", "remaining_time": "6:43:15"} +{"current_steps": 3801, "total_steps": 5627, "loss": 1.328, "learning_rate": 9.701924515398329e-06, "epoch": 0.6754631480741037, "percentage": 67.55, "elapsed_time": "13:58:58", "remaining_time": "6:43:02"} +{"current_steps": 3802, "total_steps": 5627, "loss": 1.3207, "learning_rate": 9.692256049917745e-06, "epoch": 0.6756408547692034, "percentage": 67.57, "elapsed_time": "13:59:11", "remaining_time": "6:42:49"} +{"current_steps": 3803, "total_steps": 5627, "loss": 1.3044, "learning_rate": 9.68259086352435e-06, "epoch": 0.6758185614643032, "percentage": 67.58, "elapsed_time": "13:59:24", "remaining_time": "6:42:35"} +{"current_steps": 3804, "total_steps": 5627, "loss": 1.2974, "learning_rate": 9.672928959292836e-06, "epoch": 0.675996268159403, "percentage": 67.6, "elapsed_time": "13:59:37", "remaining_time": "6:42:22"} +{"current_steps": 3805, "total_steps": 5627, "loss": 1.3287, "learning_rate": 9.66327034029683e-06, "epoch": 0.6761739748545026, "percentage": 67.62, "elapsed_time": "13:59:50", "remaining_time": "6:42:09"} +{"current_steps": 3806, "total_steps": 5627, "loss": 1.2855, "learning_rate": 9.653615009608921e-06, "epoch": 0.6763516815496023, "percentage": 67.64, "elapsed_time": "14:00:04", "remaining_time": "6:41:56"} +{"current_steps": 3807, "total_steps": 5627, "loss": 1.3536, "learning_rate": 9.643962970300646e-06, "epoch": 0.6765293882447021, "percentage": 67.66, "elapsed_time": "14:00:17", "remaining_time": "6:41:42"} +{"current_steps": 3808, "total_steps": 5627, "loss": 1.2958, "learning_rate": 9.63431422544251e-06, "epoch": 0.6767070949398019, "percentage": 67.67, "elapsed_time": "14:00:30", "remaining_time": "6:41:29"} +{"current_steps": 3809, "total_steps": 5627, "loss": 1.3008, "learning_rate": 9.624668778103949e-06, "epoch": 0.6768848016349016, "percentage": 67.69, "elapsed_time": "14:00:43", "remaining_time": "6:41:16"} +{"current_steps": 3810, "total_steps": 5627, "loss": 1.2923, "learning_rate": 9.61502663135337e-06, "epoch": 0.6770625083300014, "percentage": 67.71, "elapsed_time": "14:00:56", "remaining_time": "6:41:03"} +{"current_steps": 3811, "total_steps": 5627, "loss": 1.3426, "learning_rate": 9.605387788258116e-06, "epoch": 0.6772402150251011, "percentage": 67.73, "elapsed_time": "14:01:10", "remaining_time": "6:40:49"} +{"current_steps": 3812, "total_steps": 5627, "loss": 1.3208, "learning_rate": 9.595752251884479e-06, "epoch": 0.6774179217202008, "percentage": 67.74, "elapsed_time": "14:01:23", "remaining_time": "6:40:36"} +{"current_steps": 3813, "total_steps": 5627, "loss": 1.3187, "learning_rate": 9.586120025297719e-06, "epoch": 0.6775956284153005, "percentage": 67.76, "elapsed_time": "14:01:36", "remaining_time": "6:40:23"} +{"current_steps": 3814, "total_steps": 5627, "loss": 1.3165, "learning_rate": 9.576491111562021e-06, "epoch": 0.6777733351104003, "percentage": 67.78, "elapsed_time": "14:01:49", "remaining_time": "6:40:09"} +{"current_steps": 3815, "total_steps": 5627, "loss": 1.3194, "learning_rate": 9.566865513740528e-06, "epoch": 0.6779510418055, "percentage": 67.8, "elapsed_time": "14:02:02", "remaining_time": "6:39:56"} +{"current_steps": 3816, "total_steps": 5627, "loss": 1.3076, "learning_rate": 9.557243234895314e-06, "epoch": 0.6781287485005998, "percentage": 67.82, "elapsed_time": "14:02:16", "remaining_time": "6:39:43"} +{"current_steps": 3817, "total_steps": 5627, "loss": 1.3225, "learning_rate": 9.547624278087405e-06, "epoch": 0.6783064551956995, "percentage": 67.83, "elapsed_time": "14:02:29", "remaining_time": "6:39:30"} +{"current_steps": 3818, "total_steps": 5627, "loss": 1.3165, "learning_rate": 9.538008646376786e-06, "epoch": 0.6784841618907992, "percentage": 67.85, "elapsed_time": "14:02:42", "remaining_time": "6:39:16"} +{"current_steps": 3819, "total_steps": 5627, "loss": 1.3019, "learning_rate": 9.528396342822363e-06, "epoch": 0.6786618685858989, "percentage": 67.87, "elapsed_time": "14:02:55", "remaining_time": "6:39:03"} +{"current_steps": 3820, "total_steps": 5627, "loss": 1.3208, "learning_rate": 9.51878737048199e-06, "epoch": 0.6788395752809987, "percentage": 67.89, "elapsed_time": "14:03:09", "remaining_time": "6:38:50"} +{"current_steps": 3821, "total_steps": 5627, "loss": 1.3338, "learning_rate": 9.509181732412462e-06, "epoch": 0.6790172819760985, "percentage": 67.9, "elapsed_time": "14:03:22", "remaining_time": "6:38:37"} +{"current_steps": 3822, "total_steps": 5627, "loss": 1.2834, "learning_rate": 9.499579431669517e-06, "epoch": 0.6791949886711982, "percentage": 67.92, "elapsed_time": "14:03:35", "remaining_time": "6:38:23"} +{"current_steps": 3823, "total_steps": 5627, "loss": 1.3324, "learning_rate": 9.48998047130782e-06, "epoch": 0.679372695366298, "percentage": 67.94, "elapsed_time": "14:03:48", "remaining_time": "6:38:10"} +{"current_steps": 3824, "total_steps": 5627, "loss": 1.3267, "learning_rate": 9.480384854380988e-06, "epoch": 0.6795504020613977, "percentage": 67.96, "elapsed_time": "14:04:01", "remaining_time": "6:37:57"} +{"current_steps": 3825, "total_steps": 5627, "loss": 1.319, "learning_rate": 9.470792583941562e-06, "epoch": 0.6797281087564974, "percentage": 67.98, "elapsed_time": "14:04:14", "remaining_time": "6:37:44"} +{"current_steps": 3826, "total_steps": 5627, "loss": 1.3094, "learning_rate": 9.461203663041018e-06, "epoch": 0.6799058154515971, "percentage": 67.99, "elapsed_time": "14:04:27", "remaining_time": "6:37:30"} +{"current_steps": 3827, "total_steps": 5627, "loss": 1.3428, "learning_rate": 9.451618094729788e-06, "epoch": 0.6800835221466969, "percentage": 68.01, "elapsed_time": "14:04:41", "remaining_time": "6:37:17"} +{"current_steps": 3828, "total_steps": 5627, "loss": 1.2758, "learning_rate": 9.442035882057214e-06, "epoch": 0.6802612288417966, "percentage": 68.03, "elapsed_time": "14:04:54", "remaining_time": "6:37:04"} +{"current_steps": 3829, "total_steps": 5627, "loss": 1.3008, "learning_rate": 9.432457028071577e-06, "epoch": 0.6804389355368964, "percentage": 68.05, "elapsed_time": "14:05:07", "remaining_time": "6:36:50"} +{"current_steps": 3830, "total_steps": 5627, "loss": 1.3191, "learning_rate": 9.422881535820099e-06, "epoch": 0.6806166422319961, "percentage": 68.06, "elapsed_time": "14:05:20", "remaining_time": "6:36:37"} +{"current_steps": 3831, "total_steps": 5627, "loss": 1.3247, "learning_rate": 9.413309408348898e-06, "epoch": 0.6807943489270958, "percentage": 68.08, "elapsed_time": "14:05:33", "remaining_time": "6:36:24"} +{"current_steps": 3832, "total_steps": 5627, "loss": 1.3147, "learning_rate": 9.403740648703077e-06, "epoch": 0.6809720556221955, "percentage": 68.1, "elapsed_time": "14:05:46", "remaining_time": "6:36:11"} +{"current_steps": 3833, "total_steps": 5627, "loss": 1.3122, "learning_rate": 9.394175259926626e-06, "epoch": 0.6811497623172953, "percentage": 68.12, "elapsed_time": "14:06:00", "remaining_time": "6:35:57"} +{"current_steps": 3834, "total_steps": 5627, "loss": 1.2957, "learning_rate": 9.384613245062475e-06, "epoch": 0.681327469012395, "percentage": 68.14, "elapsed_time": "14:06:13", "remaining_time": "6:35:44"} +{"current_steps": 3835, "total_steps": 5627, "loss": 1.3547, "learning_rate": 9.375054607152477e-06, "epoch": 0.6815051757074948, "percentage": 68.15, "elapsed_time": "14:06:26", "remaining_time": "6:35:31"} +{"current_steps": 3836, "total_steps": 5627, "loss": 1.3384, "learning_rate": 9.365499349237426e-06, "epoch": 0.6816828824025946, "percentage": 68.17, "elapsed_time": "14:06:39", "remaining_time": "6:35:17"} +{"current_steps": 3837, "total_steps": 5627, "loss": 1.3538, "learning_rate": 9.35594747435703e-06, "epoch": 0.6818605890976942, "percentage": 68.19, "elapsed_time": "14:06:52", "remaining_time": "6:35:04"} +{"current_steps": 3838, "total_steps": 5627, "loss": 1.3461, "learning_rate": 9.346398985549906e-06, "epoch": 0.682038295792794, "percentage": 68.21, "elapsed_time": "14:07:05", "remaining_time": "6:34:51"} +{"current_steps": 3839, "total_steps": 5627, "loss": 1.3291, "learning_rate": 9.336853885853613e-06, "epoch": 0.6822160024878937, "percentage": 68.22, "elapsed_time": "14:07:19", "remaining_time": "6:34:38"} +{"current_steps": 3840, "total_steps": 5627, "loss": 1.3174, "learning_rate": 9.327312178304622e-06, "epoch": 0.6823937091829935, "percentage": 68.24, "elapsed_time": "14:07:32", "remaining_time": "6:34:24"} +{"current_steps": 3841, "total_steps": 5627, "loss": 1.3182, "learning_rate": 9.317773865938342e-06, "epoch": 0.6825714158780932, "percentage": 68.26, "elapsed_time": "14:07:45", "remaining_time": "6:34:11"} +{"current_steps": 3842, "total_steps": 5627, "loss": 1.3015, "learning_rate": 9.308238951789085e-06, "epoch": 0.682749122573193, "percentage": 68.28, "elapsed_time": "14:07:58", "remaining_time": "6:33:58"} +{"current_steps": 3843, "total_steps": 5627, "loss": 1.2895, "learning_rate": 9.298707438890086e-06, "epoch": 0.6829268292682927, "percentage": 68.3, "elapsed_time": "14:08:11", "remaining_time": "6:33:44"} +{"current_steps": 3844, "total_steps": 5627, "loss": 1.3031, "learning_rate": 9.289179330273496e-06, "epoch": 0.6831045359633924, "percentage": 68.31, "elapsed_time": "14:08:24", "remaining_time": "6:33:31"} +{"current_steps": 3845, "total_steps": 5627, "loss": 1.309, "learning_rate": 9.279654628970388e-06, "epoch": 0.6832822426584921, "percentage": 68.33, "elapsed_time": "14:08:38", "remaining_time": "6:33:18"} +{"current_steps": 3846, "total_steps": 5627, "loss": 1.3271, "learning_rate": 9.270133338010747e-06, "epoch": 0.6834599493535919, "percentage": 68.35, "elapsed_time": "14:08:51", "remaining_time": "6:33:05"} +{"current_steps": 3847, "total_steps": 5627, "loss": 1.3563, "learning_rate": 9.260615460423475e-06, "epoch": 0.6836376560486916, "percentage": 68.37, "elapsed_time": "14:09:04", "remaining_time": "6:32:51"} +{"current_steps": 3848, "total_steps": 5627, "loss": 1.3345, "learning_rate": 9.25110099923639e-06, "epoch": 0.6838153627437914, "percentage": 68.38, "elapsed_time": "14:09:17", "remaining_time": "6:32:38"} +{"current_steps": 3849, "total_steps": 5627, "loss": 1.3144, "learning_rate": 9.24158995747621e-06, "epoch": 0.6839930694388912, "percentage": 68.4, "elapsed_time": "14:09:30", "remaining_time": "6:32:25"} +{"current_steps": 3850, "total_steps": 5627, "loss": 1.3305, "learning_rate": 9.232082338168594e-06, "epoch": 0.6841707761339908, "percentage": 68.42, "elapsed_time": "14:09:44", "remaining_time": "6:32:12"} +{"current_steps": 3851, "total_steps": 5627, "loss": 1.309, "learning_rate": 9.222578144338086e-06, "epoch": 0.6843484828290906, "percentage": 68.44, "elapsed_time": "14:09:57", "remaining_time": "6:31:58"} +{"current_steps": 3852, "total_steps": 5627, "loss": 1.3093, "learning_rate": 9.213077379008155e-06, "epoch": 0.6845261895241903, "percentage": 68.46, "elapsed_time": "14:10:10", "remaining_time": "6:31:45"} +{"current_steps": 3853, "total_steps": 5627, "loss": 1.3028, "learning_rate": 9.203580045201159e-06, "epoch": 0.6847038962192901, "percentage": 68.47, "elapsed_time": "14:10:23", "remaining_time": "6:31:32"} +{"current_steps": 3854, "total_steps": 5627, "loss": 1.2712, "learning_rate": 9.194086145938382e-06, "epoch": 0.6848816029143898, "percentage": 68.49, "elapsed_time": "14:10:36", "remaining_time": "6:31:19"} +{"current_steps": 3855, "total_steps": 5627, "loss": 1.2981, "learning_rate": 9.184595684240021e-06, "epoch": 0.6850593096094896, "percentage": 68.51, "elapsed_time": "14:10:49", "remaining_time": "6:31:05"} +{"current_steps": 3856, "total_steps": 5627, "loss": 1.3129, "learning_rate": 9.175108663125167e-06, "epoch": 0.6852370163045893, "percentage": 68.53, "elapsed_time": "14:11:02", "remaining_time": "6:30:52"} +{"current_steps": 3857, "total_steps": 5627, "loss": 1.3236, "learning_rate": 9.165625085611818e-06, "epoch": 0.685414722999689, "percentage": 68.54, "elapsed_time": "14:11:16", "remaining_time": "6:30:39"} +{"current_steps": 3858, "total_steps": 5627, "loss": 1.3306, "learning_rate": 9.156144954716878e-06, "epoch": 0.6855924296947887, "percentage": 68.56, "elapsed_time": "14:11:29", "remaining_time": "6:30:25"} +{"current_steps": 3859, "total_steps": 5627, "loss": 1.2847, "learning_rate": 9.146668273456158e-06, "epoch": 0.6857701363898885, "percentage": 68.58, "elapsed_time": "14:11:42", "remaining_time": "6:30:12"} +{"current_steps": 3860, "total_steps": 5627, "loss": 1.3429, "learning_rate": 9.137195044844365e-06, "epoch": 0.6859478430849882, "percentage": 68.6, "elapsed_time": "14:11:55", "remaining_time": "6:29:59"} +{"current_steps": 3861, "total_steps": 5627, "loss": 1.3055, "learning_rate": 9.127725271895114e-06, "epoch": 0.686125549780088, "percentage": 68.62, "elapsed_time": "14:12:08", "remaining_time": "6:29:46"} +{"current_steps": 3862, "total_steps": 5627, "loss": 1.3681, "learning_rate": 9.118258957620914e-06, "epoch": 0.6863032564751878, "percentage": 68.63, "elapsed_time": "14:12:22", "remaining_time": "6:29:32"} +{"current_steps": 3863, "total_steps": 5627, "loss": 1.2832, "learning_rate": 9.10879610503318e-06, "epoch": 0.6864809631702874, "percentage": 68.65, "elapsed_time": "14:12:35", "remaining_time": "6:29:19"} +{"current_steps": 3864, "total_steps": 5627, "loss": 1.2877, "learning_rate": 9.099336717142218e-06, "epoch": 0.6866586698653872, "percentage": 68.67, "elapsed_time": "14:12:48", "remaining_time": "6:29:06"} +{"current_steps": 3865, "total_steps": 5627, "loss": 1.3074, "learning_rate": 9.089880796957247e-06, "epoch": 0.6868363765604869, "percentage": 68.69, "elapsed_time": "14:13:01", "remaining_time": "6:28:52"} +{"current_steps": 3866, "total_steps": 5627, "loss": 1.3199, "learning_rate": 9.08042834748637e-06, "epoch": 0.6870140832555867, "percentage": 68.7, "elapsed_time": "14:13:14", "remaining_time": "6:28:39"} +{"current_steps": 3867, "total_steps": 5627, "loss": 1.3209, "learning_rate": 9.070979371736588e-06, "epoch": 0.6871917899506864, "percentage": 68.72, "elapsed_time": "14:13:27", "remaining_time": "6:28:26"} +{"current_steps": 3868, "total_steps": 5627, "loss": 1.2898, "learning_rate": 9.061533872713797e-06, "epoch": 0.6873694966457862, "percentage": 68.74, "elapsed_time": "14:13:40", "remaining_time": "6:28:13"} +{"current_steps": 3869, "total_steps": 5627, "loss": 1.2978, "learning_rate": 9.052091853422789e-06, "epoch": 0.6875472033408858, "percentage": 68.76, "elapsed_time": "14:13:53", "remaining_time": "6:27:59"} +{"current_steps": 3870, "total_steps": 5627, "loss": 1.2691, "learning_rate": 9.042653316867245e-06, "epoch": 0.6877249100359856, "percentage": 68.78, "elapsed_time": "14:14:07", "remaining_time": "6:27:46"} +{"current_steps": 3871, "total_steps": 5627, "loss": 1.3462, "learning_rate": 9.033218266049743e-06, "epoch": 0.6879026167310853, "percentage": 68.79, "elapsed_time": "14:14:20", "remaining_time": "6:27:33"} +{"current_steps": 3872, "total_steps": 5627, "loss": 1.3208, "learning_rate": 9.023786703971752e-06, "epoch": 0.6880803234261851, "percentage": 68.81, "elapsed_time": "14:14:33", "remaining_time": "6:27:19"} +{"current_steps": 3873, "total_steps": 5627, "loss": 1.3032, "learning_rate": 9.01435863363362e-06, "epoch": 0.6882580301212848, "percentage": 68.83, "elapsed_time": "14:14:46", "remaining_time": "6:27:06"} +{"current_steps": 3874, "total_steps": 5627, "loss": 1.3861, "learning_rate": 9.004934058034614e-06, "epoch": 0.6884357368163846, "percentage": 68.85, "elapsed_time": "14:14:59", "remaining_time": "6:26:53"} +{"current_steps": 3875, "total_steps": 5627, "loss": 1.3152, "learning_rate": 8.995512980172849e-06, "epoch": 0.6886134435114843, "percentage": 68.86, "elapsed_time": "14:15:12", "remaining_time": "6:26:40"} +{"current_steps": 3876, "total_steps": 5627, "loss": 1.3537, "learning_rate": 8.986095403045354e-06, "epoch": 0.688791150206584, "percentage": 68.88, "elapsed_time": "14:15:26", "remaining_time": "6:26:26"} +{"current_steps": 3877, "total_steps": 5627, "loss": 1.3518, "learning_rate": 8.976681329648038e-06, "epoch": 0.6889688569016837, "percentage": 68.9, "elapsed_time": "14:15:39", "remaining_time": "6:26:13"} +{"current_steps": 3878, "total_steps": 5627, "loss": 1.2732, "learning_rate": 8.967270762975684e-06, "epoch": 0.6891465635967835, "percentage": 68.92, "elapsed_time": "14:15:52", "remaining_time": "6:26:00"} +{"current_steps": 3879, "total_steps": 5627, "loss": 1.3442, "learning_rate": 8.95786370602199e-06, "epoch": 0.6893242702918833, "percentage": 68.94, "elapsed_time": "14:16:05", "remaining_time": "6:25:46"} +{"current_steps": 3880, "total_steps": 5627, "loss": 1.324, "learning_rate": 8.948460161779506e-06, "epoch": 0.689501976986983, "percentage": 68.95, "elapsed_time": "14:16:18", "remaining_time": "6:25:33"} +{"current_steps": 3881, "total_steps": 5627, "loss": 1.3017, "learning_rate": 8.939060133239678e-06, "epoch": 0.6896796836820828, "percentage": 68.97, "elapsed_time": "14:16:31", "remaining_time": "6:25:20"} +{"current_steps": 3882, "total_steps": 5627, "loss": 1.3095, "learning_rate": 8.929663623392835e-06, "epoch": 0.6898573903771824, "percentage": 68.99, "elapsed_time": "14:16:45", "remaining_time": "6:25:07"} +{"current_steps": 3883, "total_steps": 5627, "loss": 1.3244, "learning_rate": 8.920270635228176e-06, "epoch": 0.6900350970722822, "percentage": 69.01, "elapsed_time": "14:16:58", "remaining_time": "6:24:53"} +{"current_steps": 3884, "total_steps": 5627, "loss": 1.3264, "learning_rate": 8.910881171733793e-06, "epoch": 0.6902128037673819, "percentage": 69.02, "elapsed_time": "14:17:11", "remaining_time": "6:24:40"} +{"current_steps": 3885, "total_steps": 5627, "loss": 1.3153, "learning_rate": 8.901495235896654e-06, "epoch": 0.6903905104624817, "percentage": 69.04, "elapsed_time": "14:17:24", "remaining_time": "6:24:27"} +{"current_steps": 3886, "total_steps": 5627, "loss": 1.305, "learning_rate": 8.892112830702593e-06, "epoch": 0.6905682171575814, "percentage": 69.06, "elapsed_time": "14:17:37", "remaining_time": "6:24:13"} +{"current_steps": 3887, "total_steps": 5627, "loss": 1.2488, "learning_rate": 8.882733959136325e-06, "epoch": 0.6907459238526812, "percentage": 69.08, "elapsed_time": "14:17:50", "remaining_time": "6:24:00"} +{"current_steps": 3888, "total_steps": 5627, "loss": 1.3825, "learning_rate": 8.873358624181463e-06, "epoch": 0.6909236305477809, "percentage": 69.1, "elapsed_time": "14:18:03", "remaining_time": "6:23:47"} +{"current_steps": 3889, "total_steps": 5627, "loss": 1.2765, "learning_rate": 8.86398682882047e-06, "epoch": 0.6911013372428806, "percentage": 69.11, "elapsed_time": "14:18:17", "remaining_time": "6:23:34"} +{"current_steps": 3890, "total_steps": 5627, "loss": 1.3261, "learning_rate": 8.854618576034694e-06, "epoch": 0.6912790439379803, "percentage": 69.13, "elapsed_time": "14:18:30", "remaining_time": "6:23:20"} +{"current_steps": 3891, "total_steps": 5627, "loss": 1.3402, "learning_rate": 8.845253868804341e-06, "epoch": 0.6914567506330801, "percentage": 69.15, "elapsed_time": "14:18:43", "remaining_time": "6:23:07"} +{"current_steps": 3892, "total_steps": 5627, "loss": 1.2987, "learning_rate": 8.8358927101085e-06, "epoch": 0.6916344573281799, "percentage": 69.17, "elapsed_time": "14:18:56", "remaining_time": "6:22:54"} +{"current_steps": 3893, "total_steps": 5627, "loss": 1.3292, "learning_rate": 8.826535102925147e-06, "epoch": 0.6918121640232796, "percentage": 69.18, "elapsed_time": "14:19:09", "remaining_time": "6:22:40"} +{"current_steps": 3894, "total_steps": 5627, "loss": 1.3201, "learning_rate": 8.8171810502311e-06, "epoch": 0.6919898707183794, "percentage": 69.2, "elapsed_time": "14:19:22", "remaining_time": "6:22:27"} +{"current_steps": 3895, "total_steps": 5627, "loss": 1.3698, "learning_rate": 8.807830555002068e-06, "epoch": 0.692167577413479, "percentage": 69.22, "elapsed_time": "14:19:36", "remaining_time": "6:22:14"} +{"current_steps": 3896, "total_steps": 5627, "loss": 1.3039, "learning_rate": 8.798483620212612e-06, "epoch": 0.6923452841085788, "percentage": 69.24, "elapsed_time": "14:19:49", "remaining_time": "6:22:01"} +{"current_steps": 3897, "total_steps": 5627, "loss": 1.3165, "learning_rate": 8.78914024883617e-06, "epoch": 0.6925229908036785, "percentage": 69.26, "elapsed_time": "14:20:02", "remaining_time": "6:21:47"} +{"current_steps": 3898, "total_steps": 5627, "loss": 1.3217, "learning_rate": 8.779800443845046e-06, "epoch": 0.6927006974987783, "percentage": 69.27, "elapsed_time": "14:20:15", "remaining_time": "6:21:34"} +{"current_steps": 3899, "total_steps": 5627, "loss": 1.3426, "learning_rate": 8.770464208210405e-06, "epoch": 0.692878404193878, "percentage": 69.29, "elapsed_time": "14:20:28", "remaining_time": "6:21:21"} +{"current_steps": 3900, "total_steps": 5627, "loss": 1.316, "learning_rate": 8.761131544902281e-06, "epoch": 0.6930561108889778, "percentage": 69.31, "elapsed_time": "14:20:42", "remaining_time": "6:21:08"} +{"current_steps": 3901, "total_steps": 5627, "loss": 1.33, "learning_rate": 8.751802456889562e-06, "epoch": 0.6932338175840774, "percentage": 69.33, "elapsed_time": "14:20:55", "remaining_time": "6:20:54"} +{"current_steps": 3902, "total_steps": 5627, "loss": 1.2664, "learning_rate": 8.74247694714002e-06, "epoch": 0.6934115242791772, "percentage": 69.34, "elapsed_time": "14:21:08", "remaining_time": "6:20:41"} +{"current_steps": 3903, "total_steps": 5627, "loss": 1.3386, "learning_rate": 8.733155018620268e-06, "epoch": 0.6935892309742769, "percentage": 69.36, "elapsed_time": "14:21:21", "remaining_time": "6:20:28"} +{"current_steps": 3904, "total_steps": 5627, "loss": 1.3155, "learning_rate": 8.723836674295787e-06, "epoch": 0.6937669376693767, "percentage": 69.38, "elapsed_time": "14:21:34", "remaining_time": "6:20:15"} +{"current_steps": 3905, "total_steps": 5627, "loss": 1.3482, "learning_rate": 8.714521917130924e-06, "epoch": 0.6939446443644764, "percentage": 69.4, "elapsed_time": "14:21:47", "remaining_time": "6:20:01"} +{"current_steps": 3906, "total_steps": 5627, "loss": 1.3628, "learning_rate": 8.70521075008886e-06, "epoch": 0.6941223510595762, "percentage": 69.42, "elapsed_time": "14:22:00", "remaining_time": "6:19:48"} +{"current_steps": 3907, "total_steps": 5627, "loss": 1.3319, "learning_rate": 8.695903176131671e-06, "epoch": 0.694300057754676, "percentage": 69.43, "elapsed_time": "14:22:14", "remaining_time": "6:19:35"} +{"current_steps": 3908, "total_steps": 5627, "loss": 1.3002, "learning_rate": 8.686599198220265e-06, "epoch": 0.6944777644497756, "percentage": 69.45, "elapsed_time": "14:22:27", "remaining_time": "6:19:21"} +{"current_steps": 3909, "total_steps": 5627, "loss": 1.309, "learning_rate": 8.677298819314411e-06, "epoch": 0.6946554711448754, "percentage": 69.47, "elapsed_time": "14:22:40", "remaining_time": "6:19:08"} +{"current_steps": 3910, "total_steps": 5627, "loss": 1.2797, "learning_rate": 8.66800204237273e-06, "epoch": 0.6948331778399751, "percentage": 69.49, "elapsed_time": "14:22:53", "remaining_time": "6:18:55"} +{"current_steps": 3911, "total_steps": 5627, "loss": 1.3129, "learning_rate": 8.658708870352712e-06, "epoch": 0.6950108845350749, "percentage": 69.5, "elapsed_time": "14:23:06", "remaining_time": "6:18:42"} +{"current_steps": 3912, "total_steps": 5627, "loss": 1.3625, "learning_rate": 8.649419306210694e-06, "epoch": 0.6951885912301746, "percentage": 69.52, "elapsed_time": "14:23:19", "remaining_time": "6:18:28"} +{"current_steps": 3913, "total_steps": 5627, "loss": 1.3505, "learning_rate": 8.640133352901843e-06, "epoch": 0.6953662979252744, "percentage": 69.54, "elapsed_time": "14:23:32", "remaining_time": "6:18:15"} +{"current_steps": 3914, "total_steps": 5627, "loss": 1.3266, "learning_rate": 8.630851013380207e-06, "epoch": 0.695544004620374, "percentage": 69.56, "elapsed_time": "14:23:46", "remaining_time": "6:18:02"} +{"current_steps": 3915, "total_steps": 5627, "loss": 1.3338, "learning_rate": 8.621572290598662e-06, "epoch": 0.6957217113154738, "percentage": 69.58, "elapsed_time": "14:23:59", "remaining_time": "6:17:48"} +{"current_steps": 3916, "total_steps": 5627, "loss": 1.3683, "learning_rate": 8.612297187508958e-06, "epoch": 0.6958994180105735, "percentage": 69.59, "elapsed_time": "14:24:12", "remaining_time": "6:17:35"} +{"current_steps": 3917, "total_steps": 5627, "loss": 1.2809, "learning_rate": 8.603025707061675e-06, "epoch": 0.6960771247056733, "percentage": 69.61, "elapsed_time": "14:24:25", "remaining_time": "6:17:22"} +{"current_steps": 3918, "total_steps": 5627, "loss": 1.3301, "learning_rate": 8.593757852206243e-06, "epoch": 0.696254831400773, "percentage": 69.63, "elapsed_time": "14:24:39", "remaining_time": "6:17:09"} +{"current_steps": 3919, "total_steps": 5627, "loss": 1.3138, "learning_rate": 8.584493625890944e-06, "epoch": 0.6964325380958728, "percentage": 69.65, "elapsed_time": "14:24:52", "remaining_time": "6:16:55"} +{"current_steps": 3920, "total_steps": 5627, "loss": 1.2607, "learning_rate": 8.5752330310629e-06, "epoch": 0.6966102447909726, "percentage": 69.66, "elapsed_time": "14:25:05", "remaining_time": "6:16:42"} +{"current_steps": 3921, "total_steps": 5627, "loss": 1.3704, "learning_rate": 8.56597607066808e-06, "epoch": 0.6967879514860722, "percentage": 69.68, "elapsed_time": "14:25:18", "remaining_time": "6:16:29"} +{"current_steps": 3922, "total_steps": 5627, "loss": 1.2915, "learning_rate": 8.5567227476513e-06, "epoch": 0.696965658181172, "percentage": 69.7, "elapsed_time": "14:25:31", "remaining_time": "6:16:16"} +{"current_steps": 3923, "total_steps": 5627, "loss": 1.3032, "learning_rate": 8.547473064956216e-06, "epoch": 0.6971433648762717, "percentage": 69.72, "elapsed_time": "14:25:44", "remaining_time": "6:16:02"} +{"current_steps": 3924, "total_steps": 5627, "loss": 1.3259, "learning_rate": 8.538227025525314e-06, "epoch": 0.6973210715713715, "percentage": 69.74, "elapsed_time": "14:25:58", "remaining_time": "6:15:49"} +{"current_steps": 3925, "total_steps": 5627, "loss": 1.2972, "learning_rate": 8.528984632299953e-06, "epoch": 0.6974987782664712, "percentage": 69.75, "elapsed_time": "14:26:11", "remaining_time": "6:15:36"} +{"current_steps": 3926, "total_steps": 5627, "loss": 1.3053, "learning_rate": 8.519745888220301e-06, "epoch": 0.697676484961571, "percentage": 69.77, "elapsed_time": "14:26:24", "remaining_time": "6:15:23"} +{"current_steps": 3927, "total_steps": 5627, "loss": 1.3276, "learning_rate": 8.51051079622538e-06, "epoch": 0.6978541916566706, "percentage": 69.79, "elapsed_time": "14:26:37", "remaining_time": "6:15:09"} +{"current_steps": 3928, "total_steps": 5627, "loss": 1.2876, "learning_rate": 8.50127935925305e-06, "epoch": 0.6980318983517704, "percentage": 69.81, "elapsed_time": "14:26:50", "remaining_time": "6:14:56"} +{"current_steps": 3929, "total_steps": 5627, "loss": 1.324, "learning_rate": 8.492051580239984e-06, "epoch": 0.6982096050468701, "percentage": 69.82, "elapsed_time": "14:27:03", "remaining_time": "6:14:43"} +{"current_steps": 3930, "total_steps": 5627, "loss": 1.3487, "learning_rate": 8.482827462121735e-06, "epoch": 0.6983873117419699, "percentage": 69.84, "elapsed_time": "14:27:17", "remaining_time": "6:14:29"} +{"current_steps": 3931, "total_steps": 5627, "loss": 1.302, "learning_rate": 8.47360700783266e-06, "epoch": 0.6985650184370696, "percentage": 69.86, "elapsed_time": "14:27:30", "remaining_time": "6:14:16"} +{"current_steps": 3932, "total_steps": 5627, "loss": 1.327, "learning_rate": 8.46439022030596e-06, "epoch": 0.6987427251321694, "percentage": 69.88, "elapsed_time": "14:27:43", "remaining_time": "6:14:03"} +{"current_steps": 3933, "total_steps": 5627, "loss": 1.3096, "learning_rate": 8.455177102473669e-06, "epoch": 0.698920431827269, "percentage": 69.9, "elapsed_time": "14:27:56", "remaining_time": "6:13:50"} +{"current_steps": 3934, "total_steps": 5627, "loss": 1.3269, "learning_rate": 8.44596765726665e-06, "epoch": 0.6990981385223688, "percentage": 69.91, "elapsed_time": "14:28:09", "remaining_time": "6:13:36"} +{"current_steps": 3935, "total_steps": 5627, "loss": 1.3153, "learning_rate": 8.436761887614603e-06, "epoch": 0.6992758452174686, "percentage": 69.93, "elapsed_time": "14:28:22", "remaining_time": "6:13:23"} +{"current_steps": 3936, "total_steps": 5627, "loss": 1.3217, "learning_rate": 8.427559796446054e-06, "epoch": 0.6994535519125683, "percentage": 69.95, "elapsed_time": "14:28:35", "remaining_time": "6:13:10"} +{"current_steps": 3937, "total_steps": 5627, "loss": 1.2782, "learning_rate": 8.418361386688366e-06, "epoch": 0.6996312586076681, "percentage": 69.97, "elapsed_time": "14:28:49", "remaining_time": "6:12:57"} +{"current_steps": 3938, "total_steps": 5627, "loss": 1.3474, "learning_rate": 8.409166661267717e-06, "epoch": 0.6998089653027678, "percentage": 69.98, "elapsed_time": "14:29:02", "remaining_time": "6:12:43"} +{"current_steps": 3939, "total_steps": 5627, "loss": 1.3173, "learning_rate": 8.399975623109133e-06, "epoch": 0.6999866719978676, "percentage": 70.0, "elapsed_time": "14:29:15", "remaining_time": "6:12:30"} +{"current_steps": 3940, "total_steps": 5627, "loss": 1.3536, "learning_rate": 8.390788275136452e-06, "epoch": 0.7001643786929672, "percentage": 70.02, "elapsed_time": "14:29:28", "remaining_time": "6:12:17"} +{"current_steps": 3941, "total_steps": 5627, "loss": 1.3431, "learning_rate": 8.381604620272343e-06, "epoch": 0.700342085388067, "percentage": 70.04, "elapsed_time": "14:29:42", "remaining_time": "6:12:04"} +{"current_steps": 3942, "total_steps": 5627, "loss": 1.3083, "learning_rate": 8.372424661438296e-06, "epoch": 0.7005197920831667, "percentage": 70.06, "elapsed_time": "14:29:55", "remaining_time": "6:11:50"} +{"current_steps": 3943, "total_steps": 5627, "loss": 1.3329, "learning_rate": 8.363248401554633e-06, "epoch": 0.7006974987782665, "percentage": 70.07, "elapsed_time": "14:30:08", "remaining_time": "6:11:37"} +{"current_steps": 3944, "total_steps": 5627, "loss": 1.2819, "learning_rate": 8.35407584354049e-06, "epoch": 0.7008752054733662, "percentage": 70.09, "elapsed_time": "14:30:21", "remaining_time": "6:11:24"} +{"current_steps": 3945, "total_steps": 5627, "loss": 1.3562, "learning_rate": 8.344906990313834e-06, "epoch": 0.701052912168466, "percentage": 70.11, "elapsed_time": "14:30:34", "remaining_time": "6:11:10"} +{"current_steps": 3946, "total_steps": 5627, "loss": 1.3235, "learning_rate": 8.33574184479145e-06, "epoch": 0.7012306188635656, "percentage": 70.13, "elapsed_time": "14:30:47", "remaining_time": "6:10:57"} +{"current_steps": 3947, "total_steps": 5627, "loss": 1.3216, "learning_rate": 8.326580409888938e-06, "epoch": 0.7014083255586654, "percentage": 70.14, "elapsed_time": "14:31:01", "remaining_time": "6:10:44"} +{"current_steps": 3948, "total_steps": 5627, "loss": 1.3038, "learning_rate": 8.317422688520722e-06, "epoch": 0.7015860322537651, "percentage": 70.16, "elapsed_time": "14:31:14", "remaining_time": "6:10:31"} +{"current_steps": 3949, "total_steps": 5627, "loss": 1.3066, "learning_rate": 8.308268683600053e-06, "epoch": 0.7017637389488649, "percentage": 70.18, "elapsed_time": "14:31:27", "remaining_time": "6:10:17"} +{"current_steps": 3950, "total_steps": 5627, "loss": 1.3565, "learning_rate": 8.299118398038999e-06, "epoch": 0.7019414456439647, "percentage": 70.2, "elapsed_time": "14:31:40", "remaining_time": "6:10:04"} +{"current_steps": 3951, "total_steps": 5627, "loss": 1.2992, "learning_rate": 8.289971834748421e-06, "epoch": 0.7021191523390644, "percentage": 70.22, "elapsed_time": "14:31:53", "remaining_time": "6:09:51"} +{"current_steps": 3952, "total_steps": 5627, "loss": 1.2814, "learning_rate": 8.280828996638009e-06, "epoch": 0.7022968590341642, "percentage": 70.23, "elapsed_time": "14:32:07", "remaining_time": "6:09:38"} +{"current_steps": 3953, "total_steps": 5627, "loss": 1.3097, "learning_rate": 8.271689886616292e-06, "epoch": 0.7024745657292638, "percentage": 70.25, "elapsed_time": "14:32:20", "remaining_time": "6:09:24"} +{"current_steps": 3954, "total_steps": 5627, "loss": 1.2855, "learning_rate": 8.26255450759058e-06, "epoch": 0.7026522724243636, "percentage": 70.27, "elapsed_time": "14:32:33", "remaining_time": "6:09:11"} +{"current_steps": 3955, "total_steps": 5627, "loss": 1.3714, "learning_rate": 8.253422862467016e-06, "epoch": 0.7028299791194633, "percentage": 70.29, "elapsed_time": "14:32:46", "remaining_time": "6:08:58"} +{"current_steps": 3956, "total_steps": 5627, "loss": 1.3575, "learning_rate": 8.24429495415054e-06, "epoch": 0.7030076858145631, "percentage": 70.3, "elapsed_time": "14:32:59", "remaining_time": "6:08:45"} +{"current_steps": 3957, "total_steps": 5627, "loss": 1.3175, "learning_rate": 8.235170785544915e-06, "epoch": 0.7031853925096628, "percentage": 70.32, "elapsed_time": "14:33:12", "remaining_time": "6:08:31"} +{"current_steps": 3958, "total_steps": 5627, "loss": 1.2883, "learning_rate": 8.226050359552713e-06, "epoch": 0.7033630992047626, "percentage": 70.34, "elapsed_time": "14:33:26", "remaining_time": "6:08:18"} +{"current_steps": 3959, "total_steps": 5627, "loss": 1.3137, "learning_rate": 8.216933679075309e-06, "epoch": 0.7035408058998622, "percentage": 70.36, "elapsed_time": "14:33:39", "remaining_time": "6:08:05"} +{"current_steps": 3960, "total_steps": 5627, "loss": 1.3191, "learning_rate": 8.207820747012894e-06, "epoch": 0.703718512594962, "percentage": 70.37, "elapsed_time": "14:33:52", "remaining_time": "6:07:51"} +{"current_steps": 3961, "total_steps": 5627, "loss": 1.3476, "learning_rate": 8.19871156626446e-06, "epoch": 0.7038962192900617, "percentage": 70.39, "elapsed_time": "14:34:05", "remaining_time": "6:07:38"} +{"current_steps": 3962, "total_steps": 5627, "loss": 1.309, "learning_rate": 8.189606139727802e-06, "epoch": 0.7040739259851615, "percentage": 70.41, "elapsed_time": "14:34:19", "remaining_time": "6:07:25"} +{"current_steps": 3963, "total_steps": 5627, "loss": 1.268, "learning_rate": 8.180504470299543e-06, "epoch": 0.7042516326802613, "percentage": 70.43, "elapsed_time": "14:34:32", "remaining_time": "6:07:12"} +{"current_steps": 3964, "total_steps": 5627, "loss": 1.3541, "learning_rate": 8.171406560875088e-06, "epoch": 0.704429339375361, "percentage": 70.45, "elapsed_time": "14:34:45", "remaining_time": "6:06:58"} +{"current_steps": 3965, "total_steps": 5627, "loss": 1.3, "learning_rate": 8.16231241434866e-06, "epoch": 0.7046070460704607, "percentage": 70.46, "elapsed_time": "14:34:58", "remaining_time": "6:06:45"} +{"current_steps": 3966, "total_steps": 5627, "loss": 1.2895, "learning_rate": 8.153222033613254e-06, "epoch": 0.7047847527655604, "percentage": 70.48, "elapsed_time": "14:35:11", "remaining_time": "6:06:32"} +{"current_steps": 3967, "total_steps": 5627, "loss": 1.3179, "learning_rate": 8.14413542156072e-06, "epoch": 0.7049624594606602, "percentage": 70.5, "elapsed_time": "14:35:24", "remaining_time": "6:06:19"} +{"current_steps": 3968, "total_steps": 5627, "loss": 1.25, "learning_rate": 8.135052581081664e-06, "epoch": 0.7051401661557599, "percentage": 70.52, "elapsed_time": "14:35:38", "remaining_time": "6:06:05"} +{"current_steps": 3969, "total_steps": 5627, "loss": 1.345, "learning_rate": 8.125973515065513e-06, "epoch": 0.7053178728508597, "percentage": 70.53, "elapsed_time": "14:35:51", "remaining_time": "6:05:52"} +{"current_steps": 3970, "total_steps": 5627, "loss": 1.3209, "learning_rate": 8.116898226400488e-06, "epoch": 0.7054955795459594, "percentage": 70.55, "elapsed_time": "14:36:04", "remaining_time": "6:05:39"} +{"current_steps": 3971, "total_steps": 5627, "loss": 1.3178, "learning_rate": 8.107826717973603e-06, "epoch": 0.7056732862410592, "percentage": 70.57, "elapsed_time": "14:36:17", "remaining_time": "6:05:26"} +{"current_steps": 3972, "total_steps": 5627, "loss": 1.2719, "learning_rate": 8.098758992670694e-06, "epoch": 0.7058509929361588, "percentage": 70.59, "elapsed_time": "14:36:30", "remaining_time": "6:05:12"} +{"current_steps": 3973, "total_steps": 5627, "loss": 1.3424, "learning_rate": 8.089695053376357e-06, "epoch": 0.7060286996312586, "percentage": 70.61, "elapsed_time": "14:36:44", "remaining_time": "6:04:59"} +{"current_steps": 3974, "total_steps": 5627, "loss": 1.345, "learning_rate": 8.080634902974005e-06, "epoch": 0.7062064063263583, "percentage": 70.62, "elapsed_time": "14:36:57", "remaining_time": "6:04:46"} +{"current_steps": 3975, "total_steps": 5627, "loss": 1.3197, "learning_rate": 8.071578544345846e-06, "epoch": 0.7063841130214581, "percentage": 70.64, "elapsed_time": "14:37:10", "remaining_time": "6:04:33"} +{"current_steps": 3976, "total_steps": 5627, "loss": 1.315, "learning_rate": 8.062525980372867e-06, "epoch": 0.7065618197165578, "percentage": 70.66, "elapsed_time": "14:37:23", "remaining_time": "6:04:19"} +{"current_steps": 3977, "total_steps": 5627, "loss": 1.3063, "learning_rate": 8.053477213934876e-06, "epoch": 0.7067395264116576, "percentage": 70.68, "elapsed_time": "14:37:36", "remaining_time": "6:04:06"} +{"current_steps": 3978, "total_steps": 5627, "loss": 1.3034, "learning_rate": 8.044432247910448e-06, "epoch": 0.7069172331067572, "percentage": 70.69, "elapsed_time": "14:37:49", "remaining_time": "6:03:53"} +{"current_steps": 3979, "total_steps": 5627, "loss": 1.3295, "learning_rate": 8.035391085176955e-06, "epoch": 0.707094939801857, "percentage": 70.71, "elapsed_time": "14:38:03", "remaining_time": "6:03:39"} +{"current_steps": 3980, "total_steps": 5627, "loss": 1.3414, "learning_rate": 8.026353728610565e-06, "epoch": 0.7072726464969568, "percentage": 70.73, "elapsed_time": "14:38:16", "remaining_time": "6:03:26"} +{"current_steps": 3981, "total_steps": 5627, "loss": 1.3143, "learning_rate": 8.017320181086225e-06, "epoch": 0.7074503531920565, "percentage": 70.75, "elapsed_time": "14:38:29", "remaining_time": "6:03:13"} +{"current_steps": 3982, "total_steps": 5627, "loss": 1.3402, "learning_rate": 8.008290445477682e-06, "epoch": 0.7076280598871563, "percentage": 70.77, "elapsed_time": "14:38:42", "remaining_time": "6:03:00"} +{"current_steps": 3983, "total_steps": 5627, "loss": 1.2999, "learning_rate": 7.999264524657464e-06, "epoch": 0.707805766582256, "percentage": 70.78, "elapsed_time": "14:38:55", "remaining_time": "6:02:46"} +{"current_steps": 3984, "total_steps": 5627, "loss": 1.3347, "learning_rate": 7.990242421496883e-06, "epoch": 0.7079834732773558, "percentage": 70.8, "elapsed_time": "14:39:09", "remaining_time": "6:02:33"} +{"current_steps": 3985, "total_steps": 5627, "loss": 1.3287, "learning_rate": 7.981224138866032e-06, "epoch": 0.7081611799724554, "percentage": 70.82, "elapsed_time": "14:39:22", "remaining_time": "6:02:20"} +{"current_steps": 3986, "total_steps": 5627, "loss": 1.2921, "learning_rate": 7.972209679633815e-06, "epoch": 0.7083388866675552, "percentage": 70.84, "elapsed_time": "14:39:35", "remaining_time": "6:02:07"} +{"current_steps": 3987, "total_steps": 5627, "loss": 1.316, "learning_rate": 7.9631990466679e-06, "epoch": 0.7085165933626549, "percentage": 70.85, "elapsed_time": "14:39:48", "remaining_time": "6:01:53"} +{"current_steps": 3988, "total_steps": 5627, "loss": 1.2908, "learning_rate": 7.954192242834723e-06, "epoch": 0.7086943000577547, "percentage": 70.87, "elapsed_time": "14:40:01", "remaining_time": "6:01:40"} +{"current_steps": 3989, "total_steps": 5627, "loss": 1.3079, "learning_rate": 7.945189270999523e-06, "epoch": 0.7088720067528544, "percentage": 70.89, "elapsed_time": "14:40:14", "remaining_time": "6:01:27"} +{"current_steps": 3990, "total_steps": 5627, "loss": 1.3264, "learning_rate": 7.936190134026311e-06, "epoch": 0.7090497134479542, "percentage": 70.91, "elapsed_time": "14:40:28", "remaining_time": "6:01:14"} +{"current_steps": 3991, "total_steps": 5627, "loss": 1.3312, "learning_rate": 7.927194834777895e-06, "epoch": 0.7092274201430538, "percentage": 70.93, "elapsed_time": "14:40:41", "remaining_time": "6:01:00"} +{"current_steps": 3992, "total_steps": 5627, "loss": 1.3038, "learning_rate": 7.91820337611584e-06, "epoch": 0.7094051268381536, "percentage": 70.94, "elapsed_time": "14:40:54", "remaining_time": "6:00:47"} +{"current_steps": 3993, "total_steps": 5627, "loss": 1.334, "learning_rate": 7.909215760900501e-06, "epoch": 0.7095828335332534, "percentage": 70.96, "elapsed_time": "14:41:07", "remaining_time": "6:00:34"} +{"current_steps": 3994, "total_steps": 5627, "loss": 1.3254, "learning_rate": 7.900231991991006e-06, "epoch": 0.7097605402283531, "percentage": 70.98, "elapsed_time": "14:41:20", "remaining_time": "6:00:21"} +{"current_steps": 3995, "total_steps": 5627, "loss": 1.2845, "learning_rate": 7.891252072245258e-06, "epoch": 0.7099382469234529, "percentage": 71.0, "elapsed_time": "14:41:33", "remaining_time": "6:00:07"} +{"current_steps": 3996, "total_steps": 5627, "loss": 1.3279, "learning_rate": 7.882276004519944e-06, "epoch": 0.7101159536185526, "percentage": 71.01, "elapsed_time": "14:41:47", "remaining_time": "5:59:54"} +{"current_steps": 3997, "total_steps": 5627, "loss": 1.2562, "learning_rate": 7.873303791670518e-06, "epoch": 0.7102936603136523, "percentage": 71.03, "elapsed_time": "14:42:00", "remaining_time": "5:59:41"} +{"current_steps": 3998, "total_steps": 5627, "loss": 1.2929, "learning_rate": 7.864335436551205e-06, "epoch": 0.710471367008752, "percentage": 71.05, "elapsed_time": "14:42:13", "remaining_time": "5:59:27"} +{"current_steps": 3999, "total_steps": 5627, "loss": 1.2791, "learning_rate": 7.855370942015006e-06, "epoch": 0.7106490737038518, "percentage": 71.07, "elapsed_time": "14:42:26", "remaining_time": "5:59:14"} +{"current_steps": 4000, "total_steps": 5627, "loss": 1.3168, "learning_rate": 7.846410310913707e-06, "epoch": 0.7108267803989515, "percentage": 71.09, "elapsed_time": "14:42:39", "remaining_time": "5:59:01"} +{"current_steps": 4001, "total_steps": 5627, "loss": 1.2804, "learning_rate": 7.837453546097846e-06, "epoch": 0.7110044870940513, "percentage": 71.1, "elapsed_time": "14:43:09", "remaining_time": "5:58:54"} +{"current_steps": 4002, "total_steps": 5627, "loss": 1.3008, "learning_rate": 7.828500650416739e-06, "epoch": 0.711182193789151, "percentage": 71.12, "elapsed_time": "14:43:22", "remaining_time": "5:58:41"} +{"current_steps": 4003, "total_steps": 5627, "loss": 1.3185, "learning_rate": 7.819551626718478e-06, "epoch": 0.7113599004842508, "percentage": 71.14, "elapsed_time": "14:43:35", "remaining_time": "5:58:28"} +{"current_steps": 4004, "total_steps": 5627, "loss": 1.3143, "learning_rate": 7.810606477849894e-06, "epoch": 0.7115376071793504, "percentage": 71.16, "elapsed_time": "14:43:48", "remaining_time": "5:58:14"} +{"current_steps": 4005, "total_steps": 5627, "loss": 1.3439, "learning_rate": 7.801665206656628e-06, "epoch": 0.7117153138744502, "percentage": 71.17, "elapsed_time": "14:44:02", "remaining_time": "5:58:01"} +{"current_steps": 4006, "total_steps": 5627, "loss": 1.3019, "learning_rate": 7.79272781598306e-06, "epoch": 0.71189302056955, "percentage": 71.19, "elapsed_time": "14:44:15", "remaining_time": "5:57:48"} +{"current_steps": 4007, "total_steps": 5627, "loss": 1.2939, "learning_rate": 7.783794308672343e-06, "epoch": 0.7120707272646497, "percentage": 71.21, "elapsed_time": "14:44:28", "remaining_time": "5:57:35"} +{"current_steps": 4008, "total_steps": 5627, "loss": 1.3105, "learning_rate": 7.774864687566383e-06, "epoch": 0.7122484339597495, "percentage": 71.23, "elapsed_time": "14:44:41", "remaining_time": "5:57:21"} +{"current_steps": 4009, "total_steps": 5627, "loss": 1.3195, "learning_rate": 7.765938955505887e-06, "epoch": 0.7124261406548492, "percentage": 71.25, "elapsed_time": "14:44:54", "remaining_time": "5:57:08"} +{"current_steps": 4010, "total_steps": 5627, "loss": 1.3538, "learning_rate": 7.757017115330272e-06, "epoch": 0.7126038473499489, "percentage": 71.26, "elapsed_time": "14:45:07", "remaining_time": "5:56:55"} +{"current_steps": 4011, "total_steps": 5627, "loss": 1.3023, "learning_rate": 7.748099169877752e-06, "epoch": 0.7127815540450486, "percentage": 71.28, "elapsed_time": "14:45:21", "remaining_time": "5:56:42"} +{"current_steps": 4012, "total_steps": 5627, "loss": 1.3146, "learning_rate": 7.739185121985295e-06, "epoch": 0.7129592607401484, "percentage": 71.3, "elapsed_time": "14:45:34", "remaining_time": "5:56:28"} +{"current_steps": 4013, "total_steps": 5627, "loss": 1.3184, "learning_rate": 7.730274974488616e-06, "epoch": 0.7131369674352481, "percentage": 71.32, "elapsed_time": "14:45:47", "remaining_time": "5:56:15"} +{"current_steps": 4014, "total_steps": 5627, "loss": 1.2544, "learning_rate": 7.721368730222221e-06, "epoch": 0.7133146741303479, "percentage": 71.33, "elapsed_time": "14:46:00", "remaining_time": "5:56:02"} +{"current_steps": 4015, "total_steps": 5627, "loss": 1.3168, "learning_rate": 7.71246639201934e-06, "epoch": 0.7134923808254476, "percentage": 71.35, "elapsed_time": "14:46:14", "remaining_time": "5:55:49"} +{"current_steps": 4016, "total_steps": 5627, "loss": 1.3074, "learning_rate": 7.703567962711978e-06, "epoch": 0.7136700875205474, "percentage": 71.37, "elapsed_time": "14:46:27", "remaining_time": "5:55:35"} +{"current_steps": 4017, "total_steps": 5627, "loss": 1.3383, "learning_rate": 7.694673445130891e-06, "epoch": 0.713847794215647, "percentage": 71.39, "elapsed_time": "14:46:40", "remaining_time": "5:55:22"} +{"current_steps": 4018, "total_steps": 5627, "loss": 1.3008, "learning_rate": 7.685782842105593e-06, "epoch": 0.7140255009107468, "percentage": 71.41, "elapsed_time": "14:46:53", "remaining_time": "5:55:09"} +{"current_steps": 4019, "total_steps": 5627, "loss": 1.3059, "learning_rate": 7.676896156464355e-06, "epoch": 0.7142032076058465, "percentage": 71.42, "elapsed_time": "14:47:06", "remaining_time": "5:54:56"} +{"current_steps": 4020, "total_steps": 5627, "loss": 1.2883, "learning_rate": 7.668013391034194e-06, "epoch": 0.7143809143009463, "percentage": 71.44, "elapsed_time": "14:47:19", "remaining_time": "5:54:42"} +{"current_steps": 4021, "total_steps": 5627, "loss": 1.3185, "learning_rate": 7.659134548640888e-06, "epoch": 0.7145586209960461, "percentage": 71.46, "elapsed_time": "14:47:33", "remaining_time": "5:54:29"} +{"current_steps": 4022, "total_steps": 5627, "loss": 1.3409, "learning_rate": 7.650259632108953e-06, "epoch": 0.7147363276911458, "percentage": 71.48, "elapsed_time": "14:47:46", "remaining_time": "5:54:16"} +{"current_steps": 4023, "total_steps": 5627, "loss": 1.3346, "learning_rate": 7.641388644261684e-06, "epoch": 0.7149140343862455, "percentage": 71.49, "elapsed_time": "14:47:59", "remaining_time": "5:54:02"} +{"current_steps": 4024, "total_steps": 5627, "loss": 1.3024, "learning_rate": 7.632521587921102e-06, "epoch": 0.7150917410813452, "percentage": 71.51, "elapsed_time": "14:48:12", "remaining_time": "5:53:49"} +{"current_steps": 4025, "total_steps": 5627, "loss": 1.2844, "learning_rate": 7.6236584659079905e-06, "epoch": 0.715269447776445, "percentage": 71.53, "elapsed_time": "14:48:25", "remaining_time": "5:53:36"} +{"current_steps": 4026, "total_steps": 5627, "loss": 1.3421, "learning_rate": 7.614799281041863e-06, "epoch": 0.7154471544715447, "percentage": 71.55, "elapsed_time": "14:48:38", "remaining_time": "5:53:23"} +{"current_steps": 4027, "total_steps": 5627, "loss": 1.3513, "learning_rate": 7.605944036140991e-06, "epoch": 0.7156248611666445, "percentage": 71.57, "elapsed_time": "14:48:52", "remaining_time": "5:53:09"} +{"current_steps": 4028, "total_steps": 5627, "loss": 1.3064, "learning_rate": 7.597092734022406e-06, "epoch": 0.7158025678617442, "percentage": 71.58, "elapsed_time": "14:49:05", "remaining_time": "5:52:56"} +{"current_steps": 4029, "total_steps": 5627, "loss": 1.3024, "learning_rate": 7.588245377501872e-06, "epoch": 0.7159802745568439, "percentage": 71.6, "elapsed_time": "14:49:18", "remaining_time": "5:52:43"} +{"current_steps": 4030, "total_steps": 5627, "loss": 1.3407, "learning_rate": 7.579401969393898e-06, "epoch": 0.7161579812519436, "percentage": 71.62, "elapsed_time": "14:49:31", "remaining_time": "5:52:29"} +{"current_steps": 4031, "total_steps": 5627, "loss": 1.3177, "learning_rate": 7.5705625125117345e-06, "epoch": 0.7163356879470434, "percentage": 71.64, "elapsed_time": "14:49:44", "remaining_time": "5:52:16"} +{"current_steps": 4032, "total_steps": 5627, "loss": 1.3183, "learning_rate": 7.561727009667383e-06, "epoch": 0.7165133946421431, "percentage": 71.65, "elapsed_time": "14:49:57", "remaining_time": "5:52:03"} +{"current_steps": 4033, "total_steps": 5627, "loss": 1.3044, "learning_rate": 7.552895463671583e-06, "epoch": 0.7166911013372429, "percentage": 71.67, "elapsed_time": "14:50:11", "remaining_time": "5:51:50"} +{"current_steps": 4034, "total_steps": 5627, "loss": 1.2963, "learning_rate": 7.544067877333814e-06, "epoch": 0.7168688080323427, "percentage": 71.69, "elapsed_time": "14:50:24", "remaining_time": "5:51:36"} +{"current_steps": 4035, "total_steps": 5627, "loss": 1.3215, "learning_rate": 7.535244253462295e-06, "epoch": 0.7170465147274424, "percentage": 71.71, "elapsed_time": "14:50:37", "remaining_time": "5:51:23"} +{"current_steps": 4036, "total_steps": 5627, "loss": 1.2674, "learning_rate": 7.526424594863986e-06, "epoch": 0.717224221422542, "percentage": 71.73, "elapsed_time": "14:50:50", "remaining_time": "5:51:10"} +{"current_steps": 4037, "total_steps": 5627, "loss": 1.3374, "learning_rate": 7.517608904344593e-06, "epoch": 0.7174019281176418, "percentage": 71.74, "elapsed_time": "14:51:03", "remaining_time": "5:50:57"} +{"current_steps": 4038, "total_steps": 5627, "loss": 1.322, "learning_rate": 7.5087971847085515e-06, "epoch": 0.7175796348127416, "percentage": 71.76, "elapsed_time": "14:51:17", "remaining_time": "5:50:43"} +{"current_steps": 4039, "total_steps": 5627, "loss": 1.2736, "learning_rate": 7.499989438759032e-06, "epoch": 0.7177573415078413, "percentage": 71.78, "elapsed_time": "14:51:30", "remaining_time": "5:50:30"} +{"current_steps": 4040, "total_steps": 5627, "loss": 1.3267, "learning_rate": 7.491185669297953e-06, "epoch": 0.7179350482029411, "percentage": 71.8, "elapsed_time": "14:51:43", "remaining_time": "5:50:17"} +{"current_steps": 4041, "total_steps": 5627, "loss": 1.2984, "learning_rate": 7.482385879125939e-06, "epoch": 0.7181127548980408, "percentage": 71.81, "elapsed_time": "14:51:56", "remaining_time": "5:50:03"} +{"current_steps": 4042, "total_steps": 5627, "loss": 1.3341, "learning_rate": 7.473590071042387e-06, "epoch": 0.7182904615931405, "percentage": 71.83, "elapsed_time": "14:52:09", "remaining_time": "5:49:50"} +{"current_steps": 4043, "total_steps": 5627, "loss": 1.2497, "learning_rate": 7.464798247845402e-06, "epoch": 0.7184681682882402, "percentage": 71.85, "elapsed_time": "14:52:23", "remaining_time": "5:49:37"} +{"current_steps": 4044, "total_steps": 5627, "loss": 1.2854, "learning_rate": 7.4560104123318314e-06, "epoch": 0.71864587498334, "percentage": 71.87, "elapsed_time": "14:52:36", "remaining_time": "5:49:24"} +{"current_steps": 4045, "total_steps": 5627, "loss": 1.3307, "learning_rate": 7.447226567297246e-06, "epoch": 0.7188235816784397, "percentage": 71.89, "elapsed_time": "14:52:50", "remaining_time": "5:49:11"} +{"current_steps": 4046, "total_steps": 5627, "loss": 1.3172, "learning_rate": 7.43844671553595e-06, "epoch": 0.7190012883735395, "percentage": 71.9, "elapsed_time": "14:53:03", "remaining_time": "5:48:58"} +{"current_steps": 4047, "total_steps": 5627, "loss": 1.2282, "learning_rate": 7.429670859840998e-06, "epoch": 0.7191789950686392, "percentage": 71.92, "elapsed_time": "14:53:16", "remaining_time": "5:48:44"} +{"current_steps": 4048, "total_steps": 5627, "loss": 1.3208, "learning_rate": 7.420899003004134e-06, "epoch": 0.719356701763739, "percentage": 71.94, "elapsed_time": "14:53:29", "remaining_time": "5:48:31"} +{"current_steps": 4049, "total_steps": 5627, "loss": 1.3438, "learning_rate": 7.41213114781586e-06, "epoch": 0.7195344084588386, "percentage": 71.96, "elapsed_time": "14:53:42", "remaining_time": "5:48:18"} +{"current_steps": 4050, "total_steps": 5627, "loss": 1.355, "learning_rate": 7.403367297065383e-06, "epoch": 0.7197121151539384, "percentage": 71.97, "elapsed_time": "14:53:56", "remaining_time": "5:48:04"} +{"current_steps": 4051, "total_steps": 5627, "loss": 1.2879, "learning_rate": 7.394607453540667e-06, "epoch": 0.7198898218490382, "percentage": 71.99, "elapsed_time": "14:54:09", "remaining_time": "5:47:51"} +{"current_steps": 4052, "total_steps": 5627, "loss": 1.2753, "learning_rate": 7.385851620028377e-06, "epoch": 0.7200675285441379, "percentage": 72.01, "elapsed_time": "14:54:22", "remaining_time": "5:47:38"} +{"current_steps": 4053, "total_steps": 5627, "loss": 1.3168, "learning_rate": 7.377099799313905e-06, "epoch": 0.7202452352392377, "percentage": 72.03, "elapsed_time": "14:54:35", "remaining_time": "5:47:25"} +{"current_steps": 4054, "total_steps": 5627, "loss": 1.3088, "learning_rate": 7.368351994181371e-06, "epoch": 0.7204229419343374, "percentage": 72.05, "elapsed_time": "14:54:49", "remaining_time": "5:47:11"} +{"current_steps": 4055, "total_steps": 5627, "loss": 1.2985, "learning_rate": 7.359608207413615e-06, "epoch": 0.7206006486294371, "percentage": 72.06, "elapsed_time": "14:55:02", "remaining_time": "5:46:58"} +{"current_steps": 4056, "total_steps": 5627, "loss": 1.3156, "learning_rate": 7.350868441792205e-06, "epoch": 0.7207783553245368, "percentage": 72.08, "elapsed_time": "14:55:15", "remaining_time": "5:46:45"} +{"current_steps": 4057, "total_steps": 5627, "loss": 1.2976, "learning_rate": 7.34213270009742e-06, "epoch": 0.7209560620196366, "percentage": 72.1, "elapsed_time": "14:55:28", "remaining_time": "5:46:32"} +{"current_steps": 4058, "total_steps": 5627, "loss": 1.3414, "learning_rate": 7.333400985108263e-06, "epoch": 0.7211337687147363, "percentage": 72.12, "elapsed_time": "14:55:41", "remaining_time": "5:46:18"} +{"current_steps": 4059, "total_steps": 5627, "loss": 1.3381, "learning_rate": 7.324673299602461e-06, "epoch": 0.7213114754098361, "percentage": 72.13, "elapsed_time": "14:55:54", "remaining_time": "5:46:05"} +{"current_steps": 4060, "total_steps": 5627, "loss": 1.3111, "learning_rate": 7.315949646356444e-06, "epoch": 0.7214891821049358, "percentage": 72.15, "elapsed_time": "14:56:08", "remaining_time": "5:45:52"} +{"current_steps": 4061, "total_steps": 5627, "loss": 1.2995, "learning_rate": 7.307230028145387e-06, "epoch": 0.7216668888000355, "percentage": 72.17, "elapsed_time": "14:56:21", "remaining_time": "5:45:39"} +{"current_steps": 4062, "total_steps": 5627, "loss": 1.301, "learning_rate": 7.298514447743161e-06, "epoch": 0.7218445954951352, "percentage": 72.19, "elapsed_time": "14:56:34", "remaining_time": "5:45:25"} +{"current_steps": 4063, "total_steps": 5627, "loss": 1.2718, "learning_rate": 7.2898029079223474e-06, "epoch": 0.722022302190235, "percentage": 72.21, "elapsed_time": "14:56:47", "remaining_time": "5:45:12"} +{"current_steps": 4064, "total_steps": 5627, "loss": 1.2934, "learning_rate": 7.281095411454247e-06, "epoch": 0.7222000088853348, "percentage": 72.22, "elapsed_time": "14:57:00", "remaining_time": "5:44:59"} +{"current_steps": 4065, "total_steps": 5627, "loss": 1.3114, "learning_rate": 7.272391961108891e-06, "epoch": 0.7223777155804345, "percentage": 72.24, "elapsed_time": "14:57:14", "remaining_time": "5:44:46"} +{"current_steps": 4066, "total_steps": 5627, "loss": 1.3305, "learning_rate": 7.263692559655009e-06, "epoch": 0.7225554222755343, "percentage": 72.26, "elapsed_time": "14:57:27", "remaining_time": "5:44:32"} +{"current_steps": 4067, "total_steps": 5627, "loss": 1.3119, "learning_rate": 7.254997209860038e-06, "epoch": 0.722733128970634, "percentage": 72.28, "elapsed_time": "14:57:40", "remaining_time": "5:44:19"} +{"current_steps": 4068, "total_steps": 5627, "loss": 1.3081, "learning_rate": 7.246305914490137e-06, "epoch": 0.7229108356657337, "percentage": 72.29, "elapsed_time": "14:57:53", "remaining_time": "5:44:06"} +{"current_steps": 4069, "total_steps": 5627, "loss": 1.3142, "learning_rate": 7.237618676310168e-06, "epoch": 0.7230885423608334, "percentage": 72.31, "elapsed_time": "14:58:06", "remaining_time": "5:43:52"} +{"current_steps": 4070, "total_steps": 5627, "loss": 1.3262, "learning_rate": 7.228935498083705e-06, "epoch": 0.7232662490559332, "percentage": 72.33, "elapsed_time": "14:58:19", "remaining_time": "5:43:39"} +{"current_steps": 4071, "total_steps": 5627, "loss": 1.3303, "learning_rate": 7.22025638257303e-06, "epoch": 0.7234439557510329, "percentage": 72.35, "elapsed_time": "14:58:33", "remaining_time": "5:43:26"} +{"current_steps": 4072, "total_steps": 5627, "loss": 1.3277, "learning_rate": 7.211581332539132e-06, "epoch": 0.7236216624461327, "percentage": 72.37, "elapsed_time": "14:58:46", "remaining_time": "5:43:13"} +{"current_steps": 4073, "total_steps": 5627, "loss": 1.3069, "learning_rate": 7.202910350741712e-06, "epoch": 0.7237993691412324, "percentage": 72.38, "elapsed_time": "14:58:59", "remaining_time": "5:42:59"} +{"current_steps": 4074, "total_steps": 5627, "loss": 1.3364, "learning_rate": 7.194243439939163e-06, "epoch": 0.7239770758363321, "percentage": 72.4, "elapsed_time": "14:59:12", "remaining_time": "5:42:46"} +{"current_steps": 4075, "total_steps": 5627, "loss": 1.3249, "learning_rate": 7.1855806028886045e-06, "epoch": 0.7241547825314318, "percentage": 72.42, "elapsed_time": "14:59:26", "remaining_time": "5:42:33"} +{"current_steps": 4076, "total_steps": 5627, "loss": 1.3715, "learning_rate": 7.176921842345843e-06, "epoch": 0.7243324892265316, "percentage": 72.44, "elapsed_time": "14:59:39", "remaining_time": "5:42:20"} +{"current_steps": 4077, "total_steps": 5627, "loss": 1.2739, "learning_rate": 7.168267161065392e-06, "epoch": 0.7245101959216314, "percentage": 72.45, "elapsed_time": "14:59:52", "remaining_time": "5:42:06"} +{"current_steps": 4078, "total_steps": 5627, "loss": 1.3014, "learning_rate": 7.159616561800467e-06, "epoch": 0.7246879026167311, "percentage": 72.47, "elapsed_time": "15:00:05", "remaining_time": "5:41:53"} +{"current_steps": 4079, "total_steps": 5627, "loss": 1.32, "learning_rate": 7.15097004730299e-06, "epoch": 0.7248656093118309, "percentage": 72.49, "elapsed_time": "15:00:18", "remaining_time": "5:41:40"} +{"current_steps": 4080, "total_steps": 5627, "loss": 1.2867, "learning_rate": 7.142327620323577e-06, "epoch": 0.7250433160069306, "percentage": 72.51, "elapsed_time": "15:00:31", "remaining_time": "5:41:27"} +{"current_steps": 4081, "total_steps": 5627, "loss": 1.3321, "learning_rate": 7.133689283611547e-06, "epoch": 0.7252210227020303, "percentage": 72.53, "elapsed_time": "15:00:45", "remaining_time": "5:41:13"} +{"current_steps": 4082, "total_steps": 5627, "loss": 1.3049, "learning_rate": 7.125055039914919e-06, "epoch": 0.72539872939713, "percentage": 72.54, "elapsed_time": "15:00:58", "remaining_time": "5:41:00"} +{"current_steps": 4083, "total_steps": 5627, "loss": 1.2849, "learning_rate": 7.116424891980398e-06, "epoch": 0.7255764360922298, "percentage": 72.56, "elapsed_time": "15:01:11", "remaining_time": "5:40:47"} +{"current_steps": 4084, "total_steps": 5627, "loss": 1.3384, "learning_rate": 7.107798842553415e-06, "epoch": 0.7257541427873295, "percentage": 72.58, "elapsed_time": "15:01:24", "remaining_time": "5:40:34"} +{"current_steps": 4085, "total_steps": 5627, "loss": 1.3434, "learning_rate": 7.099176894378072e-06, "epoch": 0.7259318494824293, "percentage": 72.6, "elapsed_time": "15:01:38", "remaining_time": "5:40:20"} +{"current_steps": 4086, "total_steps": 5627, "loss": 1.3028, "learning_rate": 7.090559050197165e-06, "epoch": 0.726109556177529, "percentage": 72.61, "elapsed_time": "15:01:51", "remaining_time": "5:40:07"} +{"current_steps": 4087, "total_steps": 5627, "loss": 1.3105, "learning_rate": 7.081945312752198e-06, "epoch": 0.7262872628726287, "percentage": 72.63, "elapsed_time": "15:02:04", "remaining_time": "5:39:54"} +{"current_steps": 4088, "total_steps": 5627, "loss": 1.3176, "learning_rate": 7.0733356847833555e-06, "epoch": 0.7264649695677284, "percentage": 72.65, "elapsed_time": "15:02:17", "remaining_time": "5:39:41"} +{"current_steps": 4089, "total_steps": 5627, "loss": 1.3691, "learning_rate": 7.064730169029534e-06, "epoch": 0.7266426762628282, "percentage": 72.67, "elapsed_time": "15:02:30", "remaining_time": "5:39:27"} +{"current_steps": 4090, "total_steps": 5627, "loss": 1.3009, "learning_rate": 7.056128768228305e-06, "epoch": 0.726820382957928, "percentage": 72.69, "elapsed_time": "15:02:43", "remaining_time": "5:39:14"} +{"current_steps": 4091, "total_steps": 5627, "loss": 1.3229, "learning_rate": 7.047531485115935e-06, "epoch": 0.7269980896530277, "percentage": 72.7, "elapsed_time": "15:02:57", "remaining_time": "5:39:01"} +{"current_steps": 4092, "total_steps": 5627, "loss": 1.3002, "learning_rate": 7.03893832242738e-06, "epoch": 0.7271757963481275, "percentage": 72.72, "elapsed_time": "15:03:10", "remaining_time": "5:38:47"} +{"current_steps": 4093, "total_steps": 5627, "loss": 1.2819, "learning_rate": 7.030349282896291e-06, "epoch": 0.7273535030432271, "percentage": 72.74, "elapsed_time": "15:03:23", "remaining_time": "5:38:34"} +{"current_steps": 4094, "total_steps": 5627, "loss": 1.3127, "learning_rate": 7.021764369254999e-06, "epoch": 0.7275312097383269, "percentage": 72.76, "elapsed_time": "15:03:36", "remaining_time": "5:38:21"} +{"current_steps": 4095, "total_steps": 5627, "loss": 1.3067, "learning_rate": 7.013183584234529e-06, "epoch": 0.7277089164334266, "percentage": 72.77, "elapsed_time": "15:03:49", "remaining_time": "5:38:08"} +{"current_steps": 4096, "total_steps": 5627, "loss": 1.3544, "learning_rate": 7.004606930564588e-06, "epoch": 0.7278866231285264, "percentage": 72.79, "elapsed_time": "15:04:02", "remaining_time": "5:37:54"} +{"current_steps": 4097, "total_steps": 5627, "loss": 1.3169, "learning_rate": 6.996034410973564e-06, "epoch": 0.7280643298236261, "percentage": 72.81, "elapsed_time": "15:04:16", "remaining_time": "5:37:41"} +{"current_steps": 4098, "total_steps": 5627, "loss": 1.3274, "learning_rate": 6.987466028188552e-06, "epoch": 0.7282420365187259, "percentage": 72.83, "elapsed_time": "15:04:29", "remaining_time": "5:37:28"} +{"current_steps": 4099, "total_steps": 5627, "loss": 1.3274, "learning_rate": 6.978901784935308e-06, "epoch": 0.7284197432138256, "percentage": 72.85, "elapsed_time": "15:04:42", "remaining_time": "5:37:15"} +{"current_steps": 4100, "total_steps": 5627, "loss": 1.3288, "learning_rate": 6.970341683938287e-06, "epoch": 0.7285974499089253, "percentage": 72.86, "elapsed_time": "15:04:55", "remaining_time": "5:37:01"} +{"current_steps": 4101, "total_steps": 5627, "loss": 1.3052, "learning_rate": 6.961785727920602e-06, "epoch": 0.728775156604025, "percentage": 72.88, "elapsed_time": "15:05:08", "remaining_time": "5:36:48"} +{"current_steps": 4102, "total_steps": 5627, "loss": 1.3085, "learning_rate": 6.9532339196040655e-06, "epoch": 0.7289528632991248, "percentage": 72.9, "elapsed_time": "15:05:22", "remaining_time": "5:36:35"} +{"current_steps": 4103, "total_steps": 5627, "loss": 1.2863, "learning_rate": 6.9446862617091815e-06, "epoch": 0.7291305699942245, "percentage": 72.92, "elapsed_time": "15:05:35", "remaining_time": "5:36:22"} +{"current_steps": 4104, "total_steps": 5627, "loss": 1.3476, "learning_rate": 6.9361427569551136e-06, "epoch": 0.7293082766893243, "percentage": 72.93, "elapsed_time": "15:05:48", "remaining_time": "5:36:08"} +{"current_steps": 4105, "total_steps": 5627, "loss": 1.3068, "learning_rate": 6.927603408059711e-06, "epoch": 0.729485983384424, "percentage": 72.95, "elapsed_time": "15:06:01", "remaining_time": "5:35:55"} +{"current_steps": 4106, "total_steps": 5627, "loss": 1.3085, "learning_rate": 6.919068217739495e-06, "epoch": 0.7296636900795237, "percentage": 72.97, "elapsed_time": "15:06:14", "remaining_time": "5:35:42"} +{"current_steps": 4107, "total_steps": 5627, "loss": 1.337, "learning_rate": 6.91053718870969e-06, "epoch": 0.7298413967746235, "percentage": 72.99, "elapsed_time": "15:06:27", "remaining_time": "5:35:28"} +{"current_steps": 4108, "total_steps": 5627, "loss": 1.3247, "learning_rate": 6.902010323684158e-06, "epoch": 0.7300191034697232, "percentage": 73.01, "elapsed_time": "15:06:41", "remaining_time": "5:35:15"} +{"current_steps": 4109, "total_steps": 5627, "loss": 1.3128, "learning_rate": 6.893487625375461e-06, "epoch": 0.730196810164823, "percentage": 73.02, "elapsed_time": "15:06:54", "remaining_time": "5:35:02"} +{"current_steps": 4110, "total_steps": 5627, "loss": 1.3171, "learning_rate": 6.884969096494829e-06, "epoch": 0.7303745168599227, "percentage": 73.04, "elapsed_time": "15:07:07", "remaining_time": "5:34:49"} +{"current_steps": 4111, "total_steps": 5627, "loss": 1.3314, "learning_rate": 6.876454739752159e-06, "epoch": 0.7305522235550225, "percentage": 73.06, "elapsed_time": "15:07:20", "remaining_time": "5:34:35"} +{"current_steps": 4112, "total_steps": 5627, "loss": 1.2894, "learning_rate": 6.867944557856043e-06, "epoch": 0.7307299302501222, "percentage": 73.08, "elapsed_time": "15:07:33", "remaining_time": "5:34:22"} +{"current_steps": 4113, "total_steps": 5627, "loss": 1.3354, "learning_rate": 6.859438553513724e-06, "epoch": 0.7309076369452219, "percentage": 73.09, "elapsed_time": "15:07:46", "remaining_time": "5:34:09"} +{"current_steps": 4114, "total_steps": 5627, "loss": 1.3026, "learning_rate": 6.850936729431119e-06, "epoch": 0.7310853436403216, "percentage": 73.11, "elapsed_time": "15:08:00", "remaining_time": "5:33:56"} +{"current_steps": 4115, "total_steps": 5627, "loss": 1.3304, "learning_rate": 6.84243908831282e-06, "epoch": 0.7312630503354214, "percentage": 73.13, "elapsed_time": "15:08:13", "remaining_time": "5:33:42"} +{"current_steps": 4116, "total_steps": 5627, "loss": 1.3057, "learning_rate": 6.833945632862084e-06, "epoch": 0.7314407570305211, "percentage": 73.15, "elapsed_time": "15:08:26", "remaining_time": "5:33:29"} +{"current_steps": 4117, "total_steps": 5627, "loss": 1.3089, "learning_rate": 6.825456365780845e-06, "epoch": 0.7316184637256209, "percentage": 73.17, "elapsed_time": "15:08:39", "remaining_time": "5:33:16"} +{"current_steps": 4118, "total_steps": 5627, "loss": 1.3062, "learning_rate": 6.816971289769692e-06, "epoch": 0.7317961704207206, "percentage": 73.18, "elapsed_time": "15:08:52", "remaining_time": "5:33:03"} +{"current_steps": 4119, "total_steps": 5627, "loss": 1.3224, "learning_rate": 6.80849040752789e-06, "epoch": 0.7319738771158203, "percentage": 73.2, "elapsed_time": "15:09:06", "remaining_time": "5:32:49"} +{"current_steps": 4120, "total_steps": 5627, "loss": 1.3496, "learning_rate": 6.800013721753367e-06, "epoch": 0.73215158381092, "percentage": 73.22, "elapsed_time": "15:09:19", "remaining_time": "5:32:36"} +{"current_steps": 4121, "total_steps": 5627, "loss": 1.3146, "learning_rate": 6.791541235142709e-06, "epoch": 0.7323292905060198, "percentage": 73.24, "elapsed_time": "15:09:32", "remaining_time": "5:32:23"} +{"current_steps": 4122, "total_steps": 5627, "loss": 1.3275, "learning_rate": 6.783072950391194e-06, "epoch": 0.7325069972011196, "percentage": 73.25, "elapsed_time": "15:09:45", "remaining_time": "5:32:09"} +{"current_steps": 4123, "total_steps": 5627, "loss": 1.3691, "learning_rate": 6.77460887019272e-06, "epoch": 0.7326847038962193, "percentage": 73.27, "elapsed_time": "15:09:58", "remaining_time": "5:31:56"} +{"current_steps": 4124, "total_steps": 5627, "loss": 1.3111, "learning_rate": 6.766148997239883e-06, "epoch": 0.7328624105913191, "percentage": 73.29, "elapsed_time": "15:10:11", "remaining_time": "5:31:43"} +{"current_steps": 4125, "total_steps": 5627, "loss": 1.2864, "learning_rate": 6.7576933342239134e-06, "epoch": 0.7330401172864187, "percentage": 73.31, "elapsed_time": "15:10:25", "remaining_time": "5:31:30"} +{"current_steps": 4126, "total_steps": 5627, "loss": 1.3107, "learning_rate": 6.749241883834736e-06, "epoch": 0.7332178239815185, "percentage": 73.33, "elapsed_time": "15:10:38", "remaining_time": "5:31:16"} +{"current_steps": 4127, "total_steps": 5627, "loss": 1.2837, "learning_rate": 6.740794648760907e-06, "epoch": 0.7333955306766182, "percentage": 73.34, "elapsed_time": "15:10:51", "remaining_time": "5:31:03"} +{"current_steps": 4128, "total_steps": 5627, "loss": 1.3572, "learning_rate": 6.7323516316896505e-06, "epoch": 0.733573237371718, "percentage": 73.36, "elapsed_time": "15:11:04", "remaining_time": "5:30:50"} +{"current_steps": 4129, "total_steps": 5627, "loss": 1.2947, "learning_rate": 6.72391283530685e-06, "epoch": 0.7337509440668177, "percentage": 73.38, "elapsed_time": "15:11:17", "remaining_time": "5:30:37"} +{"current_steps": 4130, "total_steps": 5627, "loss": 1.2889, "learning_rate": 6.715478262297041e-06, "epoch": 0.7339286507619175, "percentage": 73.4, "elapsed_time": "15:11:31", "remaining_time": "5:30:23"} +{"current_steps": 4131, "total_steps": 5627, "loss": 1.3081, "learning_rate": 6.7070479153434276e-06, "epoch": 0.7341063574570172, "percentage": 73.41, "elapsed_time": "15:11:44", "remaining_time": "5:30:10"} +{"current_steps": 4132, "total_steps": 5627, "loss": 1.3041, "learning_rate": 6.698621797127855e-06, "epoch": 0.7342840641521169, "percentage": 73.43, "elapsed_time": "15:11:57", "remaining_time": "5:29:57"} +{"current_steps": 4133, "total_steps": 5627, "loss": 1.3662, "learning_rate": 6.690199910330835e-06, "epoch": 0.7344617708472166, "percentage": 73.45, "elapsed_time": "15:12:10", "remaining_time": "5:29:44"} +{"current_steps": 4134, "total_steps": 5627, "loss": 1.3272, "learning_rate": 6.681782257631524e-06, "epoch": 0.7346394775423164, "percentage": 73.47, "elapsed_time": "15:12:24", "remaining_time": "5:29:30"} +{"current_steps": 4135, "total_steps": 5627, "loss": 1.2803, "learning_rate": 6.67336884170773e-06, "epoch": 0.7348171842374162, "percentage": 73.48, "elapsed_time": "15:12:37", "remaining_time": "5:29:17"} +{"current_steps": 4136, "total_steps": 5627, "loss": 1.3417, "learning_rate": 6.664959665235933e-06, "epoch": 0.7349948909325159, "percentage": 73.5, "elapsed_time": "15:12:50", "remaining_time": "5:29:04"} +{"current_steps": 4137, "total_steps": 5627, "loss": 1.3121, "learning_rate": 6.656554730891243e-06, "epoch": 0.7351725976276157, "percentage": 73.52, "elapsed_time": "15:13:03", "remaining_time": "5:28:51"} +{"current_steps": 4138, "total_steps": 5627, "loss": 1.3178, "learning_rate": 6.648154041347434e-06, "epoch": 0.7353503043227153, "percentage": 73.54, "elapsed_time": "15:13:16", "remaining_time": "5:28:37"} +{"current_steps": 4139, "total_steps": 5627, "loss": 1.2809, "learning_rate": 6.639757599276906e-06, "epoch": 0.7355280110178151, "percentage": 73.56, "elapsed_time": "15:13:29", "remaining_time": "5:28:24"} +{"current_steps": 4140, "total_steps": 5627, "loss": 1.3127, "learning_rate": 6.63136540735074e-06, "epoch": 0.7357057177129148, "percentage": 73.57, "elapsed_time": "15:13:42", "remaining_time": "5:28:11"} +{"current_steps": 4141, "total_steps": 5627, "loss": 1.3079, "learning_rate": 6.62297746823865e-06, "epoch": 0.7358834244080146, "percentage": 73.59, "elapsed_time": "15:13:56", "remaining_time": "5:27:57"} +{"current_steps": 4142, "total_steps": 5627, "loss": 1.3052, "learning_rate": 6.614593784608992e-06, "epoch": 0.7360611311031143, "percentage": 73.61, "elapsed_time": "15:14:09", "remaining_time": "5:27:44"} +{"current_steps": 4143, "total_steps": 5627, "loss": 1.3197, "learning_rate": 6.606214359128773e-06, "epoch": 0.7362388377982141, "percentage": 73.63, "elapsed_time": "15:14:22", "remaining_time": "5:27:31"} +{"current_steps": 4144, "total_steps": 5627, "loss": 1.298, "learning_rate": 6.597839194463649e-06, "epoch": 0.7364165444933138, "percentage": 73.64, "elapsed_time": "15:14:35", "remaining_time": "5:27:18"} +{"current_steps": 4145, "total_steps": 5627, "loss": 1.2876, "learning_rate": 6.5894682932779185e-06, "epoch": 0.7365942511884135, "percentage": 73.66, "elapsed_time": "15:14:48", "remaining_time": "5:27:04"} +{"current_steps": 4146, "total_steps": 5627, "loss": 1.3366, "learning_rate": 6.581101658234517e-06, "epoch": 0.7367719578835132, "percentage": 73.68, "elapsed_time": "15:15:02", "remaining_time": "5:26:51"} +{"current_steps": 4147, "total_steps": 5627, "loss": 1.3103, "learning_rate": 6.572739291995034e-06, "epoch": 0.736949664578613, "percentage": 73.7, "elapsed_time": "15:15:15", "remaining_time": "5:26:38"} +{"current_steps": 4148, "total_steps": 5627, "loss": 1.2687, "learning_rate": 6.564381197219691e-06, "epoch": 0.7371273712737128, "percentage": 73.72, "elapsed_time": "15:15:28", "remaining_time": "5:26:25"} +{"current_steps": 4149, "total_steps": 5627, "loss": 1.3013, "learning_rate": 6.5560273765673535e-06, "epoch": 0.7373050779688125, "percentage": 73.73, "elapsed_time": "15:15:41", "remaining_time": "5:26:11"} +{"current_steps": 4150, "total_steps": 5627, "loss": 1.3032, "learning_rate": 6.547677832695538e-06, "epoch": 0.7374827846639123, "percentage": 73.75, "elapsed_time": "15:15:54", "remaining_time": "5:25:58"} +{"current_steps": 4151, "total_steps": 5627, "loss": 1.2812, "learning_rate": 6.539332568260386e-06, "epoch": 0.7376604913590119, "percentage": 73.77, "elapsed_time": "15:16:07", "remaining_time": "5:25:45"} +{"current_steps": 4152, "total_steps": 5627, "loss": 1.2948, "learning_rate": 6.530991585916682e-06, "epoch": 0.7378381980541117, "percentage": 73.79, "elapsed_time": "15:16:21", "remaining_time": "5:25:32"} +{"current_steps": 4153, "total_steps": 5627, "loss": 1.3197, "learning_rate": 6.522654888317852e-06, "epoch": 0.7380159047492114, "percentage": 73.8, "elapsed_time": "15:16:34", "remaining_time": "5:25:18"} +{"current_steps": 4154, "total_steps": 5627, "loss": 1.3092, "learning_rate": 6.5143224781159555e-06, "epoch": 0.7381936114443112, "percentage": 73.82, "elapsed_time": "15:16:47", "remaining_time": "5:25:05"} +{"current_steps": 4155, "total_steps": 5627, "loss": 1.3041, "learning_rate": 6.505994357961687e-06, "epoch": 0.7383713181394109, "percentage": 73.84, "elapsed_time": "15:17:00", "remaining_time": "5:24:52"} +{"current_steps": 4156, "total_steps": 5627, "loss": 1.2912, "learning_rate": 6.497670530504381e-06, "epoch": 0.7385490248345107, "percentage": 73.86, "elapsed_time": "15:17:13", "remaining_time": "5:24:39"} +{"current_steps": 4157, "total_steps": 5627, "loss": 1.3265, "learning_rate": 6.489350998392001e-06, "epoch": 0.7387267315296103, "percentage": 73.88, "elapsed_time": "15:17:27", "remaining_time": "5:24:25"} +{"current_steps": 4158, "total_steps": 5627, "loss": 1.2937, "learning_rate": 6.4810357642711395e-06, "epoch": 0.7389044382247101, "percentage": 73.89, "elapsed_time": "15:17:40", "remaining_time": "5:24:12"} +{"current_steps": 4159, "total_steps": 5627, "loss": 1.2992, "learning_rate": 6.472724830787047e-06, "epoch": 0.7390821449198098, "percentage": 73.91, "elapsed_time": "15:17:53", "remaining_time": "5:23:59"} +{"current_steps": 4160, "total_steps": 5627, "loss": 1.3069, "learning_rate": 6.464418200583582e-06, "epoch": 0.7392598516149096, "percentage": 73.93, "elapsed_time": "15:18:06", "remaining_time": "5:23:45"} +{"current_steps": 4161, "total_steps": 5627, "loss": 1.3425, "learning_rate": 6.456115876303228e-06, "epoch": 0.7394375583100093, "percentage": 73.95, "elapsed_time": "15:18:19", "remaining_time": "5:23:32"} +{"current_steps": 4162, "total_steps": 5627, "loss": 1.3002, "learning_rate": 6.44781786058712e-06, "epoch": 0.7396152650051091, "percentage": 73.96, "elapsed_time": "15:18:32", "remaining_time": "5:23:19"} +{"current_steps": 4163, "total_steps": 5627, "loss": 1.301, "learning_rate": 6.439524156075003e-06, "epoch": 0.7397929717002089, "percentage": 73.98, "elapsed_time": "15:18:45", "remaining_time": "5:23:06"} +{"current_steps": 4164, "total_steps": 5627, "loss": 1.3255, "learning_rate": 6.431234765405274e-06, "epoch": 0.7399706783953085, "percentage": 74.0, "elapsed_time": "15:18:59", "remaining_time": "5:22:52"} +{"current_steps": 4165, "total_steps": 5627, "loss": 1.3031, "learning_rate": 6.42294969121494e-06, "epoch": 0.7401483850904083, "percentage": 74.02, "elapsed_time": "15:19:12", "remaining_time": "5:22:39"} +{"current_steps": 4166, "total_steps": 5627, "loss": 1.291, "learning_rate": 6.4146689361396365e-06, "epoch": 0.740326091785508, "percentage": 74.04, "elapsed_time": "15:19:25", "remaining_time": "5:22:26"} +{"current_steps": 4167, "total_steps": 5627, "loss": 1.28, "learning_rate": 6.406392502813628e-06, "epoch": 0.7405037984806078, "percentage": 74.05, "elapsed_time": "15:19:38", "remaining_time": "5:22:13"} +{"current_steps": 4168, "total_steps": 5627, "loss": 1.3008, "learning_rate": 6.398120393869802e-06, "epoch": 0.7406815051757075, "percentage": 74.07, "elapsed_time": "15:19:51", "remaining_time": "5:21:59"} +{"current_steps": 4169, "total_steps": 5627, "loss": 1.3075, "learning_rate": 6.389852611939675e-06, "epoch": 0.7408592118708073, "percentage": 74.09, "elapsed_time": "15:20:05", "remaining_time": "5:21:46"} +{"current_steps": 4170, "total_steps": 5627, "loss": 1.3364, "learning_rate": 6.381589159653383e-06, "epoch": 0.7410369185659069, "percentage": 74.11, "elapsed_time": "15:20:18", "remaining_time": "5:21:33"} +{"current_steps": 4171, "total_steps": 5627, "loss": 1.3042, "learning_rate": 6.373330039639685e-06, "epoch": 0.7412146252610067, "percentage": 74.12, "elapsed_time": "15:20:32", "remaining_time": "5:21:20"} +{"current_steps": 4172, "total_steps": 5627, "loss": 1.3187, "learning_rate": 6.365075254525955e-06, "epoch": 0.7413923319561064, "percentage": 74.14, "elapsed_time": "15:20:45", "remaining_time": "5:21:07"} +{"current_steps": 4173, "total_steps": 5627, "loss": 1.3067, "learning_rate": 6.356824806938209e-06, "epoch": 0.7415700386512062, "percentage": 74.16, "elapsed_time": "15:20:58", "remaining_time": "5:20:53"} +{"current_steps": 4174, "total_steps": 5627, "loss": 1.3414, "learning_rate": 6.3485786995010645e-06, "epoch": 0.7417477453463059, "percentage": 74.18, "elapsed_time": "15:21:11", "remaining_time": "5:20:40"} +{"current_steps": 4175, "total_steps": 5627, "loss": 1.3561, "learning_rate": 6.340336934837768e-06, "epoch": 0.7419254520414057, "percentage": 74.2, "elapsed_time": "15:21:24", "remaining_time": "5:20:27"} +{"current_steps": 4176, "total_steps": 5627, "loss": 1.3127, "learning_rate": 6.332099515570169e-06, "epoch": 0.7421031587365055, "percentage": 74.21, "elapsed_time": "15:21:37", "remaining_time": "5:20:13"} +{"current_steps": 4177, "total_steps": 5627, "loss": 1.326, "learning_rate": 6.323866444318742e-06, "epoch": 0.7422808654316051, "percentage": 74.23, "elapsed_time": "15:21:51", "remaining_time": "5:20:00"} +{"current_steps": 4178, "total_steps": 5627, "loss": 1.3586, "learning_rate": 6.315637723702597e-06, "epoch": 0.7424585721267049, "percentage": 74.25, "elapsed_time": "15:22:04", "remaining_time": "5:19:47"} +{"current_steps": 4179, "total_steps": 5627, "loss": 1.3369, "learning_rate": 6.3074133563394405e-06, "epoch": 0.7426362788218046, "percentage": 74.27, "elapsed_time": "15:22:17", "remaining_time": "5:19:34"} +{"current_steps": 4180, "total_steps": 5627, "loss": 1.295, "learning_rate": 6.299193344845593e-06, "epoch": 0.7428139855169044, "percentage": 74.28, "elapsed_time": "15:22:30", "remaining_time": "5:19:20"} +{"current_steps": 4181, "total_steps": 5627, "loss": 1.3593, "learning_rate": 6.290977691835994e-06, "epoch": 0.7429916922120041, "percentage": 74.3, "elapsed_time": "15:22:44", "remaining_time": "5:19:07"} +{"current_steps": 4182, "total_steps": 5627, "loss": 1.3341, "learning_rate": 6.282766399924212e-06, "epoch": 0.7431693989071039, "percentage": 74.32, "elapsed_time": "15:22:57", "remaining_time": "5:18:54"} +{"current_steps": 4183, "total_steps": 5627, "loss": 1.2797, "learning_rate": 6.274559471722395e-06, "epoch": 0.7433471056022035, "percentage": 74.34, "elapsed_time": "15:23:10", "remaining_time": "5:18:41"} +{"current_steps": 4184, "total_steps": 5627, "loss": 1.3549, "learning_rate": 6.266356909841329e-06, "epoch": 0.7435248122973033, "percentage": 74.36, "elapsed_time": "15:23:24", "remaining_time": "5:18:28"} +{"current_steps": 4185, "total_steps": 5627, "loss": 1.2674, "learning_rate": 6.258158716890404e-06, "epoch": 0.743702518992403, "percentage": 74.37, "elapsed_time": "15:23:37", "remaining_time": "5:18:14"} +{"current_steps": 4186, "total_steps": 5627, "loss": 1.2837, "learning_rate": 6.249964895477612e-06, "epoch": 0.7438802256875028, "percentage": 74.39, "elapsed_time": "15:23:50", "remaining_time": "5:18:01"} +{"current_steps": 4187, "total_steps": 5627, "loss": 1.3201, "learning_rate": 6.241775448209573e-06, "epoch": 0.7440579323826025, "percentage": 74.41, "elapsed_time": "15:24:03", "remaining_time": "5:17:48"} +{"current_steps": 4188, "total_steps": 5627, "loss": 1.3407, "learning_rate": 6.233590377691498e-06, "epoch": 0.7442356390777023, "percentage": 74.43, "elapsed_time": "15:24:16", "remaining_time": "5:17:35"} +{"current_steps": 4189, "total_steps": 5627, "loss": 1.328, "learning_rate": 6.225409686527215e-06, "epoch": 0.7444133457728019, "percentage": 74.44, "elapsed_time": "15:24:30", "remaining_time": "5:17:21"} +{"current_steps": 4190, "total_steps": 5627, "loss": 1.3401, "learning_rate": 6.217233377319152e-06, "epoch": 0.7445910524679017, "percentage": 74.46, "elapsed_time": "15:24:43", "remaining_time": "5:17:08"} +{"current_steps": 4191, "total_steps": 5627, "loss": 1.3111, "learning_rate": 6.20906145266835e-06, "epoch": 0.7447687591630014, "percentage": 74.48, "elapsed_time": "15:24:56", "remaining_time": "5:16:55"} +{"current_steps": 4192, "total_steps": 5627, "loss": 1.3489, "learning_rate": 6.200893915174448e-06, "epoch": 0.7449464658581012, "percentage": 74.5, "elapsed_time": "15:25:09", "remaining_time": "5:16:42"} +{"current_steps": 4193, "total_steps": 5627, "loss": 1.3003, "learning_rate": 6.192730767435697e-06, "epoch": 0.745124172553201, "percentage": 74.52, "elapsed_time": "15:25:23", "remaining_time": "5:16:28"} +{"current_steps": 4194, "total_steps": 5627, "loss": 1.2992, "learning_rate": 6.184572012048946e-06, "epoch": 0.7453018792483007, "percentage": 74.53, "elapsed_time": "15:25:36", "remaining_time": "5:16:15"} +{"current_steps": 4195, "total_steps": 5627, "loss": 1.3021, "learning_rate": 6.176417651609643e-06, "epoch": 0.7454795859434005, "percentage": 74.55, "elapsed_time": "15:25:49", "remaining_time": "5:16:02"} +{"current_steps": 4196, "total_steps": 5627, "loss": 1.3193, "learning_rate": 6.168267688711853e-06, "epoch": 0.7456572926385001, "percentage": 74.57, "elapsed_time": "15:26:02", "remaining_time": "5:15:49"} +{"current_steps": 4197, "total_steps": 5627, "loss": 1.2968, "learning_rate": 6.160122125948238e-06, "epoch": 0.7458349993335999, "percentage": 74.59, "elapsed_time": "15:26:15", "remaining_time": "5:15:35"} +{"current_steps": 4198, "total_steps": 5627, "loss": 1.2943, "learning_rate": 6.151980965910036e-06, "epoch": 0.7460127060286996, "percentage": 74.6, "elapsed_time": "15:26:28", "remaining_time": "5:15:22"} +{"current_steps": 4199, "total_steps": 5627, "loss": 1.3149, "learning_rate": 6.143844211187115e-06, "epoch": 0.7461904127237994, "percentage": 74.62, "elapsed_time": "15:26:42", "remaining_time": "5:15:09"} +{"current_steps": 4200, "total_steps": 5627, "loss": 1.3249, "learning_rate": 6.135711864367919e-06, "epoch": 0.7463681194188991, "percentage": 74.64, "elapsed_time": "15:26:55", "remaining_time": "5:14:56"} +{"current_steps": 4201, "total_steps": 5627, "loss": 1.3255, "learning_rate": 6.1275839280395155e-06, "epoch": 0.7465458261139989, "percentage": 74.66, "elapsed_time": "15:27:09", "remaining_time": "5:14:42"} +{"current_steps": 4202, "total_steps": 5627, "loss": 1.3686, "learning_rate": 6.119460404787547e-06, "epoch": 0.7467235328090985, "percentage": 74.68, "elapsed_time": "15:27:22", "remaining_time": "5:14:29"} +{"current_steps": 4203, "total_steps": 5627, "loss": 1.2683, "learning_rate": 6.1113412971962605e-06, "epoch": 0.7469012395041983, "percentage": 74.69, "elapsed_time": "15:27:35", "remaining_time": "5:14:16"} +{"current_steps": 4204, "total_steps": 5627, "loss": 1.31, "learning_rate": 6.103226607848494e-06, "epoch": 0.747078946199298, "percentage": 74.71, "elapsed_time": "15:27:48", "remaining_time": "5:14:03"} +{"current_steps": 4205, "total_steps": 5627, "loss": 1.3256, "learning_rate": 6.095116339325684e-06, "epoch": 0.7472566528943978, "percentage": 74.73, "elapsed_time": "15:28:01", "remaining_time": "5:13:49"} +{"current_steps": 4206, "total_steps": 5627, "loss": 1.3259, "learning_rate": 6.087010494207859e-06, "epoch": 0.7474343595894976, "percentage": 74.75, "elapsed_time": "15:28:14", "remaining_time": "5:13:36"} +{"current_steps": 4207, "total_steps": 5627, "loss": 1.2931, "learning_rate": 6.078909075073642e-06, "epoch": 0.7476120662845973, "percentage": 74.76, "elapsed_time": "15:28:28", "remaining_time": "5:13:23"} +{"current_steps": 4208, "total_steps": 5627, "loss": 1.3475, "learning_rate": 6.070812084500246e-06, "epoch": 0.7477897729796971, "percentage": 74.78, "elapsed_time": "15:28:41", "remaining_time": "5:13:10"} +{"current_steps": 4209, "total_steps": 5627, "loss": 1.3305, "learning_rate": 6.0627195250634716e-06, "epoch": 0.7479674796747967, "percentage": 74.8, "elapsed_time": "15:28:54", "remaining_time": "5:12:56"} +{"current_steps": 4210, "total_steps": 5627, "loss": 1.3415, "learning_rate": 6.054631399337723e-06, "epoch": 0.7481451863698965, "percentage": 74.82, "elapsed_time": "15:29:08", "remaining_time": "5:12:43"} +{"current_steps": 4211, "total_steps": 5627, "loss": 1.322, "learning_rate": 6.04654770989598e-06, "epoch": 0.7483228930649962, "percentage": 74.84, "elapsed_time": "15:29:21", "remaining_time": "5:12:30"} +{"current_steps": 4212, "total_steps": 5627, "loss": 1.3554, "learning_rate": 6.038468459309818e-06, "epoch": 0.748500599760096, "percentage": 74.85, "elapsed_time": "15:29:35", "remaining_time": "5:12:17"} +{"current_steps": 4213, "total_steps": 5627, "loss": 1.3241, "learning_rate": 6.030393650149404e-06, "epoch": 0.7486783064551957, "percentage": 74.87, "elapsed_time": "15:29:48", "remaining_time": "5:12:04"} +{"current_steps": 4214, "total_steps": 5627, "loss": 1.297, "learning_rate": 6.022323284983466e-06, "epoch": 0.7488560131502955, "percentage": 74.89, "elapsed_time": "15:30:02", "remaining_time": "5:11:51"} +{"current_steps": 4215, "total_steps": 5627, "loss": 1.3103, "learning_rate": 6.014257366379361e-06, "epoch": 0.7490337198453951, "percentage": 74.91, "elapsed_time": "15:30:16", "remaining_time": "5:11:38"} +{"current_steps": 4216, "total_steps": 5627, "loss": 1.3098, "learning_rate": 6.006195896903002e-06, "epoch": 0.7492114265404949, "percentage": 74.92, "elapsed_time": "15:30:29", "remaining_time": "5:11:24"} +{"current_steps": 4217, "total_steps": 5627, "loss": 1.3049, "learning_rate": 5.998138879118891e-06, "epoch": 0.7493891332355946, "percentage": 74.94, "elapsed_time": "15:30:42", "remaining_time": "5:11:11"} +{"current_steps": 4218, "total_steps": 5627, "loss": 1.3017, "learning_rate": 5.990086315590122e-06, "epoch": 0.7495668399306944, "percentage": 74.96, "elapsed_time": "15:30:55", "remaining_time": "5:10:58"} +{"current_steps": 4219, "total_steps": 5627, "loss": 1.3657, "learning_rate": 5.982038208878362e-06, "epoch": 0.7497445466257942, "percentage": 74.98, "elapsed_time": "15:31:08", "remaining_time": "5:10:45"} +{"current_steps": 4220, "total_steps": 5627, "loss": 1.2792, "learning_rate": 5.97399456154387e-06, "epoch": 0.7499222533208939, "percentage": 75.0, "elapsed_time": "15:31:22", "remaining_time": "5:10:31"} +{"current_steps": 4221, "total_steps": 5627, "loss": 1.2796, "learning_rate": 5.965955376145475e-06, "epoch": 0.7500999600159935, "percentage": 75.01, "elapsed_time": "15:31:35", "remaining_time": "5:10:18"} +{"current_steps": 4222, "total_steps": 5627, "loss": 1.2695, "learning_rate": 5.957920655240601e-06, "epoch": 0.7502776667110933, "percentage": 75.03, "elapsed_time": "15:31:48", "remaining_time": "5:10:05"} +{"current_steps": 4223, "total_steps": 5627, "loss": 1.3207, "learning_rate": 5.949890401385232e-06, "epoch": 0.7504553734061931, "percentage": 75.05, "elapsed_time": "15:32:01", "remaining_time": "5:09:51"} +{"current_steps": 4224, "total_steps": 5627, "loss": 1.297, "learning_rate": 5.941864617133957e-06, "epoch": 0.7506330801012928, "percentage": 75.07, "elapsed_time": "15:32:15", "remaining_time": "5:09:38"} +{"current_steps": 4225, "total_steps": 5627, "loss": 1.3382, "learning_rate": 5.933843305039921e-06, "epoch": 0.7508107867963926, "percentage": 75.08, "elapsed_time": "15:32:28", "remaining_time": "5:09:25"} +{"current_steps": 4226, "total_steps": 5627, "loss": 1.3408, "learning_rate": 5.925826467654856e-06, "epoch": 0.7509884934914923, "percentage": 75.1, "elapsed_time": "15:32:42", "remaining_time": "5:09:12"} +{"current_steps": 4227, "total_steps": 5627, "loss": 1.3291, "learning_rate": 5.917814107529069e-06, "epoch": 0.7511662001865921, "percentage": 75.12, "elapsed_time": "15:32:55", "remaining_time": "5:08:59"} +{"current_steps": 4228, "total_steps": 5627, "loss": 1.3049, "learning_rate": 5.909806227211441e-06, "epoch": 0.7513439068816917, "percentage": 75.14, "elapsed_time": "15:33:09", "remaining_time": "5:08:46"} +{"current_steps": 4229, "total_steps": 5627, "loss": 1.3127, "learning_rate": 5.9018028292494325e-06, "epoch": 0.7515216135767915, "percentage": 75.16, "elapsed_time": "15:33:22", "remaining_time": "5:08:33"} +{"current_steps": 4230, "total_steps": 5627, "loss": 1.3276, "learning_rate": 5.893803916189069e-06, "epoch": 0.7516993202718912, "percentage": 75.17, "elapsed_time": "15:33:36", "remaining_time": "5:08:20"} +{"current_steps": 4231, "total_steps": 5627, "loss": 1.2785, "learning_rate": 5.885809490574961e-06, "epoch": 0.751877026966991, "percentage": 75.19, "elapsed_time": "15:33:49", "remaining_time": "5:08:06"} +{"current_steps": 4232, "total_steps": 5627, "loss": 1.2937, "learning_rate": 5.877819554950284e-06, "epoch": 0.7520547336620907, "percentage": 75.21, "elapsed_time": "15:34:02", "remaining_time": "5:07:53"} +{"current_steps": 4233, "total_steps": 5627, "loss": 1.3506, "learning_rate": 5.869834111856778e-06, "epoch": 0.7522324403571905, "percentage": 75.23, "elapsed_time": "15:34:16", "remaining_time": "5:07:40"} +{"current_steps": 4234, "total_steps": 5627, "loss": 1.2851, "learning_rate": 5.8618531638347766e-06, "epoch": 0.7524101470522901, "percentage": 75.24, "elapsed_time": "15:34:29", "remaining_time": "5:07:26"} +{"current_steps": 4235, "total_steps": 5627, "loss": 1.2958, "learning_rate": 5.853876713423172e-06, "epoch": 0.7525878537473899, "percentage": 75.26, "elapsed_time": "15:34:42", "remaining_time": "5:07:13"} +{"current_steps": 4236, "total_steps": 5627, "loss": 1.2857, "learning_rate": 5.845904763159407e-06, "epoch": 0.7527655604424897, "percentage": 75.28, "elapsed_time": "15:34:55", "remaining_time": "5:07:00"} +{"current_steps": 4237, "total_steps": 5627, "loss": 1.3389, "learning_rate": 5.837937315579509e-06, "epoch": 0.7529432671375894, "percentage": 75.3, "elapsed_time": "15:35:08", "remaining_time": "5:06:47"} +{"current_steps": 4238, "total_steps": 5627, "loss": 1.2947, "learning_rate": 5.82997437321809e-06, "epoch": 0.7531209738326892, "percentage": 75.32, "elapsed_time": "15:35:22", "remaining_time": "5:06:33"} +{"current_steps": 4239, "total_steps": 5627, "loss": 1.3148, "learning_rate": 5.8220159386083004e-06, "epoch": 0.7532986805277889, "percentage": 75.33, "elapsed_time": "15:35:35", "remaining_time": "5:06:20"} +{"current_steps": 4240, "total_steps": 5627, "loss": 1.2673, "learning_rate": 5.814062014281869e-06, "epoch": 0.7534763872228887, "percentage": 75.35, "elapsed_time": "15:35:48", "remaining_time": "5:06:07"} +{"current_steps": 4241, "total_steps": 5627, "loss": 1.3061, "learning_rate": 5.8061126027690915e-06, "epoch": 0.7536540939179883, "percentage": 75.37, "elapsed_time": "15:36:01", "remaining_time": "5:05:54"} +{"current_steps": 4242, "total_steps": 5627, "loss": 1.2687, "learning_rate": 5.79816770659882e-06, "epoch": 0.7538318006130881, "percentage": 75.39, "elapsed_time": "15:36:14", "remaining_time": "5:05:40"} +{"current_steps": 4243, "total_steps": 5627, "loss": 1.3055, "learning_rate": 5.790227328298481e-06, "epoch": 0.7540095073081878, "percentage": 75.4, "elapsed_time": "15:36:27", "remaining_time": "5:05:27"} +{"current_steps": 4244, "total_steps": 5627, "loss": 1.3212, "learning_rate": 5.782291470394054e-06, "epoch": 0.7541872140032876, "percentage": 75.42, "elapsed_time": "15:36:41", "remaining_time": "5:05:14"} +{"current_steps": 4245, "total_steps": 5627, "loss": 1.3208, "learning_rate": 5.7743601354100885e-06, "epoch": 0.7543649206983873, "percentage": 75.44, "elapsed_time": "15:36:54", "remaining_time": "5:05:01"} +{"current_steps": 4246, "total_steps": 5627, "loss": 1.3221, "learning_rate": 5.766433325869687e-06, "epoch": 0.7545426273934871, "percentage": 75.46, "elapsed_time": "15:37:07", "remaining_time": "5:04:47"} +{"current_steps": 4247, "total_steps": 5627, "loss": 1.3363, "learning_rate": 5.758511044294515e-06, "epoch": 0.7547203340885867, "percentage": 75.48, "elapsed_time": "15:37:20", "remaining_time": "5:04:34"} +{"current_steps": 4248, "total_steps": 5627, "loss": 1.2972, "learning_rate": 5.750593293204807e-06, "epoch": 0.7548980407836865, "percentage": 75.49, "elapsed_time": "15:37:33", "remaining_time": "5:04:21"} +{"current_steps": 4249, "total_steps": 5627, "loss": 1.2807, "learning_rate": 5.742680075119344e-06, "epoch": 0.7550757474787863, "percentage": 75.51, "elapsed_time": "15:37:46", "remaining_time": "5:04:07"} +{"current_steps": 4250, "total_steps": 5627, "loss": 1.312, "learning_rate": 5.734771392555472e-06, "epoch": 0.755253454173886, "percentage": 75.53, "elapsed_time": "15:38:00", "remaining_time": "5:03:54"} +{"current_steps": 4251, "total_steps": 5627, "loss": 1.3464, "learning_rate": 5.726867248029089e-06, "epoch": 0.7554311608689858, "percentage": 75.55, "elapsed_time": "15:38:13", "remaining_time": "5:03:41"} +{"current_steps": 4252, "total_steps": 5627, "loss": 1.3016, "learning_rate": 5.718967644054651e-06, "epoch": 0.7556088675640855, "percentage": 75.56, "elapsed_time": "15:38:27", "remaining_time": "5:03:28"} +{"current_steps": 4253, "total_steps": 5627, "loss": 1.2988, "learning_rate": 5.711072583145174e-06, "epoch": 0.7557865742591852, "percentage": 75.58, "elapsed_time": "15:38:40", "remaining_time": "5:03:15"} +{"current_steps": 4254, "total_steps": 5627, "loss": 1.3178, "learning_rate": 5.703182067812225e-06, "epoch": 0.7559642809542849, "percentage": 75.6, "elapsed_time": "15:38:53", "remaining_time": "5:03:01"} +{"current_steps": 4255, "total_steps": 5627, "loss": 1.3107, "learning_rate": 5.6952961005659215e-06, "epoch": 0.7561419876493847, "percentage": 75.62, "elapsed_time": "15:39:06", "remaining_time": "5:02:48"} +{"current_steps": 4256, "total_steps": 5627, "loss": 1.3334, "learning_rate": 5.687414683914936e-06, "epoch": 0.7563196943444844, "percentage": 75.64, "elapsed_time": "15:39:19", "remaining_time": "5:02:35"} +{"current_steps": 4257, "total_steps": 5627, "loss": 1.3088, "learning_rate": 5.679537820366512e-06, "epoch": 0.7564974010395842, "percentage": 75.65, "elapsed_time": "15:39:32", "remaining_time": "5:02:22"} +{"current_steps": 4258, "total_steps": 5627, "loss": 1.3314, "learning_rate": 5.671665512426408e-06, "epoch": 0.7566751077346839, "percentage": 75.67, "elapsed_time": "15:39:46", "remaining_time": "5:02:08"} +{"current_steps": 4259, "total_steps": 5627, "loss": 1.3293, "learning_rate": 5.663797762598962e-06, "epoch": 0.7568528144297837, "percentage": 75.69, "elapsed_time": "15:39:59", "remaining_time": "5:01:55"} +{"current_steps": 4260, "total_steps": 5627, "loss": 1.331, "learning_rate": 5.655934573387052e-06, "epoch": 0.7570305211248833, "percentage": 75.71, "elapsed_time": "15:40:12", "remaining_time": "5:01:42"} +{"current_steps": 4261, "total_steps": 5627, "loss": 1.3181, "learning_rate": 5.6480759472921e-06, "epoch": 0.7572082278199831, "percentage": 75.72, "elapsed_time": "15:40:25", "remaining_time": "5:01:29"} +{"current_steps": 4262, "total_steps": 5627, "loss": 1.3019, "learning_rate": 5.640221886814097e-06, "epoch": 0.7573859345150828, "percentage": 75.74, "elapsed_time": "15:40:38", "remaining_time": "5:01:15"} +{"current_steps": 4263, "total_steps": 5627, "loss": 1.3331, "learning_rate": 5.632372394451558e-06, "epoch": 0.7575636412101826, "percentage": 75.76, "elapsed_time": "15:40:52", "remaining_time": "5:01:02"} +{"current_steps": 4264, "total_steps": 5627, "loss": 1.2891, "learning_rate": 5.624527472701556e-06, "epoch": 0.7577413479052824, "percentage": 75.78, "elapsed_time": "15:41:05", "remaining_time": "5:00:49"} +{"current_steps": 4265, "total_steps": 5627, "loss": 1.2695, "learning_rate": 5.616687124059708e-06, "epoch": 0.7579190546003821, "percentage": 75.8, "elapsed_time": "15:41:18", "remaining_time": "5:00:36"} +{"current_steps": 4266, "total_steps": 5627, "loss": 1.305, "learning_rate": 5.608851351020175e-06, "epoch": 0.7580967612954818, "percentage": 75.81, "elapsed_time": "15:41:31", "remaining_time": "5:00:22"} +{"current_steps": 4267, "total_steps": 5627, "loss": 1.3238, "learning_rate": 5.601020156075665e-06, "epoch": 0.7582744679905815, "percentage": 75.83, "elapsed_time": "15:41:44", "remaining_time": "5:00:09"} +{"current_steps": 4268, "total_steps": 5627, "loss": 1.356, "learning_rate": 5.5931935417174295e-06, "epoch": 0.7584521746856813, "percentage": 75.85, "elapsed_time": "15:41:58", "remaining_time": "4:59:56"} +{"current_steps": 4269, "total_steps": 5627, "loss": 1.3169, "learning_rate": 5.58537151043526e-06, "epoch": 0.758629881380781, "percentage": 75.87, "elapsed_time": "15:42:11", "remaining_time": "4:59:42"} +{"current_steps": 4270, "total_steps": 5627, "loss": 1.3205, "learning_rate": 5.577554064717488e-06, "epoch": 0.7588075880758808, "percentage": 75.88, "elapsed_time": "15:42:24", "remaining_time": "4:59:29"} +{"current_steps": 4271, "total_steps": 5627, "loss": 1.3632, "learning_rate": 5.5697412070509985e-06, "epoch": 0.7589852947709805, "percentage": 75.9, "elapsed_time": "15:42:37", "remaining_time": "4:59:16"} +{"current_steps": 4272, "total_steps": 5627, "loss": 1.2888, "learning_rate": 5.5619329399212045e-06, "epoch": 0.7591630014660803, "percentage": 75.92, "elapsed_time": "15:42:50", "remaining_time": "4:59:03"} +{"current_steps": 4273, "total_steps": 5627, "loss": 1.308, "learning_rate": 5.55412926581207e-06, "epoch": 0.7593407081611799, "percentage": 75.94, "elapsed_time": "15:43:04", "remaining_time": "4:58:49"} +{"current_steps": 4274, "total_steps": 5627, "loss": 1.2808, "learning_rate": 5.546330187206073e-06, "epoch": 0.7595184148562797, "percentage": 75.96, "elapsed_time": "15:43:17", "remaining_time": "4:58:36"} +{"current_steps": 4275, "total_steps": 5627, "loss": 1.3175, "learning_rate": 5.538535706584254e-06, "epoch": 0.7596961215513794, "percentage": 75.97, "elapsed_time": "15:43:30", "remaining_time": "4:58:23"} +{"current_steps": 4276, "total_steps": 5627, "loss": 1.3083, "learning_rate": 5.530745826426192e-06, "epoch": 0.7598738282464792, "percentage": 75.99, "elapsed_time": "15:43:43", "remaining_time": "4:58:10"} +{"current_steps": 4277, "total_steps": 5627, "loss": 1.3401, "learning_rate": 5.522960549209988e-06, "epoch": 0.760051534941579, "percentage": 76.01, "elapsed_time": "15:43:56", "remaining_time": "4:57:56"} +{"current_steps": 4278, "total_steps": 5627, "loss": 1.2866, "learning_rate": 5.515179877412289e-06, "epoch": 0.7602292416366787, "percentage": 76.03, "elapsed_time": "15:44:09", "remaining_time": "4:57:43"} +{"current_steps": 4279, "total_steps": 5627, "loss": 1.2938, "learning_rate": 5.507403813508267e-06, "epoch": 0.7604069483317784, "percentage": 76.04, "elapsed_time": "15:44:22", "remaining_time": "4:57:30"} +{"current_steps": 4280, "total_steps": 5627, "loss": 1.3109, "learning_rate": 5.499632359971641e-06, "epoch": 0.7605846550268781, "percentage": 76.06, "elapsed_time": "15:44:36", "remaining_time": "4:57:17"} +{"current_steps": 4281, "total_steps": 5627, "loss": 1.3035, "learning_rate": 5.49186551927465e-06, "epoch": 0.7607623617219779, "percentage": 76.08, "elapsed_time": "15:44:49", "remaining_time": "4:57:03"} +{"current_steps": 4282, "total_steps": 5627, "loss": 1.3559, "learning_rate": 5.4841032938880765e-06, "epoch": 0.7609400684170776, "percentage": 76.1, "elapsed_time": "15:45:02", "remaining_time": "4:56:50"} +{"current_steps": 4283, "total_steps": 5627, "loss": 1.3098, "learning_rate": 5.476345686281228e-06, "epoch": 0.7611177751121774, "percentage": 76.12, "elapsed_time": "15:45:15", "remaining_time": "4:56:37"} +{"current_steps": 4284, "total_steps": 5627, "loss": 1.2939, "learning_rate": 5.468592698921942e-06, "epoch": 0.7612954818072771, "percentage": 76.13, "elapsed_time": "15:45:28", "remaining_time": "4:56:23"} +{"current_steps": 4285, "total_steps": 5627, "loss": 1.3233, "learning_rate": 5.460844334276598e-06, "epoch": 0.7614731885023768, "percentage": 76.15, "elapsed_time": "15:45:41", "remaining_time": "4:56:10"} +{"current_steps": 4286, "total_steps": 5627, "loss": 1.2937, "learning_rate": 5.453100594810093e-06, "epoch": 0.7616508951974765, "percentage": 76.17, "elapsed_time": "15:45:54", "remaining_time": "4:55:57"} +{"current_steps": 4287, "total_steps": 5627, "loss": 1.2928, "learning_rate": 5.445361482985856e-06, "epoch": 0.7618286018925763, "percentage": 76.19, "elapsed_time": "15:46:07", "remaining_time": "4:55:44"} +{"current_steps": 4288, "total_steps": 5627, "loss": 1.3164, "learning_rate": 5.437627001265848e-06, "epoch": 0.762006308587676, "percentage": 76.2, "elapsed_time": "15:46:21", "remaining_time": "4:55:30"} +{"current_steps": 4289, "total_steps": 5627, "loss": 1.2659, "learning_rate": 5.42989715211054e-06, "epoch": 0.7621840152827758, "percentage": 76.22, "elapsed_time": "15:46:34", "remaining_time": "4:55:17"} +{"current_steps": 4290, "total_steps": 5627, "loss": 1.3514, "learning_rate": 5.422171937978953e-06, "epoch": 0.7623617219778756, "percentage": 76.24, "elapsed_time": "15:46:47", "remaining_time": "4:55:04"} +{"current_steps": 4291, "total_steps": 5627, "loss": 1.2861, "learning_rate": 5.414451361328623e-06, "epoch": 0.7625394286729753, "percentage": 76.26, "elapsed_time": "15:47:00", "remaining_time": "4:54:51"} +{"current_steps": 4292, "total_steps": 5627, "loss": 1.2999, "learning_rate": 5.4067354246156075e-06, "epoch": 0.762717135368075, "percentage": 76.28, "elapsed_time": "15:47:13", "remaining_time": "4:54:37"} +{"current_steps": 4293, "total_steps": 5627, "loss": 1.3661, "learning_rate": 5.3990241302944875e-06, "epoch": 0.7628948420631747, "percentage": 76.29, "elapsed_time": "15:47:27", "remaining_time": "4:54:24"} +{"current_steps": 4294, "total_steps": 5627, "loss": 1.3144, "learning_rate": 5.391317480818379e-06, "epoch": 0.7630725487582745, "percentage": 76.31, "elapsed_time": "15:47:40", "remaining_time": "4:54:11"} +{"current_steps": 4295, "total_steps": 5627, "loss": 1.3348, "learning_rate": 5.383615478638917e-06, "epoch": 0.7632502554533742, "percentage": 76.33, "elapsed_time": "15:47:53", "remaining_time": "4:53:58"} +{"current_steps": 4296, "total_steps": 5627, "loss": 1.3293, "learning_rate": 5.3759181262062385e-06, "epoch": 0.763427962148474, "percentage": 76.35, "elapsed_time": "15:48:06", "remaining_time": "4:53:44"} +{"current_steps": 4297, "total_steps": 5627, "loss": 1.303, "learning_rate": 5.36822542596902e-06, "epoch": 0.7636056688435737, "percentage": 76.36, "elapsed_time": "15:48:19", "remaining_time": "4:53:31"} +{"current_steps": 4298, "total_steps": 5627, "loss": 1.341, "learning_rate": 5.360537380374453e-06, "epoch": 0.7637833755386734, "percentage": 76.38, "elapsed_time": "15:48:33", "remaining_time": "4:53:18"} +{"current_steps": 4299, "total_steps": 5627, "loss": 1.285, "learning_rate": 5.352853991868257e-06, "epoch": 0.7639610822337731, "percentage": 76.4, "elapsed_time": "15:48:46", "remaining_time": "4:53:05"} +{"current_steps": 4300, "total_steps": 5627, "loss": 1.2994, "learning_rate": 5.345175262894659e-06, "epoch": 0.7641387889288729, "percentage": 76.42, "elapsed_time": "15:48:59", "remaining_time": "4:52:51"} +{"current_steps": 4301, "total_steps": 5627, "loss": 1.3241, "learning_rate": 5.337501195896406e-06, "epoch": 0.7643164956239726, "percentage": 76.44, "elapsed_time": "15:49:12", "remaining_time": "4:52:38"} +{"current_steps": 4302, "total_steps": 5627, "loss": 1.2872, "learning_rate": 5.329831793314764e-06, "epoch": 0.7644942023190724, "percentage": 76.45, "elapsed_time": "15:49:25", "remaining_time": "4:52:25"} +{"current_steps": 4303, "total_steps": 5627, "loss": 1.3409, "learning_rate": 5.322167057589511e-06, "epoch": 0.7646719090141721, "percentage": 76.47, "elapsed_time": "15:49:39", "remaining_time": "4:52:12"} +{"current_steps": 4304, "total_steps": 5627, "loss": 1.291, "learning_rate": 5.314506991158948e-06, "epoch": 0.7648496157092719, "percentage": 76.49, "elapsed_time": "15:49:52", "remaining_time": "4:51:58"} +{"current_steps": 4305, "total_steps": 5627, "loss": 1.3308, "learning_rate": 5.306851596459886e-06, "epoch": 0.7650273224043715, "percentage": 76.51, "elapsed_time": "15:50:05", "remaining_time": "4:51:45"} +{"current_steps": 4306, "total_steps": 5627, "loss": 1.3269, "learning_rate": 5.299200875927643e-06, "epoch": 0.7652050290994713, "percentage": 76.52, "elapsed_time": "15:50:18", "remaining_time": "4:51:32"} +{"current_steps": 4307, "total_steps": 5627, "loss": 1.275, "learning_rate": 5.291554831996062e-06, "epoch": 0.7653827357945711, "percentage": 76.54, "elapsed_time": "15:50:32", "remaining_time": "4:51:19"} +{"current_steps": 4308, "total_steps": 5627, "loss": 1.2906, "learning_rate": 5.283913467097497e-06, "epoch": 0.7655604424896708, "percentage": 76.56, "elapsed_time": "15:50:45", "remaining_time": "4:51:05"} +{"current_steps": 4309, "total_steps": 5627, "loss": 1.2812, "learning_rate": 5.276276783662806e-06, "epoch": 0.7657381491847706, "percentage": 76.58, "elapsed_time": "15:50:58", "remaining_time": "4:50:52"} +{"current_steps": 4310, "total_steps": 5627, "loss": 1.2427, "learning_rate": 5.2686447841213685e-06, "epoch": 0.7659158558798703, "percentage": 76.59, "elapsed_time": "15:51:11", "remaining_time": "4:50:39"} +{"current_steps": 4311, "total_steps": 5627, "loss": 1.3174, "learning_rate": 5.261017470901055e-06, "epoch": 0.76609356257497, "percentage": 76.61, "elapsed_time": "15:51:24", "remaining_time": "4:50:25"} +{"current_steps": 4312, "total_steps": 5627, "loss": 1.3176, "learning_rate": 5.253394846428257e-06, "epoch": 0.7662712692700697, "percentage": 76.63, "elapsed_time": "15:51:37", "remaining_time": "4:50:12"} +{"current_steps": 4313, "total_steps": 5627, "loss": 1.3019, "learning_rate": 5.245776913127887e-06, "epoch": 0.7664489759651695, "percentage": 76.65, "elapsed_time": "15:51:50", "remaining_time": "4:49:59"} +{"current_steps": 4314, "total_steps": 5627, "loss": 1.2876, "learning_rate": 5.238163673423346e-06, "epoch": 0.7666266826602692, "percentage": 76.67, "elapsed_time": "15:52:04", "remaining_time": "4:49:46"} +{"current_steps": 4315, "total_steps": 5627, "loss": 1.2952, "learning_rate": 5.23055512973655e-06, "epoch": 0.766804389355369, "percentage": 76.68, "elapsed_time": "15:52:17", "remaining_time": "4:49:32"} +{"current_steps": 4316, "total_steps": 5627, "loss": 1.3222, "learning_rate": 5.22295128448792e-06, "epoch": 0.7669820960504687, "percentage": 76.7, "elapsed_time": "15:52:30", "remaining_time": "4:49:19"} +{"current_steps": 4317, "total_steps": 5627, "loss": 1.3352, "learning_rate": 5.215352140096379e-06, "epoch": 0.7671598027455684, "percentage": 76.72, "elapsed_time": "15:52:43", "remaining_time": "4:49:06"} +{"current_steps": 4318, "total_steps": 5627, "loss": 1.308, "learning_rate": 5.207757698979361e-06, "epoch": 0.7673375094406681, "percentage": 76.74, "elapsed_time": "15:52:56", "remaining_time": "4:48:53"} +{"current_steps": 4319, "total_steps": 5627, "loss": 1.3222, "learning_rate": 5.2001679635528005e-06, "epoch": 0.7675152161357679, "percentage": 76.75, "elapsed_time": "15:53:09", "remaining_time": "4:48:39"} +{"current_steps": 4320, "total_steps": 5627, "loss": 1.2972, "learning_rate": 5.192582936231134e-06, "epoch": 0.7676929228308677, "percentage": 76.77, "elapsed_time": "15:53:23", "remaining_time": "4:48:26"} +{"current_steps": 4321, "total_steps": 5627, "loss": 1.2903, "learning_rate": 5.185002619427295e-06, "epoch": 0.7678706295259674, "percentage": 76.79, "elapsed_time": "15:53:36", "remaining_time": "4:48:13"} +{"current_steps": 4322, "total_steps": 5627, "loss": 1.3206, "learning_rate": 5.1774270155527365e-06, "epoch": 0.7680483362210672, "percentage": 76.81, "elapsed_time": "15:53:49", "remaining_time": "4:48:00"} +{"current_steps": 4323, "total_steps": 5627, "loss": 1.3153, "learning_rate": 5.169856127017396e-06, "epoch": 0.7682260429161669, "percentage": 76.83, "elapsed_time": "15:54:02", "remaining_time": "4:47:46"} +{"current_steps": 4324, "total_steps": 5627, "loss": 1.3422, "learning_rate": 5.162289956229714e-06, "epoch": 0.7684037496112666, "percentage": 76.84, "elapsed_time": "15:54:15", "remaining_time": "4:47:33"} +{"current_steps": 4325, "total_steps": 5627, "loss": 1.3397, "learning_rate": 5.154728505596633e-06, "epoch": 0.7685814563063663, "percentage": 76.86, "elapsed_time": "15:54:29", "remaining_time": "4:47:20"} +{"current_steps": 4326, "total_steps": 5627, "loss": 1.3475, "learning_rate": 5.147171777523594e-06, "epoch": 0.7687591630014661, "percentage": 76.88, "elapsed_time": "15:54:42", "remaining_time": "4:47:07"} +{"current_steps": 4327, "total_steps": 5627, "loss": 1.3167, "learning_rate": 5.13961977441453e-06, "epoch": 0.7689368696965658, "percentage": 76.9, "elapsed_time": "15:54:55", "remaining_time": "4:46:53"} +{"current_steps": 4328, "total_steps": 5627, "loss": 1.3296, "learning_rate": 5.1320724986718804e-06, "epoch": 0.7691145763916656, "percentage": 76.91, "elapsed_time": "15:55:08", "remaining_time": "4:46:40"} +{"current_steps": 4329, "total_steps": 5627, "loss": 1.2702, "learning_rate": 5.124529952696571e-06, "epoch": 0.7692922830867653, "percentage": 76.93, "elapsed_time": "15:55:21", "remaining_time": "4:46:27"} +{"current_steps": 4330, "total_steps": 5627, "loss": 1.3011, "learning_rate": 5.1169921388880306e-06, "epoch": 0.769469989781865, "percentage": 76.95, "elapsed_time": "15:55:34", "remaining_time": "4:46:13"} +{"current_steps": 4331, "total_steps": 5627, "loss": 1.3168, "learning_rate": 5.109459059644171e-06, "epoch": 0.7696476964769647, "percentage": 76.97, "elapsed_time": "15:55:47", "remaining_time": "4:46:00"} +{"current_steps": 4332, "total_steps": 5627, "loss": 1.2706, "learning_rate": 5.101930717361425e-06, "epoch": 0.7698254031720645, "percentage": 76.99, "elapsed_time": "15:56:01", "remaining_time": "4:45:47"} +{"current_steps": 4333, "total_steps": 5627, "loss": 1.3365, "learning_rate": 5.0944071144346855e-06, "epoch": 0.7700031098671642, "percentage": 77.0, "elapsed_time": "15:56:14", "remaining_time": "4:45:34"} +{"current_steps": 4334, "total_steps": 5627, "loss": 1.3088, "learning_rate": 5.086888253257354e-06, "epoch": 0.770180816562264, "percentage": 77.02, "elapsed_time": "15:56:27", "remaining_time": "4:45:20"} +{"current_steps": 4335, "total_steps": 5627, "loss": 1.338, "learning_rate": 5.0793741362213155e-06, "epoch": 0.7703585232573638, "percentage": 77.04, "elapsed_time": "15:56:40", "remaining_time": "4:45:07"} +{"current_steps": 4336, "total_steps": 5627, "loss": 1.3301, "learning_rate": 5.071864765716967e-06, "epoch": 0.7705362299524635, "percentage": 77.06, "elapsed_time": "15:56:53", "remaining_time": "4:44:54"} +{"current_steps": 4337, "total_steps": 5627, "loss": 1.2902, "learning_rate": 5.064360144133171e-06, "epoch": 0.7707139366475632, "percentage": 77.07, "elapsed_time": "15:57:07", "remaining_time": "4:44:41"} +{"current_steps": 4338, "total_steps": 5627, "loss": 1.3313, "learning_rate": 5.056860273857291e-06, "epoch": 0.7708916433426629, "percentage": 77.09, "elapsed_time": "15:57:20", "remaining_time": "4:44:27"} +{"current_steps": 4339, "total_steps": 5627, "loss": 1.3221, "learning_rate": 5.0493651572751765e-06, "epoch": 0.7710693500377627, "percentage": 77.11, "elapsed_time": "15:57:33", "remaining_time": "4:44:14"} +{"current_steps": 4340, "total_steps": 5627, "loss": 1.2591, "learning_rate": 5.041874796771165e-06, "epoch": 0.7712470567328624, "percentage": 77.13, "elapsed_time": "15:57:46", "remaining_time": "4:44:01"} +{"current_steps": 4341, "total_steps": 5627, "loss": 1.2777, "learning_rate": 5.034389194728082e-06, "epoch": 0.7714247634279622, "percentage": 77.15, "elapsed_time": "15:57:59", "remaining_time": "4:43:48"} +{"current_steps": 4342, "total_steps": 5627, "loss": 1.2684, "learning_rate": 5.026908353527236e-06, "epoch": 0.7716024701230619, "percentage": 77.16, "elapsed_time": "15:58:12", "remaining_time": "4:43:34"} +{"current_steps": 4343, "total_steps": 5627, "loss": 1.3459, "learning_rate": 5.019432275548423e-06, "epoch": 0.7717801768181616, "percentage": 77.18, "elapsed_time": "15:58:25", "remaining_time": "4:43:21"} +{"current_steps": 4344, "total_steps": 5627, "loss": 1.2962, "learning_rate": 5.011960963169926e-06, "epoch": 0.7719578835132613, "percentage": 77.2, "elapsed_time": "15:58:39", "remaining_time": "4:43:08"} +{"current_steps": 4345, "total_steps": 5627, "loss": 1.2767, "learning_rate": 5.004494418768504e-06, "epoch": 0.7721355902083611, "percentage": 77.22, "elapsed_time": "15:58:52", "remaining_time": "4:42:55"} +{"current_steps": 4346, "total_steps": 5627, "loss": 1.3176, "learning_rate": 4.997032644719417e-06, "epoch": 0.7723132969034608, "percentage": 77.23, "elapsed_time": "15:59:05", "remaining_time": "4:42:41"} +{"current_steps": 4347, "total_steps": 5627, "loss": 1.3218, "learning_rate": 4.98957564339639e-06, "epoch": 0.7724910035985606, "percentage": 77.25, "elapsed_time": "15:59:18", "remaining_time": "4:42:28"} +{"current_steps": 4348, "total_steps": 5627, "loss": 1.3004, "learning_rate": 4.982123417171638e-06, "epoch": 0.7726687102936604, "percentage": 77.27, "elapsed_time": "15:59:31", "remaining_time": "4:42:15"} +{"current_steps": 4349, "total_steps": 5627, "loss": 1.27, "learning_rate": 4.974675968415841e-06, "epoch": 0.77284641698876, "percentage": 77.29, "elapsed_time": "15:59:44", "remaining_time": "4:42:01"} +{"current_steps": 4350, "total_steps": 5627, "loss": 1.3517, "learning_rate": 4.967233299498186e-06, "epoch": 0.7730241236838598, "percentage": 77.31, "elapsed_time": "15:59:58", "remaining_time": "4:41:48"} +{"current_steps": 4351, "total_steps": 5627, "loss": 1.312, "learning_rate": 4.959795412786324e-06, "epoch": 0.7732018303789595, "percentage": 77.32, "elapsed_time": "16:00:11", "remaining_time": "4:41:35"} +{"current_steps": 4352, "total_steps": 5627, "loss": 1.3076, "learning_rate": 4.952362310646384e-06, "epoch": 0.7733795370740593, "percentage": 77.34, "elapsed_time": "16:00:24", "remaining_time": "4:41:22"} +{"current_steps": 4353, "total_steps": 5627, "loss": 1.3102, "learning_rate": 4.9449339954429775e-06, "epoch": 0.773557243769159, "percentage": 77.36, "elapsed_time": "16:00:37", "remaining_time": "4:41:08"} +{"current_steps": 4354, "total_steps": 5627, "loss": 1.2984, "learning_rate": 4.937510469539191e-06, "epoch": 0.7737349504642588, "percentage": 77.38, "elapsed_time": "16:00:50", "remaining_time": "4:40:55"} +{"current_steps": 4355, "total_steps": 5627, "loss": 1.2954, "learning_rate": 4.930091735296585e-06, "epoch": 0.7739126571593585, "percentage": 77.39, "elapsed_time": "16:01:03", "remaining_time": "4:40:42"} +{"current_steps": 4356, "total_steps": 5627, "loss": 1.3011, "learning_rate": 4.922677795075202e-06, "epoch": 0.7740903638544582, "percentage": 77.41, "elapsed_time": "16:01:17", "remaining_time": "4:40:29"} +{"current_steps": 4357, "total_steps": 5627, "loss": 1.2853, "learning_rate": 4.915268651233553e-06, "epoch": 0.7742680705495579, "percentage": 77.43, "elapsed_time": "16:01:30", "remaining_time": "4:40:15"} +{"current_steps": 4358, "total_steps": 5627, "loss": 1.2594, "learning_rate": 4.907864306128627e-06, "epoch": 0.7744457772446577, "percentage": 77.45, "elapsed_time": "16:01:43", "remaining_time": "4:40:02"} +{"current_steps": 4359, "total_steps": 5627, "loss": 1.2826, "learning_rate": 4.90046476211588e-06, "epoch": 0.7746234839397574, "percentage": 77.47, "elapsed_time": "16:01:56", "remaining_time": "4:39:49"} +{"current_steps": 4360, "total_steps": 5627, "loss": 1.2809, "learning_rate": 4.893070021549258e-06, "epoch": 0.7748011906348572, "percentage": 77.48, "elapsed_time": "16:02:09", "remaining_time": "4:39:36"} +{"current_steps": 4361, "total_steps": 5627, "loss": 1.3445, "learning_rate": 4.885680086781161e-06, "epoch": 0.774978897329957, "percentage": 77.5, "elapsed_time": "16:02:22", "remaining_time": "4:39:22"} +{"current_steps": 4362, "total_steps": 5627, "loss": 1.3143, "learning_rate": 4.878294960162466e-06, "epoch": 0.7751566040250566, "percentage": 77.52, "elapsed_time": "16:02:36", "remaining_time": "4:39:09"} +{"current_steps": 4363, "total_steps": 5627, "loss": 1.315, "learning_rate": 4.870914644042526e-06, "epoch": 0.7753343107201563, "percentage": 77.54, "elapsed_time": "16:02:49", "remaining_time": "4:38:56"} +{"current_steps": 4364, "total_steps": 5627, "loss": 1.3097, "learning_rate": 4.86353914076914e-06, "epoch": 0.7755120174152561, "percentage": 77.55, "elapsed_time": "16:03:02", "remaining_time": "4:38:43"} +{"current_steps": 4365, "total_steps": 5627, "loss": 1.3187, "learning_rate": 4.856168452688615e-06, "epoch": 0.7756897241103559, "percentage": 77.57, "elapsed_time": "16:03:15", "remaining_time": "4:38:29"} +{"current_steps": 4366, "total_steps": 5627, "loss": 1.2945, "learning_rate": 4.848802582145698e-06, "epoch": 0.7758674308054556, "percentage": 77.59, "elapsed_time": "16:03:28", "remaining_time": "4:38:16"} +{"current_steps": 4367, "total_steps": 5627, "loss": 1.2731, "learning_rate": 4.841441531483608e-06, "epoch": 0.7760451375005554, "percentage": 77.61, "elapsed_time": "16:03:41", "remaining_time": "4:38:03"} +{"current_steps": 4368, "total_steps": 5627, "loss": 1.2743, "learning_rate": 4.834085303044034e-06, "epoch": 0.7762228441956551, "percentage": 77.63, "elapsed_time": "16:03:55", "remaining_time": "4:37:49"} +{"current_steps": 4369, "total_steps": 5627, "loss": 1.345, "learning_rate": 4.826733899167135e-06, "epoch": 0.7764005508907548, "percentage": 77.64, "elapsed_time": "16:04:08", "remaining_time": "4:37:36"} +{"current_steps": 4370, "total_steps": 5627, "loss": 1.3002, "learning_rate": 4.819387322191537e-06, "epoch": 0.7765782575858545, "percentage": 77.66, "elapsed_time": "16:04:21", "remaining_time": "4:37:23"} +{"current_steps": 4371, "total_steps": 5627, "loss": 1.2946, "learning_rate": 4.812045574454311e-06, "epoch": 0.7767559642809543, "percentage": 77.68, "elapsed_time": "16:04:34", "remaining_time": "4:37:10"} +{"current_steps": 4372, "total_steps": 5627, "loss": 1.3051, "learning_rate": 4.804708658291008e-06, "epoch": 0.776933670976054, "percentage": 77.7, "elapsed_time": "16:04:47", "remaining_time": "4:36:56"} +{"current_steps": 4373, "total_steps": 5627, "loss": 1.2935, "learning_rate": 4.797376576035637e-06, "epoch": 0.7771113776711538, "percentage": 77.71, "elapsed_time": "16:05:01", "remaining_time": "4:36:43"} +{"current_steps": 4374, "total_steps": 5627, "loss": 1.3136, "learning_rate": 4.790049330020681e-06, "epoch": 0.7772890843662535, "percentage": 77.73, "elapsed_time": "16:05:14", "remaining_time": "4:36:30"} +{"current_steps": 4375, "total_steps": 5627, "loss": 1.3252, "learning_rate": 4.7827269225770675e-06, "epoch": 0.7774667910613532, "percentage": 77.75, "elapsed_time": "16:05:27", "remaining_time": "4:36:17"} +{"current_steps": 4376, "total_steps": 5627, "loss": 1.3126, "learning_rate": 4.775409356034195e-06, "epoch": 0.777644497756453, "percentage": 77.77, "elapsed_time": "16:05:40", "remaining_time": "4:36:03"} +{"current_steps": 4377, "total_steps": 5627, "loss": 1.3278, "learning_rate": 4.768096632719916e-06, "epoch": 0.7778222044515527, "percentage": 77.79, "elapsed_time": "16:05:53", "remaining_time": "4:35:50"} +{"current_steps": 4378, "total_steps": 5627, "loss": 1.3013, "learning_rate": 4.760788754960548e-06, "epoch": 0.7779999111466525, "percentage": 77.8, "elapsed_time": "16:06:07", "remaining_time": "4:35:37"} +{"current_steps": 4379, "total_steps": 5627, "loss": 1.3149, "learning_rate": 4.753485725080864e-06, "epoch": 0.7781776178417522, "percentage": 77.82, "elapsed_time": "16:06:20", "remaining_time": "4:35:24"} +{"current_steps": 4380, "total_steps": 5627, "loss": 1.3433, "learning_rate": 4.746187545404093e-06, "epoch": 0.778355324536852, "percentage": 77.84, "elapsed_time": "16:06:33", "remaining_time": "4:35:10"} +{"current_steps": 4381, "total_steps": 5627, "loss": 1.306, "learning_rate": 4.738894218251926e-06, "epoch": 0.7785330312319516, "percentage": 77.86, "elapsed_time": "16:06:46", "remaining_time": "4:34:57"} +{"current_steps": 4382, "total_steps": 5627, "loss": 1.3285, "learning_rate": 4.731605745944501e-06, "epoch": 0.7787107379270514, "percentage": 77.87, "elapsed_time": "16:06:59", "remaining_time": "4:34:44"} +{"current_steps": 4383, "total_steps": 5627, "loss": 1.3298, "learning_rate": 4.724322130800427e-06, "epoch": 0.7788884446221511, "percentage": 77.89, "elapsed_time": "16:07:12", "remaining_time": "4:34:31"} +{"current_steps": 4384, "total_steps": 5627, "loss": 1.286, "learning_rate": 4.717043375136756e-06, "epoch": 0.7790661513172509, "percentage": 77.91, "elapsed_time": "16:07:25", "remaining_time": "4:34:17"} +{"current_steps": 4385, "total_steps": 5627, "loss": 1.318, "learning_rate": 4.709769481269002e-06, "epoch": 0.7792438580123506, "percentage": 77.93, "elapsed_time": "16:07:38", "remaining_time": "4:34:04"} +{"current_steps": 4386, "total_steps": 5627, "loss": 1.3508, "learning_rate": 4.702500451511116e-06, "epoch": 0.7794215647074504, "percentage": 77.95, "elapsed_time": "16:07:52", "remaining_time": "4:33:51"} +{"current_steps": 4387, "total_steps": 5627, "loss": 1.2733, "learning_rate": 4.695236288175513e-06, "epoch": 0.7795992714025501, "percentage": 77.96, "elapsed_time": "16:08:05", "remaining_time": "4:33:37"} +{"current_steps": 4388, "total_steps": 5627, "loss": 1.3066, "learning_rate": 4.687976993573071e-06, "epoch": 0.7797769780976498, "percentage": 77.98, "elapsed_time": "16:08:18", "remaining_time": "4:33:24"} +{"current_steps": 4389, "total_steps": 5627, "loss": 1.2929, "learning_rate": 4.680722570013103e-06, "epoch": 0.7799546847927495, "percentage": 78.0, "elapsed_time": "16:08:31", "remaining_time": "4:33:11"} +{"current_steps": 4390, "total_steps": 5627, "loss": 1.3317, "learning_rate": 4.6734730198033784e-06, "epoch": 0.7801323914878493, "percentage": 78.02, "elapsed_time": "16:08:44", "remaining_time": "4:32:58"} +{"current_steps": 4391, "total_steps": 5627, "loss": 1.3396, "learning_rate": 4.6662283452501145e-06, "epoch": 0.780310098182949, "percentage": 78.03, "elapsed_time": "16:08:57", "remaining_time": "4:32:44"} +{"current_steps": 4392, "total_steps": 5627, "loss": 1.3018, "learning_rate": 4.658988548657977e-06, "epoch": 0.7804878048780488, "percentage": 78.05, "elapsed_time": "16:09:11", "remaining_time": "4:32:31"} +{"current_steps": 4393, "total_steps": 5627, "loss": 1.317, "learning_rate": 4.651753632330085e-06, "epoch": 0.7806655115731486, "percentage": 78.07, "elapsed_time": "16:09:24", "remaining_time": "4:32:18"} +{"current_steps": 4394, "total_steps": 5627, "loss": 1.2562, "learning_rate": 4.644523598567998e-06, "epoch": 0.7808432182682482, "percentage": 78.09, "elapsed_time": "16:09:37", "remaining_time": "4:32:05"} +{"current_steps": 4395, "total_steps": 5627, "loss": 1.2982, "learning_rate": 4.637298449671728e-06, "epoch": 0.781020924963348, "percentage": 78.11, "elapsed_time": "16:09:50", "remaining_time": "4:31:51"} +{"current_steps": 4396, "total_steps": 5627, "loss": 1.3513, "learning_rate": 4.630078187939722e-06, "epoch": 0.7811986316584477, "percentage": 78.12, "elapsed_time": "16:10:03", "remaining_time": "4:31:38"} +{"current_steps": 4397, "total_steps": 5627, "loss": 1.3015, "learning_rate": 4.622862815668896e-06, "epoch": 0.7813763383535475, "percentage": 78.14, "elapsed_time": "16:10:17", "remaining_time": "4:31:25"} +{"current_steps": 4398, "total_steps": 5627, "loss": 1.3469, "learning_rate": 4.615652335154588e-06, "epoch": 0.7815540450486472, "percentage": 78.16, "elapsed_time": "16:10:30", "remaining_time": "4:31:12"} +{"current_steps": 4399, "total_steps": 5627, "loss": 1.3472, "learning_rate": 4.608446748690587e-06, "epoch": 0.781731751743747, "percentage": 78.18, "elapsed_time": "16:10:43", "remaining_time": "4:30:58"} +{"current_steps": 4400, "total_steps": 5627, "loss": 1.3061, "learning_rate": 4.601246058569127e-06, "epoch": 0.7819094584388467, "percentage": 78.19, "elapsed_time": "16:10:56", "remaining_time": "4:30:45"} +{"current_steps": 4401, "total_steps": 5627, "loss": 1.3247, "learning_rate": 4.594050267080883e-06, "epoch": 0.7820871651339464, "percentage": 78.21, "elapsed_time": "16:11:26", "remaining_time": "4:30:37"} +{"current_steps": 4402, "total_steps": 5627, "loss": 1.2913, "learning_rate": 4.586859376514969e-06, "epoch": 0.7822648718290461, "percentage": 78.23, "elapsed_time": "16:11:39", "remaining_time": "4:30:23"} +{"current_steps": 4403, "total_steps": 5627, "loss": 1.2937, "learning_rate": 4.579673389158948e-06, "epoch": 0.7824425785241459, "percentage": 78.25, "elapsed_time": "16:11:52", "remaining_time": "4:30:10"} +{"current_steps": 4404, "total_steps": 5627, "loss": 1.3213, "learning_rate": 4.572492307298813e-06, "epoch": 0.7826202852192456, "percentage": 78.27, "elapsed_time": "16:12:06", "remaining_time": "4:29:57"} +{"current_steps": 4405, "total_steps": 5627, "loss": 1.3118, "learning_rate": 4.565316133219e-06, "epoch": 0.7827979919143454, "percentage": 78.28, "elapsed_time": "16:12:19", "remaining_time": "4:29:44"} +{"current_steps": 4406, "total_steps": 5627, "loss": 1.362, "learning_rate": 4.558144869202383e-06, "epoch": 0.7829756986094452, "percentage": 78.3, "elapsed_time": "16:12:32", "remaining_time": "4:29:30"} +{"current_steps": 4407, "total_steps": 5627, "loss": 1.2507, "learning_rate": 4.550978517530287e-06, "epoch": 0.7831534053045448, "percentage": 78.32, "elapsed_time": "16:12:45", "remaining_time": "4:29:17"} +{"current_steps": 4408, "total_steps": 5627, "loss": 1.2942, "learning_rate": 4.54381708048246e-06, "epoch": 0.7833311119996446, "percentage": 78.34, "elapsed_time": "16:12:58", "remaining_time": "4:29:04"} +{"current_steps": 4409, "total_steps": 5627, "loss": 1.2963, "learning_rate": 4.536660560337083e-06, "epoch": 0.7835088186947443, "percentage": 78.35, "elapsed_time": "16:13:11", "remaining_time": "4:28:50"} +{"current_steps": 4410, "total_steps": 5627, "loss": 1.3116, "learning_rate": 4.529508959370774e-06, "epoch": 0.7836865253898441, "percentage": 78.37, "elapsed_time": "16:13:25", "remaining_time": "4:28:37"} +{"current_steps": 4411, "total_steps": 5627, "loss": 1.3012, "learning_rate": 4.5223622798586095e-06, "epoch": 0.7838642320849438, "percentage": 78.39, "elapsed_time": "16:13:38", "remaining_time": "4:28:24"} +{"current_steps": 4412, "total_steps": 5627, "loss": 1.331, "learning_rate": 4.515220524074073e-06, "epoch": 0.7840419387800436, "percentage": 78.41, "elapsed_time": "16:13:51", "remaining_time": "4:28:11"} +{"current_steps": 4413, "total_steps": 5627, "loss": 1.347, "learning_rate": 4.508083694289092e-06, "epoch": 0.7842196454751432, "percentage": 78.43, "elapsed_time": "16:14:04", "remaining_time": "4:27:57"} +{"current_steps": 4414, "total_steps": 5627, "loss": 1.2833, "learning_rate": 4.5009517927740266e-06, "epoch": 0.784397352170243, "percentage": 78.44, "elapsed_time": "16:14:17", "remaining_time": "4:27:44"} +{"current_steps": 4415, "total_steps": 5627, "loss": 1.2952, "learning_rate": 4.493824821797667e-06, "epoch": 0.7845750588653427, "percentage": 78.46, "elapsed_time": "16:14:30", "remaining_time": "4:27:31"} +{"current_steps": 4416, "total_steps": 5627, "loss": 1.295, "learning_rate": 4.486702783627239e-06, "epoch": 0.7847527655604425, "percentage": 78.48, "elapsed_time": "16:14:44", "remaining_time": "4:27:18"} +{"current_steps": 4417, "total_steps": 5627, "loss": 1.3384, "learning_rate": 4.479585680528398e-06, "epoch": 0.7849304722555422, "percentage": 78.5, "elapsed_time": "16:14:57", "remaining_time": "4:27:04"} +{"current_steps": 4418, "total_steps": 5627, "loss": 1.308, "learning_rate": 4.472473514765225e-06, "epoch": 0.785108178950642, "percentage": 78.51, "elapsed_time": "16:15:10", "remaining_time": "4:26:51"} +{"current_steps": 4419, "total_steps": 5627, "loss": 1.2425, "learning_rate": 4.465366288600235e-06, "epoch": 0.7852858856457418, "percentage": 78.53, "elapsed_time": "16:15:23", "remaining_time": "4:26:38"} +{"current_steps": 4420, "total_steps": 5627, "loss": 1.3337, "learning_rate": 4.4582640042943656e-06, "epoch": 0.7854635923408414, "percentage": 78.55, "elapsed_time": "16:15:36", "remaining_time": "4:26:25"} +{"current_steps": 4421, "total_steps": 5627, "loss": 1.3115, "learning_rate": 4.451166664106996e-06, "epoch": 0.7856412990359412, "percentage": 78.57, "elapsed_time": "16:15:50", "remaining_time": "4:26:11"} +{"current_steps": 4422, "total_steps": 5627, "loss": 1.315, "learning_rate": 4.4440742702959215e-06, "epoch": 0.7858190057310409, "percentage": 78.59, "elapsed_time": "16:16:03", "remaining_time": "4:25:58"} +{"current_steps": 4423, "total_steps": 5627, "loss": 1.3316, "learning_rate": 4.436986825117368e-06, "epoch": 0.7859967124261407, "percentage": 78.6, "elapsed_time": "16:16:16", "remaining_time": "4:25:45"} +{"current_steps": 4424, "total_steps": 5627, "loss": 1.2999, "learning_rate": 4.4299043308259714e-06, "epoch": 0.7861744191212404, "percentage": 78.62, "elapsed_time": "16:16:29", "remaining_time": "4:25:32"} +{"current_steps": 4425, "total_steps": 5627, "loss": 1.3215, "learning_rate": 4.422826789674821e-06, "epoch": 0.7863521258163402, "percentage": 78.64, "elapsed_time": "16:16:42", "remaining_time": "4:25:18"} +{"current_steps": 4426, "total_steps": 5627, "loss": 1.2984, "learning_rate": 4.41575420391541e-06, "epoch": 0.7865298325114398, "percentage": 78.66, "elapsed_time": "16:16:56", "remaining_time": "4:25:05"} +{"current_steps": 4427, "total_steps": 5627, "loss": 1.2974, "learning_rate": 4.408686575797663e-06, "epoch": 0.7867075392065396, "percentage": 78.67, "elapsed_time": "16:17:09", "remaining_time": "4:24:52"} +{"current_steps": 4428, "total_steps": 5627, "loss": 1.3217, "learning_rate": 4.401623907569923e-06, "epoch": 0.7868852459016393, "percentage": 78.69, "elapsed_time": "16:17:22", "remaining_time": "4:24:39"} +{"current_steps": 4429, "total_steps": 5627, "loss": 1.3048, "learning_rate": 4.394566201478954e-06, "epoch": 0.7870629525967391, "percentage": 78.71, "elapsed_time": "16:17:35", "remaining_time": "4:24:25"} +{"current_steps": 4430, "total_steps": 5627, "loss": 1.32, "learning_rate": 4.387513459769959e-06, "epoch": 0.7872406592918388, "percentage": 78.73, "elapsed_time": "16:17:48", "remaining_time": "4:24:12"} +{"current_steps": 4431, "total_steps": 5627, "loss": 1.3329, "learning_rate": 4.380465684686535e-06, "epoch": 0.7874183659869386, "percentage": 78.75, "elapsed_time": "16:18:02", "remaining_time": "4:23:59"} +{"current_steps": 4432, "total_steps": 5627, "loss": 1.3031, "learning_rate": 4.373422878470712e-06, "epoch": 0.7875960726820384, "percentage": 78.76, "elapsed_time": "16:18:15", "remaining_time": "4:23:45"} +{"current_steps": 4433, "total_steps": 5627, "loss": 1.308, "learning_rate": 4.366385043362946e-06, "epoch": 0.787773779377138, "percentage": 78.78, "elapsed_time": "16:18:28", "remaining_time": "4:23:32"} +{"current_steps": 4434, "total_steps": 5627, "loss": 1.2698, "learning_rate": 4.359352181602094e-06, "epoch": 0.7879514860722378, "percentage": 78.8, "elapsed_time": "16:18:41", "remaining_time": "4:23:19"} +{"current_steps": 4435, "total_steps": 5627, "loss": 1.3072, "learning_rate": 4.352324295425454e-06, "epoch": 0.7881291927673375, "percentage": 78.82, "elapsed_time": "16:18:54", "remaining_time": "4:23:06"} +{"current_steps": 4436, "total_steps": 5627, "loss": 1.321, "learning_rate": 4.345301387068723e-06, "epoch": 0.7883068994624373, "percentage": 78.83, "elapsed_time": "16:19:07", "remaining_time": "4:22:52"} +{"current_steps": 4437, "total_steps": 5627, "loss": 1.2991, "learning_rate": 4.338283458766021e-06, "epoch": 0.788484606157537, "percentage": 78.85, "elapsed_time": "16:19:21", "remaining_time": "4:22:39"} +{"current_steps": 4438, "total_steps": 5627, "loss": 1.3068, "learning_rate": 4.3312705127498835e-06, "epoch": 0.7886623128526368, "percentage": 78.87, "elapsed_time": "16:19:34", "remaining_time": "4:22:26"} +{"current_steps": 4439, "total_steps": 5627, "loss": 1.2878, "learning_rate": 4.324262551251259e-06, "epoch": 0.7888400195477364, "percentage": 78.89, "elapsed_time": "16:19:47", "remaining_time": "4:22:13"} +{"current_steps": 4440, "total_steps": 5627, "loss": 1.293, "learning_rate": 4.317259576499513e-06, "epoch": 0.7890177262428362, "percentage": 78.91, "elapsed_time": "16:20:00", "remaining_time": "4:21:59"} +{"current_steps": 4441, "total_steps": 5627, "loss": 1.2922, "learning_rate": 4.310261590722422e-06, "epoch": 0.7891954329379359, "percentage": 78.92, "elapsed_time": "16:20:13", "remaining_time": "4:21:46"} +{"current_steps": 4442, "total_steps": 5627, "loss": 1.3582, "learning_rate": 4.3032685961461775e-06, "epoch": 0.7893731396330357, "percentage": 78.94, "elapsed_time": "16:20:26", "remaining_time": "4:21:33"} +{"current_steps": 4443, "total_steps": 5627, "loss": 1.2758, "learning_rate": 4.296280594995377e-06, "epoch": 0.7895508463281354, "percentage": 78.96, "elapsed_time": "16:20:39", "remaining_time": "4:21:20"} +{"current_steps": 4444, "total_steps": 5627, "loss": 1.3135, "learning_rate": 4.289297589493046e-06, "epoch": 0.7897285530232352, "percentage": 78.98, "elapsed_time": "16:20:53", "remaining_time": "4:21:06"} +{"current_steps": 4445, "total_steps": 5627, "loss": 1.261, "learning_rate": 4.282319581860612e-06, "epoch": 0.7899062597183348, "percentage": 78.99, "elapsed_time": "16:21:06", "remaining_time": "4:20:53"} +{"current_steps": 4446, "total_steps": 5627, "loss": 1.2694, "learning_rate": 4.2753465743178975e-06, "epoch": 0.7900839664134346, "percentage": 79.01, "elapsed_time": "16:21:19", "remaining_time": "4:20:40"} +{"current_steps": 4447, "total_steps": 5627, "loss": 1.2731, "learning_rate": 4.268378569083153e-06, "epoch": 0.7902616731085343, "percentage": 79.03, "elapsed_time": "16:21:32", "remaining_time": "4:20:27"} +{"current_steps": 4448, "total_steps": 5627, "loss": 1.3287, "learning_rate": 4.261415568373027e-06, "epoch": 0.7904393798036341, "percentage": 79.05, "elapsed_time": "16:21:45", "remaining_time": "4:20:13"} +{"current_steps": 4449, "total_steps": 5627, "loss": 1.3337, "learning_rate": 4.254457574402591e-06, "epoch": 0.7906170864987339, "percentage": 79.07, "elapsed_time": "16:21:59", "remaining_time": "4:20:00"} +{"current_steps": 4450, "total_steps": 5627, "loss": 1.2933, "learning_rate": 4.247504589385309e-06, "epoch": 0.7907947931938336, "percentage": 79.08, "elapsed_time": "16:22:12", "remaining_time": "4:19:47"} +{"current_steps": 4451, "total_steps": 5627, "loss": 1.312, "learning_rate": 4.240556615533056e-06, "epoch": 0.7909724998889334, "percentage": 79.1, "elapsed_time": "16:22:25", "remaining_time": "4:19:33"} +{"current_steps": 4452, "total_steps": 5627, "loss": 1.3609, "learning_rate": 4.233613655056112e-06, "epoch": 0.791150206584033, "percentage": 79.12, "elapsed_time": "16:22:38", "remaining_time": "4:19:20"} +{"current_steps": 4453, "total_steps": 5627, "loss": 1.2859, "learning_rate": 4.226675710163166e-06, "epoch": 0.7913279132791328, "percentage": 79.14, "elapsed_time": "16:22:51", "remaining_time": "4:19:07"} +{"current_steps": 4454, "total_steps": 5627, "loss": 1.2949, "learning_rate": 4.219742783061307e-06, "epoch": 0.7915056199742325, "percentage": 79.15, "elapsed_time": "16:23:04", "remaining_time": "4:18:54"} +{"current_steps": 4455, "total_steps": 5627, "loss": 1.3242, "learning_rate": 4.21281487595603e-06, "epoch": 0.7916833266693323, "percentage": 79.17, "elapsed_time": "16:23:18", "remaining_time": "4:18:40"} +{"current_steps": 4456, "total_steps": 5627, "loss": 1.3068, "learning_rate": 4.205891991051232e-06, "epoch": 0.791861033364432, "percentage": 79.19, "elapsed_time": "16:23:31", "remaining_time": "4:18:27"} +{"current_steps": 4457, "total_steps": 5627, "loss": 1.3724, "learning_rate": 4.198974130549209e-06, "epoch": 0.7920387400595318, "percentage": 79.21, "elapsed_time": "16:23:44", "remaining_time": "4:18:14"} +{"current_steps": 4458, "total_steps": 5627, "loss": 1.3107, "learning_rate": 4.1920612966506715e-06, "epoch": 0.7922164467546314, "percentage": 79.23, "elapsed_time": "16:23:57", "remaining_time": "4:18:01"} +{"current_steps": 4459, "total_steps": 5627, "loss": 1.3354, "learning_rate": 4.185153491554717e-06, "epoch": 0.7923941534497312, "percentage": 79.24, "elapsed_time": "16:24:10", "remaining_time": "4:17:47"} +{"current_steps": 4460, "total_steps": 5627, "loss": 1.3008, "learning_rate": 4.178250717458847e-06, "epoch": 0.7925718601448309, "percentage": 79.26, "elapsed_time": "16:24:24", "remaining_time": "4:17:34"} +{"current_steps": 4461, "total_steps": 5627, "loss": 1.2594, "learning_rate": 4.171352976558971e-06, "epoch": 0.7927495668399307, "percentage": 79.28, "elapsed_time": "16:24:37", "remaining_time": "4:17:21"} +{"current_steps": 4462, "total_steps": 5627, "loss": 1.3043, "learning_rate": 4.164460271049375e-06, "epoch": 0.7929272735350305, "percentage": 79.3, "elapsed_time": "16:24:50", "remaining_time": "4:17:08"} +{"current_steps": 4463, "total_steps": 5627, "loss": 1.304, "learning_rate": 4.15757260312277e-06, "epoch": 0.7931049802301302, "percentage": 79.31, "elapsed_time": "16:25:03", "remaining_time": "4:16:54"} +{"current_steps": 4464, "total_steps": 5627, "loss": 1.2904, "learning_rate": 4.150689974970252e-06, "epoch": 0.79328268692523, "percentage": 79.33, "elapsed_time": "16:25:16", "remaining_time": "4:16:41"} +{"current_steps": 4465, "total_steps": 5627, "loss": 1.2657, "learning_rate": 4.143812388781314e-06, "epoch": 0.7934603936203296, "percentage": 79.35, "elapsed_time": "16:25:29", "remaining_time": "4:16:28"} +{"current_steps": 4466, "total_steps": 5627, "loss": 1.3096, "learning_rate": 4.136939846743837e-06, "epoch": 0.7936381003154294, "percentage": 79.37, "elapsed_time": "16:25:42", "remaining_time": "4:16:14"} +{"current_steps": 4467, "total_steps": 5627, "loss": 1.338, "learning_rate": 4.130072351044125e-06, "epoch": 0.7938158070105291, "percentage": 79.39, "elapsed_time": "16:25:55", "remaining_time": "4:16:01"} +{"current_steps": 4468, "total_steps": 5627, "loss": 1.2832, "learning_rate": 4.123209903866838e-06, "epoch": 0.7939935137056289, "percentage": 79.4, "elapsed_time": "16:26:08", "remaining_time": "4:15:48"} +{"current_steps": 4469, "total_steps": 5627, "loss": 1.3232, "learning_rate": 4.1163525073950586e-06, "epoch": 0.7941712204007286, "percentage": 79.42, "elapsed_time": "16:26:22", "remaining_time": "4:15:35"} +{"current_steps": 4470, "total_steps": 5627, "loss": 1.2842, "learning_rate": 4.1095001638102514e-06, "epoch": 0.7943489270958284, "percentage": 79.44, "elapsed_time": "16:26:35", "remaining_time": "4:15:21"} +{"current_steps": 4471, "total_steps": 5627, "loss": 1.2929, "learning_rate": 4.102652875292272e-06, "epoch": 0.794526633790928, "percentage": 79.46, "elapsed_time": "16:26:48", "remaining_time": "4:15:08"} +{"current_steps": 4472, "total_steps": 5627, "loss": 1.2842, "learning_rate": 4.09581064401938e-06, "epoch": 0.7947043404860278, "percentage": 79.47, "elapsed_time": "16:27:01", "remaining_time": "4:14:55"} +{"current_steps": 4473, "total_steps": 5627, "loss": 1.2999, "learning_rate": 4.088973472168216e-06, "epoch": 0.7948820471811275, "percentage": 79.49, "elapsed_time": "16:27:14", "remaining_time": "4:14:42"} +{"current_steps": 4474, "total_steps": 5627, "loss": 1.2767, "learning_rate": 4.0821413619138095e-06, "epoch": 0.7950597538762273, "percentage": 79.51, "elapsed_time": "16:27:27", "remaining_time": "4:14:28"} +{"current_steps": 4475, "total_steps": 5627, "loss": 1.3075, "learning_rate": 4.075314315429584e-06, "epoch": 0.795237460571327, "percentage": 79.53, "elapsed_time": "16:27:41", "remaining_time": "4:14:15"} +{"current_steps": 4476, "total_steps": 5627, "loss": 1.3252, "learning_rate": 4.068492334887353e-06, "epoch": 0.7954151672664268, "percentage": 79.55, "elapsed_time": "16:27:54", "remaining_time": "4:14:02"} +{"current_steps": 4477, "total_steps": 5627, "loss": 1.3633, "learning_rate": 4.061675422457314e-06, "epoch": 0.7955928739615264, "percentage": 79.56, "elapsed_time": "16:28:07", "remaining_time": "4:13:49"} +{"current_steps": 4478, "total_steps": 5627, "loss": 1.2993, "learning_rate": 4.054863580308057e-06, "epoch": 0.7957705806566262, "percentage": 79.58, "elapsed_time": "16:28:20", "remaining_time": "4:13:35"} +{"current_steps": 4479, "total_steps": 5627, "loss": 1.2741, "learning_rate": 4.048056810606558e-06, "epoch": 0.795948287351726, "percentage": 79.6, "elapsed_time": "16:28:33", "remaining_time": "4:13:22"} +{"current_steps": 4480, "total_steps": 5627, "loss": 1.3432, "learning_rate": 4.041255115518172e-06, "epoch": 0.7961259940468257, "percentage": 79.62, "elapsed_time": "16:28:47", "remaining_time": "4:13:09"} +{"current_steps": 4481, "total_steps": 5627, "loss": 1.3084, "learning_rate": 4.034458497206657e-06, "epoch": 0.7963037007419255, "percentage": 79.63, "elapsed_time": "16:29:00", "remaining_time": "4:12:56"} +{"current_steps": 4482, "total_steps": 5627, "loss": 1.3183, "learning_rate": 4.02766695783414e-06, "epoch": 0.7964814074370252, "percentage": 79.65, "elapsed_time": "16:29:13", "remaining_time": "4:12:42"} +{"current_steps": 4483, "total_steps": 5627, "loss": 1.3057, "learning_rate": 4.020880499561139e-06, "epoch": 0.796659114132125, "percentage": 79.67, "elapsed_time": "16:29:26", "remaining_time": "4:12:29"} +{"current_steps": 4484, "total_steps": 5627, "loss": 1.3288, "learning_rate": 4.014099124546549e-06, "epoch": 0.7968368208272246, "percentage": 79.69, "elapsed_time": "16:29:39", "remaining_time": "4:12:16"} +{"current_steps": 4485, "total_steps": 5627, "loss": 1.2916, "learning_rate": 4.007322834947651e-06, "epoch": 0.7970145275223244, "percentage": 79.7, "elapsed_time": "16:29:52", "remaining_time": "4:12:02"} +{"current_steps": 4486, "total_steps": 5627, "loss": 1.2999, "learning_rate": 4.00055163292012e-06, "epoch": 0.7971922342174241, "percentage": 79.72, "elapsed_time": "16:30:05", "remaining_time": "4:11:49"} +{"current_steps": 4487, "total_steps": 5627, "loss": 1.3058, "learning_rate": 3.993785520617997e-06, "epoch": 0.7973699409125239, "percentage": 79.74, "elapsed_time": "16:30:19", "remaining_time": "4:11:36"} +{"current_steps": 4488, "total_steps": 5627, "loss": 1.3589, "learning_rate": 3.98702450019371e-06, "epoch": 0.7975476476076236, "percentage": 79.76, "elapsed_time": "16:30:32", "remaining_time": "4:11:23"} +{"current_steps": 4489, "total_steps": 5627, "loss": 1.323, "learning_rate": 3.9802685737980694e-06, "epoch": 0.7977253543027234, "percentage": 79.78, "elapsed_time": "16:30:45", "remaining_time": "4:11:09"} +{"current_steps": 4490, "total_steps": 5627, "loss": 1.3063, "learning_rate": 3.973517743580257e-06, "epoch": 0.797903060997823, "percentage": 79.79, "elapsed_time": "16:30:58", "remaining_time": "4:10:56"} +{"current_steps": 4491, "total_steps": 5627, "loss": 1.2889, "learning_rate": 3.9667720116878425e-06, "epoch": 0.7980807676929228, "percentage": 79.81, "elapsed_time": "16:31:11", "remaining_time": "4:10:43"} +{"current_steps": 4492, "total_steps": 5627, "loss": 1.3356, "learning_rate": 3.9600313802667714e-06, "epoch": 0.7982584743880226, "percentage": 79.83, "elapsed_time": "16:31:24", "remaining_time": "4:10:30"} +{"current_steps": 4493, "total_steps": 5627, "loss": 1.2844, "learning_rate": 3.953295851461363e-06, "epoch": 0.7984361810831223, "percentage": 79.85, "elapsed_time": "16:31:37", "remaining_time": "4:10:16"} +{"current_steps": 4494, "total_steps": 5627, "loss": 1.2908, "learning_rate": 3.946565427414308e-06, "epoch": 0.7986138877782221, "percentage": 79.86, "elapsed_time": "16:31:51", "remaining_time": "4:10:03"} +{"current_steps": 4495, "total_steps": 5627, "loss": 1.2719, "learning_rate": 3.939840110266698e-06, "epoch": 0.7987915944733218, "percentage": 79.88, "elapsed_time": "16:32:04", "remaining_time": "4:09:50"} +{"current_steps": 4496, "total_steps": 5627, "loss": 1.3086, "learning_rate": 3.933119902157972e-06, "epoch": 0.7989693011684216, "percentage": 79.9, "elapsed_time": "16:32:17", "remaining_time": "4:09:37"} +{"current_steps": 4497, "total_steps": 5627, "loss": 1.3586, "learning_rate": 3.926404805225956e-06, "epoch": 0.7991470078635212, "percentage": 79.92, "elapsed_time": "16:32:30", "remaining_time": "4:09:23"} +{"current_steps": 4498, "total_steps": 5627, "loss": 1.314, "learning_rate": 3.919694821606854e-06, "epoch": 0.799324714558621, "percentage": 79.94, "elapsed_time": "16:32:44", "remaining_time": "4:09:10"} +{"current_steps": 4499, "total_steps": 5627, "loss": 1.3173, "learning_rate": 3.912989953435224e-06, "epoch": 0.7995024212537207, "percentage": 79.95, "elapsed_time": "16:32:57", "remaining_time": "4:08:57"} +{"current_steps": 4500, "total_steps": 5627, "loss": 1.2989, "learning_rate": 3.9062902028440235e-06, "epoch": 0.7996801279488205, "percentage": 79.97, "elapsed_time": "16:33:10", "remaining_time": "4:08:44"} +{"current_steps": 4501, "total_steps": 5627, "loss": 1.3172, "learning_rate": 3.899595571964565e-06, "epoch": 0.7998578346439202, "percentage": 79.99, "elapsed_time": "16:33:23", "remaining_time": "4:08:30"} +{"current_steps": 4502, "total_steps": 5627, "loss": 1.2742, "learning_rate": 3.892906062926538e-06, "epoch": 0.80003554133902, "percentage": 80.01, "elapsed_time": "16:33:36", "remaining_time": "4:08:17"} +{"current_steps": 4503, "total_steps": 5627, "loss": 1.292, "learning_rate": 3.886221677857999e-06, "epoch": 0.8002132480341196, "percentage": 80.02, "elapsed_time": "16:33:49", "remaining_time": "4:08:04"} +{"current_steps": 4504, "total_steps": 5627, "loss": 1.3158, "learning_rate": 3.879542418885373e-06, "epoch": 0.8003909547292194, "percentage": 80.04, "elapsed_time": "16:34:02", "remaining_time": "4:07:51"} +{"current_steps": 4505, "total_steps": 5627, "loss": 1.3094, "learning_rate": 3.872868288133474e-06, "epoch": 0.8005686614243192, "percentage": 80.06, "elapsed_time": "16:34:16", "remaining_time": "4:07:37"} +{"current_steps": 4506, "total_steps": 5627, "loss": 1.3062, "learning_rate": 3.86619928772545e-06, "epoch": 0.8007463681194189, "percentage": 80.08, "elapsed_time": "16:34:29", "remaining_time": "4:07:24"} +{"current_steps": 4507, "total_steps": 5627, "loss": 1.3114, "learning_rate": 3.8595354197828405e-06, "epoch": 0.8009240748145187, "percentage": 80.1, "elapsed_time": "16:34:42", "remaining_time": "4:07:11"} +{"current_steps": 4508, "total_steps": 5627, "loss": 1.3239, "learning_rate": 3.852876686425546e-06, "epoch": 0.8011017815096184, "percentage": 80.11, "elapsed_time": "16:34:55", "remaining_time": "4:06:58"} +{"current_steps": 4509, "total_steps": 5627, "loss": 1.3089, "learning_rate": 3.8462230897718434e-06, "epoch": 0.8012794882047181, "percentage": 80.13, "elapsed_time": "16:35:09", "remaining_time": "4:06:44"} +{"current_steps": 4510, "total_steps": 5627, "loss": 1.2975, "learning_rate": 3.8395746319383605e-06, "epoch": 0.8014571948998178, "percentage": 80.15, "elapsed_time": "16:35:22", "remaining_time": "4:06:31"} +{"current_steps": 4511, "total_steps": 5627, "loss": 1.3402, "learning_rate": 3.832931315040098e-06, "epoch": 0.8016349015949176, "percentage": 80.17, "elapsed_time": "16:35:35", "remaining_time": "4:06:18"} +{"current_steps": 4512, "total_steps": 5627, "loss": 1.3151, "learning_rate": 3.82629314119042e-06, "epoch": 0.8018126082900173, "percentage": 80.18, "elapsed_time": "16:35:48", "remaining_time": "4:06:04"} +{"current_steps": 4513, "total_steps": 5627, "loss": 1.35, "learning_rate": 3.819660112501053e-06, "epoch": 0.8019903149851171, "percentage": 80.2, "elapsed_time": "16:36:01", "remaining_time": "4:05:51"} +{"current_steps": 4514, "total_steps": 5627, "loss": 1.2871, "learning_rate": 3.81303223108209e-06, "epoch": 0.8021680216802168, "percentage": 80.22, "elapsed_time": "16:36:14", "remaining_time": "4:05:38"} +{"current_steps": 4515, "total_steps": 5627, "loss": 1.2789, "learning_rate": 3.806409499041983e-06, "epoch": 0.8023457283753166, "percentage": 80.24, "elapsed_time": "16:36:27", "remaining_time": "4:05:25"} +{"current_steps": 4516, "total_steps": 5627, "loss": 1.3355, "learning_rate": 3.7997919184875498e-06, "epoch": 0.8025234350704162, "percentage": 80.26, "elapsed_time": "16:36:41", "remaining_time": "4:05:11"} +{"current_steps": 4517, "total_steps": 5627, "loss": 1.3334, "learning_rate": 3.7931794915239638e-06, "epoch": 0.802701141765516, "percentage": 80.27, "elapsed_time": "16:36:54", "remaining_time": "4:04:58"} +{"current_steps": 4518, "total_steps": 5627, "loss": 1.3048, "learning_rate": 3.7865722202547607e-06, "epoch": 0.8028788484606157, "percentage": 80.29, "elapsed_time": "16:37:07", "remaining_time": "4:04:45"} +{"current_steps": 4519, "total_steps": 5627, "loss": 1.2747, "learning_rate": 3.7799701067818474e-06, "epoch": 0.8030565551557155, "percentage": 80.31, "elapsed_time": "16:37:20", "remaining_time": "4:04:32"} +{"current_steps": 4520, "total_steps": 5627, "loss": 1.3079, "learning_rate": 3.7733731532054797e-06, "epoch": 0.8032342618508153, "percentage": 80.33, "elapsed_time": "16:37:34", "remaining_time": "4:04:18"} +{"current_steps": 4521, "total_steps": 5627, "loss": 1.294, "learning_rate": 3.766781361624261e-06, "epoch": 0.803411968545915, "percentage": 80.34, "elapsed_time": "16:37:47", "remaining_time": "4:04:05"} +{"current_steps": 4522, "total_steps": 5627, "loss": 1.3108, "learning_rate": 3.760194734135165e-06, "epoch": 0.8035896752410147, "percentage": 80.36, "elapsed_time": "16:38:00", "remaining_time": "4:03:52"} +{"current_steps": 4523, "total_steps": 5627, "loss": 1.2939, "learning_rate": 3.753613272833534e-06, "epoch": 0.8037673819361144, "percentage": 80.38, "elapsed_time": "16:38:13", "remaining_time": "4:03:39"} +{"current_steps": 4524, "total_steps": 5627, "loss": 1.3334, "learning_rate": 3.7470369798130477e-06, "epoch": 0.8039450886312142, "percentage": 80.4, "elapsed_time": "16:38:26", "remaining_time": "4:03:25"} +{"current_steps": 4525, "total_steps": 5627, "loss": 1.2708, "learning_rate": 3.740465857165747e-06, "epoch": 0.8041227953263139, "percentage": 80.42, "elapsed_time": "16:38:40", "remaining_time": "4:03:12"} +{"current_steps": 4526, "total_steps": 5627, "loss": 1.3107, "learning_rate": 3.7338999069820346e-06, "epoch": 0.8043005020214137, "percentage": 80.43, "elapsed_time": "16:38:53", "remaining_time": "4:02:59"} +{"current_steps": 4527, "total_steps": 5627, "loss": 1.3294, "learning_rate": 3.7273391313506556e-06, "epoch": 0.8044782087165134, "percentage": 80.45, "elapsed_time": "16:39:06", "remaining_time": "4:02:46"} +{"current_steps": 4528, "total_steps": 5627, "loss": 1.2785, "learning_rate": 3.7207835323587227e-06, "epoch": 0.8046559154116132, "percentage": 80.47, "elapsed_time": "16:39:19", "remaining_time": "4:02:32"} +{"current_steps": 4529, "total_steps": 5627, "loss": 1.2835, "learning_rate": 3.714233112091692e-06, "epoch": 0.8048336221067128, "percentage": 80.49, "elapsed_time": "16:39:32", "remaining_time": "4:02:19"} +{"current_steps": 4530, "total_steps": 5627, "loss": 1.2817, "learning_rate": 3.7076878726333767e-06, "epoch": 0.8050113288018126, "percentage": 80.5, "elapsed_time": "16:39:45", "remaining_time": "4:02:06"} +{"current_steps": 4531, "total_steps": 5627, "loss": 1.2938, "learning_rate": 3.7011478160659397e-06, "epoch": 0.8051890354969123, "percentage": 80.52, "elapsed_time": "16:39:59", "remaining_time": "4:01:53"} +{"current_steps": 4532, "total_steps": 5627, "loss": 1.3023, "learning_rate": 3.694612944469891e-06, "epoch": 0.8053667421920121, "percentage": 80.54, "elapsed_time": "16:40:12", "remaining_time": "4:01:39"} +{"current_steps": 4533, "total_steps": 5627, "loss": 1.2979, "learning_rate": 3.6880832599241047e-06, "epoch": 0.8055444488871119, "percentage": 80.56, "elapsed_time": "16:40:25", "remaining_time": "4:01:26"} +{"current_steps": 4534, "total_steps": 5627, "loss": 1.3466, "learning_rate": 3.6815587645057947e-06, "epoch": 0.8057221555822116, "percentage": 80.58, "elapsed_time": "16:40:38", "remaining_time": "4:01:13"} +{"current_steps": 4535, "total_steps": 5627, "loss": 1.2988, "learning_rate": 3.6750394602905217e-06, "epoch": 0.8058998622773113, "percentage": 80.59, "elapsed_time": "16:40:51", "remaining_time": "4:01:00"} +{"current_steps": 4536, "total_steps": 5627, "loss": 1.2892, "learning_rate": 3.668525349352203e-06, "epoch": 0.806077568972411, "percentage": 80.61, "elapsed_time": "16:41:04", "remaining_time": "4:00:46"} +{"current_steps": 4537, "total_steps": 5627, "loss": 1.3519, "learning_rate": 3.662016433763096e-06, "epoch": 0.8062552756675108, "percentage": 80.63, "elapsed_time": "16:41:18", "remaining_time": "4:00:33"} +{"current_steps": 4538, "total_steps": 5627, "loss": 1.3351, "learning_rate": 3.655512715593812e-06, "epoch": 0.8064329823626105, "percentage": 80.65, "elapsed_time": "16:41:31", "remaining_time": "4:00:20"} +{"current_steps": 4539, "total_steps": 5627, "loss": 1.3052, "learning_rate": 3.649014196913305e-06, "epoch": 0.8066106890577103, "percentage": 80.66, "elapsed_time": "16:41:44", "remaining_time": "4:00:07"} +{"current_steps": 4540, "total_steps": 5627, "loss": 1.3285, "learning_rate": 3.6425208797888777e-06, "epoch": 0.80678839575281, "percentage": 80.68, "elapsed_time": "16:41:57", "remaining_time": "3:59:53"} +{"current_steps": 4541, "total_steps": 5627, "loss": 1.296, "learning_rate": 3.6360327662861684e-06, "epoch": 0.8069661024479097, "percentage": 80.7, "elapsed_time": "16:42:10", "remaining_time": "3:59:40"} +{"current_steps": 4542, "total_steps": 5627, "loss": 1.2666, "learning_rate": 3.6295498584691834e-06, "epoch": 0.8071438091430094, "percentage": 80.72, "elapsed_time": "16:42:23", "remaining_time": "3:59:27"} +{"current_steps": 4543, "total_steps": 5627, "loss": 1.3211, "learning_rate": 3.6230721584002448e-06, "epoch": 0.8073215158381092, "percentage": 80.74, "elapsed_time": "16:42:36", "remaining_time": "3:59:13"} +{"current_steps": 4544, "total_steps": 5627, "loss": 1.2959, "learning_rate": 3.6165996681400326e-06, "epoch": 0.8074992225332089, "percentage": 80.75, "elapsed_time": "16:42:50", "remaining_time": "3:59:00"} +{"current_steps": 4545, "total_steps": 5627, "loss": 1.3017, "learning_rate": 3.6101323897475714e-06, "epoch": 0.8076769292283087, "percentage": 80.77, "elapsed_time": "16:43:03", "remaining_time": "3:58:47"} +{"current_steps": 4546, "total_steps": 5627, "loss": 1.3178, "learning_rate": 3.6036703252802173e-06, "epoch": 0.8078546359234084, "percentage": 80.79, "elapsed_time": "16:43:16", "remaining_time": "3:58:34"} +{"current_steps": 4547, "total_steps": 5627, "loss": 1.3226, "learning_rate": 3.597213476793686e-06, "epoch": 0.8080323426185082, "percentage": 80.81, "elapsed_time": "16:43:29", "remaining_time": "3:58:20"} +{"current_steps": 4548, "total_steps": 5627, "loss": 1.3062, "learning_rate": 3.590761846342015e-06, "epoch": 0.8082100493136078, "percentage": 80.82, "elapsed_time": "16:43:42", "remaining_time": "3:58:07"} +{"current_steps": 4549, "total_steps": 5627, "loss": 1.3155, "learning_rate": 3.5843154359775877e-06, "epoch": 0.8083877560087076, "percentage": 80.84, "elapsed_time": "16:43:56", "remaining_time": "3:57:54"} +{"current_steps": 4550, "total_steps": 5627, "loss": 1.3372, "learning_rate": 3.577874247751134e-06, "epoch": 0.8085654627038074, "percentage": 80.86, "elapsed_time": "16:44:09", "remaining_time": "3:57:41"} +{"current_steps": 4551, "total_steps": 5627, "loss": 1.3184, "learning_rate": 3.571438283711712e-06, "epoch": 0.8087431693989071, "percentage": 80.88, "elapsed_time": "16:44:22", "remaining_time": "3:57:27"} +{"current_steps": 4552, "total_steps": 5627, "loss": 1.3073, "learning_rate": 3.5650075459067267e-06, "epoch": 0.8089208760940069, "percentage": 80.9, "elapsed_time": "16:44:35", "remaining_time": "3:57:14"} +{"current_steps": 4553, "total_steps": 5627, "loss": 1.3273, "learning_rate": 3.5585820363819146e-06, "epoch": 0.8090985827891066, "percentage": 80.91, "elapsed_time": "16:44:48", "remaining_time": "3:57:01"} +{"current_steps": 4554, "total_steps": 5627, "loss": 1.3155, "learning_rate": 3.5521617571813495e-06, "epoch": 0.8092762894842063, "percentage": 80.93, "elapsed_time": "16:45:02", "remaining_time": "3:56:48"} +{"current_steps": 4555, "total_steps": 5627, "loss": 1.2761, "learning_rate": 3.545746710347442e-06, "epoch": 0.809453996179306, "percentage": 80.95, "elapsed_time": "16:45:15", "remaining_time": "3:56:34"} +{"current_steps": 4556, "total_steps": 5627, "loss": 1.3447, "learning_rate": 3.5393368979209464e-06, "epoch": 0.8096317028744058, "percentage": 80.97, "elapsed_time": "16:45:28", "remaining_time": "3:56:21"} +{"current_steps": 4557, "total_steps": 5627, "loss": 1.3027, "learning_rate": 3.5329323219409404e-06, "epoch": 0.8098094095695055, "percentage": 80.98, "elapsed_time": "16:45:41", "remaining_time": "3:56:08"} +{"current_steps": 4558, "total_steps": 5627, "loss": 1.332, "learning_rate": 3.526532984444846e-06, "epoch": 0.8099871162646053, "percentage": 81.0, "elapsed_time": "16:45:54", "remaining_time": "3:55:55"} +{"current_steps": 4559, "total_steps": 5627, "loss": 1.3167, "learning_rate": 3.5201388874684004e-06, "epoch": 0.810164822959705, "percentage": 81.02, "elapsed_time": "16:46:07", "remaining_time": "3:55:41"} +{"current_steps": 4560, "total_steps": 5627, "loss": 1.3157, "learning_rate": 3.5137500330456865e-06, "epoch": 0.8103425296548048, "percentage": 81.04, "elapsed_time": "16:46:21", "remaining_time": "3:55:28"} +{"current_steps": 4561, "total_steps": 5627, "loss": 1.3108, "learning_rate": 3.507366423209131e-06, "epoch": 0.8105202363499044, "percentage": 81.06, "elapsed_time": "16:46:34", "remaining_time": "3:55:15"} +{"current_steps": 4562, "total_steps": 5627, "loss": 1.3176, "learning_rate": 3.5009880599894743e-06, "epoch": 0.8106979430450042, "percentage": 81.07, "elapsed_time": "16:46:47", "remaining_time": "3:55:02"} +{"current_steps": 4563, "total_steps": 5627, "loss": 1.328, "learning_rate": 3.494614945415795e-06, "epoch": 0.810875649740104, "percentage": 81.09, "elapsed_time": "16:47:00", "remaining_time": "3:54:48"} +{"current_steps": 4564, "total_steps": 5627, "loss": 1.3407, "learning_rate": 3.4882470815154923e-06, "epoch": 0.8110533564352037, "percentage": 81.11, "elapsed_time": "16:47:13", "remaining_time": "3:54:35"} +{"current_steps": 4565, "total_steps": 5627, "loss": 1.2866, "learning_rate": 3.4818844703143206e-06, "epoch": 0.8112310631303035, "percentage": 81.13, "elapsed_time": "16:47:27", "remaining_time": "3:54:22"} +{"current_steps": 4566, "total_steps": 5627, "loss": 1.3226, "learning_rate": 3.4755271138363324e-06, "epoch": 0.8114087698254032, "percentage": 81.14, "elapsed_time": "16:47:40", "remaining_time": "3:54:09"} +{"current_steps": 4567, "total_steps": 5627, "loss": 1.3065, "learning_rate": 3.469175014103925e-06, "epoch": 0.8115864765205029, "percentage": 81.16, "elapsed_time": "16:47:53", "remaining_time": "3:53:55"} +{"current_steps": 4568, "total_steps": 5627, "loss": 1.3175, "learning_rate": 3.46282817313782e-06, "epoch": 0.8117641832156026, "percentage": 81.18, "elapsed_time": "16:48:06", "remaining_time": "3:53:42"} +{"current_steps": 4569, "total_steps": 5627, "loss": 1.2868, "learning_rate": 3.4564865929570667e-06, "epoch": 0.8119418899107024, "percentage": 81.2, "elapsed_time": "16:48:19", "remaining_time": "3:53:29"} +{"current_steps": 4570, "total_steps": 5627, "loss": 1.3349, "learning_rate": 3.450150275579045e-06, "epoch": 0.8121195966058021, "percentage": 81.22, "elapsed_time": "16:48:33", "remaining_time": "3:53:16"} +{"current_steps": 4571, "total_steps": 5627, "loss": 1.2478, "learning_rate": 3.4438192230194554e-06, "epoch": 0.8122973033009019, "percentage": 81.23, "elapsed_time": "16:48:46", "remaining_time": "3:53:02"} +{"current_steps": 4572, "total_steps": 5627, "loss": 1.247, "learning_rate": 3.4374934372923254e-06, "epoch": 0.8124750099960016, "percentage": 81.25, "elapsed_time": "16:48:59", "remaining_time": "3:52:49"} +{"current_steps": 4573, "total_steps": 5627, "loss": 1.2734, "learning_rate": 3.431172920410004e-06, "epoch": 0.8126527166911013, "percentage": 81.27, "elapsed_time": "16:49:12", "remaining_time": "3:52:36"} +{"current_steps": 4574, "total_steps": 5627, "loss": 1.3409, "learning_rate": 3.4248576743831685e-06, "epoch": 0.812830423386201, "percentage": 81.29, "elapsed_time": "16:49:25", "remaining_time": "3:52:23"} +{"current_steps": 4575, "total_steps": 5627, "loss": 1.3339, "learning_rate": 3.4185477012208135e-06, "epoch": 0.8130081300813008, "percentage": 81.3, "elapsed_time": "16:49:38", "remaining_time": "3:52:09"} +{"current_steps": 4576, "total_steps": 5627, "loss": 1.283, "learning_rate": 3.4122430029302667e-06, "epoch": 0.8131858367764006, "percentage": 81.32, "elapsed_time": "16:49:52", "remaining_time": "3:51:56"} +{"current_steps": 4577, "total_steps": 5627, "loss": 1.273, "learning_rate": 3.405943581517164e-06, "epoch": 0.8133635434715003, "percentage": 81.34, "elapsed_time": "16:50:05", "remaining_time": "3:51:43"} +{"current_steps": 4578, "total_steps": 5627, "loss": 1.342, "learning_rate": 3.3996494389854707e-06, "epoch": 0.8135412501666001, "percentage": 81.36, "elapsed_time": "16:50:18", "remaining_time": "3:51:30"} +{"current_steps": 4579, "total_steps": 5627, "loss": 1.2904, "learning_rate": 3.393360577337479e-06, "epoch": 0.8137189568616998, "percentage": 81.38, "elapsed_time": "16:50:31", "remaining_time": "3:51:16"} +{"current_steps": 4580, "total_steps": 5627, "loss": 1.2875, "learning_rate": 3.3870769985737928e-06, "epoch": 0.8138966635567995, "percentage": 81.39, "elapsed_time": "16:50:44", "remaining_time": "3:51:03"} +{"current_steps": 4581, "total_steps": 5627, "loss": 1.2979, "learning_rate": 3.380798704693329e-06, "epoch": 0.8140743702518992, "percentage": 81.41, "elapsed_time": "16:50:57", "remaining_time": "3:50:50"} +{"current_steps": 4582, "total_steps": 5627, "loss": 1.3097, "learning_rate": 3.374525697693336e-06, "epoch": 0.814252076946999, "percentage": 81.43, "elapsed_time": "16:51:11", "remaining_time": "3:50:37"} +{"current_steps": 4583, "total_steps": 5627, "loss": 1.313, "learning_rate": 3.3682579795693715e-06, "epoch": 0.8144297836420987, "percentage": 81.45, "elapsed_time": "16:51:24", "remaining_time": "3:50:23"} +{"current_steps": 4584, "total_steps": 5627, "loss": 1.32, "learning_rate": 3.3619955523153204e-06, "epoch": 0.8146074903371985, "percentage": 81.46, "elapsed_time": "16:51:37", "remaining_time": "3:50:10"} +{"current_steps": 4585, "total_steps": 5627, "loss": 1.2976, "learning_rate": 3.3557384179233754e-06, "epoch": 0.8147851970322982, "percentage": 81.48, "elapsed_time": "16:51:50", "remaining_time": "3:49:57"} +{"current_steps": 4586, "total_steps": 5627, "loss": 1.304, "learning_rate": 3.349486578384049e-06, "epoch": 0.8149629037273979, "percentage": 81.5, "elapsed_time": "16:52:03", "remaining_time": "3:49:44"} +{"current_steps": 4587, "total_steps": 5627, "loss": 1.3477, "learning_rate": 3.3432400356861705e-06, "epoch": 0.8151406104224976, "percentage": 81.52, "elapsed_time": "16:52:16", "remaining_time": "3:49:30"} +{"current_steps": 4588, "total_steps": 5627, "loss": 1.3033, "learning_rate": 3.336998791816881e-06, "epoch": 0.8153183171175974, "percentage": 81.54, "elapsed_time": "16:52:30", "remaining_time": "3:49:17"} +{"current_steps": 4589, "total_steps": 5627, "loss": 1.286, "learning_rate": 3.330762848761637e-06, "epoch": 0.8154960238126971, "percentage": 81.55, "elapsed_time": "16:52:43", "remaining_time": "3:49:04"} +{"current_steps": 4590, "total_steps": 5627, "loss": 1.2596, "learning_rate": 3.32453220850421e-06, "epoch": 0.8156737305077969, "percentage": 81.57, "elapsed_time": "16:52:56", "remaining_time": "3:48:50"} +{"current_steps": 4591, "total_steps": 5627, "loss": 1.315, "learning_rate": 3.3183068730266844e-06, "epoch": 0.8158514372028967, "percentage": 81.59, "elapsed_time": "16:53:09", "remaining_time": "3:48:37"} +{"current_steps": 4592, "total_steps": 5627, "loss": 1.2894, "learning_rate": 3.31208684430945e-06, "epoch": 0.8160291438979964, "percentage": 81.61, "elapsed_time": "16:53:22", "remaining_time": "3:48:24"} +{"current_steps": 4593, "total_steps": 5627, "loss": 1.2914, "learning_rate": 3.3058721243312264e-06, "epoch": 0.8162068505930961, "percentage": 81.62, "elapsed_time": "16:53:35", "remaining_time": "3:48:11"} +{"current_steps": 4594, "total_steps": 5627, "loss": 1.3247, "learning_rate": 3.2996627150690255e-06, "epoch": 0.8163845572881958, "percentage": 81.64, "elapsed_time": "16:53:49", "remaining_time": "3:47:57"} +{"current_steps": 4595, "total_steps": 5627, "loss": 1.3271, "learning_rate": 3.29345861849818e-06, "epoch": 0.8165622639832956, "percentage": 81.66, "elapsed_time": "16:54:02", "remaining_time": "3:47:44"} +{"current_steps": 4596, "total_steps": 5627, "loss": 1.3083, "learning_rate": 3.287259836592334e-06, "epoch": 0.8167399706783953, "percentage": 81.68, "elapsed_time": "16:54:15", "remaining_time": "3:47:31"} +{"current_steps": 4597, "total_steps": 5627, "loss": 1.2755, "learning_rate": 3.2810663713234204e-06, "epoch": 0.8169176773734951, "percentage": 81.7, "elapsed_time": "16:54:28", "remaining_time": "3:47:18"} +{"current_steps": 4598, "total_steps": 5627, "loss": 1.3084, "learning_rate": 3.2748782246617127e-06, "epoch": 0.8170953840685948, "percentage": 81.71, "elapsed_time": "16:54:41", "remaining_time": "3:47:04"} +{"current_steps": 4599, "total_steps": 5627, "loss": 1.2878, "learning_rate": 3.268695398575772e-06, "epoch": 0.8172730907636945, "percentage": 81.73, "elapsed_time": "16:54:54", "remaining_time": "3:46:51"} +{"current_steps": 4600, "total_steps": 5627, "loss": 1.2987, "learning_rate": 3.262517895032473e-06, "epoch": 0.8174507974587942, "percentage": 81.75, "elapsed_time": "16:55:08", "remaining_time": "3:46:38"} +{"current_steps": 4601, "total_steps": 5627, "loss": 1.3187, "learning_rate": 3.2563457159969912e-06, "epoch": 0.817628504153894, "percentage": 81.77, "elapsed_time": "16:55:21", "remaining_time": "3:46:25"} +{"current_steps": 4602, "total_steps": 5627, "loss": 1.3387, "learning_rate": 3.250178863432818e-06, "epoch": 0.8178062108489937, "percentage": 81.78, "elapsed_time": "16:55:34", "remaining_time": "3:46:11"} +{"current_steps": 4603, "total_steps": 5627, "loss": 1.2893, "learning_rate": 3.2440173393017416e-06, "epoch": 0.8179839175440935, "percentage": 81.8, "elapsed_time": "16:55:47", "remaining_time": "3:45:58"} +{"current_steps": 4604, "total_steps": 5627, "loss": 1.3091, "learning_rate": 3.237861145563861e-06, "epoch": 0.8181616242391933, "percentage": 81.82, "elapsed_time": "16:56:00", "remaining_time": "3:45:45"} +{"current_steps": 4605, "total_steps": 5627, "loss": 1.3506, "learning_rate": 3.231710284177576e-06, "epoch": 0.8183393309342929, "percentage": 81.84, "elapsed_time": "16:56:14", "remaining_time": "3:45:32"} +{"current_steps": 4606, "total_steps": 5627, "loss": 1.346, "learning_rate": 3.225564757099586e-06, "epoch": 0.8185170376293927, "percentage": 81.86, "elapsed_time": "16:56:27", "remaining_time": "3:45:18"} +{"current_steps": 4607, "total_steps": 5627, "loss": 1.3158, "learning_rate": 3.2194245662849076e-06, "epoch": 0.8186947443244924, "percentage": 81.87, "elapsed_time": "16:56:40", "remaining_time": "3:45:05"} +{"current_steps": 4608, "total_steps": 5627, "loss": 1.3071, "learning_rate": 3.213289713686849e-06, "epoch": 0.8188724510195922, "percentage": 81.89, "elapsed_time": "16:56:53", "remaining_time": "3:44:52"} +{"current_steps": 4609, "total_steps": 5627, "loss": 1.3074, "learning_rate": 3.2071602012570223e-06, "epoch": 0.8190501577146919, "percentage": 81.91, "elapsed_time": "16:57:06", "remaining_time": "3:44:39"} +{"current_steps": 4610, "total_steps": 5627, "loss": 1.2669, "learning_rate": 3.201036030945337e-06, "epoch": 0.8192278644097917, "percentage": 81.93, "elapsed_time": "16:57:19", "remaining_time": "3:44:25"} +{"current_steps": 4611, "total_steps": 5627, "loss": 1.2954, "learning_rate": 3.19491720470001e-06, "epoch": 0.8194055711048914, "percentage": 81.94, "elapsed_time": "16:57:32", "remaining_time": "3:44:12"} +{"current_steps": 4612, "total_steps": 5627, "loss": 1.3023, "learning_rate": 3.188803724467553e-06, "epoch": 0.8195832777999911, "percentage": 81.96, "elapsed_time": "16:57:46", "remaining_time": "3:43:59"} +{"current_steps": 4613, "total_steps": 5627, "loss": 1.2924, "learning_rate": 3.1826955921927815e-06, "epoch": 0.8197609844950908, "percentage": 81.98, "elapsed_time": "16:57:59", "remaining_time": "3:43:46"} +{"current_steps": 4614, "total_steps": 5627, "loss": 1.3226, "learning_rate": 3.1765928098188037e-06, "epoch": 0.8199386911901906, "percentage": 82.0, "elapsed_time": "16:58:12", "remaining_time": "3:43:32"} +{"current_steps": 4615, "total_steps": 5627, "loss": 1.291, "learning_rate": 3.170495379287033e-06, "epoch": 0.8201163978852903, "percentage": 82.02, "elapsed_time": "16:58:25", "remaining_time": "3:43:19"} +{"current_steps": 4616, "total_steps": 5627, "loss": 1.3182, "learning_rate": 3.1644033025371714e-06, "epoch": 0.8202941045803901, "percentage": 82.03, "elapsed_time": "16:58:38", "remaining_time": "3:43:06"} +{"current_steps": 4617, "total_steps": 5627, "loss": 1.283, "learning_rate": 3.1583165815072302e-06, "epoch": 0.8204718112754898, "percentage": 82.05, "elapsed_time": "16:58:51", "remaining_time": "3:42:52"} +{"current_steps": 4618, "total_steps": 5627, "loss": 1.3254, "learning_rate": 3.1522352181335103e-06, "epoch": 0.8206495179705895, "percentage": 82.07, "elapsed_time": "16:59:04", "remaining_time": "3:42:39"} +{"current_steps": 4619, "total_steps": 5627, "loss": 1.2838, "learning_rate": 3.1461592143506015e-06, "epoch": 0.8208272246656892, "percentage": 82.09, "elapsed_time": "16:59:18", "remaining_time": "3:42:26"} +{"current_steps": 4620, "total_steps": 5627, "loss": 1.3217, "learning_rate": 3.1400885720913956e-06, "epoch": 0.821004931360789, "percentage": 82.1, "elapsed_time": "16:59:31", "remaining_time": "3:42:13"} +{"current_steps": 4621, "total_steps": 5627, "loss": 1.2805, "learning_rate": 3.134023293287076e-06, "epoch": 0.8211826380558888, "percentage": 82.12, "elapsed_time": "16:59:44", "remaining_time": "3:41:59"} +{"current_steps": 4622, "total_steps": 5627, "loss": 1.328, "learning_rate": 3.1279633798671294e-06, "epoch": 0.8213603447509885, "percentage": 82.14, "elapsed_time": "16:59:57", "remaining_time": "3:41:46"} +{"current_steps": 4623, "total_steps": 5627, "loss": 1.3142, "learning_rate": 3.121908833759324e-06, "epoch": 0.8215380514460883, "percentage": 82.16, "elapsed_time": "17:00:10", "remaining_time": "3:41:33"} +{"current_steps": 4624, "total_steps": 5627, "loss": 1.3152, "learning_rate": 3.115859656889728e-06, "epoch": 0.821715758141188, "percentage": 82.18, "elapsed_time": "17:00:24", "remaining_time": "3:41:20"} +{"current_steps": 4625, "total_steps": 5627, "loss": 1.3034, "learning_rate": 3.109815851182694e-06, "epoch": 0.8218934648362877, "percentage": 82.19, "elapsed_time": "17:00:37", "remaining_time": "3:41:06"} +{"current_steps": 4626, "total_steps": 5627, "loss": 1.3448, "learning_rate": 3.1037774185608716e-06, "epoch": 0.8220711715313874, "percentage": 82.21, "elapsed_time": "17:00:50", "remaining_time": "3:40:53"} +{"current_steps": 4627, "total_steps": 5627, "loss": 1.2758, "learning_rate": 3.0977443609452007e-06, "epoch": 0.8222488782264872, "percentage": 82.23, "elapsed_time": "17:01:03", "remaining_time": "3:40:40"} +{"current_steps": 4628, "total_steps": 5627, "loss": 1.3156, "learning_rate": 3.0917166802549103e-06, "epoch": 0.8224265849215869, "percentage": 82.25, "elapsed_time": "17:01:16", "remaining_time": "3:40:27"} +{"current_steps": 4629, "total_steps": 5627, "loss": 1.3305, "learning_rate": 3.085694378407518e-06, "epoch": 0.8226042916166867, "percentage": 82.26, "elapsed_time": "17:01:29", "remaining_time": "3:40:13"} +{"current_steps": 4630, "total_steps": 5627, "loss": 1.3341, "learning_rate": 3.079677457318826e-06, "epoch": 0.8227819983117864, "percentage": 82.28, "elapsed_time": "17:01:43", "remaining_time": "3:40:00"} +{"current_steps": 4631, "total_steps": 5627, "loss": 1.3065, "learning_rate": 3.0736659189029415e-06, "epoch": 0.8229597050068861, "percentage": 82.3, "elapsed_time": "17:01:56", "remaining_time": "3:39:47"} +{"current_steps": 4632, "total_steps": 5627, "loss": 1.3142, "learning_rate": 3.0676597650722417e-06, "epoch": 0.8231374117019858, "percentage": 82.32, "elapsed_time": "17:02:09", "remaining_time": "3:39:34"} +{"current_steps": 4633, "total_steps": 5627, "loss": 1.3305, "learning_rate": 3.0616589977374024e-06, "epoch": 0.8233151183970856, "percentage": 82.34, "elapsed_time": "17:02:22", "remaining_time": "3:39:20"} +{"current_steps": 4634, "total_steps": 5627, "loss": 1.288, "learning_rate": 3.0556636188073717e-06, "epoch": 0.8234928250921854, "percentage": 82.35, "elapsed_time": "17:02:35", "remaining_time": "3:39:07"} +{"current_steps": 4635, "total_steps": 5627, "loss": 1.2792, "learning_rate": 3.0496736301893915e-06, "epoch": 0.8236705317872851, "percentage": 82.37, "elapsed_time": "17:02:49", "remaining_time": "3:38:54"} +{"current_steps": 4636, "total_steps": 5627, "loss": 1.2734, "learning_rate": 3.043689033788999e-06, "epoch": 0.8238482384823849, "percentage": 82.39, "elapsed_time": "17:03:02", "remaining_time": "3:38:41"} +{"current_steps": 4637, "total_steps": 5627, "loss": 1.305, "learning_rate": 3.0377098315100027e-06, "epoch": 0.8240259451774845, "percentage": 82.41, "elapsed_time": "17:03:15", "remaining_time": "3:38:27"} +{"current_steps": 4638, "total_steps": 5627, "loss": 1.316, "learning_rate": 3.0317360252544994e-06, "epoch": 0.8242036518725843, "percentage": 82.42, "elapsed_time": "17:03:28", "remaining_time": "3:38:14"} +{"current_steps": 4639, "total_steps": 5627, "loss": 1.2737, "learning_rate": 3.0257676169228633e-06, "epoch": 0.824381358567684, "percentage": 82.44, "elapsed_time": "17:03:41", "remaining_time": "3:38:01"} +{"current_steps": 4640, "total_steps": 5627, "loss": 1.3497, "learning_rate": 3.0198046084137744e-06, "epoch": 0.8245590652627838, "percentage": 82.46, "elapsed_time": "17:03:54", "remaining_time": "3:37:48"} +{"current_steps": 4641, "total_steps": 5627, "loss": 1.2741, "learning_rate": 3.0138470016241616e-06, "epoch": 0.8247367719578835, "percentage": 82.48, "elapsed_time": "17:04:07", "remaining_time": "3:37:34"} +{"current_steps": 4642, "total_steps": 5627, "loss": 1.3215, "learning_rate": 3.0078947984492557e-06, "epoch": 0.8249144786529833, "percentage": 82.5, "elapsed_time": "17:04:21", "remaining_time": "3:37:21"} +{"current_steps": 4643, "total_steps": 5627, "loss": 1.2988, "learning_rate": 3.001948000782564e-06, "epoch": 0.825092185348083, "percentage": 82.51, "elapsed_time": "17:04:34", "remaining_time": "3:37:08"} +{"current_steps": 4644, "total_steps": 5627, "loss": 1.3201, "learning_rate": 2.996006610515874e-06, "epoch": 0.8252698920431827, "percentage": 82.53, "elapsed_time": "17:04:47", "remaining_time": "3:36:55"} +{"current_steps": 4645, "total_steps": 5627, "loss": 1.3308, "learning_rate": 2.990070629539257e-06, "epoch": 0.8254475987382824, "percentage": 82.55, "elapsed_time": "17:05:00", "remaining_time": "3:36:41"} +{"current_steps": 4646, "total_steps": 5627, "loss": 1.2845, "learning_rate": 2.9841400597410607e-06, "epoch": 0.8256253054333822, "percentage": 82.57, "elapsed_time": "17:05:13", "remaining_time": "3:36:28"} +{"current_steps": 4647, "total_steps": 5627, "loss": 1.339, "learning_rate": 2.97821490300791e-06, "epoch": 0.825803012128482, "percentage": 82.58, "elapsed_time": "17:05:26", "remaining_time": "3:36:15"} +{"current_steps": 4648, "total_steps": 5627, "loss": 1.3096, "learning_rate": 2.972295161224705e-06, "epoch": 0.8259807188235817, "percentage": 82.6, "elapsed_time": "17:05:40", "remaining_time": "3:36:02"} +{"current_steps": 4649, "total_steps": 5627, "loss": 1.289, "learning_rate": 2.9663808362746314e-06, "epoch": 0.8261584255186815, "percentage": 82.62, "elapsed_time": "17:05:53", "remaining_time": "3:35:48"} +{"current_steps": 4650, "total_steps": 5627, "loss": 1.3358, "learning_rate": 2.960471930039146e-06, "epoch": 0.8263361322137811, "percentage": 82.64, "elapsed_time": "17:06:06", "remaining_time": "3:35:35"} +{"current_steps": 4651, "total_steps": 5627, "loss": 1.3216, "learning_rate": 2.9545684443979826e-06, "epoch": 0.8265138389088809, "percentage": 82.66, "elapsed_time": "17:06:19", "remaining_time": "3:35:22"} +{"current_steps": 4652, "total_steps": 5627, "loss": 1.3216, "learning_rate": 2.9486703812291485e-06, "epoch": 0.8266915456039806, "percentage": 82.67, "elapsed_time": "17:06:32", "remaining_time": "3:35:09"} +{"current_steps": 4653, "total_steps": 5627, "loss": 1.32, "learning_rate": 2.942777742408929e-06, "epoch": 0.8268692522990804, "percentage": 82.69, "elapsed_time": "17:06:45", "remaining_time": "3:34:55"} +{"current_steps": 4654, "total_steps": 5627, "loss": 1.3225, "learning_rate": 2.9368905298118866e-06, "epoch": 0.8270469589941801, "percentage": 82.71, "elapsed_time": "17:06:59", "remaining_time": "3:34:42"} +{"current_steps": 4655, "total_steps": 5627, "loss": 1.3205, "learning_rate": 2.9310087453108592e-06, "epoch": 0.8272246656892799, "percentage": 82.73, "elapsed_time": "17:07:12", "remaining_time": "3:34:29"} +{"current_steps": 4656, "total_steps": 5627, "loss": 1.2812, "learning_rate": 2.9251323907769436e-06, "epoch": 0.8274023723843796, "percentage": 82.74, "elapsed_time": "17:07:25", "remaining_time": "3:34:16"} +{"current_steps": 4657, "total_steps": 5627, "loss": 1.3257, "learning_rate": 2.9192614680795196e-06, "epoch": 0.8275800790794793, "percentage": 82.76, "elapsed_time": "17:07:38", "remaining_time": "3:34:02"} +{"current_steps": 4658, "total_steps": 5627, "loss": 1.3156, "learning_rate": 2.9133959790862354e-06, "epoch": 0.827757785774579, "percentage": 82.78, "elapsed_time": "17:07:51", "remaining_time": "3:33:49"} +{"current_steps": 4659, "total_steps": 5627, "loss": 1.2676, "learning_rate": 2.9075359256630255e-06, "epoch": 0.8279354924696788, "percentage": 82.8, "elapsed_time": "17:08:05", "remaining_time": "3:33:36"} +{"current_steps": 4660, "total_steps": 5627, "loss": 1.2971, "learning_rate": 2.901681309674074e-06, "epoch": 0.8281131991647785, "percentage": 82.81, "elapsed_time": "17:08:18", "remaining_time": "3:33:23"} +{"current_steps": 4661, "total_steps": 5627, "loss": 1.307, "learning_rate": 2.8958321329818463e-06, "epoch": 0.8282909058598783, "percentage": 82.83, "elapsed_time": "17:08:31", "remaining_time": "3:33:09"} +{"current_steps": 4662, "total_steps": 5627, "loss": 1.3098, "learning_rate": 2.889988397447074e-06, "epoch": 0.8284686125549781, "percentage": 82.85, "elapsed_time": "17:08:44", "remaining_time": "3:32:56"} +{"current_steps": 4663, "total_steps": 5627, "loss": 1.2811, "learning_rate": 2.8841501049287624e-06, "epoch": 0.8286463192500777, "percentage": 82.87, "elapsed_time": "17:08:57", "remaining_time": "3:32:43"} +{"current_steps": 4664, "total_steps": 5627, "loss": 1.2596, "learning_rate": 2.87831725728418e-06, "epoch": 0.8288240259451775, "percentage": 82.89, "elapsed_time": "17:09:11", "remaining_time": "3:32:30"} +{"current_steps": 4665, "total_steps": 5627, "loss": 1.2793, "learning_rate": 2.8724898563688673e-06, "epoch": 0.8290017326402772, "percentage": 82.9, "elapsed_time": "17:09:24", "remaining_time": "3:32:16"} +{"current_steps": 4666, "total_steps": 5627, "loss": 1.283, "learning_rate": 2.866667904036626e-06, "epoch": 0.829179439335377, "percentage": 82.92, "elapsed_time": "17:09:37", "remaining_time": "3:32:03"} +{"current_steps": 4667, "total_steps": 5627, "loss": 1.2944, "learning_rate": 2.8608514021395285e-06, "epoch": 0.8293571460304767, "percentage": 82.94, "elapsed_time": "17:09:50", "remaining_time": "3:31:50"} +{"current_steps": 4668, "total_steps": 5627, "loss": 1.2936, "learning_rate": 2.85504035252792e-06, "epoch": 0.8295348527255765, "percentage": 82.96, "elapsed_time": "17:10:03", "remaining_time": "3:31:37"} +{"current_steps": 4669, "total_steps": 5627, "loss": 1.3045, "learning_rate": 2.849234757050401e-06, "epoch": 0.8297125594206761, "percentage": 82.97, "elapsed_time": "17:10:16", "remaining_time": "3:31:23"} +{"current_steps": 4670, "total_steps": 5627, "loss": 1.3347, "learning_rate": 2.8434346175538395e-06, "epoch": 0.8298902661157759, "percentage": 82.99, "elapsed_time": "17:10:30", "remaining_time": "3:31:10"} +{"current_steps": 4671, "total_steps": 5627, "loss": 1.2798, "learning_rate": 2.837639935883376e-06, "epoch": 0.8300679728108756, "percentage": 83.01, "elapsed_time": "17:10:43", "remaining_time": "3:30:57"} +{"current_steps": 4672, "total_steps": 5627, "loss": 1.2672, "learning_rate": 2.8318507138823913e-06, "epoch": 0.8302456795059754, "percentage": 83.03, "elapsed_time": "17:10:56", "remaining_time": "3:30:44"} +{"current_steps": 4673, "total_steps": 5627, "loss": 1.2993, "learning_rate": 2.826066953392561e-06, "epoch": 0.8304233862010751, "percentage": 83.05, "elapsed_time": "17:11:09", "remaining_time": "3:30:30"} +{"current_steps": 4674, "total_steps": 5627, "loss": 1.2951, "learning_rate": 2.8202886562538023e-06, "epoch": 0.8306010928961749, "percentage": 83.06, "elapsed_time": "17:11:22", "remaining_time": "3:30:17"} +{"current_steps": 4675, "total_steps": 5627, "loss": 1.2771, "learning_rate": 2.8145158243043026e-06, "epoch": 0.8307787995912747, "percentage": 83.08, "elapsed_time": "17:11:36", "remaining_time": "3:30:04"} +{"current_steps": 4676, "total_steps": 5627, "loss": 1.3074, "learning_rate": 2.808748459380506e-06, "epoch": 0.8309565062863743, "percentage": 83.1, "elapsed_time": "17:11:49", "remaining_time": "3:29:51"} +{"current_steps": 4677, "total_steps": 5627, "loss": 1.3131, "learning_rate": 2.8029865633171204e-06, "epoch": 0.831134212981474, "percentage": 83.12, "elapsed_time": "17:12:02", "remaining_time": "3:29:37"} +{"current_steps": 4678, "total_steps": 5627, "loss": 1.321, "learning_rate": 2.7972301379471133e-06, "epoch": 0.8313119196765738, "percentage": 83.13, "elapsed_time": "17:12:15", "remaining_time": "3:29:24"} +{"current_steps": 4679, "total_steps": 5627, "loss": 1.2763, "learning_rate": 2.791479185101713e-06, "epoch": 0.8314896263716736, "percentage": 83.15, "elapsed_time": "17:12:28", "remaining_time": "3:29:11"} +{"current_steps": 4680, "total_steps": 5627, "loss": 1.2931, "learning_rate": 2.785733706610403e-06, "epoch": 0.8316673330667733, "percentage": 83.17, "elapsed_time": "17:12:42", "remaining_time": "3:28:58"} +{"current_steps": 4681, "total_steps": 5627, "loss": 1.3276, "learning_rate": 2.779993704300927e-06, "epoch": 0.8318450397618731, "percentage": 83.19, "elapsed_time": "17:12:55", "remaining_time": "3:28:44"} +{"current_steps": 4682, "total_steps": 5627, "loss": 1.2505, "learning_rate": 2.7742591799992923e-06, "epoch": 0.8320227464569727, "percentage": 83.21, "elapsed_time": "17:13:08", "remaining_time": "3:28:31"} +{"current_steps": 4683, "total_steps": 5627, "loss": 1.2789, "learning_rate": 2.768530135529759e-06, "epoch": 0.8322004531520725, "percentage": 83.22, "elapsed_time": "17:13:21", "remaining_time": "3:28:18"} +{"current_steps": 4684, "total_steps": 5627, "loss": 1.2788, "learning_rate": 2.762806572714842e-06, "epoch": 0.8323781598471722, "percentage": 83.24, "elapsed_time": "17:13:34", "remaining_time": "3:28:05"} +{"current_steps": 4685, "total_steps": 5627, "loss": 1.3481, "learning_rate": 2.757088493375315e-06, "epoch": 0.832555866542272, "percentage": 83.26, "elapsed_time": "17:13:47", "remaining_time": "3:27:51"} +{"current_steps": 4686, "total_steps": 5627, "loss": 1.3228, "learning_rate": 2.7513758993302043e-06, "epoch": 0.8327335732373717, "percentage": 83.28, "elapsed_time": "17:14:01", "remaining_time": "3:27:38"} +{"current_steps": 4687, "total_steps": 5627, "loss": 1.3135, "learning_rate": 2.745668792396794e-06, "epoch": 0.8329112799324715, "percentage": 83.29, "elapsed_time": "17:14:14", "remaining_time": "3:27:25"} +{"current_steps": 4688, "total_steps": 5627, "loss": 1.3044, "learning_rate": 2.7399671743906255e-06, "epoch": 0.8330889866275712, "percentage": 83.31, "elapsed_time": "17:14:27", "remaining_time": "3:27:12"} +{"current_steps": 4689, "total_steps": 5627, "loss": 1.3168, "learning_rate": 2.7342710471254874e-06, "epoch": 0.8332666933226709, "percentage": 83.33, "elapsed_time": "17:14:40", "remaining_time": "3:26:58"} +{"current_steps": 4690, "total_steps": 5627, "loss": 1.2819, "learning_rate": 2.728580412413424e-06, "epoch": 0.8334444000177706, "percentage": 83.35, "elapsed_time": "17:14:54", "remaining_time": "3:26:45"} +{"current_steps": 4691, "total_steps": 5627, "loss": 1.3233, "learning_rate": 2.722895272064734e-06, "epoch": 0.8336221067128704, "percentage": 83.37, "elapsed_time": "17:15:07", "remaining_time": "3:26:32"} +{"current_steps": 4692, "total_steps": 5627, "loss": 1.3031, "learning_rate": 2.71721562788797e-06, "epoch": 0.8337998134079702, "percentage": 83.38, "elapsed_time": "17:15:20", "remaining_time": "3:26:19"} +{"current_steps": 4693, "total_steps": 5627, "loss": 1.31, "learning_rate": 2.7115414816899386e-06, "epoch": 0.8339775201030699, "percentage": 83.4, "elapsed_time": "17:15:33", "remaining_time": "3:26:05"} +{"current_steps": 4694, "total_steps": 5627, "loss": 1.2841, "learning_rate": 2.70587283527568e-06, "epoch": 0.8341552267981697, "percentage": 83.42, "elapsed_time": "17:15:46", "remaining_time": "3:25:52"} +{"current_steps": 4695, "total_steps": 5627, "loss": 1.3484, "learning_rate": 2.7002096904484986e-06, "epoch": 0.8343329334932693, "percentage": 83.44, "elapsed_time": "17:15:59", "remaining_time": "3:25:39"} +{"current_steps": 4696, "total_steps": 5627, "loss": 1.3234, "learning_rate": 2.6945520490099573e-06, "epoch": 0.8345106401883691, "percentage": 83.45, "elapsed_time": "17:16:12", "remaining_time": "3:25:26"} +{"current_steps": 4697, "total_steps": 5627, "loss": 1.2913, "learning_rate": 2.6888999127598524e-06, "epoch": 0.8346883468834688, "percentage": 83.47, "elapsed_time": "17:16:26", "remaining_time": "3:25:12"} +{"current_steps": 4698, "total_steps": 5627, "loss": 1.264, "learning_rate": 2.6832532834962366e-06, "epoch": 0.8348660535785686, "percentage": 83.49, "elapsed_time": "17:16:39", "remaining_time": "3:24:59"} +{"current_steps": 4699, "total_steps": 5627, "loss": 1.3156, "learning_rate": 2.677612163015404e-06, "epoch": 0.8350437602736683, "percentage": 83.51, "elapsed_time": "17:16:52", "remaining_time": "3:24:46"} +{"current_steps": 4700, "total_steps": 5627, "loss": 1.2608, "learning_rate": 2.671976553111908e-06, "epoch": 0.8352214669687681, "percentage": 83.53, "elapsed_time": "17:17:05", "remaining_time": "3:24:33"} +{"current_steps": 4701, "total_steps": 5627, "loss": 1.3252, "learning_rate": 2.666346455578537e-06, "epoch": 0.8353991736638677, "percentage": 83.54, "elapsed_time": "17:17:18", "remaining_time": "3:24:19"} +{"current_steps": 4702, "total_steps": 5627, "loss": 1.3072, "learning_rate": 2.6607218722063312e-06, "epoch": 0.8355768803589675, "percentage": 83.56, "elapsed_time": "17:17:32", "remaining_time": "3:24:06"} +{"current_steps": 4703, "total_steps": 5627, "loss": 1.2892, "learning_rate": 2.6551028047845793e-06, "epoch": 0.8357545870540672, "percentage": 83.58, "elapsed_time": "17:17:45", "remaining_time": "3:23:53"} +{"current_steps": 4704, "total_steps": 5627, "loss": 1.2946, "learning_rate": 2.64948925510081e-06, "epoch": 0.835932293749167, "percentage": 83.6, "elapsed_time": "17:17:58", "remaining_time": "3:23:40"} +{"current_steps": 4705, "total_steps": 5627, "loss": 1.3457, "learning_rate": 2.6438812249407964e-06, "epoch": 0.8361100004442668, "percentage": 83.61, "elapsed_time": "17:18:11", "remaining_time": "3:23:26"} +{"current_steps": 4706, "total_steps": 5627, "loss": 1.3399, "learning_rate": 2.6382787160885646e-06, "epoch": 0.8362877071393665, "percentage": 83.63, "elapsed_time": "17:18:24", "remaining_time": "3:23:13"} +{"current_steps": 4707, "total_steps": 5627, "loss": 1.3218, "learning_rate": 2.6326817303263764e-06, "epoch": 0.8364654138344663, "percentage": 83.65, "elapsed_time": "17:18:37", "remaining_time": "3:23:00"} +{"current_steps": 4708, "total_steps": 5627, "loss": 1.3045, "learning_rate": 2.62709026943474e-06, "epoch": 0.8366431205295659, "percentage": 83.67, "elapsed_time": "17:18:51", "remaining_time": "3:22:47"} +{"current_steps": 4709, "total_steps": 5627, "loss": 1.268, "learning_rate": 2.621504335192393e-06, "epoch": 0.8368208272246657, "percentage": 83.69, "elapsed_time": "17:19:04", "remaining_time": "3:22:33"} +{"current_steps": 4710, "total_steps": 5627, "loss": 1.3083, "learning_rate": 2.615923929376338e-06, "epoch": 0.8369985339197654, "percentage": 83.7, "elapsed_time": "17:19:17", "remaining_time": "3:22:20"} +{"current_steps": 4711, "total_steps": 5627, "loss": 1.3321, "learning_rate": 2.6103490537618026e-06, "epoch": 0.8371762406148652, "percentage": 83.72, "elapsed_time": "17:19:30", "remaining_time": "3:22:07"} +{"current_steps": 4712, "total_steps": 5627, "loss": 1.2997, "learning_rate": 2.6047797101222628e-06, "epoch": 0.8373539473099649, "percentage": 83.74, "elapsed_time": "17:19:44", "remaining_time": "3:21:54"} +{"current_steps": 4713, "total_steps": 5627, "loss": 1.3157, "learning_rate": 2.5992159002294283e-06, "epoch": 0.8375316540050647, "percentage": 83.76, "elapsed_time": "17:19:57", "remaining_time": "3:21:40"} +{"current_steps": 4714, "total_steps": 5627, "loss": 1.3169, "learning_rate": 2.5936576258532453e-06, "epoch": 0.8377093607001643, "percentage": 83.77, "elapsed_time": "17:20:10", "remaining_time": "3:21:27"} +{"current_steps": 4715, "total_steps": 5627, "loss": 1.2496, "learning_rate": 2.588104888761924e-06, "epoch": 0.8378870673952641, "percentage": 83.79, "elapsed_time": "17:20:23", "remaining_time": "3:21:14"} +{"current_steps": 4716, "total_steps": 5627, "loss": 1.3345, "learning_rate": 2.5825576907218784e-06, "epoch": 0.8380647740903638, "percentage": 83.81, "elapsed_time": "17:20:36", "remaining_time": "3:21:01"} +{"current_steps": 4717, "total_steps": 5627, "loss": 1.3449, "learning_rate": 2.577016033497781e-06, "epoch": 0.8382424807854636, "percentage": 83.83, "elapsed_time": "17:20:49", "remaining_time": "3:20:47"} +{"current_steps": 4718, "total_steps": 5627, "loss": 1.3159, "learning_rate": 2.5714799188525353e-06, "epoch": 0.8384201874805634, "percentage": 83.85, "elapsed_time": "17:21:02", "remaining_time": "3:20:34"} +{"current_steps": 4719, "total_steps": 5627, "loss": 1.2696, "learning_rate": 2.565949348547283e-06, "epoch": 0.8385978941756631, "percentage": 83.86, "elapsed_time": "17:21:16", "remaining_time": "3:20:21"} +{"current_steps": 4720, "total_steps": 5627, "loss": 1.2736, "learning_rate": 2.5604243243414083e-06, "epoch": 0.8387756008707629, "percentage": 83.88, "elapsed_time": "17:21:29", "remaining_time": "3:20:07"} +{"current_steps": 4721, "total_steps": 5627, "loss": 1.2963, "learning_rate": 2.5549048479925233e-06, "epoch": 0.8389533075658625, "percentage": 83.9, "elapsed_time": "17:21:42", "remaining_time": "3:19:54"} +{"current_steps": 4722, "total_steps": 5627, "loss": 1.2933, "learning_rate": 2.549390921256476e-06, "epoch": 0.8391310142609623, "percentage": 83.92, "elapsed_time": "17:21:55", "remaining_time": "3:19:41"} +{"current_steps": 4723, "total_steps": 5627, "loss": 1.2599, "learning_rate": 2.5438825458873483e-06, "epoch": 0.839308720956062, "percentage": 83.93, "elapsed_time": "17:22:08", "remaining_time": "3:19:28"} +{"current_steps": 4724, "total_steps": 5627, "loss": 1.3027, "learning_rate": 2.538379723637461e-06, "epoch": 0.8394864276511618, "percentage": 83.95, "elapsed_time": "17:22:21", "remaining_time": "3:19:14"} +{"current_steps": 4725, "total_steps": 5627, "loss": 1.2962, "learning_rate": 2.532882456257364e-06, "epoch": 0.8396641343462615, "percentage": 83.97, "elapsed_time": "17:22:35", "remaining_time": "3:19:01"} +{"current_steps": 4726, "total_steps": 5627, "loss": 1.2755, "learning_rate": 2.527390745495841e-06, "epoch": 0.8398418410413613, "percentage": 83.99, "elapsed_time": "17:22:48", "remaining_time": "3:18:48"} +{"current_steps": 4727, "total_steps": 5627, "loss": 1.2935, "learning_rate": 2.521904593099911e-06, "epoch": 0.8400195477364609, "percentage": 84.01, "elapsed_time": "17:23:01", "remaining_time": "3:18:35"} +{"current_steps": 4728, "total_steps": 5627, "loss": 1.313, "learning_rate": 2.5164240008148143e-06, "epoch": 0.8401972544315607, "percentage": 84.02, "elapsed_time": "17:23:14", "remaining_time": "3:18:21"} +{"current_steps": 4729, "total_steps": 5627, "loss": 1.334, "learning_rate": 2.5109489703840396e-06, "epoch": 0.8403749611266604, "percentage": 84.04, "elapsed_time": "17:23:27", "remaining_time": "3:18:08"} +{"current_steps": 4730, "total_steps": 5627, "loss": 1.268, "learning_rate": 2.505479503549295e-06, "epoch": 0.8405526678217602, "percentage": 84.06, "elapsed_time": "17:23:40", "remaining_time": "3:17:55"} +{"current_steps": 4731, "total_steps": 5627, "loss": 1.3239, "learning_rate": 2.500015602050525e-06, "epoch": 0.84073037451686, "percentage": 84.08, "elapsed_time": "17:23:54", "remaining_time": "3:17:42"} +{"current_steps": 4732, "total_steps": 5627, "loss": 1.2607, "learning_rate": 2.494557267625888e-06, "epoch": 0.8409080812119597, "percentage": 84.09, "elapsed_time": "17:24:07", "remaining_time": "3:17:28"} +{"current_steps": 4733, "total_steps": 5627, "loss": 1.3193, "learning_rate": 2.4891045020117852e-06, "epoch": 0.8410857879070593, "percentage": 84.11, "elapsed_time": "17:24:20", "remaining_time": "3:17:15"} +{"current_steps": 4734, "total_steps": 5627, "loss": 1.3053, "learning_rate": 2.4836573069428527e-06, "epoch": 0.8412634946021591, "percentage": 84.13, "elapsed_time": "17:24:33", "remaining_time": "3:17:02"} +{"current_steps": 4735, "total_steps": 5627, "loss": 1.3024, "learning_rate": 2.478215684151939e-06, "epoch": 0.8414412012972589, "percentage": 84.15, "elapsed_time": "17:24:46", "remaining_time": "3:16:49"} +{"current_steps": 4736, "total_steps": 5627, "loss": 1.2774, "learning_rate": 2.472779635370128e-06, "epoch": 0.8416189079923586, "percentage": 84.17, "elapsed_time": "17:24:59", "remaining_time": "3:16:35"} +{"current_steps": 4737, "total_steps": 5627, "loss": 1.2705, "learning_rate": 2.467349162326729e-06, "epoch": 0.8417966146874584, "percentage": 84.18, "elapsed_time": "17:25:13", "remaining_time": "3:16:22"} +{"current_steps": 4738, "total_steps": 5627, "loss": 1.308, "learning_rate": 2.4619242667492784e-06, "epoch": 0.8419743213825581, "percentage": 84.2, "elapsed_time": "17:25:26", "remaining_time": "3:16:09"} +{"current_steps": 4739, "total_steps": 5627, "loss": 1.3077, "learning_rate": 2.4565049503635386e-06, "epoch": 0.8421520280776579, "percentage": 84.22, "elapsed_time": "17:25:39", "remaining_time": "3:15:56"} +{"current_steps": 4740, "total_steps": 5627, "loss": 1.312, "learning_rate": 2.451091214893493e-06, "epoch": 0.8423297347727575, "percentage": 84.24, "elapsed_time": "17:25:52", "remaining_time": "3:15:42"} +{"current_steps": 4741, "total_steps": 5627, "loss": 1.3101, "learning_rate": 2.4456830620613526e-06, "epoch": 0.8425074414678573, "percentage": 84.25, "elapsed_time": "17:26:05", "remaining_time": "3:15:29"} +{"current_steps": 4742, "total_steps": 5627, "loss": 1.3113, "learning_rate": 2.4402804935875504e-06, "epoch": 0.842685148162957, "percentage": 84.27, "elapsed_time": "17:26:19", "remaining_time": "3:15:16"} +{"current_steps": 4743, "total_steps": 5627, "loss": 1.328, "learning_rate": 2.4348835111907533e-06, "epoch": 0.8428628548580568, "percentage": 84.29, "elapsed_time": "17:26:32", "remaining_time": "3:15:03"} +{"current_steps": 4744, "total_steps": 5627, "loss": 1.2884, "learning_rate": 2.429492116587839e-06, "epoch": 0.8430405615531565, "percentage": 84.31, "elapsed_time": "17:26:45", "remaining_time": "3:14:49"} +{"current_steps": 4745, "total_steps": 5627, "loss": 1.3437, "learning_rate": 2.424106311493908e-06, "epoch": 0.8432182682482563, "percentage": 84.33, "elapsed_time": "17:26:58", "remaining_time": "3:14:36"} +{"current_steps": 4746, "total_steps": 5627, "loss": 1.3412, "learning_rate": 2.4187260976222947e-06, "epoch": 0.8433959749433559, "percentage": 84.34, "elapsed_time": "17:27:11", "remaining_time": "3:14:23"} +{"current_steps": 4747, "total_steps": 5627, "loss": 1.2932, "learning_rate": 2.4133514766845333e-06, "epoch": 0.8435736816384557, "percentage": 84.36, "elapsed_time": "17:27:24", "remaining_time": "3:14:10"} +{"current_steps": 4748, "total_steps": 5627, "loss": 1.3017, "learning_rate": 2.4079824503904027e-06, "epoch": 0.8437513883335555, "percentage": 84.38, "elapsed_time": "17:27:38", "remaining_time": "3:13:56"} +{"current_steps": 4749, "total_steps": 5627, "loss": 1.3174, "learning_rate": 2.402619020447885e-06, "epoch": 0.8439290950286552, "percentage": 84.4, "elapsed_time": "17:27:51", "remaining_time": "3:13:43"} +{"current_steps": 4750, "total_steps": 5627, "loss": 1.2849, "learning_rate": 2.3972611885631936e-06, "epoch": 0.844106801723755, "percentage": 84.41, "elapsed_time": "17:28:04", "remaining_time": "3:13:30"} +{"current_steps": 4751, "total_steps": 5627, "loss": 1.3485, "learning_rate": 2.391908956440745e-06, "epoch": 0.8442845084188547, "percentage": 84.43, "elapsed_time": "17:28:17", "remaining_time": "3:13:17"} +{"current_steps": 4752, "total_steps": 5627, "loss": 1.3142, "learning_rate": 2.3865623257831995e-06, "epoch": 0.8444622151139545, "percentage": 84.45, "elapsed_time": "17:28:30", "remaining_time": "3:13:03"} +{"current_steps": 4753, "total_steps": 5627, "loss": 1.2703, "learning_rate": 2.3812212982914163e-06, "epoch": 0.8446399218090541, "percentage": 84.47, "elapsed_time": "17:28:44", "remaining_time": "3:12:50"} +{"current_steps": 4754, "total_steps": 5627, "loss": 1.2989, "learning_rate": 2.37588587566447e-06, "epoch": 0.8448176285041539, "percentage": 84.49, "elapsed_time": "17:28:57", "remaining_time": "3:12:37"} +{"current_steps": 4755, "total_steps": 5627, "loss": 1.2966, "learning_rate": 2.3705560595996648e-06, "epoch": 0.8449953351992536, "percentage": 84.5, "elapsed_time": "17:29:10", "remaining_time": "3:12:24"} +{"current_steps": 4756, "total_steps": 5627, "loss": 1.3064, "learning_rate": 2.3652318517925067e-06, "epoch": 0.8451730418943534, "percentage": 84.52, "elapsed_time": "17:29:23", "remaining_time": "3:12:10"} +{"current_steps": 4757, "total_steps": 5627, "loss": 1.304, "learning_rate": 2.3599132539367386e-06, "epoch": 0.8453507485894531, "percentage": 84.54, "elapsed_time": "17:29:36", "remaining_time": "3:11:57"} +{"current_steps": 4758, "total_steps": 5627, "loss": 1.3247, "learning_rate": 2.354600267724301e-06, "epoch": 0.8455284552845529, "percentage": 84.56, "elapsed_time": "17:29:49", "remaining_time": "3:11:44"} +{"current_steps": 4759, "total_steps": 5627, "loss": 1.2748, "learning_rate": 2.349292894845356e-06, "epoch": 0.8457061619796525, "percentage": 84.57, "elapsed_time": "17:30:03", "remaining_time": "3:11:31"} +{"current_steps": 4760, "total_steps": 5627, "loss": 1.3437, "learning_rate": 2.3439911369882773e-06, "epoch": 0.8458838686747523, "percentage": 84.59, "elapsed_time": "17:30:16", "remaining_time": "3:11:17"} +{"current_steps": 4761, "total_steps": 5627, "loss": 1.2685, "learning_rate": 2.3386949958396522e-06, "epoch": 0.846061575369852, "percentage": 84.61, "elapsed_time": "17:30:29", "remaining_time": "3:11:04"} +{"current_steps": 4762, "total_steps": 5627, "loss": 1.3419, "learning_rate": 2.3334044730842866e-06, "epoch": 0.8462392820649518, "percentage": 84.63, "elapsed_time": "17:30:42", "remaining_time": "3:10:51"} +{"current_steps": 4763, "total_steps": 5627, "loss": 1.3189, "learning_rate": 2.328119570405194e-06, "epoch": 0.8464169887600516, "percentage": 84.65, "elapsed_time": "17:30:55", "remaining_time": "3:10:38"} +{"current_steps": 4764, "total_steps": 5627, "loss": 1.3013, "learning_rate": 2.322840289483599e-06, "epoch": 0.8465946954551513, "percentage": 84.66, "elapsed_time": "17:31:08", "remaining_time": "3:10:24"} +{"current_steps": 4765, "total_steps": 5627, "loss": 1.3047, "learning_rate": 2.3175666319989375e-06, "epoch": 0.846772402150251, "percentage": 84.68, "elapsed_time": "17:31:21", "remaining_time": "3:10:11"} +{"current_steps": 4766, "total_steps": 5627, "loss": 1.2964, "learning_rate": 2.312298599628868e-06, "epoch": 0.8469501088453507, "percentage": 84.7, "elapsed_time": "17:31:35", "remaining_time": "3:09:58"} +{"current_steps": 4767, "total_steps": 5627, "loss": 1.3283, "learning_rate": 2.307036194049248e-06, "epoch": 0.8471278155404505, "percentage": 84.72, "elapsed_time": "17:31:48", "remaining_time": "3:09:45"} +{"current_steps": 4768, "total_steps": 5627, "loss": 1.3112, "learning_rate": 2.301779416934147e-06, "epoch": 0.8473055222355502, "percentage": 84.73, "elapsed_time": "17:32:01", "remaining_time": "3:09:31"} +{"current_steps": 4769, "total_steps": 5627, "loss": 1.3215, "learning_rate": 2.2965282699558423e-06, "epoch": 0.84748322893065, "percentage": 84.75, "elapsed_time": "17:32:14", "remaining_time": "3:09:18"} +{"current_steps": 4770, "total_steps": 5627, "loss": 1.2992, "learning_rate": 2.291282754784816e-06, "epoch": 0.8476609356257497, "percentage": 84.77, "elapsed_time": "17:32:27", "remaining_time": "3:09:05"} +{"current_steps": 4771, "total_steps": 5627, "loss": 1.2941, "learning_rate": 2.2860428730897798e-06, "epoch": 0.8478386423208495, "percentage": 84.79, "elapsed_time": "17:32:40", "remaining_time": "3:08:52"} +{"current_steps": 4772, "total_steps": 5627, "loss": 1.2974, "learning_rate": 2.2808086265376317e-06, "epoch": 0.8480163490159491, "percentage": 84.81, "elapsed_time": "17:32:54", "remaining_time": "3:08:38"} +{"current_steps": 4773, "total_steps": 5627, "loss": 1.3087, "learning_rate": 2.2755800167934816e-06, "epoch": 0.8481940557110489, "percentage": 84.82, "elapsed_time": "17:33:07", "remaining_time": "3:08:25"} +{"current_steps": 4774, "total_steps": 5627, "loss": 1.3004, "learning_rate": 2.2703570455206523e-06, "epoch": 0.8483717624061486, "percentage": 84.84, "elapsed_time": "17:33:20", "remaining_time": "3:08:12"} +{"current_steps": 4775, "total_steps": 5627, "loss": 1.3049, "learning_rate": 2.2651397143806663e-06, "epoch": 0.8485494691012484, "percentage": 84.86, "elapsed_time": "17:33:33", "remaining_time": "3:07:59"} +{"current_steps": 4776, "total_steps": 5627, "loss": 1.3213, "learning_rate": 2.259928025033258e-06, "epoch": 0.8487271757963482, "percentage": 84.88, "elapsed_time": "17:33:46", "remaining_time": "3:07:45"} +{"current_steps": 4777, "total_steps": 5627, "loss": 1.2826, "learning_rate": 2.254721979136363e-06, "epoch": 0.8489048824914479, "percentage": 84.89, "elapsed_time": "17:34:00", "remaining_time": "3:07:32"} +{"current_steps": 4778, "total_steps": 5627, "loss": 1.3189, "learning_rate": 2.2495215783461188e-06, "epoch": 0.8490825891865476, "percentage": 84.91, "elapsed_time": "17:34:13", "remaining_time": "3:07:19"} +{"current_steps": 4779, "total_steps": 5627, "loss": 1.2992, "learning_rate": 2.2443268243168693e-06, "epoch": 0.8492602958816473, "percentage": 84.93, "elapsed_time": "17:34:26", "remaining_time": "3:07:06"} +{"current_steps": 4780, "total_steps": 5627, "loss": 1.3233, "learning_rate": 2.239137718701172e-06, "epoch": 0.8494380025767471, "percentage": 84.95, "elapsed_time": "17:34:39", "remaining_time": "3:06:52"} +{"current_steps": 4781, "total_steps": 5627, "loss": 1.2929, "learning_rate": 2.2339542631497757e-06, "epoch": 0.8496157092718468, "percentage": 84.97, "elapsed_time": "17:34:52", "remaining_time": "3:06:39"} +{"current_steps": 4782, "total_steps": 5627, "loss": 1.2749, "learning_rate": 2.2287764593116323e-06, "epoch": 0.8497934159669466, "percentage": 84.98, "elapsed_time": "17:35:06", "remaining_time": "3:06:26"} +{"current_steps": 4783, "total_steps": 5627, "loss": 1.3066, "learning_rate": 2.2236043088339e-06, "epoch": 0.8499711226620463, "percentage": 85.0, "elapsed_time": "17:35:19", "remaining_time": "3:06:13"} +{"current_steps": 4784, "total_steps": 5627, "loss": 1.3337, "learning_rate": 2.2184378133619377e-06, "epoch": 0.8501488293571461, "percentage": 85.02, "elapsed_time": "17:35:32", "remaining_time": "3:05:59"} +{"current_steps": 4785, "total_steps": 5627, "loss": 1.3275, "learning_rate": 2.2132769745393048e-06, "epoch": 0.8503265360522457, "percentage": 85.04, "elapsed_time": "17:35:45", "remaining_time": "3:05:46"} +{"current_steps": 4786, "total_steps": 5627, "loss": 1.2717, "learning_rate": 2.2081217940077602e-06, "epoch": 0.8505042427473455, "percentage": 85.05, "elapsed_time": "17:35:58", "remaining_time": "3:05:33"} +{"current_steps": 4787, "total_steps": 5627, "loss": 1.3171, "learning_rate": 2.2029722734072645e-06, "epoch": 0.8506819494424452, "percentage": 85.07, "elapsed_time": "17:36:11", "remaining_time": "3:05:20"} +{"current_steps": 4788, "total_steps": 5627, "loss": 1.2806, "learning_rate": 2.1978284143759754e-06, "epoch": 0.850859656137545, "percentage": 85.09, "elapsed_time": "17:36:25", "remaining_time": "3:05:06"} +{"current_steps": 4789, "total_steps": 5627, "loss": 1.317, "learning_rate": 2.192690218550251e-06, "epoch": 0.8510373628326448, "percentage": 85.11, "elapsed_time": "17:36:38", "remaining_time": "3:04:53"} +{"current_steps": 4790, "total_steps": 5627, "loss": 1.2594, "learning_rate": 2.1875576875646567e-06, "epoch": 0.8512150695277445, "percentage": 85.13, "elapsed_time": "17:36:51", "remaining_time": "3:04:40"} +{"current_steps": 4791, "total_steps": 5627, "loss": 1.2744, "learning_rate": 2.182430823051935e-06, "epoch": 0.8513927762228441, "percentage": 85.14, "elapsed_time": "17:37:04", "remaining_time": "3:04:27"} +{"current_steps": 4792, "total_steps": 5627, "loss": 1.3396, "learning_rate": 2.1773096266430427e-06, "epoch": 0.8515704829179439, "percentage": 85.16, "elapsed_time": "17:37:17", "remaining_time": "3:04:13"} +{"current_steps": 4793, "total_steps": 5627, "loss": 1.2653, "learning_rate": 2.1721940999671266e-06, "epoch": 0.8517481896130437, "percentage": 85.18, "elapsed_time": "17:37:31", "remaining_time": "3:04:00"} +{"current_steps": 4794, "total_steps": 5627, "loss": 1.2938, "learning_rate": 2.167084244651536e-06, "epoch": 0.8519258963081434, "percentage": 85.2, "elapsed_time": "17:37:44", "remaining_time": "3:03:47"} +{"current_steps": 4795, "total_steps": 5627, "loss": 1.3087, "learning_rate": 2.1619800623218112e-06, "epoch": 0.8521036030032432, "percentage": 85.21, "elapsed_time": "17:37:57", "remaining_time": "3:03:34"} +{"current_steps": 4796, "total_steps": 5627, "loss": 1.3035, "learning_rate": 2.1568815546016884e-06, "epoch": 0.8522813096983429, "percentage": 85.23, "elapsed_time": "17:38:10", "remaining_time": "3:03:20"} +{"current_steps": 4797, "total_steps": 5627, "loss": 1.3135, "learning_rate": 2.1517887231130973e-06, "epoch": 0.8524590163934426, "percentage": 85.25, "elapsed_time": "17:38:23", "remaining_time": "3:03:07"} +{"current_steps": 4798, "total_steps": 5627, "loss": 1.2597, "learning_rate": 2.146701569476164e-06, "epoch": 0.8526367230885423, "percentage": 85.27, "elapsed_time": "17:38:36", "remaining_time": "3:02:54"} +{"current_steps": 4799, "total_steps": 5627, "loss": 1.2887, "learning_rate": 2.141620095309209e-06, "epoch": 0.8528144297836421, "percentage": 85.29, "elapsed_time": "17:38:50", "remaining_time": "3:02:41"} +{"current_steps": 4800, "total_steps": 5627, "loss": 1.3161, "learning_rate": 2.1365443022287423e-06, "epoch": 0.8529921364787418, "percentage": 85.3, "elapsed_time": "17:39:03", "remaining_time": "3:02:27"} +{"current_steps": 4801, "total_steps": 5627, "loss": 1.3374, "learning_rate": 2.1314741918494698e-06, "epoch": 0.8531698431738416, "percentage": 85.32, "elapsed_time": "17:39:32", "remaining_time": "3:02:17"} +{"current_steps": 4802, "total_steps": 5627, "loss": 1.3253, "learning_rate": 2.1264097657842918e-06, "epoch": 0.8533475498689413, "percentage": 85.34, "elapsed_time": "17:39:45", "remaining_time": "3:02:04"} +{"current_steps": 4803, "total_steps": 5627, "loss": 1.291, "learning_rate": 2.121351025644289e-06, "epoch": 0.8535252565640411, "percentage": 85.36, "elapsed_time": "17:39:59", "remaining_time": "3:01:51"} +{"current_steps": 4804, "total_steps": 5627, "loss": 1.3186, "learning_rate": 2.1162979730387544e-06, "epoch": 0.8537029632591407, "percentage": 85.37, "elapsed_time": "17:40:12", "remaining_time": "3:01:37"} +{"current_steps": 4805, "total_steps": 5627, "loss": 1.2803, "learning_rate": 2.1112506095751505e-06, "epoch": 0.8538806699542405, "percentage": 85.39, "elapsed_time": "17:40:25", "remaining_time": "3:01:24"} +{"current_steps": 4806, "total_steps": 5627, "loss": 1.301, "learning_rate": 2.1062089368591464e-06, "epoch": 0.8540583766493403, "percentage": 85.41, "elapsed_time": "17:40:38", "remaining_time": "3:01:11"} +{"current_steps": 4807, "total_steps": 5627, "loss": 1.2793, "learning_rate": 2.101172956494577e-06, "epoch": 0.85423608334444, "percentage": 85.43, "elapsed_time": "17:40:51", "remaining_time": "3:00:58"} +{"current_steps": 4808, "total_steps": 5627, "loss": 1.2696, "learning_rate": 2.0961426700834985e-06, "epoch": 0.8544137900395398, "percentage": 85.45, "elapsed_time": "17:41:05", "remaining_time": "3:00:44"} +{"current_steps": 4809, "total_steps": 5627, "loss": 1.2955, "learning_rate": 2.091118079226133e-06, "epoch": 0.8545914967346395, "percentage": 85.46, "elapsed_time": "17:41:18", "remaining_time": "3:00:31"} +{"current_steps": 4810, "total_steps": 5627, "loss": 1.2952, "learning_rate": 2.0860991855209e-06, "epoch": 0.8547692034297392, "percentage": 85.48, "elapsed_time": "17:41:31", "remaining_time": "3:00:18"} +{"current_steps": 4811, "total_steps": 5627, "loss": 1.3004, "learning_rate": 2.0810859905643997e-06, "epoch": 0.8549469101248389, "percentage": 85.5, "elapsed_time": "17:41:44", "remaining_time": "3:00:05"} +{"current_steps": 4812, "total_steps": 5627, "loss": 1.2827, "learning_rate": 2.076078495951428e-06, "epoch": 0.8551246168199387, "percentage": 85.52, "elapsed_time": "17:41:57", "remaining_time": "2:59:51"} +{"current_steps": 4813, "total_steps": 5627, "loss": 1.308, "learning_rate": 2.071076703274961e-06, "epoch": 0.8553023235150384, "percentage": 85.53, "elapsed_time": "17:42:10", "remaining_time": "2:59:38"} +{"current_steps": 4814, "total_steps": 5627, "loss": 1.3061, "learning_rate": 2.0660806141261624e-06, "epoch": 0.8554800302101382, "percentage": 85.55, "elapsed_time": "17:42:24", "remaining_time": "2:59:25"} +{"current_steps": 4815, "total_steps": 5627, "loss": 1.2868, "learning_rate": 2.0610902300943823e-06, "epoch": 0.8556577369052379, "percentage": 85.57, "elapsed_time": "17:42:37", "remaining_time": "2:59:12"} +{"current_steps": 4816, "total_steps": 5627, "loss": 1.3451, "learning_rate": 2.056105552767158e-06, "epoch": 0.8558354436003377, "percentage": 85.59, "elapsed_time": "17:42:50", "remaining_time": "2:58:58"} +{"current_steps": 4817, "total_steps": 5627, "loss": 1.2748, "learning_rate": 2.051126583730203e-06, "epoch": 0.8560131502954373, "percentage": 85.61, "elapsed_time": "17:43:03", "remaining_time": "2:58:45"} +{"current_steps": 4818, "total_steps": 5627, "loss": 1.3014, "learning_rate": 2.0461533245674283e-06, "epoch": 0.8561908569905371, "percentage": 85.62, "elapsed_time": "17:43:16", "remaining_time": "2:58:32"} +{"current_steps": 4819, "total_steps": 5627, "loss": 1.2997, "learning_rate": 2.041185776860919e-06, "epoch": 0.8563685636856369, "percentage": 85.64, "elapsed_time": "17:43:29", "remaining_time": "2:58:18"} +{"current_steps": 4820, "total_steps": 5627, "loss": 1.3222, "learning_rate": 2.036223942190945e-06, "epoch": 0.8565462703807366, "percentage": 85.66, "elapsed_time": "17:43:43", "remaining_time": "2:58:05"} +{"current_steps": 4821, "total_steps": 5627, "loss": 1.2792, "learning_rate": 2.0312678221359605e-06, "epoch": 0.8567239770758364, "percentage": 85.68, "elapsed_time": "17:43:56", "remaining_time": "2:57:52"} +{"current_steps": 4822, "total_steps": 5627, "loss": 1.3499, "learning_rate": 2.0263174182725962e-06, "epoch": 0.8569016837709361, "percentage": 85.69, "elapsed_time": "17:44:09", "remaining_time": "2:57:39"} +{"current_steps": 4823, "total_steps": 5627, "loss": 1.2996, "learning_rate": 2.0213727321756725e-06, "epoch": 0.8570793904660358, "percentage": 85.71, "elapsed_time": "17:44:22", "remaining_time": "2:57:25"} +{"current_steps": 4824, "total_steps": 5627, "loss": 1.2991, "learning_rate": 2.0164337654181864e-06, "epoch": 0.8572570971611355, "percentage": 85.73, "elapsed_time": "17:44:35", "remaining_time": "2:57:12"} +{"current_steps": 4825, "total_steps": 5627, "loss": 1.3108, "learning_rate": 2.0115005195713144e-06, "epoch": 0.8574348038562353, "percentage": 85.75, "elapsed_time": "17:44:49", "remaining_time": "2:56:59"} +{"current_steps": 4826, "total_steps": 5627, "loss": 1.2602, "learning_rate": 2.0065729962044143e-06, "epoch": 0.857612510551335, "percentage": 85.77, "elapsed_time": "17:45:02", "remaining_time": "2:56:46"} +{"current_steps": 4827, "total_steps": 5627, "loss": 1.3152, "learning_rate": 2.001651196885028e-06, "epoch": 0.8577902172464348, "percentage": 85.78, "elapsed_time": "17:45:15", "remaining_time": "2:56:32"} +{"current_steps": 4828, "total_steps": 5627, "loss": 1.3127, "learning_rate": 1.9967351231788746e-06, "epoch": 0.8579679239415345, "percentage": 85.8, "elapsed_time": "17:45:28", "remaining_time": "2:56:19"} +{"current_steps": 4829, "total_steps": 5627, "loss": 1.3132, "learning_rate": 1.99182477664984e-06, "epoch": 0.8581456306366342, "percentage": 85.82, "elapsed_time": "17:45:41", "remaining_time": "2:56:06"} +{"current_steps": 4830, "total_steps": 5627, "loss": 1.2959, "learning_rate": 1.986920158860004e-06, "epoch": 0.8583233373317339, "percentage": 85.84, "elapsed_time": "17:45:54", "remaining_time": "2:55:53"} +{"current_steps": 4831, "total_steps": 5627, "loss": 1.3294, "learning_rate": 1.9820212713696143e-06, "epoch": 0.8585010440268337, "percentage": 85.85, "elapsed_time": "17:46:07", "remaining_time": "2:55:39"} +{"current_steps": 4832, "total_steps": 5627, "loss": 1.2651, "learning_rate": 1.9771281157371034e-06, "epoch": 0.8586787507219334, "percentage": 85.87, "elapsed_time": "17:46:21", "remaining_time": "2:55:26"} +{"current_steps": 4833, "total_steps": 5627, "loss": 1.323, "learning_rate": 1.972240693519074e-06, "epoch": 0.8588564574170332, "percentage": 85.89, "elapsed_time": "17:46:34", "remaining_time": "2:55:13"} +{"current_steps": 4834, "total_steps": 5627, "loss": 1.2873, "learning_rate": 1.9673590062703087e-06, "epoch": 0.859034164112133, "percentage": 85.91, "elapsed_time": "17:46:47", "remaining_time": "2:55:00"} +{"current_steps": 4835, "total_steps": 5627, "loss": 1.2786, "learning_rate": 1.9624830555437603e-06, "epoch": 0.8592118708072327, "percentage": 85.93, "elapsed_time": "17:47:00", "remaining_time": "2:54:46"} +{"current_steps": 4836, "total_steps": 5627, "loss": 1.3381, "learning_rate": 1.957612842890564e-06, "epoch": 0.8593895775023324, "percentage": 85.94, "elapsed_time": "17:47:13", "remaining_time": "2:54:33"} +{"current_steps": 4837, "total_steps": 5627, "loss": 1.2868, "learning_rate": 1.9527483698600247e-06, "epoch": 0.8595672841974321, "percentage": 85.96, "elapsed_time": "17:47:27", "remaining_time": "2:54:20"} +{"current_steps": 4838, "total_steps": 5627, "loss": 1.2988, "learning_rate": 1.9478896379996226e-06, "epoch": 0.8597449908925319, "percentage": 85.98, "elapsed_time": "17:47:40", "remaining_time": "2:54:07"} +{"current_steps": 4839, "total_steps": 5627, "loss": 1.2956, "learning_rate": 1.9430366488550122e-06, "epoch": 0.8599226975876316, "percentage": 86.0, "elapsed_time": "17:47:53", "remaining_time": "2:53:53"} +{"current_steps": 4840, "total_steps": 5627, "loss": 1.3346, "learning_rate": 1.9381894039700168e-06, "epoch": 0.8601004042827314, "percentage": 86.01, "elapsed_time": "17:48:06", "remaining_time": "2:53:40"} +{"current_steps": 4841, "total_steps": 5627, "loss": 1.2699, "learning_rate": 1.9333479048866422e-06, "epoch": 0.8602781109778311, "percentage": 86.03, "elapsed_time": "17:48:19", "remaining_time": "2:53:27"} +{"current_steps": 4842, "total_steps": 5627, "loss": 1.3035, "learning_rate": 1.928512153145059e-06, "epoch": 0.8604558176729308, "percentage": 86.05, "elapsed_time": "17:48:32", "remaining_time": "2:53:14"} +{"current_steps": 4843, "total_steps": 5627, "loss": 1.314, "learning_rate": 1.923682150283612e-06, "epoch": 0.8606335243680305, "percentage": 86.07, "elapsed_time": "17:48:45", "remaining_time": "2:53:00"} +{"current_steps": 4844, "total_steps": 5627, "loss": 1.3292, "learning_rate": 1.918857897838811e-06, "epoch": 0.8608112310631303, "percentage": 86.08, "elapsed_time": "17:48:59", "remaining_time": "2:52:47"} +{"current_steps": 4845, "total_steps": 5627, "loss": 1.3029, "learning_rate": 1.9140393973453373e-06, "epoch": 0.86098893775823, "percentage": 86.1, "elapsed_time": "17:49:12", "remaining_time": "2:52:34"} +{"current_steps": 4846, "total_steps": 5627, "loss": 1.266, "learning_rate": 1.90922665033606e-06, "epoch": 0.8611666444533298, "percentage": 86.12, "elapsed_time": "17:49:25", "remaining_time": "2:52:21"} +{"current_steps": 4847, "total_steps": 5627, "loss": 1.2942, "learning_rate": 1.904419658341996e-06, "epoch": 0.8613443511484296, "percentage": 86.14, "elapsed_time": "17:49:38", "remaining_time": "2:52:07"} +{"current_steps": 4848, "total_steps": 5627, "loss": 1.2857, "learning_rate": 1.899618422892342e-06, "epoch": 0.8615220578435293, "percentage": 86.16, "elapsed_time": "17:49:51", "remaining_time": "2:51:54"} +{"current_steps": 4849, "total_steps": 5627, "loss": 1.3342, "learning_rate": 1.8948229455144562e-06, "epoch": 0.861699764538629, "percentage": 86.17, "elapsed_time": "17:50:04", "remaining_time": "2:51:41"} +{"current_steps": 4850, "total_steps": 5627, "loss": 1.2882, "learning_rate": 1.890033227733883e-06, "epoch": 0.8618774712337287, "percentage": 86.19, "elapsed_time": "17:50:18", "remaining_time": "2:51:28"} +{"current_steps": 4851, "total_steps": 5627, "loss": 1.2783, "learning_rate": 1.8852492710743075e-06, "epoch": 0.8620551779288285, "percentage": 86.21, "elapsed_time": "17:50:31", "remaining_time": "2:51:14"} +{"current_steps": 4852, "total_steps": 5627, "loss": 1.3171, "learning_rate": 1.880471077057604e-06, "epoch": 0.8622328846239282, "percentage": 86.23, "elapsed_time": "17:50:44", "remaining_time": "2:51:01"} +{"current_steps": 4853, "total_steps": 5627, "loss": 1.2971, "learning_rate": 1.875698647203803e-06, "epoch": 0.862410591319028, "percentage": 86.24, "elapsed_time": "17:50:57", "remaining_time": "2:50:48"} +{"current_steps": 4854, "total_steps": 5627, "loss": 1.2913, "learning_rate": 1.8709319830311035e-06, "epoch": 0.8625882980141277, "percentage": 86.26, "elapsed_time": "17:51:11", "remaining_time": "2:50:35"} +{"current_steps": 4855, "total_steps": 5627, "loss": 1.3365, "learning_rate": 1.8661710860558747e-06, "epoch": 0.8627660047092274, "percentage": 86.28, "elapsed_time": "17:51:24", "remaining_time": "2:50:21"} +{"current_steps": 4856, "total_steps": 5627, "loss": 1.3264, "learning_rate": 1.861415957792645e-06, "epoch": 0.8629437114043271, "percentage": 86.3, "elapsed_time": "17:51:37", "remaining_time": "2:50:08"} +{"current_steps": 4857, "total_steps": 5627, "loss": 1.3279, "learning_rate": 1.8566665997541111e-06, "epoch": 0.8631214180994269, "percentage": 86.32, "elapsed_time": "17:51:50", "remaining_time": "2:49:55"} +{"current_steps": 4858, "total_steps": 5627, "loss": 1.3559, "learning_rate": 1.8519230134511312e-06, "epoch": 0.8632991247945266, "percentage": 86.33, "elapsed_time": "17:52:03", "remaining_time": "2:49:42"} +{"current_steps": 4859, "total_steps": 5627, "loss": 1.3163, "learning_rate": 1.8471852003927314e-06, "epoch": 0.8634768314896264, "percentage": 86.35, "elapsed_time": "17:52:16", "remaining_time": "2:49:28"} +{"current_steps": 4860, "total_steps": 5627, "loss": 1.2737, "learning_rate": 1.8424531620860997e-06, "epoch": 0.8636545381847262, "percentage": 86.37, "elapsed_time": "17:52:29", "remaining_time": "2:49:15"} +{"current_steps": 4861, "total_steps": 5627, "loss": 1.309, "learning_rate": 1.837726900036585e-06, "epoch": 0.8638322448798258, "percentage": 86.39, "elapsed_time": "17:52:43", "remaining_time": "2:49:02"} +{"current_steps": 4862, "total_steps": 5627, "loss": 1.2903, "learning_rate": 1.833006415747698e-06, "epoch": 0.8640099515749255, "percentage": 86.4, "elapsed_time": "17:52:56", "remaining_time": "2:48:49"} +{"current_steps": 4863, "total_steps": 5627, "loss": 1.3213, "learning_rate": 1.828291710721115e-06, "epoch": 0.8641876582700253, "percentage": 86.42, "elapsed_time": "17:53:09", "remaining_time": "2:48:35"} +{"current_steps": 4864, "total_steps": 5627, "loss": 1.2917, "learning_rate": 1.8235827864566747e-06, "epoch": 0.8643653649651251, "percentage": 86.44, "elapsed_time": "17:53:22", "remaining_time": "2:48:22"} +{"current_steps": 4865, "total_steps": 5627, "loss": 1.3086, "learning_rate": 1.8188796444523782e-06, "epoch": 0.8645430716602248, "percentage": 86.46, "elapsed_time": "17:53:35", "remaining_time": "2:48:09"} +{"current_steps": 4866, "total_steps": 5627, "loss": 1.2912, "learning_rate": 1.8141822862043734e-06, "epoch": 0.8647207783553246, "percentage": 86.48, "elapsed_time": "17:53:48", "remaining_time": "2:47:56"} +{"current_steps": 4867, "total_steps": 5627, "loss": 1.3038, "learning_rate": 1.8094907132069827e-06, "epoch": 0.8648984850504243, "percentage": 86.49, "elapsed_time": "17:54:02", "remaining_time": "2:47:42"} +{"current_steps": 4868, "total_steps": 5627, "loss": 1.3248, "learning_rate": 1.8048049269526812e-06, "epoch": 0.865076191745524, "percentage": 86.51, "elapsed_time": "17:54:15", "remaining_time": "2:47:29"} +{"current_steps": 4869, "total_steps": 5627, "loss": 1.2687, "learning_rate": 1.800124928932112e-06, "epoch": 0.8652538984406237, "percentage": 86.53, "elapsed_time": "17:54:28", "remaining_time": "2:47:16"} +{"current_steps": 4870, "total_steps": 5627, "loss": 1.3094, "learning_rate": 1.7954507206340666e-06, "epoch": 0.8654316051357235, "percentage": 86.55, "elapsed_time": "17:54:41", "remaining_time": "2:47:03"} +{"current_steps": 4871, "total_steps": 5627, "loss": 1.3386, "learning_rate": 1.7907823035454974e-06, "epoch": 0.8656093118308232, "percentage": 86.56, "elapsed_time": "17:54:54", "remaining_time": "2:46:49"} +{"current_steps": 4872, "total_steps": 5627, "loss": 1.3182, "learning_rate": 1.786119679151519e-06, "epoch": 0.865787018525923, "percentage": 86.58, "elapsed_time": "17:55:07", "remaining_time": "2:46:36"} +{"current_steps": 4873, "total_steps": 5627, "loss": 1.3409, "learning_rate": 1.781462848935398e-06, "epoch": 0.8659647252210227, "percentage": 86.6, "elapsed_time": "17:55:21", "remaining_time": "2:46:23"} +{"current_steps": 4874, "total_steps": 5627, "loss": 1.3111, "learning_rate": 1.7768118143785606e-06, "epoch": 0.8661424319161224, "percentage": 86.62, "elapsed_time": "17:55:34", "remaining_time": "2:46:10"} +{"current_steps": 4875, "total_steps": 5627, "loss": 1.2866, "learning_rate": 1.7721665769605856e-06, "epoch": 0.8663201386112221, "percentage": 86.64, "elapsed_time": "17:55:47", "remaining_time": "2:45:56"} +{"current_steps": 4876, "total_steps": 5627, "loss": 1.3099, "learning_rate": 1.767527138159213e-06, "epoch": 0.8664978453063219, "percentage": 86.65, "elapsed_time": "17:56:00", "remaining_time": "2:45:43"} +{"current_steps": 4877, "total_steps": 5627, "loss": 1.2691, "learning_rate": 1.7628934994503356e-06, "epoch": 0.8666755520014217, "percentage": 86.67, "elapsed_time": "17:56:13", "remaining_time": "2:45:30"} +{"current_steps": 4878, "total_steps": 5627, "loss": 1.3104, "learning_rate": 1.7582656623079963e-06, "epoch": 0.8668532586965214, "percentage": 86.69, "elapsed_time": "17:56:27", "remaining_time": "2:45:17"} +{"current_steps": 4879, "total_steps": 5627, "loss": 1.3075, "learning_rate": 1.7536436282044023e-06, "epoch": 0.8670309653916212, "percentage": 86.71, "elapsed_time": "17:56:40", "remaining_time": "2:45:03"} +{"current_steps": 4880, "total_steps": 5627, "loss": 1.3296, "learning_rate": 1.7490273986099105e-06, "epoch": 0.8672086720867209, "percentage": 86.72, "elapsed_time": "17:56:53", "remaining_time": "2:44:50"} +{"current_steps": 4881, "total_steps": 5627, "loss": 1.2781, "learning_rate": 1.7444169749930328e-06, "epoch": 0.8673863787818206, "percentage": 86.74, "elapsed_time": "17:57:06", "remaining_time": "2:44:37"} +{"current_steps": 4882, "total_steps": 5627, "loss": 1.3047, "learning_rate": 1.7398123588204185e-06, "epoch": 0.8675640854769203, "percentage": 86.76, "elapsed_time": "17:57:19", "remaining_time": "2:44:24"} +{"current_steps": 4883, "total_steps": 5627, "loss": 1.2868, "learning_rate": 1.7352135515568935e-06, "epoch": 0.8677417921720201, "percentage": 86.78, "elapsed_time": "17:57:32", "remaining_time": "2:44:10"} +{"current_steps": 4884, "total_steps": 5627, "loss": 1.297, "learning_rate": 1.7306205546654253e-06, "epoch": 0.8679194988671198, "percentage": 86.8, "elapsed_time": "17:57:46", "remaining_time": "2:43:57"} +{"current_steps": 4885, "total_steps": 5627, "loss": 1.3067, "learning_rate": 1.7260333696071275e-06, "epoch": 0.8680972055622196, "percentage": 86.81, "elapsed_time": "17:57:59", "remaining_time": "2:43:44"} +{"current_steps": 4886, "total_steps": 5627, "loss": 1.3002, "learning_rate": 1.7214519978412725e-06, "epoch": 0.8682749122573193, "percentage": 86.83, "elapsed_time": "17:58:12", "remaining_time": "2:43:31"} +{"current_steps": 4887, "total_steps": 5627, "loss": 1.274, "learning_rate": 1.716876440825277e-06, "epoch": 0.868452618952419, "percentage": 86.85, "elapsed_time": "17:58:25", "remaining_time": "2:43:17"} +{"current_steps": 4888, "total_steps": 5627, "loss": 1.3245, "learning_rate": 1.7123067000147232e-06, "epoch": 0.8686303256475187, "percentage": 86.87, "elapsed_time": "17:58:38", "remaining_time": "2:43:04"} +{"current_steps": 4889, "total_steps": 5627, "loss": 1.2676, "learning_rate": 1.7077427768633192e-06, "epoch": 0.8688080323426185, "percentage": 86.88, "elapsed_time": "17:58:52", "remaining_time": "2:42:51"} +{"current_steps": 4890, "total_steps": 5627, "loss": 1.2868, "learning_rate": 1.7031846728229395e-06, "epoch": 0.8689857390377183, "percentage": 86.9, "elapsed_time": "17:59:05", "remaining_time": "2:42:38"} +{"current_steps": 4891, "total_steps": 5627, "loss": 1.264, "learning_rate": 1.6986323893436019e-06, "epoch": 0.869163445732818, "percentage": 86.92, "elapsed_time": "17:59:18", "remaining_time": "2:42:24"} +{"current_steps": 4892, "total_steps": 5627, "loss": 1.2992, "learning_rate": 1.6940859278734723e-06, "epoch": 0.8693411524279178, "percentage": 86.94, "elapsed_time": "17:59:31", "remaining_time": "2:42:11"} +{"current_steps": 4893, "total_steps": 5627, "loss": 1.3162, "learning_rate": 1.6895452898588693e-06, "epoch": 0.8695188591230174, "percentage": 86.96, "elapsed_time": "17:59:44", "remaining_time": "2:41:58"} +{"current_steps": 4894, "total_steps": 5627, "loss": 1.2936, "learning_rate": 1.6850104767442532e-06, "epoch": 0.8696965658181172, "percentage": 86.97, "elapsed_time": "17:59:57", "remaining_time": "2:41:45"} +{"current_steps": 4895, "total_steps": 5627, "loss": 1.3126, "learning_rate": 1.6804814899722343e-06, "epoch": 0.8698742725132169, "percentage": 86.99, "elapsed_time": "18:00:10", "remaining_time": "2:41:31"} +{"current_steps": 4896, "total_steps": 5627, "loss": 1.2783, "learning_rate": 1.6759583309835647e-06, "epoch": 0.8700519792083167, "percentage": 87.01, "elapsed_time": "18:00:24", "remaining_time": "2:41:18"} +{"current_steps": 4897, "total_steps": 5627, "loss": 1.3065, "learning_rate": 1.671441001217151e-06, "epoch": 0.8702296859034164, "percentage": 87.03, "elapsed_time": "18:00:37", "remaining_time": "2:41:05"} +{"current_steps": 4898, "total_steps": 5627, "loss": 1.3241, "learning_rate": 1.6669295021100395e-06, "epoch": 0.8704073925985162, "percentage": 87.04, "elapsed_time": "18:00:50", "remaining_time": "2:40:52"} +{"current_steps": 4899, "total_steps": 5627, "loss": 1.2849, "learning_rate": 1.662423835097422e-06, "epoch": 0.8705850992936159, "percentage": 87.06, "elapsed_time": "18:01:03", "remaining_time": "2:40:38"} +{"current_steps": 4900, "total_steps": 5627, "loss": 1.3462, "learning_rate": 1.6579240016126362e-06, "epoch": 0.8707628059887156, "percentage": 87.08, "elapsed_time": "18:01:16", "remaining_time": "2:40:25"} +{"current_steps": 4901, "total_steps": 5627, "loss": 1.3099, "learning_rate": 1.6534300030871597e-06, "epoch": 0.8709405126838153, "percentage": 87.1, "elapsed_time": "18:01:29", "remaining_time": "2:40:12"} +{"current_steps": 4902, "total_steps": 5627, "loss": 1.3371, "learning_rate": 1.6489418409506242e-06, "epoch": 0.8711182193789151, "percentage": 87.12, "elapsed_time": "18:01:43", "remaining_time": "2:39:59"} +{"current_steps": 4903, "total_steps": 5627, "loss": 1.3047, "learning_rate": 1.644459516630803e-06, "epoch": 0.8712959260740148, "percentage": 87.13, "elapsed_time": "18:01:56", "remaining_time": "2:39:45"} +{"current_steps": 4904, "total_steps": 5627, "loss": 1.2902, "learning_rate": 1.6399830315535936e-06, "epoch": 0.8714736327691146, "percentage": 87.15, "elapsed_time": "18:02:09", "remaining_time": "2:39:32"} +{"current_steps": 4905, "total_steps": 5627, "loss": 1.2771, "learning_rate": 1.635512387143061e-06, "epoch": 0.8716513394642144, "percentage": 87.17, "elapsed_time": "18:02:22", "remaining_time": "2:39:19"} +{"current_steps": 4906, "total_steps": 5627, "loss": 1.327, "learning_rate": 1.6310475848213924e-06, "epoch": 0.871829046159314, "percentage": 87.19, "elapsed_time": "18:02:35", "remaining_time": "2:39:06"} +{"current_steps": 4907, "total_steps": 5627, "loss": 1.3117, "learning_rate": 1.6265886260089337e-06, "epoch": 0.8720067528544138, "percentage": 87.2, "elapsed_time": "18:02:48", "remaining_time": "2:38:52"} +{"current_steps": 4908, "total_steps": 5627, "loss": 1.3023, "learning_rate": 1.622135512124161e-06, "epoch": 0.8721844595495135, "percentage": 87.22, "elapsed_time": "18:03:01", "remaining_time": "2:38:39"} +{"current_steps": 4909, "total_steps": 5627, "loss": 1.2973, "learning_rate": 1.617688244583695e-06, "epoch": 0.8723621662446133, "percentage": 87.24, "elapsed_time": "18:03:14", "remaining_time": "2:38:26"} +{"current_steps": 4910, "total_steps": 5627, "loss": 1.3246, "learning_rate": 1.6132468248022926e-06, "epoch": 0.872539872939713, "percentage": 87.26, "elapsed_time": "18:03:28", "remaining_time": "2:38:13"} +{"current_steps": 4911, "total_steps": 5627, "loss": 1.2852, "learning_rate": 1.6088112541928524e-06, "epoch": 0.8727175796348128, "percentage": 87.28, "elapsed_time": "18:03:41", "remaining_time": "2:37:59"} +{"current_steps": 4912, "total_steps": 5627, "loss": 1.2705, "learning_rate": 1.6043815341664148e-06, "epoch": 0.8728952863299125, "percentage": 87.29, "elapsed_time": "18:03:54", "remaining_time": "2:37:46"} +{"current_steps": 4913, "total_steps": 5627, "loss": 1.3019, "learning_rate": 1.5999576661321548e-06, "epoch": 0.8730729930250122, "percentage": 87.31, "elapsed_time": "18:04:07", "remaining_time": "2:37:33"} +{"current_steps": 4914, "total_steps": 5627, "loss": 1.2873, "learning_rate": 1.5955396514973908e-06, "epoch": 0.8732506997201119, "percentage": 87.33, "elapsed_time": "18:04:20", "remaining_time": "2:37:20"} +{"current_steps": 4915, "total_steps": 5627, "loss": 1.3125, "learning_rate": 1.5911274916675723e-06, "epoch": 0.8734284064152117, "percentage": 87.35, "elapsed_time": "18:04:33", "remaining_time": "2:37:06"} +{"current_steps": 4916, "total_steps": 5627, "loss": 1.2753, "learning_rate": 1.5867211880462963e-06, "epoch": 0.8736061131103114, "percentage": 87.36, "elapsed_time": "18:04:47", "remaining_time": "2:36:53"} +{"current_steps": 4917, "total_steps": 5627, "loss": 1.3106, "learning_rate": 1.5823207420352882e-06, "epoch": 0.8737838198054112, "percentage": 87.38, "elapsed_time": "18:05:00", "remaining_time": "2:36:40"} +{"current_steps": 4918, "total_steps": 5627, "loss": 1.2906, "learning_rate": 1.5779261550344106e-06, "epoch": 0.873961526500511, "percentage": 87.4, "elapsed_time": "18:05:13", "remaining_time": "2:36:27"} +{"current_steps": 4919, "total_steps": 5627, "loss": 1.2947, "learning_rate": 1.5735374284416693e-06, "epoch": 0.8741392331956106, "percentage": 87.42, "elapsed_time": "18:05:26", "remaining_time": "2:36:13"} +{"current_steps": 4920, "total_steps": 5627, "loss": 1.255, "learning_rate": 1.5691545636531903e-06, "epoch": 0.8743169398907104, "percentage": 87.44, "elapsed_time": "18:05:39", "remaining_time": "2:36:00"} +{"current_steps": 4921, "total_steps": 5627, "loss": 1.3479, "learning_rate": 1.5647775620632555e-06, "epoch": 0.8744946465858101, "percentage": 87.45, "elapsed_time": "18:05:52", "remaining_time": "2:35:47"} +{"current_steps": 4922, "total_steps": 5627, "loss": 1.322, "learning_rate": 1.5604064250642693e-06, "epoch": 0.8746723532809099, "percentage": 87.47, "elapsed_time": "18:06:06", "remaining_time": "2:35:34"} +{"current_steps": 4923, "total_steps": 5627, "loss": 1.3272, "learning_rate": 1.5560411540467723e-06, "epoch": 0.8748500599760096, "percentage": 87.49, "elapsed_time": "18:06:19", "remaining_time": "2:35:20"} +{"current_steps": 4924, "total_steps": 5627, "loss": 1.2908, "learning_rate": 1.551681750399432e-06, "epoch": 0.8750277666711094, "percentage": 87.51, "elapsed_time": "18:06:32", "remaining_time": "2:35:07"} +{"current_steps": 4925, "total_steps": 5627, "loss": 1.2964, "learning_rate": 1.5473282155090718e-06, "epoch": 0.875205473366209, "percentage": 87.52, "elapsed_time": "18:06:45", "remaining_time": "2:34:54"} +{"current_steps": 4926, "total_steps": 5627, "loss": 1.2771, "learning_rate": 1.54298055076062e-06, "epoch": 0.8753831800613088, "percentage": 87.54, "elapsed_time": "18:06:58", "remaining_time": "2:34:41"} +{"current_steps": 4927, "total_steps": 5627, "loss": 1.3454, "learning_rate": 1.5386387575371564e-06, "epoch": 0.8755608867564085, "percentage": 87.56, "elapsed_time": "18:07:11", "remaining_time": "2:34:27"} +{"current_steps": 4928, "total_steps": 5627, "loss": 1.239, "learning_rate": 1.5343028372198854e-06, "epoch": 0.8757385934515083, "percentage": 87.58, "elapsed_time": "18:07:24", "remaining_time": "2:34:14"} +{"current_steps": 4929, "total_steps": 5627, "loss": 1.3264, "learning_rate": 1.529972791188139e-06, "epoch": 0.875916300146608, "percentage": 87.6, "elapsed_time": "18:07:38", "remaining_time": "2:34:01"} +{"current_steps": 4930, "total_steps": 5627, "loss": 1.2719, "learning_rate": 1.5256486208193977e-06, "epoch": 0.8760940068417078, "percentage": 87.61, "elapsed_time": "18:07:51", "remaining_time": "2:33:48"} +{"current_steps": 4931, "total_steps": 5627, "loss": 1.337, "learning_rate": 1.5213303274892566e-06, "epoch": 0.8762717135368076, "percentage": 87.63, "elapsed_time": "18:08:04", "remaining_time": "2:33:34"} +{"current_steps": 4932, "total_steps": 5627, "loss": 1.328, "learning_rate": 1.5170179125714436e-06, "epoch": 0.8764494202319072, "percentage": 87.65, "elapsed_time": "18:08:17", "remaining_time": "2:33:21"} +{"current_steps": 4933, "total_steps": 5627, "loss": 1.3278, "learning_rate": 1.512711377437821e-06, "epoch": 0.876627126927007, "percentage": 87.67, "elapsed_time": "18:08:30", "remaining_time": "2:33:08"} +{"current_steps": 4934, "total_steps": 5627, "loss": 1.301, "learning_rate": 1.5084107234583779e-06, "epoch": 0.8768048336221067, "percentage": 87.68, "elapsed_time": "18:08:44", "remaining_time": "2:32:55"} +{"current_steps": 4935, "total_steps": 5627, "loss": 1.3109, "learning_rate": 1.504115952001235e-06, "epoch": 0.8769825403172065, "percentage": 87.7, "elapsed_time": "18:08:57", "remaining_time": "2:32:41"} +{"current_steps": 4936, "total_steps": 5627, "loss": 1.2951, "learning_rate": 1.4998270644326373e-06, "epoch": 0.8771602470123062, "percentage": 87.72, "elapsed_time": "18:09:10", "remaining_time": "2:32:28"} +{"current_steps": 4937, "total_steps": 5627, "loss": 1.3231, "learning_rate": 1.4955440621169626e-06, "epoch": 0.877337953707406, "percentage": 87.74, "elapsed_time": "18:09:23", "remaining_time": "2:32:15"} +{"current_steps": 4938, "total_steps": 5627, "loss": 1.309, "learning_rate": 1.4912669464167095e-06, "epoch": 0.8775156604025056, "percentage": 87.76, "elapsed_time": "18:09:36", "remaining_time": "2:32:02"} +{"current_steps": 4939, "total_steps": 5627, "loss": 1.2983, "learning_rate": 1.4869957186925187e-06, "epoch": 0.8776933670976054, "percentage": 87.77, "elapsed_time": "18:09:49", "remaining_time": "2:31:48"} +{"current_steps": 4940, "total_steps": 5627, "loss": 1.3069, "learning_rate": 1.482730380303139e-06, "epoch": 0.8778710737927051, "percentage": 87.79, "elapsed_time": "18:10:02", "remaining_time": "2:31:35"} +{"current_steps": 4941, "total_steps": 5627, "loss": 1.3076, "learning_rate": 1.4784709326054648e-06, "epoch": 0.8780487804878049, "percentage": 87.81, "elapsed_time": "18:10:16", "remaining_time": "2:31:22"} +{"current_steps": 4942, "total_steps": 5627, "loss": 1.2985, "learning_rate": 1.4742173769544943e-06, "epoch": 0.8782264871829046, "percentage": 87.83, "elapsed_time": "18:10:29", "remaining_time": "2:31:09"} +{"current_steps": 4943, "total_steps": 5627, "loss": 1.3099, "learning_rate": 1.4699697147033676e-06, "epoch": 0.8784041938780044, "percentage": 87.84, "elapsed_time": "18:10:42", "remaining_time": "2:30:55"} +{"current_steps": 4944, "total_steps": 5627, "loss": 1.3236, "learning_rate": 1.465727947203348e-06, "epoch": 0.8785819005731041, "percentage": 87.86, "elapsed_time": "18:10:55", "remaining_time": "2:30:42"} +{"current_steps": 4945, "total_steps": 5627, "loss": 1.3194, "learning_rate": 1.461492075803823e-06, "epoch": 0.8787596072682038, "percentage": 87.88, "elapsed_time": "18:11:09", "remaining_time": "2:30:29"} +{"current_steps": 4946, "total_steps": 5627, "loss": 1.3552, "learning_rate": 1.4572621018523013e-06, "epoch": 0.8789373139633035, "percentage": 87.9, "elapsed_time": "18:11:22", "remaining_time": "2:30:16"} +{"current_steps": 4947, "total_steps": 5627, "loss": 1.2905, "learning_rate": 1.4530380266944177e-06, "epoch": 0.8791150206584033, "percentage": 87.92, "elapsed_time": "18:11:35", "remaining_time": "2:30:02"} +{"current_steps": 4948, "total_steps": 5627, "loss": 1.2942, "learning_rate": 1.448819851673926e-06, "epoch": 0.8792927273535031, "percentage": 87.93, "elapsed_time": "18:11:48", "remaining_time": "2:29:49"} +{"current_steps": 4949, "total_steps": 5627, "loss": 1.303, "learning_rate": 1.444607578132713e-06, "epoch": 0.8794704340486028, "percentage": 87.95, "elapsed_time": "18:12:01", "remaining_time": "2:29:36"} +{"current_steps": 4950, "total_steps": 5627, "loss": 1.2957, "learning_rate": 1.4404012074107776e-06, "epoch": 0.8796481407437026, "percentage": 87.97, "elapsed_time": "18:12:14", "remaining_time": "2:29:23"} +{"current_steps": 4951, "total_steps": 5627, "loss": 1.3226, "learning_rate": 1.4362007408462476e-06, "epoch": 0.8798258474388022, "percentage": 87.99, "elapsed_time": "18:12:27", "remaining_time": "2:29:09"} +{"current_steps": 4952, "total_steps": 5627, "loss": 1.3085, "learning_rate": 1.432006179775367e-06, "epoch": 0.880003554133902, "percentage": 88.0, "elapsed_time": "18:12:41", "remaining_time": "2:28:56"} +{"current_steps": 4953, "total_steps": 5627, "loss": 1.2852, "learning_rate": 1.427817525532511e-06, "epoch": 0.8801812608290017, "percentage": 88.02, "elapsed_time": "18:12:54", "remaining_time": "2:28:43"} +{"current_steps": 4954, "total_steps": 5627, "loss": 1.2618, "learning_rate": 1.4236347794501648e-06, "epoch": 0.8803589675241015, "percentage": 88.04, "elapsed_time": "18:13:07", "remaining_time": "2:28:30"} +{"current_steps": 4955, "total_steps": 5627, "loss": 1.2797, "learning_rate": 1.4194579428589395e-06, "epoch": 0.8805366742192012, "percentage": 88.06, "elapsed_time": "18:13:20", "remaining_time": "2:28:16"} +{"current_steps": 4956, "total_steps": 5627, "loss": 1.2978, "learning_rate": 1.4152870170875676e-06, "epoch": 0.880714380914301, "percentage": 88.08, "elapsed_time": "18:13:33", "remaining_time": "2:28:03"} +{"current_steps": 4957, "total_steps": 5627, "loss": 1.3279, "learning_rate": 1.4111220034628925e-06, "epoch": 0.8808920876094006, "percentage": 88.09, "elapsed_time": "18:13:46", "remaining_time": "2:27:50"} +{"current_steps": 4958, "total_steps": 5627, "loss": 1.2963, "learning_rate": 1.4069629033098898e-06, "epoch": 0.8810697943045004, "percentage": 88.11, "elapsed_time": "18:13:59", "remaining_time": "2:27:37"} +{"current_steps": 4959, "total_steps": 5627, "loss": 1.3253, "learning_rate": 1.4028097179516453e-06, "epoch": 0.8812475009996001, "percentage": 88.13, "elapsed_time": "18:14:13", "remaining_time": "2:27:23"} +{"current_steps": 4960, "total_steps": 5627, "loss": 1.2933, "learning_rate": 1.3986624487093647e-06, "epoch": 0.8814252076946999, "percentage": 88.15, "elapsed_time": "18:14:26", "remaining_time": "2:27:10"} +{"current_steps": 4961, "total_steps": 5627, "loss": 1.3081, "learning_rate": 1.3945210969023747e-06, "epoch": 0.8816029143897997, "percentage": 88.16, "elapsed_time": "18:14:39", "remaining_time": "2:26:57"} +{"current_steps": 4962, "total_steps": 5627, "loss": 1.3339, "learning_rate": 1.3903856638481106e-06, "epoch": 0.8817806210848994, "percentage": 88.18, "elapsed_time": "18:14:52", "remaining_time": "2:26:44"} +{"current_steps": 4963, "total_steps": 5627, "loss": 1.2815, "learning_rate": 1.3862561508621442e-06, "epoch": 0.8819583277799992, "percentage": 88.2, "elapsed_time": "18:15:05", "remaining_time": "2:26:30"} +{"current_steps": 4964, "total_steps": 5627, "loss": 1.2873, "learning_rate": 1.3821325592581402e-06, "epoch": 0.8821360344750988, "percentage": 88.22, "elapsed_time": "18:15:19", "remaining_time": "2:26:17"} +{"current_steps": 4965, "total_steps": 5627, "loss": 1.2878, "learning_rate": 1.3780148903478919e-06, "epoch": 0.8823137411701986, "percentage": 88.24, "elapsed_time": "18:15:32", "remaining_time": "2:26:04"} +{"current_steps": 4966, "total_steps": 5627, "loss": 1.3218, "learning_rate": 1.3739031454413088e-06, "epoch": 0.8824914478652983, "percentage": 88.25, "elapsed_time": "18:15:45", "remaining_time": "2:25:51"} +{"current_steps": 4967, "total_steps": 5627, "loss": 1.3007, "learning_rate": 1.3697973258464158e-06, "epoch": 0.8826691545603981, "percentage": 88.27, "elapsed_time": "18:15:58", "remaining_time": "2:25:37"} +{"current_steps": 4968, "total_steps": 5627, "loss": 1.3017, "learning_rate": 1.3656974328693507e-06, "epoch": 0.8828468612554978, "percentage": 88.29, "elapsed_time": "18:16:11", "remaining_time": "2:25:24"} +{"current_steps": 4969, "total_steps": 5627, "loss": 1.3473, "learning_rate": 1.3616034678143652e-06, "epoch": 0.8830245679505976, "percentage": 88.31, "elapsed_time": "18:16:24", "remaining_time": "2:25:11"} +{"current_steps": 4970, "total_steps": 5627, "loss": 1.2902, "learning_rate": 1.357515431983829e-06, "epoch": 0.8832022746456972, "percentage": 88.32, "elapsed_time": "18:16:38", "remaining_time": "2:24:58"} +{"current_steps": 4971, "total_steps": 5627, "loss": 1.2911, "learning_rate": 1.3534333266782195e-06, "epoch": 0.883379981340797, "percentage": 88.34, "elapsed_time": "18:16:51", "remaining_time": "2:24:44"} +{"current_steps": 4972, "total_steps": 5627, "loss": 1.309, "learning_rate": 1.3493571531961358e-06, "epoch": 0.8835576880358967, "percentage": 88.36, "elapsed_time": "18:17:04", "remaining_time": "2:24:31"} +{"current_steps": 4973, "total_steps": 5627, "loss": 1.2864, "learning_rate": 1.3452869128342805e-06, "epoch": 0.8837353947309965, "percentage": 88.38, "elapsed_time": "18:17:17", "remaining_time": "2:24:18"} +{"current_steps": 4974, "total_steps": 5627, "loss": 1.2847, "learning_rate": 1.3412226068874756e-06, "epoch": 0.8839131014260962, "percentage": 88.4, "elapsed_time": "18:17:30", "remaining_time": "2:24:05"} +{"current_steps": 4975, "total_steps": 5627, "loss": 1.285, "learning_rate": 1.3371642366486559e-06, "epoch": 0.884090808121196, "percentage": 88.41, "elapsed_time": "18:17:43", "remaining_time": "2:23:51"} +{"current_steps": 4976, "total_steps": 5627, "loss": 1.3016, "learning_rate": 1.3331118034088574e-06, "epoch": 0.8842685148162958, "percentage": 88.43, "elapsed_time": "18:17:56", "remaining_time": "2:23:38"} +{"current_steps": 4977, "total_steps": 5627, "loss": 1.2965, "learning_rate": 1.3290653084572447e-06, "epoch": 0.8844462215113954, "percentage": 88.45, "elapsed_time": "18:18:10", "remaining_time": "2:23:25"} +{"current_steps": 4978, "total_steps": 5627, "loss": 1.3596, "learning_rate": 1.3250247530810834e-06, "epoch": 0.8846239282064952, "percentage": 88.47, "elapsed_time": "18:18:23", "remaining_time": "2:23:12"} +{"current_steps": 4979, "total_steps": 5627, "loss": 1.2754, "learning_rate": 1.3209901385657453e-06, "epoch": 0.8848016349015949, "percentage": 88.48, "elapsed_time": "18:18:36", "remaining_time": "2:22:58"} +{"current_steps": 4980, "total_steps": 5627, "loss": 1.3133, "learning_rate": 1.3169614661947128e-06, "epoch": 0.8849793415966947, "percentage": 88.5, "elapsed_time": "18:18:49", "remaining_time": "2:22:45"} +{"current_steps": 4981, "total_steps": 5627, "loss": 1.3151, "learning_rate": 1.312938737249594e-06, "epoch": 0.8851570482917944, "percentage": 88.52, "elapsed_time": "18:19:02", "remaining_time": "2:22:32"} +{"current_steps": 4982, "total_steps": 5627, "loss": 1.2846, "learning_rate": 1.308921953010087e-06, "epoch": 0.8853347549868942, "percentage": 88.54, "elapsed_time": "18:19:15", "remaining_time": "2:22:19"} +{"current_steps": 4983, "total_steps": 5627, "loss": 1.2726, "learning_rate": 1.3049111147540083e-06, "epoch": 0.8855124616819938, "percentage": 88.56, "elapsed_time": "18:19:28", "remaining_time": "2:22:05"} +{"current_steps": 4984, "total_steps": 5627, "loss": 1.309, "learning_rate": 1.300906223757281e-06, "epoch": 0.8856901683770936, "percentage": 88.57, "elapsed_time": "18:19:42", "remaining_time": "2:21:52"} +{"current_steps": 4985, "total_steps": 5627, "loss": 1.2853, "learning_rate": 1.2969072812939377e-06, "epoch": 0.8858678750721933, "percentage": 88.59, "elapsed_time": "18:19:55", "remaining_time": "2:21:39"} +{"current_steps": 4986, "total_steps": 5627, "loss": 1.3212, "learning_rate": 1.2929142886361134e-06, "epoch": 0.8860455817672931, "percentage": 88.61, "elapsed_time": "18:20:08", "remaining_time": "2:21:26"} +{"current_steps": 4987, "total_steps": 5627, "loss": 1.3172, "learning_rate": 1.2889272470540571e-06, "epoch": 0.8862232884623928, "percentage": 88.63, "elapsed_time": "18:20:21", "remaining_time": "2:21:12"} +{"current_steps": 4988, "total_steps": 5627, "loss": 1.3385, "learning_rate": 1.2849461578161226e-06, "epoch": 0.8864009951574926, "percentage": 88.64, "elapsed_time": "18:20:34", "remaining_time": "2:20:59"} +{"current_steps": 4989, "total_steps": 5627, "loss": 1.288, "learning_rate": 1.2809710221887662e-06, "epoch": 0.8865787018525922, "percentage": 88.66, "elapsed_time": "18:20:47", "remaining_time": "2:20:46"} +{"current_steps": 4990, "total_steps": 5627, "loss": 1.3215, "learning_rate": 1.2770018414365515e-06, "epoch": 0.886756408547692, "percentage": 88.68, "elapsed_time": "18:21:01", "remaining_time": "2:20:33"} +{"current_steps": 4991, "total_steps": 5627, "loss": 1.2953, "learning_rate": 1.2730386168221575e-06, "epoch": 0.8869341152427918, "percentage": 88.7, "elapsed_time": "18:21:14", "remaining_time": "2:20:19"} +{"current_steps": 4992, "total_steps": 5627, "loss": 1.3029, "learning_rate": 1.2690813496063537e-06, "epoch": 0.8871118219378915, "percentage": 88.72, "elapsed_time": "18:21:27", "remaining_time": "2:20:06"} +{"current_steps": 4993, "total_steps": 5627, "loss": 1.2904, "learning_rate": 1.2651300410480261e-06, "epoch": 0.8872895286329913, "percentage": 88.73, "elapsed_time": "18:21:40", "remaining_time": "2:19:53"} +{"current_steps": 4994, "total_steps": 5627, "loss": 1.3057, "learning_rate": 1.2611846924041538e-06, "epoch": 0.887467235328091, "percentage": 88.75, "elapsed_time": "18:21:53", "remaining_time": "2:19:40"} +{"current_steps": 4995, "total_steps": 5627, "loss": 1.2989, "learning_rate": 1.2572453049298328e-06, "epoch": 0.8876449420231908, "percentage": 88.77, "elapsed_time": "18:22:07", "remaining_time": "2:19:26"} +{"current_steps": 4996, "total_steps": 5627, "loss": 1.3032, "learning_rate": 1.253311879878254e-06, "epoch": 0.8878226487182904, "percentage": 88.79, "elapsed_time": "18:22:20", "remaining_time": "2:19:13"} +{"current_steps": 4997, "total_steps": 5627, "loss": 1.2914, "learning_rate": 1.249384418500712e-06, "epoch": 0.8880003554133902, "percentage": 88.8, "elapsed_time": "18:22:33", "remaining_time": "2:19:00"} +{"current_steps": 4998, "total_steps": 5627, "loss": 1.3325, "learning_rate": 1.2454629220466075e-06, "epoch": 0.8881780621084899, "percentage": 88.82, "elapsed_time": "18:22:46", "remaining_time": "2:18:47"} +{"current_steps": 4999, "total_steps": 5627, "loss": 1.3247, "learning_rate": 1.2415473917634403e-06, "epoch": 0.8883557688035897, "percentage": 88.84, "elapsed_time": "18:22:59", "remaining_time": "2:18:33"} +{"current_steps": 5000, "total_steps": 5627, "loss": 1.2593, "learning_rate": 1.2376378288968226e-06, "epoch": 0.8885334754986894, "percentage": 88.86, "elapsed_time": "18:23:12", "remaining_time": "2:18:20"} +{"current_steps": 5001, "total_steps": 5627, "loss": 1.2943, "learning_rate": 1.233734234690449e-06, "epoch": 0.8887111821937892, "percentage": 88.88, "elapsed_time": "18:23:26", "remaining_time": "2:18:07"} +{"current_steps": 5002, "total_steps": 5627, "loss": 1.3441, "learning_rate": 1.2298366103861326e-06, "epoch": 0.8888888888888888, "percentage": 88.89, "elapsed_time": "18:23:39", "remaining_time": "2:17:54"} +{"current_steps": 5003, "total_steps": 5627, "loss": 1.3482, "learning_rate": 1.2259449572237792e-06, "epoch": 0.8890665955839886, "percentage": 88.91, "elapsed_time": "18:23:52", "remaining_time": "2:17:40"} +{"current_steps": 5004, "total_steps": 5627, "loss": 1.3148, "learning_rate": 1.2220592764413918e-06, "epoch": 0.8892443022790884, "percentage": 88.93, "elapsed_time": "18:24:05", "remaining_time": "2:17:27"} +{"current_steps": 5005, "total_steps": 5627, "loss": 1.3254, "learning_rate": 1.2181795692750887e-06, "epoch": 0.8894220089741881, "percentage": 88.95, "elapsed_time": "18:24:18", "remaining_time": "2:17:14"} +{"current_steps": 5006, "total_steps": 5627, "loss": 1.2871, "learning_rate": 1.214305836959071e-06, "epoch": 0.8895997156692879, "percentage": 88.96, "elapsed_time": "18:24:32", "remaining_time": "2:17:01"} +{"current_steps": 5007, "total_steps": 5627, "loss": 1.2934, "learning_rate": 1.2104380807256488e-06, "epoch": 0.8897774223643876, "percentage": 88.98, "elapsed_time": "18:24:45", "remaining_time": "2:16:47"} +{"current_steps": 5008, "total_steps": 5627, "loss": 1.3039, "learning_rate": 1.2065763018052267e-06, "epoch": 0.8899551290594874, "percentage": 89.0, "elapsed_time": "18:24:58", "remaining_time": "2:16:34"} +{"current_steps": 5009, "total_steps": 5627, "loss": 1.2973, "learning_rate": 1.2027205014263088e-06, "epoch": 0.890132835754587, "percentage": 89.02, "elapsed_time": "18:25:11", "remaining_time": "2:16:21"} +{"current_steps": 5010, "total_steps": 5627, "loss": 1.3026, "learning_rate": 1.198870680815496e-06, "epoch": 0.8903105424496868, "percentage": 89.04, "elapsed_time": "18:25:24", "remaining_time": "2:16:08"} +{"current_steps": 5011, "total_steps": 5627, "loss": 1.3492, "learning_rate": 1.195026841197493e-06, "epoch": 0.8904882491447865, "percentage": 89.05, "elapsed_time": "18:25:37", "remaining_time": "2:15:54"} +{"current_steps": 5012, "total_steps": 5627, "loss": 1.2922, "learning_rate": 1.191188983795095e-06, "epoch": 0.8906659558398863, "percentage": 89.07, "elapsed_time": "18:25:50", "remaining_time": "2:15:41"} +{"current_steps": 5013, "total_steps": 5627, "loss": 1.3076, "learning_rate": 1.1873571098291947e-06, "epoch": 0.890843662534986, "percentage": 89.09, "elapsed_time": "18:26:04", "remaining_time": "2:15:28"} +{"current_steps": 5014, "total_steps": 5627, "loss": 1.3324, "learning_rate": 1.1835312205187877e-06, "epoch": 0.8910213692300858, "percentage": 89.11, "elapsed_time": "18:26:17", "remaining_time": "2:15:15"} +{"current_steps": 5015, "total_steps": 5627, "loss": 1.31, "learning_rate": 1.1797113170809581e-06, "epoch": 0.8911990759251854, "percentage": 89.12, "elapsed_time": "18:26:30", "remaining_time": "2:15:01"} +{"current_steps": 5016, "total_steps": 5627, "loss": 1.3241, "learning_rate": 1.1758974007308943e-06, "epoch": 0.8913767826202852, "percentage": 89.14, "elapsed_time": "18:26:43", "remaining_time": "2:14:48"} +{"current_steps": 5017, "total_steps": 5627, "loss": 1.3376, "learning_rate": 1.1720894726818654e-06, "epoch": 0.891554489315385, "percentage": 89.16, "elapsed_time": "18:26:56", "remaining_time": "2:14:35"} +{"current_steps": 5018, "total_steps": 5627, "loss": 1.3202, "learning_rate": 1.1682875341452494e-06, "epoch": 0.8917321960104847, "percentage": 89.18, "elapsed_time": "18:27:09", "remaining_time": "2:14:22"} +{"current_steps": 5019, "total_steps": 5627, "loss": 1.303, "learning_rate": 1.1644915863305163e-06, "epoch": 0.8919099027055845, "percentage": 89.19, "elapsed_time": "18:27:23", "remaining_time": "2:14:08"} +{"current_steps": 5020, "total_steps": 5627, "loss": 1.3212, "learning_rate": 1.160701630445229e-06, "epoch": 0.8920876094006842, "percentage": 89.21, "elapsed_time": "18:27:36", "remaining_time": "2:13:55"} +{"current_steps": 5021, "total_steps": 5627, "loss": 1.2753, "learning_rate": 1.156917667695041e-06, "epoch": 0.8922653160957839, "percentage": 89.23, "elapsed_time": "18:27:49", "remaining_time": "2:13:42"} +{"current_steps": 5022, "total_steps": 5627, "loss": 1.3165, "learning_rate": 1.153139699283703e-06, "epoch": 0.8924430227908836, "percentage": 89.25, "elapsed_time": "18:28:02", "remaining_time": "2:13:29"} +{"current_steps": 5023, "total_steps": 5627, "loss": 1.317, "learning_rate": 1.1493677264130575e-06, "epoch": 0.8926207294859834, "percentage": 89.27, "elapsed_time": "18:28:15", "remaining_time": "2:13:15"} +{"current_steps": 5024, "total_steps": 5627, "loss": 1.2633, "learning_rate": 1.1456017502830408e-06, "epoch": 0.8927984361810831, "percentage": 89.28, "elapsed_time": "18:28:28", "remaining_time": "2:13:02"} +{"current_steps": 5025, "total_steps": 5627, "loss": 1.3142, "learning_rate": 1.1418417720916785e-06, "epoch": 0.8929761428761829, "percentage": 89.3, "elapsed_time": "18:28:41", "remaining_time": "2:12:49"} +{"current_steps": 5026, "total_steps": 5627, "loss": 1.2837, "learning_rate": 1.1380877930350943e-06, "epoch": 0.8931538495712826, "percentage": 89.32, "elapsed_time": "18:28:55", "remaining_time": "2:12:36"} +{"current_steps": 5027, "total_steps": 5627, "loss": 1.2969, "learning_rate": 1.1343398143074947e-06, "epoch": 0.8933315562663824, "percentage": 89.34, "elapsed_time": "18:29:08", "remaining_time": "2:12:22"} +{"current_steps": 5028, "total_steps": 5627, "loss": 1.2986, "learning_rate": 1.130597837101186e-06, "epoch": 0.893509262961482, "percentage": 89.35, "elapsed_time": "18:29:21", "remaining_time": "2:12:09"} +{"current_steps": 5029, "total_steps": 5627, "loss": 1.3115, "learning_rate": 1.1268618626065608e-06, "epoch": 0.8936869696565818, "percentage": 89.37, "elapsed_time": "18:29:34", "remaining_time": "2:11:56"} +{"current_steps": 5030, "total_steps": 5627, "loss": 1.2836, "learning_rate": 1.1231318920121015e-06, "epoch": 0.8938646763516815, "percentage": 89.39, "elapsed_time": "18:29:47", "remaining_time": "2:11:43"} +{"current_steps": 5031, "total_steps": 5627, "loss": 1.2508, "learning_rate": 1.1194079265043878e-06, "epoch": 0.8940423830467813, "percentage": 89.41, "elapsed_time": "18:30:01", "remaining_time": "2:11:29"} +{"current_steps": 5032, "total_steps": 5627, "loss": 1.3229, "learning_rate": 1.115689967268072e-06, "epoch": 0.894220089741881, "percentage": 89.43, "elapsed_time": "18:30:14", "remaining_time": "2:11:16"} +{"current_steps": 5033, "total_steps": 5627, "loss": 1.2877, "learning_rate": 1.111978015485915e-06, "epoch": 0.8943977964369808, "percentage": 89.44, "elapsed_time": "18:30:27", "remaining_time": "2:11:03"} +{"current_steps": 5034, "total_steps": 5627, "loss": 1.2675, "learning_rate": 1.1082720723387564e-06, "epoch": 0.8945755031320805, "percentage": 89.46, "elapsed_time": "18:30:40", "remaining_time": "2:10:50"} +{"current_steps": 5035, "total_steps": 5627, "loss": 1.2991, "learning_rate": 1.1045721390055265e-06, "epoch": 0.8947532098271802, "percentage": 89.48, "elapsed_time": "18:30:53", "remaining_time": "2:10:36"} +{"current_steps": 5036, "total_steps": 5627, "loss": 1.293, "learning_rate": 1.1008782166632415e-06, "epoch": 0.89493091652228, "percentage": 89.5, "elapsed_time": "18:31:06", "remaining_time": "2:10:23"} +{"current_steps": 5037, "total_steps": 5627, "loss": 1.3229, "learning_rate": 1.0971903064870126e-06, "epoch": 0.8951086232173797, "percentage": 89.51, "elapsed_time": "18:31:19", "remaining_time": "2:10:10"} +{"current_steps": 5038, "total_steps": 5627, "loss": 1.2788, "learning_rate": 1.0935084096500327e-06, "epoch": 0.8952863299124795, "percentage": 89.53, "elapsed_time": "18:31:33", "remaining_time": "2:09:57"} +{"current_steps": 5039, "total_steps": 5627, "loss": 1.2907, "learning_rate": 1.0898325273235777e-06, "epoch": 0.8954640366075792, "percentage": 89.55, "elapsed_time": "18:31:46", "remaining_time": "2:09:43"} +{"current_steps": 5040, "total_steps": 5627, "loss": 1.2628, "learning_rate": 1.086162660677017e-06, "epoch": 0.895641743302679, "percentage": 89.57, "elapsed_time": "18:31:59", "remaining_time": "2:09:30"} +{"current_steps": 5041, "total_steps": 5627, "loss": 1.3013, "learning_rate": 1.0824988108778035e-06, "epoch": 0.8958194499977786, "percentage": 89.59, "elapsed_time": "18:32:12", "remaining_time": "2:09:17"} +{"current_steps": 5042, "total_steps": 5627, "loss": 1.3527, "learning_rate": 1.07884097909148e-06, "epoch": 0.8959971566928784, "percentage": 89.6, "elapsed_time": "18:32:25", "remaining_time": "2:09:04"} +{"current_steps": 5043, "total_steps": 5627, "loss": 1.2846, "learning_rate": 1.0751891664816672e-06, "epoch": 0.8961748633879781, "percentage": 89.62, "elapsed_time": "18:32:38", "remaining_time": "2:08:50"} +{"current_steps": 5044, "total_steps": 5627, "loss": 1.2981, "learning_rate": 1.07154337421008e-06, "epoch": 0.8963525700830779, "percentage": 89.64, "elapsed_time": "18:32:51", "remaining_time": "2:08:37"} +{"current_steps": 5045, "total_steps": 5627, "loss": 1.2487, "learning_rate": 1.0679036034365108e-06, "epoch": 0.8965302767781776, "percentage": 89.66, "elapsed_time": "18:33:05", "remaining_time": "2:08:24"} +{"current_steps": 5046, "total_steps": 5627, "loss": 1.3097, "learning_rate": 1.064269855318838e-06, "epoch": 0.8967079834732774, "percentage": 89.67, "elapsed_time": "18:33:18", "remaining_time": "2:08:11"} +{"current_steps": 5047, "total_steps": 5627, "loss": 1.2765, "learning_rate": 1.0606421310130277e-06, "epoch": 0.896885690168377, "percentage": 89.69, "elapsed_time": "18:33:31", "remaining_time": "2:07:57"} +{"current_steps": 5048, "total_steps": 5627, "loss": 1.2737, "learning_rate": 1.0570204316731258e-06, "epoch": 0.8970633968634768, "percentage": 89.71, "elapsed_time": "18:33:44", "remaining_time": "2:07:44"} +{"current_steps": 5049, "total_steps": 5627, "loss": 1.2725, "learning_rate": 1.053404758451264e-06, "epoch": 0.8972411035585766, "percentage": 89.73, "elapsed_time": "18:33:57", "remaining_time": "2:07:31"} +{"current_steps": 5050, "total_steps": 5627, "loss": 1.2974, "learning_rate": 1.0497951124976513e-06, "epoch": 0.8974188102536763, "percentage": 89.75, "elapsed_time": "18:34:11", "remaining_time": "2:07:18"} +{"current_steps": 5051, "total_steps": 5627, "loss": 1.2915, "learning_rate": 1.0461914949605912e-06, "epoch": 0.8975965169487761, "percentage": 89.76, "elapsed_time": "18:34:24", "remaining_time": "2:07:04"} +{"current_steps": 5052, "total_steps": 5627, "loss": 1.3191, "learning_rate": 1.04259390698646e-06, "epoch": 0.8977742236438758, "percentage": 89.78, "elapsed_time": "18:34:37", "remaining_time": "2:06:51"} +{"current_steps": 5053, "total_steps": 5627, "loss": 1.328, "learning_rate": 1.03900234971972e-06, "epoch": 0.8979519303389755, "percentage": 89.8, "elapsed_time": "18:34:50", "remaining_time": "2:06:38"} +{"current_steps": 5054, "total_steps": 5627, "loss": 1.2825, "learning_rate": 1.035416824302906e-06, "epoch": 0.8981296370340752, "percentage": 89.82, "elapsed_time": "18:35:03", "remaining_time": "2:06:25"} +{"current_steps": 5055, "total_steps": 5627, "loss": 1.2826, "learning_rate": 1.0318373318766416e-06, "epoch": 0.898307343729175, "percentage": 89.83, "elapsed_time": "18:35:16", "remaining_time": "2:06:12"} +{"current_steps": 5056, "total_steps": 5627, "loss": 1.3009, "learning_rate": 1.0282638735796379e-06, "epoch": 0.8984850504242747, "percentage": 89.85, "elapsed_time": "18:35:30", "remaining_time": "2:05:58"} +{"current_steps": 5057, "total_steps": 5627, "loss": 1.3092, "learning_rate": 1.0246964505486768e-06, "epoch": 0.8986627571193745, "percentage": 89.87, "elapsed_time": "18:35:43", "remaining_time": "2:05:45"} +{"current_steps": 5058, "total_steps": 5627, "loss": 1.2846, "learning_rate": 1.021135063918619e-06, "epoch": 0.8988404638144742, "percentage": 89.89, "elapsed_time": "18:35:56", "remaining_time": "2:05:32"} +{"current_steps": 5059, "total_steps": 5627, "loss": 1.2809, "learning_rate": 1.017579714822412e-06, "epoch": 0.899018170509574, "percentage": 89.91, "elapsed_time": "18:36:09", "remaining_time": "2:05:19"} +{"current_steps": 5060, "total_steps": 5627, "loss": 1.2982, "learning_rate": 1.01403040439108e-06, "epoch": 0.8991958772046736, "percentage": 89.92, "elapsed_time": "18:36:22", "remaining_time": "2:05:05"} +{"current_steps": 5061, "total_steps": 5627, "loss": 1.3125, "learning_rate": 1.0104871337537214e-06, "epoch": 0.8993735838997734, "percentage": 89.94, "elapsed_time": "18:36:35", "remaining_time": "2:04:52"} +{"current_steps": 5062, "total_steps": 5627, "loss": 1.2961, "learning_rate": 1.0069499040375198e-06, "epoch": 0.8995512905948732, "percentage": 89.96, "elapsed_time": "18:36:49", "remaining_time": "2:04:39"} +{"current_steps": 5063, "total_steps": 5627, "loss": 1.3438, "learning_rate": 1.0034187163677344e-06, "epoch": 0.8997289972899729, "percentage": 89.98, "elapsed_time": "18:37:02", "remaining_time": "2:04:26"} +{"current_steps": 5064, "total_steps": 5627, "loss": 1.3125, "learning_rate": 9.998935718676982e-07, "epoch": 0.8999067039850727, "percentage": 89.99, "elapsed_time": "18:37:15", "remaining_time": "2:04:12"} +{"current_steps": 5065, "total_steps": 5627, "loss": 1.3057, "learning_rate": 9.963744716588342e-07, "epoch": 0.9000844106801724, "percentage": 90.01, "elapsed_time": "18:37:28", "remaining_time": "2:03:59"} +{"current_steps": 5066, "total_steps": 5627, "loss": 1.3159, "learning_rate": 9.928614168606287e-07, "epoch": 0.9002621173752721, "percentage": 90.03, "elapsed_time": "18:37:41", "remaining_time": "2:03:46"} +{"current_steps": 5067, "total_steps": 5627, "loss": 1.3207, "learning_rate": 9.893544085906526e-07, "epoch": 0.9004398240703718, "percentage": 90.05, "elapsed_time": "18:37:54", "remaining_time": "2:03:33"} +{"current_steps": 5068, "total_steps": 5627, "loss": 1.3397, "learning_rate": 9.85853447964551e-07, "epoch": 0.9006175307654716, "percentage": 90.07, "elapsed_time": "18:38:08", "remaining_time": "2:03:19"} +{"current_steps": 5069, "total_steps": 5627, "loss": 1.3044, "learning_rate": 9.82358536096044e-07, "epoch": 0.9007952374605713, "percentage": 90.08, "elapsed_time": "18:38:21", "remaining_time": "2:03:06"} +{"current_steps": 5070, "total_steps": 5627, "loss": 1.2631, "learning_rate": 9.788696740969295e-07, "epoch": 0.9009729441556711, "percentage": 90.1, "elapsed_time": "18:38:34", "remaining_time": "2:02:53"} +{"current_steps": 5071, "total_steps": 5627, "loss": 1.2989, "learning_rate": 9.75386863077079e-07, "epoch": 0.9011506508507708, "percentage": 90.12, "elapsed_time": "18:38:47", "remaining_time": "2:02:40"} +{"current_steps": 5072, "total_steps": 5627, "loss": 1.3108, "learning_rate": 9.719101041444424e-07, "epoch": 0.9013283575458706, "percentage": 90.14, "elapsed_time": "18:39:00", "remaining_time": "2:02:26"} +{"current_steps": 5073, "total_steps": 5627, "loss": 1.292, "learning_rate": 9.68439398405041e-07, "epoch": 0.9015060642409702, "percentage": 90.15, "elapsed_time": "18:39:13", "remaining_time": "2:02:13"} +{"current_steps": 5074, "total_steps": 5627, "loss": 1.2939, "learning_rate": 9.6497474696297e-07, "epoch": 0.90168377093607, "percentage": 90.17, "elapsed_time": "18:39:26", "remaining_time": "2:02:00"} +{"current_steps": 5075, "total_steps": 5627, "loss": 1.3427, "learning_rate": 9.61516150920403e-07, "epoch": 0.9018614776311698, "percentage": 90.19, "elapsed_time": "18:39:39", "remaining_time": "2:01:47"} +{"current_steps": 5076, "total_steps": 5627, "loss": 1.288, "learning_rate": 9.580636113775842e-07, "epoch": 0.9020391843262695, "percentage": 90.21, "elapsed_time": "18:39:53", "remaining_time": "2:01:33"} +{"current_steps": 5077, "total_steps": 5627, "loss": 1.3005, "learning_rate": 9.54617129432831e-07, "epoch": 0.9022168910213693, "percentage": 90.23, "elapsed_time": "18:40:06", "remaining_time": "2:01:20"} +{"current_steps": 5078, "total_steps": 5627, "loss": 1.2741, "learning_rate": 9.511767061825283e-07, "epoch": 0.902394597716469, "percentage": 90.24, "elapsed_time": "18:40:19", "remaining_time": "2:01:07"} +{"current_steps": 5079, "total_steps": 5627, "loss": 1.3105, "learning_rate": 9.477423427211475e-07, "epoch": 0.9025723044115687, "percentage": 90.26, "elapsed_time": "18:40:32", "remaining_time": "2:00:54"} +{"current_steps": 5080, "total_steps": 5627, "loss": 1.3054, "learning_rate": 9.443140401412232e-07, "epoch": 0.9027500111066684, "percentage": 90.28, "elapsed_time": "18:40:45", "remaining_time": "2:00:40"} +{"current_steps": 5081, "total_steps": 5627, "loss": 1.3095, "learning_rate": 9.408917995333588e-07, "epoch": 0.9029277178017682, "percentage": 90.3, "elapsed_time": "18:40:59", "remaining_time": "2:00:27"} +{"current_steps": 5082, "total_steps": 5627, "loss": 1.3346, "learning_rate": 9.374756219862369e-07, "epoch": 0.9031054244968679, "percentage": 90.31, "elapsed_time": "18:41:12", "remaining_time": "2:00:14"} +{"current_steps": 5083, "total_steps": 5627, "loss": 1.3035, "learning_rate": 9.340655085866057e-07, "epoch": 0.9032831311919677, "percentage": 90.33, "elapsed_time": "18:41:25", "remaining_time": "2:00:01"} +{"current_steps": 5084, "total_steps": 5627, "loss": 1.2943, "learning_rate": 9.306614604192865e-07, "epoch": 0.9034608378870674, "percentage": 90.35, "elapsed_time": "18:41:38", "remaining_time": "1:59:47"} +{"current_steps": 5085, "total_steps": 5627, "loss": 1.2741, "learning_rate": 9.27263478567173e-07, "epoch": 0.9036385445821671, "percentage": 90.37, "elapsed_time": "18:41:51", "remaining_time": "1:59:34"} +{"current_steps": 5086, "total_steps": 5627, "loss": 1.3514, "learning_rate": 9.238715641112272e-07, "epoch": 0.9038162512772668, "percentage": 90.39, "elapsed_time": "18:42:04", "remaining_time": "1:59:21"} +{"current_steps": 5087, "total_steps": 5627, "loss": 1.3078, "learning_rate": 9.204857181304772e-07, "epoch": 0.9039939579723666, "percentage": 90.4, "elapsed_time": "18:42:18", "remaining_time": "1:59:08"} +{"current_steps": 5088, "total_steps": 5627, "loss": 1.3168, "learning_rate": 9.171059417020256e-07, "epoch": 0.9041716646674663, "percentage": 90.42, "elapsed_time": "18:42:31", "remaining_time": "1:58:54"} +{"current_steps": 5089, "total_steps": 5627, "loss": 1.3161, "learning_rate": 9.137322359010459e-07, "epoch": 0.9043493713625661, "percentage": 90.44, "elapsed_time": "18:42:44", "remaining_time": "1:58:41"} +{"current_steps": 5090, "total_steps": 5627, "loss": 1.297, "learning_rate": 9.10364601800775e-07, "epoch": 0.9045270780576659, "percentage": 90.46, "elapsed_time": "18:42:57", "remaining_time": "1:58:28"} +{"current_steps": 5091, "total_steps": 5627, "loss": 1.29, "learning_rate": 9.070030404725227e-07, "epoch": 0.9047047847527656, "percentage": 90.47, "elapsed_time": "18:43:10", "remaining_time": "1:58:15"} +{"current_steps": 5092, "total_steps": 5627, "loss": 1.2893, "learning_rate": 9.036475529856603e-07, "epoch": 0.9048824914478653, "percentage": 90.49, "elapsed_time": "18:43:23", "remaining_time": "1:58:01"} +{"current_steps": 5093, "total_steps": 5627, "loss": 1.3234, "learning_rate": 9.002981404076361e-07, "epoch": 0.905060198142965, "percentage": 90.51, "elapsed_time": "18:43:37", "remaining_time": "1:57:48"} +{"current_steps": 5094, "total_steps": 5627, "loss": 1.3328, "learning_rate": 8.969548038039577e-07, "epoch": 0.9052379048380648, "percentage": 90.53, "elapsed_time": "18:43:50", "remaining_time": "1:57:35"} +{"current_steps": 5095, "total_steps": 5627, "loss": 1.3031, "learning_rate": 8.936175442382078e-07, "epoch": 0.9054156115331645, "percentage": 90.55, "elapsed_time": "18:44:03", "remaining_time": "1:57:22"} +{"current_steps": 5096, "total_steps": 5627, "loss": 1.3316, "learning_rate": 8.90286362772026e-07, "epoch": 0.9055933182282643, "percentage": 90.56, "elapsed_time": "18:44:16", "remaining_time": "1:57:08"} +{"current_steps": 5097, "total_steps": 5627, "loss": 1.306, "learning_rate": 8.869612604651268e-07, "epoch": 0.905771024923364, "percentage": 90.58, "elapsed_time": "18:44:29", "remaining_time": "1:56:55"} +{"current_steps": 5098, "total_steps": 5627, "loss": 1.2744, "learning_rate": 8.836422383752908e-07, "epoch": 0.9059487316184637, "percentage": 90.6, "elapsed_time": "18:44:43", "remaining_time": "1:56:42"} +{"current_steps": 5099, "total_steps": 5627, "loss": 1.2858, "learning_rate": 8.803292975583555e-07, "epoch": 0.9061264383135634, "percentage": 90.62, "elapsed_time": "18:44:56", "remaining_time": "1:56:29"} +{"current_steps": 5100, "total_steps": 5627, "loss": 1.3084, "learning_rate": 8.770224390682314e-07, "epoch": 0.9063041450086632, "percentage": 90.63, "elapsed_time": "18:45:09", "remaining_time": "1:56:15"} +{"current_steps": 5101, "total_steps": 5627, "loss": 1.321, "learning_rate": 8.737216639568946e-07, "epoch": 0.9064818517037629, "percentage": 90.65, "elapsed_time": "18:45:22", "remaining_time": "1:56:02"} +{"current_steps": 5102, "total_steps": 5627, "loss": 1.2978, "learning_rate": 8.704269732743808e-07, "epoch": 0.9066595583988627, "percentage": 90.67, "elapsed_time": "18:45:35", "remaining_time": "1:55:49"} +{"current_steps": 5103, "total_steps": 5627, "loss": 1.3042, "learning_rate": 8.671383680687961e-07, "epoch": 0.9068372650939625, "percentage": 90.69, "elapsed_time": "18:45:49", "remaining_time": "1:55:36"} +{"current_steps": 5104, "total_steps": 5627, "loss": 1.3371, "learning_rate": 8.638558493863058e-07, "epoch": 0.9070149717890622, "percentage": 90.71, "elapsed_time": "18:46:02", "remaining_time": "1:55:22"} +{"current_steps": 5105, "total_steps": 5627, "loss": 1.2686, "learning_rate": 8.605794182711413e-07, "epoch": 0.9071926784841619, "percentage": 90.72, "elapsed_time": "18:46:15", "remaining_time": "1:55:09"} +{"current_steps": 5106, "total_steps": 5627, "loss": 1.2771, "learning_rate": 8.573090757655955e-07, "epoch": 0.9073703851792616, "percentage": 90.74, "elapsed_time": "18:46:28", "remaining_time": "1:54:56"} +{"current_steps": 5107, "total_steps": 5627, "loss": 1.3045, "learning_rate": 8.540448229100295e-07, "epoch": 0.9075480918743614, "percentage": 90.76, "elapsed_time": "18:46:41", "remaining_time": "1:54:43"} +{"current_steps": 5108, "total_steps": 5627, "loss": 1.2914, "learning_rate": 8.507866607428594e-07, "epoch": 0.9077257985694611, "percentage": 90.78, "elapsed_time": "18:46:54", "remaining_time": "1:54:30"} +{"current_steps": 5109, "total_steps": 5627, "loss": 1.2848, "learning_rate": 8.475345903005694e-07, "epoch": 0.9079035052645609, "percentage": 90.79, "elapsed_time": "18:47:07", "remaining_time": "1:54:16"} +{"current_steps": 5110, "total_steps": 5627, "loss": 1.2558, "learning_rate": 8.442886126177052e-07, "epoch": 0.9080812119596606, "percentage": 90.81, "elapsed_time": "18:47:21", "remaining_time": "1:54:03"} +{"current_steps": 5111, "total_steps": 5627, "loss": 1.2926, "learning_rate": 8.41048728726872e-07, "epoch": 0.9082589186547603, "percentage": 90.83, "elapsed_time": "18:47:34", "remaining_time": "1:53:50"} +{"current_steps": 5112, "total_steps": 5627, "loss": 1.3083, "learning_rate": 8.378149396587387e-07, "epoch": 0.90843662534986, "percentage": 90.85, "elapsed_time": "18:47:47", "remaining_time": "1:53:37"} +{"current_steps": 5113, "total_steps": 5627, "loss": 1.2876, "learning_rate": 8.345872464420379e-07, "epoch": 0.9086143320449598, "percentage": 90.87, "elapsed_time": "18:48:00", "remaining_time": "1:53:23"} +{"current_steps": 5114, "total_steps": 5627, "loss": 1.2882, "learning_rate": 8.313656501035528e-07, "epoch": 0.9087920387400595, "percentage": 90.88, "elapsed_time": "18:48:13", "remaining_time": "1:53:10"} +{"current_steps": 5115, "total_steps": 5627, "loss": 1.3126, "learning_rate": 8.281501516681367e-07, "epoch": 0.9089697454351593, "percentage": 90.9, "elapsed_time": "18:48:26", "remaining_time": "1:52:57"} +{"current_steps": 5116, "total_steps": 5627, "loss": 1.3079, "learning_rate": 8.24940752158696e-07, "epoch": 0.909147452130259, "percentage": 90.92, "elapsed_time": "18:48:40", "remaining_time": "1:52:44"} +{"current_steps": 5117, "total_steps": 5627, "loss": 1.3318, "learning_rate": 8.217374525962097e-07, "epoch": 0.9093251588253587, "percentage": 90.94, "elapsed_time": "18:48:53", "remaining_time": "1:52:30"} +{"current_steps": 5118, "total_steps": 5627, "loss": 1.2603, "learning_rate": 8.185402539997023e-07, "epoch": 0.9095028655204584, "percentage": 90.95, "elapsed_time": "18:49:06", "remaining_time": "1:52:17"} +{"current_steps": 5119, "total_steps": 5627, "loss": 1.3128, "learning_rate": 8.153491573862649e-07, "epoch": 0.9096805722155582, "percentage": 90.97, "elapsed_time": "18:49:19", "remaining_time": "1:52:04"} +{"current_steps": 5120, "total_steps": 5627, "loss": 1.2686, "learning_rate": 8.121641637710431e-07, "epoch": 0.909858278910658, "percentage": 90.99, "elapsed_time": "18:49:32", "remaining_time": "1:51:51"} +{"current_steps": 5121, "total_steps": 5627, "loss": 1.2552, "learning_rate": 8.089852741672444e-07, "epoch": 0.9100359856057577, "percentage": 91.01, "elapsed_time": "18:49:45", "remaining_time": "1:51:37"} +{"current_steps": 5122, "total_steps": 5627, "loss": 1.3486, "learning_rate": 8.05812489586133e-07, "epoch": 0.9102136923008575, "percentage": 91.03, "elapsed_time": "18:49:59", "remaining_time": "1:51:24"} +{"current_steps": 5123, "total_steps": 5627, "loss": 1.2825, "learning_rate": 8.026458110370328e-07, "epoch": 0.9103913989959572, "percentage": 91.04, "elapsed_time": "18:50:12", "remaining_time": "1:51:11"} +{"current_steps": 5124, "total_steps": 5627, "loss": 1.3118, "learning_rate": 7.994852395273222e-07, "epoch": 0.9105691056910569, "percentage": 91.06, "elapsed_time": "18:50:25", "remaining_time": "1:50:58"} +{"current_steps": 5125, "total_steps": 5627, "loss": 1.3172, "learning_rate": 7.963307760624351e-07, "epoch": 0.9107468123861566, "percentage": 91.08, "elapsed_time": "18:50:38", "remaining_time": "1:50:44"} +{"current_steps": 5126, "total_steps": 5627, "loss": 1.3418, "learning_rate": 7.931824216458727e-07, "epoch": 0.9109245190812564, "percentage": 91.1, "elapsed_time": "18:50:51", "remaining_time": "1:50:31"} +{"current_steps": 5127, "total_steps": 5627, "loss": 1.2981, "learning_rate": 7.900401772791832e-07, "epoch": 0.9111022257763561, "percentage": 91.11, "elapsed_time": "18:51:04", "remaining_time": "1:50:18"} +{"current_steps": 5128, "total_steps": 5627, "loss": 1.3146, "learning_rate": 7.869040439619713e-07, "epoch": 0.9112799324714559, "percentage": 91.13, "elapsed_time": "18:51:18", "remaining_time": "1:50:05"} +{"current_steps": 5129, "total_steps": 5627, "loss": 1.2776, "learning_rate": 7.837740226919033e-07, "epoch": 0.9114576391665556, "percentage": 91.15, "elapsed_time": "18:51:31", "remaining_time": "1:49:51"} +{"current_steps": 5130, "total_steps": 5627, "loss": 1.3005, "learning_rate": 7.806501144646939e-07, "epoch": 0.9116353458616553, "percentage": 91.17, "elapsed_time": "18:51:44", "remaining_time": "1:49:38"} +{"current_steps": 5131, "total_steps": 5627, "loss": 1.292, "learning_rate": 7.775323202741191e-07, "epoch": 0.911813052556755, "percentage": 91.19, "elapsed_time": "18:51:57", "remaining_time": "1:49:25"} +{"current_steps": 5132, "total_steps": 5627, "loss": 1.2591, "learning_rate": 7.744206411120103e-07, "epoch": 0.9119907592518548, "percentage": 91.2, "elapsed_time": "18:52:10", "remaining_time": "1:49:12"} +{"current_steps": 5133, "total_steps": 5627, "loss": 1.2728, "learning_rate": 7.713150779682465e-07, "epoch": 0.9121684659469546, "percentage": 91.22, "elapsed_time": "18:52:23", "remaining_time": "1:48:58"} +{"current_steps": 5134, "total_steps": 5627, "loss": 1.2755, "learning_rate": 7.682156318307687e-07, "epoch": 0.9123461726420543, "percentage": 91.24, "elapsed_time": "18:52:37", "remaining_time": "1:48:45"} +{"current_steps": 5135, "total_steps": 5627, "loss": 1.2986, "learning_rate": 7.651223036855681e-07, "epoch": 0.9125238793371541, "percentage": 91.26, "elapsed_time": "18:52:50", "remaining_time": "1:48:32"} +{"current_steps": 5136, "total_steps": 5627, "loss": 1.3319, "learning_rate": 7.620350945166932e-07, "epoch": 0.9127015860322538, "percentage": 91.27, "elapsed_time": "18:53:03", "remaining_time": "1:48:19"} +{"current_steps": 5137, "total_steps": 5627, "loss": 1.3034, "learning_rate": 7.589540053062383e-07, "epoch": 0.9128792927273535, "percentage": 91.29, "elapsed_time": "18:53:16", "remaining_time": "1:48:05"} +{"current_steps": 5138, "total_steps": 5627, "loss": 1.3436, "learning_rate": 7.558790370343594e-07, "epoch": 0.9130569994224532, "percentage": 91.31, "elapsed_time": "18:53:29", "remaining_time": "1:47:52"} +{"current_steps": 5139, "total_steps": 5627, "loss": 1.3014, "learning_rate": 7.528101906792584e-07, "epoch": 0.913234706117553, "percentage": 91.33, "elapsed_time": "18:53:42", "remaining_time": "1:47:39"} +{"current_steps": 5140, "total_steps": 5627, "loss": 1.2949, "learning_rate": 7.497474672171967e-07, "epoch": 0.9134124128126527, "percentage": 91.35, "elapsed_time": "18:53:56", "remaining_time": "1:47:26"} +{"current_steps": 5141, "total_steps": 5627, "loss": 1.3301, "learning_rate": 7.466908676224838e-07, "epoch": 0.9135901195077525, "percentage": 91.36, "elapsed_time": "18:54:09", "remaining_time": "1:47:12"} +{"current_steps": 5142, "total_steps": 5627, "loss": 1.2977, "learning_rate": 7.436403928674818e-07, "epoch": 0.9137678262028522, "percentage": 91.38, "elapsed_time": "18:54:22", "remaining_time": "1:46:59"} +{"current_steps": 5143, "total_steps": 5627, "loss": 1.2965, "learning_rate": 7.405960439226012e-07, "epoch": 0.9139455328979519, "percentage": 91.4, "elapsed_time": "18:54:35", "remaining_time": "1:46:46"} +{"current_steps": 5144, "total_steps": 5627, "loss": 1.3127, "learning_rate": 7.375578217563095e-07, "epoch": 0.9141232395930516, "percentage": 91.42, "elapsed_time": "18:54:48", "remaining_time": "1:46:33"} +{"current_steps": 5145, "total_steps": 5627, "loss": 1.3082, "learning_rate": 7.345257273351203e-07, "epoch": 0.9143009462881514, "percentage": 91.43, "elapsed_time": "18:55:01", "remaining_time": "1:46:20"} +{"current_steps": 5146, "total_steps": 5627, "loss": 1.3229, "learning_rate": 7.314997616236019e-07, "epoch": 0.9144786529832512, "percentage": 91.45, "elapsed_time": "18:55:15", "remaining_time": "1:46:06"} +{"current_steps": 5147, "total_steps": 5627, "loss": 1.3354, "learning_rate": 7.284799255843689e-07, "epoch": 0.9146563596783509, "percentage": 91.47, "elapsed_time": "18:55:28", "remaining_time": "1:45:53"} +{"current_steps": 5148, "total_steps": 5627, "loss": 1.2852, "learning_rate": 7.254662201780882e-07, "epoch": 0.9148340663734507, "percentage": 91.49, "elapsed_time": "18:55:41", "remaining_time": "1:45:40"} +{"current_steps": 5149, "total_steps": 5627, "loss": 1.2825, "learning_rate": 7.224586463634753e-07, "epoch": 0.9150117730685503, "percentage": 91.51, "elapsed_time": "18:55:54", "remaining_time": "1:45:27"} +{"current_steps": 5150, "total_steps": 5627, "loss": 1.2979, "learning_rate": 7.194572050973003e-07, "epoch": 0.9151894797636501, "percentage": 91.52, "elapsed_time": "18:56:07", "remaining_time": "1:45:13"} +{"current_steps": 5151, "total_steps": 5627, "loss": 1.251, "learning_rate": 7.164618973343774e-07, "epoch": 0.9153671864587498, "percentage": 91.54, "elapsed_time": "18:56:20", "remaining_time": "1:45:00"} +{"current_steps": 5152, "total_steps": 5627, "loss": 1.3036, "learning_rate": 7.13472724027564e-07, "epoch": 0.9155448931538496, "percentage": 91.56, "elapsed_time": "18:56:34", "remaining_time": "1:44:47"} +{"current_steps": 5153, "total_steps": 5627, "loss": 1.3292, "learning_rate": 7.104896861277754e-07, "epoch": 0.9157225998489493, "percentage": 91.58, "elapsed_time": "18:56:47", "remaining_time": "1:44:34"} +{"current_steps": 5154, "total_steps": 5627, "loss": 1.3164, "learning_rate": 7.075127845839769e-07, "epoch": 0.9159003065440491, "percentage": 91.59, "elapsed_time": "18:57:00", "remaining_time": "1:44:20"} +{"current_steps": 5155, "total_steps": 5627, "loss": 1.2767, "learning_rate": 7.045420203431708e-07, "epoch": 0.9160780132391488, "percentage": 91.61, "elapsed_time": "18:57:13", "remaining_time": "1:44:07"} +{"current_steps": 5156, "total_steps": 5627, "loss": 1.2925, "learning_rate": 7.015773943504167e-07, "epoch": 0.9162557199342485, "percentage": 91.63, "elapsed_time": "18:57:26", "remaining_time": "1:43:54"} +{"current_steps": 5157, "total_steps": 5627, "loss": 1.2924, "learning_rate": 6.986189075488159e-07, "epoch": 0.9164334266293482, "percentage": 91.65, "elapsed_time": "18:57:39", "remaining_time": "1:43:41"} +{"current_steps": 5158, "total_steps": 5627, "loss": 1.2754, "learning_rate": 6.956665608795199e-07, "epoch": 0.916611133324448, "percentage": 91.67, "elapsed_time": "18:57:52", "remaining_time": "1:43:27"} +{"current_steps": 5159, "total_steps": 5627, "loss": 1.324, "learning_rate": 6.927203552817263e-07, "epoch": 0.9167888400195477, "percentage": 91.68, "elapsed_time": "18:58:06", "remaining_time": "1:43:14"} +{"current_steps": 5160, "total_steps": 5627, "loss": 1.2918, "learning_rate": 6.897802916926766e-07, "epoch": 0.9169665467146475, "percentage": 91.7, "elapsed_time": "18:58:19", "remaining_time": "1:43:01"} +{"current_steps": 5161, "total_steps": 5627, "loss": 1.2671, "learning_rate": 6.868463710476603e-07, "epoch": 0.9171442534097473, "percentage": 91.72, "elapsed_time": "18:58:32", "remaining_time": "1:42:48"} +{"current_steps": 5162, "total_steps": 5627, "loss": 1.3129, "learning_rate": 6.83918594280013e-07, "epoch": 0.9173219601048469, "percentage": 91.74, "elapsed_time": "18:58:45", "remaining_time": "1:42:34"} +{"current_steps": 5163, "total_steps": 5627, "loss": 1.2968, "learning_rate": 6.809969623211143e-07, "epoch": 0.9174996667999467, "percentage": 91.75, "elapsed_time": "18:58:58", "remaining_time": "1:42:21"} +{"current_steps": 5164, "total_steps": 5627, "loss": 1.3091, "learning_rate": 6.780814761003962e-07, "epoch": 0.9176773734950464, "percentage": 91.77, "elapsed_time": "18:59:11", "remaining_time": "1:42:08"} +{"current_steps": 5165, "total_steps": 5627, "loss": 1.2859, "learning_rate": 6.751721365453235e-07, "epoch": 0.9178550801901462, "percentage": 91.79, "elapsed_time": "18:59:25", "remaining_time": "1:41:55"} +{"current_steps": 5166, "total_steps": 5627, "loss": 1.2753, "learning_rate": 6.722689445814179e-07, "epoch": 0.9180327868852459, "percentage": 91.81, "elapsed_time": "18:59:38", "remaining_time": "1:41:41"} +{"current_steps": 5167, "total_steps": 5627, "loss": 1.2826, "learning_rate": 6.693719011322275e-07, "epoch": 0.9182104935803457, "percentage": 91.83, "elapsed_time": "18:59:51", "remaining_time": "1:41:28"} +{"current_steps": 5168, "total_steps": 5627, "loss": 1.3552, "learning_rate": 6.664810071193706e-07, "epoch": 0.9183882002754454, "percentage": 91.84, "elapsed_time": "19:00:04", "remaining_time": "1:41:15"} +{"current_steps": 5169, "total_steps": 5627, "loss": 1.3066, "learning_rate": 6.635962634624848e-07, "epoch": 0.9185659069705451, "percentage": 91.86, "elapsed_time": "19:00:17", "remaining_time": "1:41:02"} +{"current_steps": 5170, "total_steps": 5627, "loss": 1.3158, "learning_rate": 6.607176710792673e-07, "epoch": 0.9187436136656448, "percentage": 91.88, "elapsed_time": "19:00:31", "remaining_time": "1:40:48"} +{"current_steps": 5171, "total_steps": 5627, "loss": 1.2985, "learning_rate": 6.5784523088545e-07, "epoch": 0.9189213203607446, "percentage": 91.9, "elapsed_time": "19:00:44", "remaining_time": "1:40:35"} +{"current_steps": 5172, "total_steps": 5627, "loss": 1.3505, "learning_rate": 6.549789437948062e-07, "epoch": 0.9190990270558443, "percentage": 91.91, "elapsed_time": "19:00:57", "remaining_time": "1:40:22"} +{"current_steps": 5173, "total_steps": 5627, "loss": 1.3825, "learning_rate": 6.521188107191667e-07, "epoch": 0.9192767337509441, "percentage": 91.93, "elapsed_time": "19:01:10", "remaining_time": "1:40:09"} +{"current_steps": 5174, "total_steps": 5627, "loss": 1.2629, "learning_rate": 6.492648325683837e-07, "epoch": 0.9194544404460439, "percentage": 91.95, "elapsed_time": "19:01:23", "remaining_time": "1:39:55"} +{"current_steps": 5175, "total_steps": 5627, "loss": 1.2843, "learning_rate": 6.464170102503641e-07, "epoch": 0.9196321471411435, "percentage": 91.97, "elapsed_time": "19:01:36", "remaining_time": "1:39:42"} +{"current_steps": 5176, "total_steps": 5627, "loss": 1.3016, "learning_rate": 6.435753446710546e-07, "epoch": 0.9198098538362433, "percentage": 91.99, "elapsed_time": "19:01:50", "remaining_time": "1:39:29"} +{"current_steps": 5177, "total_steps": 5627, "loss": 1.3074, "learning_rate": 6.407398367344386e-07, "epoch": 0.919987560531343, "percentage": 92.0, "elapsed_time": "19:02:03", "remaining_time": "1:39:16"} +{"current_steps": 5178, "total_steps": 5627, "loss": 1.2813, "learning_rate": 6.379104873425502e-07, "epoch": 0.9201652672264428, "percentage": 92.02, "elapsed_time": "19:02:16", "remaining_time": "1:39:02"} +{"current_steps": 5179, "total_steps": 5627, "loss": 1.3043, "learning_rate": 6.35087297395458e-07, "epoch": 0.9203429739215425, "percentage": 92.04, "elapsed_time": "19:02:29", "remaining_time": "1:38:49"} +{"current_steps": 5180, "total_steps": 5627, "loss": 1.2492, "learning_rate": 6.322702677912684e-07, "epoch": 0.9205206806166423, "percentage": 92.06, "elapsed_time": "19:02:42", "remaining_time": "1:38:36"} +{"current_steps": 5181, "total_steps": 5627, "loss": 1.2611, "learning_rate": 6.294593994261333e-07, "epoch": 0.9206983873117419, "percentage": 92.07, "elapsed_time": "19:02:55", "remaining_time": "1:38:23"} +{"current_steps": 5182, "total_steps": 5627, "loss": 1.2975, "learning_rate": 6.266546931942419e-07, "epoch": 0.9208760940068417, "percentage": 92.09, "elapsed_time": "19:03:08", "remaining_time": "1:38:10"} +{"current_steps": 5183, "total_steps": 5627, "loss": 1.3016, "learning_rate": 6.238561499878249e-07, "epoch": 0.9210538007019414, "percentage": 92.11, "elapsed_time": "19:03:21", "remaining_time": "1:37:56"} +{"current_steps": 5184, "total_steps": 5627, "loss": 1.3148, "learning_rate": 6.210637706971523e-07, "epoch": 0.9212315073970412, "percentage": 92.13, "elapsed_time": "19:03:35", "remaining_time": "1:37:43"} +{"current_steps": 5185, "total_steps": 5627, "loss": 1.3384, "learning_rate": 6.182775562105314e-07, "epoch": 0.9214092140921409, "percentage": 92.15, "elapsed_time": "19:03:48", "remaining_time": "1:37:30"} +{"current_steps": 5186, "total_steps": 5627, "loss": 1.3169, "learning_rate": 6.154975074143066e-07, "epoch": 0.9215869207872407, "percentage": 92.16, "elapsed_time": "19:04:01", "remaining_time": "1:37:17"} +{"current_steps": 5187, "total_steps": 5627, "loss": 1.3316, "learning_rate": 6.127236251928703e-07, "epoch": 0.9217646274823404, "percentage": 92.18, "elapsed_time": "19:04:14", "remaining_time": "1:37:03"} +{"current_steps": 5188, "total_steps": 5627, "loss": 1.3345, "learning_rate": 6.099559104286435e-07, "epoch": 0.9219423341774401, "percentage": 92.2, "elapsed_time": "19:04:27", "remaining_time": "1:36:50"} +{"current_steps": 5189, "total_steps": 5627, "loss": 1.3211, "learning_rate": 6.071943640020861e-07, "epoch": 0.9221200408725398, "percentage": 92.22, "elapsed_time": "19:04:41", "remaining_time": "1:36:37"} +{"current_steps": 5190, "total_steps": 5627, "loss": 1.3654, "learning_rate": 6.044389867916999e-07, "epoch": 0.9222977475676396, "percentage": 92.23, "elapsed_time": "19:04:54", "remaining_time": "1:36:24"} +{"current_steps": 5191, "total_steps": 5627, "loss": 1.2678, "learning_rate": 6.016897796740196e-07, "epoch": 0.9224754542627394, "percentage": 92.25, "elapsed_time": "19:05:07", "remaining_time": "1:36:10"} +{"current_steps": 5192, "total_steps": 5627, "loss": 1.298, "learning_rate": 5.989467435236229e-07, "epoch": 0.9226531609578391, "percentage": 92.27, "elapsed_time": "19:05:20", "remaining_time": "1:35:57"} +{"current_steps": 5193, "total_steps": 5627, "loss": 1.3283, "learning_rate": 5.962098792131233e-07, "epoch": 0.9228308676529389, "percentage": 92.29, "elapsed_time": "19:05:33", "remaining_time": "1:35:44"} +{"current_steps": 5194, "total_steps": 5627, "loss": 1.3344, "learning_rate": 5.93479187613164e-07, "epoch": 0.9230085743480385, "percentage": 92.3, "elapsed_time": "19:05:47", "remaining_time": "1:35:31"} +{"current_steps": 5195, "total_steps": 5627, "loss": 1.3315, "learning_rate": 5.907546695924304e-07, "epoch": 0.9231862810431383, "percentage": 92.32, "elapsed_time": "19:06:00", "remaining_time": "1:35:17"} +{"current_steps": 5196, "total_steps": 5627, "loss": 1.3288, "learning_rate": 5.880363260176447e-07, "epoch": 0.923363987738238, "percentage": 92.34, "elapsed_time": "19:06:13", "remaining_time": "1:35:04"} +{"current_steps": 5197, "total_steps": 5627, "loss": 1.3025, "learning_rate": 5.853241577535618e-07, "epoch": 0.9235416944333378, "percentage": 92.36, "elapsed_time": "19:06:26", "remaining_time": "1:34:51"} +{"current_steps": 5198, "total_steps": 5627, "loss": 1.3073, "learning_rate": 5.826181656629737e-07, "epoch": 0.9237194011284375, "percentage": 92.38, "elapsed_time": "19:06:39", "remaining_time": "1:34:38"} +{"current_steps": 5199, "total_steps": 5627, "loss": 1.2981, "learning_rate": 5.799183506067074e-07, "epoch": 0.9238971078235373, "percentage": 92.39, "elapsed_time": "19:06:52", "remaining_time": "1:34:24"} +{"current_steps": 5200, "total_steps": 5627, "loss": 1.2873, "learning_rate": 5.772247134436204e-07, "epoch": 0.924074814518637, "percentage": 92.41, "elapsed_time": "19:07:05", "remaining_time": "1:34:11"} +{"current_steps": 5201, "total_steps": 5627, "loss": 1.2492, "learning_rate": 5.745372550306183e-07, "epoch": 0.9242525212137367, "percentage": 92.43, "elapsed_time": "19:07:35", "remaining_time": "1:33:59"} +{"current_steps": 5202, "total_steps": 5627, "loss": 1.289, "learning_rate": 5.718559762226284e-07, "epoch": 0.9244302279088364, "percentage": 92.45, "elapsed_time": "19:07:48", "remaining_time": "1:33:46"} +{"current_steps": 5203, "total_steps": 5627, "loss": 1.2596, "learning_rate": 5.691808778726127e-07, "epoch": 0.9246079346039362, "percentage": 92.46, "elapsed_time": "19:08:02", "remaining_time": "1:33:33"} +{"current_steps": 5204, "total_steps": 5627, "loss": 1.3126, "learning_rate": 5.665119608315772e-07, "epoch": 0.924785641299036, "percentage": 92.48, "elapsed_time": "19:08:15", "remaining_time": "1:33:20"} +{"current_steps": 5205, "total_steps": 5627, "loss": 1.2995, "learning_rate": 5.63849225948545e-07, "epoch": 0.9249633479941357, "percentage": 92.5, "elapsed_time": "19:08:28", "remaining_time": "1:33:06"} +{"current_steps": 5206, "total_steps": 5627, "loss": 1.2896, "learning_rate": 5.611926740705897e-07, "epoch": 0.9251410546892355, "percentage": 92.52, "elapsed_time": "19:08:41", "remaining_time": "1:32:53"} +{"current_steps": 5207, "total_steps": 5627, "loss": 1.275, "learning_rate": 5.585423060428064e-07, "epoch": 0.9253187613843351, "percentage": 92.54, "elapsed_time": "19:08:54", "remaining_time": "1:32:40"} +{"current_steps": 5208, "total_steps": 5627, "loss": 1.2927, "learning_rate": 5.558981227083293e-07, "epoch": 0.9254964680794349, "percentage": 92.55, "elapsed_time": "19:09:08", "remaining_time": "1:32:27"} +{"current_steps": 5209, "total_steps": 5627, "loss": 1.3013, "learning_rate": 5.532601249083213e-07, "epoch": 0.9256741747745346, "percentage": 92.57, "elapsed_time": "19:09:21", "remaining_time": "1:32:13"} +{"current_steps": 5210, "total_steps": 5627, "loss": 1.3062, "learning_rate": 5.506283134819824e-07, "epoch": 0.9258518814696344, "percentage": 92.59, "elapsed_time": "19:09:34", "remaining_time": "1:32:00"} +{"current_steps": 5211, "total_steps": 5627, "loss": 1.2574, "learning_rate": 5.48002689266538e-07, "epoch": 0.9260295881647341, "percentage": 92.61, "elapsed_time": "19:09:47", "remaining_time": "1:31:47"} +{"current_steps": 5212, "total_steps": 5627, "loss": 1.2939, "learning_rate": 5.453832530972491e-07, "epoch": 0.9262072948598339, "percentage": 92.62, "elapsed_time": "19:10:00", "remaining_time": "1:31:34"} +{"current_steps": 5213, "total_steps": 5627, "loss": 1.3096, "learning_rate": 5.42770005807407e-07, "epoch": 0.9263850015549335, "percentage": 92.64, "elapsed_time": "19:10:13", "remaining_time": "1:31:20"} +{"current_steps": 5214, "total_steps": 5627, "loss": 1.3013, "learning_rate": 5.401629482283355e-07, "epoch": 0.9265627082500333, "percentage": 92.66, "elapsed_time": "19:10:26", "remaining_time": "1:31:07"} +{"current_steps": 5215, "total_steps": 5627, "loss": 1.3068, "learning_rate": 5.375620811893889e-07, "epoch": 0.926740414945133, "percentage": 92.68, "elapsed_time": "19:10:40", "remaining_time": "1:30:54"} +{"current_steps": 5216, "total_steps": 5627, "loss": 1.2744, "learning_rate": 5.349674055179522e-07, "epoch": 0.9269181216402328, "percentage": 92.7, "elapsed_time": "19:10:53", "remaining_time": "1:30:41"} +{"current_steps": 5217, "total_steps": 5627, "loss": 1.3144, "learning_rate": 5.323789220394427e-07, "epoch": 0.9270958283353326, "percentage": 92.71, "elapsed_time": "19:11:06", "remaining_time": "1:30:27"} +{"current_steps": 5218, "total_steps": 5627, "loss": 1.3483, "learning_rate": 5.297966315772996e-07, "epoch": 0.9272735350304323, "percentage": 92.73, "elapsed_time": "19:11:19", "remaining_time": "1:30:14"} +{"current_steps": 5219, "total_steps": 5627, "loss": 1.3694, "learning_rate": 5.272205349530035e-07, "epoch": 0.9274512417255321, "percentage": 92.75, "elapsed_time": "19:11:32", "remaining_time": "1:30:01"} +{"current_steps": 5220, "total_steps": 5627, "loss": 1.3083, "learning_rate": 5.246506329860568e-07, "epoch": 0.9276289484206317, "percentage": 92.77, "elapsed_time": "19:11:45", "remaining_time": "1:29:48"} +{"current_steps": 5221, "total_steps": 5627, "loss": 1.2607, "learning_rate": 5.220869264939943e-07, "epoch": 0.9278066551157315, "percentage": 92.78, "elapsed_time": "19:11:59", "remaining_time": "1:29:34"} +{"current_steps": 5222, "total_steps": 5627, "loss": 1.3266, "learning_rate": 5.195294162923792e-07, "epoch": 0.9279843618108312, "percentage": 92.8, "elapsed_time": "19:12:12", "remaining_time": "1:29:21"} +{"current_steps": 5223, "total_steps": 5627, "loss": 1.2659, "learning_rate": 5.169781031948007e-07, "epoch": 0.928162068505931, "percentage": 92.82, "elapsed_time": "19:12:25", "remaining_time": "1:29:08"} +{"current_steps": 5224, "total_steps": 5627, "loss": 1.3119, "learning_rate": 5.144329880128851e-07, "epoch": 0.9283397752010307, "percentage": 92.84, "elapsed_time": "19:12:38", "remaining_time": "1:28:55"} +{"current_steps": 5225, "total_steps": 5627, "loss": 1.3025, "learning_rate": 5.118940715562781e-07, "epoch": 0.9285174818961305, "percentage": 92.86, "elapsed_time": "19:12:51", "remaining_time": "1:28:41"} +{"current_steps": 5226, "total_steps": 5627, "loss": 1.3198, "learning_rate": 5.093613546326604e-07, "epoch": 0.9286951885912301, "percentage": 92.87, "elapsed_time": "19:13:04", "remaining_time": "1:28:28"} +{"current_steps": 5227, "total_steps": 5627, "loss": 1.3091, "learning_rate": 5.068348380477317e-07, "epoch": 0.9288728952863299, "percentage": 92.89, "elapsed_time": "19:13:17", "remaining_time": "1:28:15"} +{"current_steps": 5228, "total_steps": 5627, "loss": 1.2853, "learning_rate": 5.043145226052227e-07, "epoch": 0.9290506019814296, "percentage": 92.91, "elapsed_time": "19:13:31", "remaining_time": "1:28:02"} +{"current_steps": 5229, "total_steps": 5627, "loss": 1.271, "learning_rate": 5.018004091069006e-07, "epoch": 0.9292283086765294, "percentage": 92.93, "elapsed_time": "19:13:44", "remaining_time": "1:27:48"} +{"current_steps": 5230, "total_steps": 5627, "loss": 1.3012, "learning_rate": 4.99292498352546e-07, "epoch": 0.9294060153716291, "percentage": 92.94, "elapsed_time": "19:13:57", "remaining_time": "1:27:35"} +{"current_steps": 5231, "total_steps": 5627, "loss": 1.2868, "learning_rate": 4.967907911399783e-07, "epoch": 0.9295837220667289, "percentage": 92.96, "elapsed_time": "19:14:10", "remaining_time": "1:27:22"} +{"current_steps": 5232, "total_steps": 5627, "loss": 1.2653, "learning_rate": 4.942952882650321e-07, "epoch": 0.9297614287618287, "percentage": 92.98, "elapsed_time": "19:14:23", "remaining_time": "1:27:09"} +{"current_steps": 5233, "total_steps": 5627, "loss": 1.274, "learning_rate": 4.918059905215767e-07, "epoch": 0.9299391354569283, "percentage": 93.0, "elapsed_time": "19:14:36", "remaining_time": "1:26:55"} +{"current_steps": 5234, "total_steps": 5627, "loss": 1.3091, "learning_rate": 4.89322898701503e-07, "epoch": 0.9301168421520281, "percentage": 93.02, "elapsed_time": "19:14:50", "remaining_time": "1:26:42"} +{"current_steps": 5235, "total_steps": 5627, "loss": 1.2917, "learning_rate": 4.868460135947306e-07, "epoch": 0.9302945488471278, "percentage": 93.03, "elapsed_time": "19:15:03", "remaining_time": "1:26:29"} +{"current_steps": 5236, "total_steps": 5627, "loss": 1.3246, "learning_rate": 4.843753359892023e-07, "epoch": 0.9304722555422276, "percentage": 93.05, "elapsed_time": "19:15:16", "remaining_time": "1:26:16"} +{"current_steps": 5237, "total_steps": 5627, "loss": 1.3434, "learning_rate": 4.81910866670885e-07, "epoch": 0.9306499622373273, "percentage": 93.07, "elapsed_time": "19:15:29", "remaining_time": "1:26:02"} +{"current_steps": 5238, "total_steps": 5627, "loss": 1.255, "learning_rate": 4.794526064237782e-07, "epoch": 0.9308276689324271, "percentage": 93.09, "elapsed_time": "19:15:42", "remaining_time": "1:25:49"} +{"current_steps": 5239, "total_steps": 5627, "loss": 1.2768, "learning_rate": 4.770005560298963e-07, "epoch": 0.9310053756275267, "percentage": 93.1, "elapsed_time": "19:15:56", "remaining_time": "1:25:36"} +{"current_steps": 5240, "total_steps": 5627, "loss": 1.2716, "learning_rate": 4.745547162692865e-07, "epoch": 0.9311830823226265, "percentage": 93.12, "elapsed_time": "19:16:09", "remaining_time": "1:25:23"} +{"current_steps": 5241, "total_steps": 5627, "loss": 1.3053, "learning_rate": 4.721150879200109e-07, "epoch": 0.9313607890177262, "percentage": 93.14, "elapsed_time": "19:16:22", "remaining_time": "1:25:10"} +{"current_steps": 5242, "total_steps": 5627, "loss": 1.3409, "learning_rate": 4.6968167175816647e-07, "epoch": 0.931538495712826, "percentage": 93.16, "elapsed_time": "19:16:35", "remaining_time": "1:24:56"} +{"current_steps": 5243, "total_steps": 5627, "loss": 1.3191, "learning_rate": 4.6725446855786507e-07, "epoch": 0.9317162024079257, "percentage": 93.18, "elapsed_time": "19:16:48", "remaining_time": "1:24:43"} +{"current_steps": 5244, "total_steps": 5627, "loss": 1.2973, "learning_rate": 4.64833479091249e-07, "epoch": 0.9318939091030255, "percentage": 93.19, "elapsed_time": "19:17:01", "remaining_time": "1:24:30"} +{"current_steps": 5245, "total_steps": 5627, "loss": 1.2951, "learning_rate": 4.6241870412847557e-07, "epoch": 0.9320716157981251, "percentage": 93.21, "elapsed_time": "19:17:14", "remaining_time": "1:24:17"} +{"current_steps": 5246, "total_steps": 5627, "loss": 1.3035, "learning_rate": 4.600101444377347e-07, "epoch": 0.9322493224932249, "percentage": 93.23, "elapsed_time": "19:17:28", "remaining_time": "1:24:03"} +{"current_steps": 5247, "total_steps": 5627, "loss": 1.2846, "learning_rate": 4.5760780078523135e-07, "epoch": 0.9324270291883247, "percentage": 93.25, "elapsed_time": "19:17:41", "remaining_time": "1:23:50"} +{"current_steps": 5248, "total_steps": 5627, "loss": 1.3119, "learning_rate": 4.552116739352008e-07, "epoch": 0.9326047358834244, "percentage": 93.26, "elapsed_time": "19:17:54", "remaining_time": "1:23:37"} +{"current_steps": 5249, "total_steps": 5627, "loss": 1.2455, "learning_rate": 4.5282176464989116e-07, "epoch": 0.9327824425785242, "percentage": 93.28, "elapsed_time": "19:18:07", "remaining_time": "1:23:24"} +{"current_steps": 5250, "total_steps": 5627, "loss": 1.3079, "learning_rate": 4.504380736895808e-07, "epoch": 0.9329601492736239, "percentage": 93.3, "elapsed_time": "19:18:20", "remaining_time": "1:23:10"} +{"current_steps": 5251, "total_steps": 5627, "loss": 1.2888, "learning_rate": 4.4806060181256105e-07, "epoch": 0.9331378559687237, "percentage": 93.32, "elapsed_time": "19:18:34", "remaining_time": "1:22:57"} +{"current_steps": 5252, "total_steps": 5627, "loss": 1.3171, "learning_rate": 4.45689349775158e-07, "epoch": 0.9333155626638233, "percentage": 93.34, "elapsed_time": "19:18:47", "remaining_time": "1:22:44"} +{"current_steps": 5253, "total_steps": 5627, "loss": 1.3007, "learning_rate": 4.433243183317082e-07, "epoch": 0.9334932693589231, "percentage": 93.35, "elapsed_time": "19:19:00", "remaining_time": "1:22:31"} +{"current_steps": 5254, "total_steps": 5627, "loss": 1.2997, "learning_rate": 4.409655082345721e-07, "epoch": 0.9336709760540228, "percentage": 93.37, "elapsed_time": "19:19:13", "remaining_time": "1:22:17"} +{"current_steps": 5255, "total_steps": 5627, "loss": 1.3014, "learning_rate": 4.386129202341316e-07, "epoch": 0.9338486827491226, "percentage": 93.39, "elapsed_time": "19:19:26", "remaining_time": "1:22:04"} +{"current_steps": 5256, "total_steps": 5627, "loss": 1.3085, "learning_rate": 4.3626655507879034e-07, "epoch": 0.9340263894442223, "percentage": 93.41, "elapsed_time": "19:19:39", "remaining_time": "1:21:51"} +{"current_steps": 5257, "total_steps": 5627, "loss": 1.2957, "learning_rate": 4.33926413514969e-07, "epoch": 0.9342040961393221, "percentage": 93.42, "elapsed_time": "19:19:52", "remaining_time": "1:21:38"} +{"current_steps": 5258, "total_steps": 5627, "loss": 1.293, "learning_rate": 4.3159249628711433e-07, "epoch": 0.9343818028344217, "percentage": 93.44, "elapsed_time": "19:20:06", "remaining_time": "1:21:24"} +{"current_steps": 5259, "total_steps": 5627, "loss": 1.29, "learning_rate": 4.2926480413768566e-07, "epoch": 0.9345595095295215, "percentage": 93.46, "elapsed_time": "19:20:19", "remaining_time": "1:21:11"} +{"current_steps": 5260, "total_steps": 5627, "loss": 1.3121, "learning_rate": 4.2694333780716635e-07, "epoch": 0.9347372162246212, "percentage": 93.48, "elapsed_time": "19:20:32", "remaining_time": "1:20:58"} +{"current_steps": 5261, "total_steps": 5627, "loss": 1.2804, "learning_rate": 4.246280980340589e-07, "epoch": 0.934914922919721, "percentage": 93.5, "elapsed_time": "19:20:45", "remaining_time": "1:20:45"} +{"current_steps": 5262, "total_steps": 5627, "loss": 1.2619, "learning_rate": 4.223190855548853e-07, "epoch": 0.9350926296148208, "percentage": 93.51, "elapsed_time": "19:20:58", "remaining_time": "1:20:31"} +{"current_steps": 5263, "total_steps": 5627, "loss": 1.284, "learning_rate": 4.200163011041869e-07, "epoch": 0.9352703363099205, "percentage": 93.53, "elapsed_time": "19:21:11", "remaining_time": "1:20:18"} +{"current_steps": 5264, "total_steps": 5627, "loss": 1.2948, "learning_rate": 4.177197454145221e-07, "epoch": 0.9354480430050203, "percentage": 93.55, "elapsed_time": "19:21:25", "remaining_time": "1:20:05"} +{"current_steps": 5265, "total_steps": 5627, "loss": 1.2638, "learning_rate": 4.154294192164621e-07, "epoch": 0.9356257497001199, "percentage": 93.57, "elapsed_time": "19:21:38", "remaining_time": "1:19:52"} +{"current_steps": 5266, "total_steps": 5627, "loss": 1.3053, "learning_rate": 4.131453232386129e-07, "epoch": 0.9358034563952197, "percentage": 93.58, "elapsed_time": "19:21:51", "remaining_time": "1:19:38"} +{"current_steps": 5267, "total_steps": 5627, "loss": 1.3162, "learning_rate": 4.108674582075822e-07, "epoch": 0.9359811630903194, "percentage": 93.6, "elapsed_time": "19:22:04", "remaining_time": "1:19:25"} +{"current_steps": 5268, "total_steps": 5627, "loss": 1.3299, "learning_rate": 4.0859582484800374e-07, "epoch": 0.9361588697854192, "percentage": 93.62, "elapsed_time": "19:22:17", "remaining_time": "1:19:12"} +{"current_steps": 5269, "total_steps": 5627, "loss": 1.3258, "learning_rate": 4.063304238825261e-07, "epoch": 0.9363365764805189, "percentage": 93.64, "elapsed_time": "19:22:31", "remaining_time": "1:18:59"} +{"current_steps": 5270, "total_steps": 5627, "loss": 1.3285, "learning_rate": 4.040712560318172e-07, "epoch": 0.9365142831756187, "percentage": 93.66, "elapsed_time": "19:22:44", "remaining_time": "1:18:45"} +{"current_steps": 5271, "total_steps": 5627, "loss": 1.2977, "learning_rate": 4.0181832201455995e-07, "epoch": 0.9366919898707183, "percentage": 93.67, "elapsed_time": "19:22:57", "remaining_time": "1:18:32"} +{"current_steps": 5272, "total_steps": 5627, "loss": 1.2616, "learning_rate": 3.995716225474522e-07, "epoch": 0.9368696965658181, "percentage": 93.69, "elapsed_time": "19:23:10", "remaining_time": "1:18:19"} +{"current_steps": 5273, "total_steps": 5627, "loss": 1.3133, "learning_rate": 3.973311583452155e-07, "epoch": 0.9370474032609178, "percentage": 93.71, "elapsed_time": "19:23:23", "remaining_time": "1:18:06"} +{"current_steps": 5274, "total_steps": 5627, "loss": 1.2454, "learning_rate": 3.9509693012058204e-07, "epoch": 0.9372251099560176, "percentage": 93.73, "elapsed_time": "19:23:36", "remaining_time": "1:17:52"} +{"current_steps": 5275, "total_steps": 5627, "loss": 1.2817, "learning_rate": 3.9286893858430096e-07, "epoch": 0.9374028166511174, "percentage": 93.74, "elapsed_time": "19:23:49", "remaining_time": "1:17:39"} +{"current_steps": 5276, "total_steps": 5627, "loss": 1.2883, "learning_rate": 3.9064718444514093e-07, "epoch": 0.9375805233462171, "percentage": 93.76, "elapsed_time": "19:24:02", "remaining_time": "1:17:26"} +{"current_steps": 5277, "total_steps": 5627, "loss": 1.2815, "learning_rate": 3.88431668409881e-07, "epoch": 0.9377582300413168, "percentage": 93.78, "elapsed_time": "19:24:16", "remaining_time": "1:17:13"} +{"current_steps": 5278, "total_steps": 5627, "loss": 1.3287, "learning_rate": 3.862223911833196e-07, "epoch": 0.9379359367364165, "percentage": 93.8, "elapsed_time": "19:24:29", "remaining_time": "1:17:00"} +{"current_steps": 5279, "total_steps": 5627, "loss": 1.2791, "learning_rate": 3.8401935346826793e-07, "epoch": 0.9381136434315163, "percentage": 93.82, "elapsed_time": "19:24:42", "remaining_time": "1:16:46"} +{"current_steps": 5280, "total_steps": 5627, "loss": 1.296, "learning_rate": 3.818225559655564e-07, "epoch": 0.938291350126616, "percentage": 93.83, "elapsed_time": "19:24:55", "remaining_time": "1:16:33"} +{"current_steps": 5281, "total_steps": 5627, "loss": 1.3258, "learning_rate": 3.7963199937402605e-07, "epoch": 0.9384690568217158, "percentage": 93.85, "elapsed_time": "19:25:08", "remaining_time": "1:16:20"} +{"current_steps": 5282, "total_steps": 5627, "loss": 1.2424, "learning_rate": 3.77447684390535e-07, "epoch": 0.9386467635168155, "percentage": 93.87, "elapsed_time": "19:25:21", "remaining_time": "1:16:07"} +{"current_steps": 5283, "total_steps": 5627, "loss": 1.2943, "learning_rate": 3.7526961170995413e-07, "epoch": 0.9388244702119153, "percentage": 93.89, "elapsed_time": "19:25:35", "remaining_time": "1:15:53"} +{"current_steps": 5284, "total_steps": 5627, "loss": 1.3088, "learning_rate": 3.730977820251669e-07, "epoch": 0.9390021769070149, "percentage": 93.9, "elapsed_time": "19:25:48", "remaining_time": "1:15:40"} +{"current_steps": 5285, "total_steps": 5627, "loss": 1.3073, "learning_rate": 3.709321960270784e-07, "epoch": 0.9391798836021147, "percentage": 93.92, "elapsed_time": "19:26:01", "remaining_time": "1:15:27"} +{"current_steps": 5286, "total_steps": 5627, "loss": 1.2829, "learning_rate": 3.6877285440459986e-07, "epoch": 0.9393575902972144, "percentage": 93.94, "elapsed_time": "19:26:14", "remaining_time": "1:15:14"} +{"current_steps": 5287, "total_steps": 5627, "loss": 1.3119, "learning_rate": 3.666197578446573e-07, "epoch": 0.9395352969923142, "percentage": 93.96, "elapsed_time": "19:26:27", "remaining_time": "1:15:00"} +{"current_steps": 5288, "total_steps": 5627, "loss": 1.2834, "learning_rate": 3.6447290703219174e-07, "epoch": 0.939713003687414, "percentage": 93.98, "elapsed_time": "19:26:41", "remaining_time": "1:14:47"} +{"current_steps": 5289, "total_steps": 5627, "loss": 1.3242, "learning_rate": 3.623323026501546e-07, "epoch": 0.9398907103825137, "percentage": 93.99, "elapsed_time": "19:26:54", "remaining_time": "1:14:34"} +{"current_steps": 5290, "total_steps": 5627, "loss": 1.3021, "learning_rate": 3.60197945379519e-07, "epoch": 0.9400684170776133, "percentage": 94.01, "elapsed_time": "19:27:07", "remaining_time": "1:14:21"} +{"current_steps": 5291, "total_steps": 5627, "loss": 1.3048, "learning_rate": 3.5806983589925736e-07, "epoch": 0.9402461237727131, "percentage": 94.03, "elapsed_time": "19:27:20", "remaining_time": "1:14:07"} +{"current_steps": 5292, "total_steps": 5627, "loss": 1.3064, "learning_rate": 3.559479748863659e-07, "epoch": 0.9404238304678129, "percentage": 94.05, "elapsed_time": "19:27:33", "remaining_time": "1:13:54"} +{"current_steps": 5293, "total_steps": 5627, "loss": 1.3136, "learning_rate": 3.538323630158469e-07, "epoch": 0.9406015371629126, "percentage": 94.06, "elapsed_time": "19:27:46", "remaining_time": "1:13:41"} +{"current_steps": 5294, "total_steps": 5627, "loss": 1.2793, "learning_rate": 3.517230009607131e-07, "epoch": 0.9407792438580124, "percentage": 94.08, "elapsed_time": "19:28:00", "remaining_time": "1:13:28"} +{"current_steps": 5295, "total_steps": 5627, "loss": 1.3108, "learning_rate": 3.4961988939199885e-07, "epoch": 0.9409569505531121, "percentage": 94.1, "elapsed_time": "19:28:13", "remaining_time": "1:13:14"} +{"current_steps": 5296, "total_steps": 5627, "loss": 1.3197, "learning_rate": 3.475230289787379e-07, "epoch": 0.9411346572482119, "percentage": 94.12, "elapsed_time": "19:28:26", "remaining_time": "1:13:01"} +{"current_steps": 5297, "total_steps": 5627, "loss": 1.3107, "learning_rate": 3.454324203879833e-07, "epoch": 0.9413123639433115, "percentage": 94.14, "elapsed_time": "19:28:39", "remaining_time": "1:12:48"} +{"current_steps": 5298, "total_steps": 5627, "loss": 1.3124, "learning_rate": 3.4334806428479416e-07, "epoch": 0.9414900706384113, "percentage": 94.15, "elapsed_time": "19:28:52", "remaining_time": "1:12:35"} +{"current_steps": 5299, "total_steps": 5627, "loss": 1.2942, "learning_rate": 3.4126996133224677e-07, "epoch": 0.941667777333511, "percentage": 94.17, "elapsed_time": "19:29:06", "remaining_time": "1:12:21"} +{"current_steps": 5300, "total_steps": 5627, "loss": 1.2993, "learning_rate": 3.3919811219142563e-07, "epoch": 0.9418454840286108, "percentage": 94.19, "elapsed_time": "19:29:19", "remaining_time": "1:12:08"} +{"current_steps": 5301, "total_steps": 5627, "loss": 1.2913, "learning_rate": 3.371325175214235e-07, "epoch": 0.9420231907237105, "percentage": 94.21, "elapsed_time": "19:29:32", "remaining_time": "1:11:55"} +{"current_steps": 5302, "total_steps": 5627, "loss": 1.278, "learning_rate": 3.350731779793415e-07, "epoch": 0.9422008974188103, "percentage": 94.22, "elapsed_time": "19:29:45", "remaining_time": "1:11:42"} +{"current_steps": 5303, "total_steps": 5627, "loss": 1.2905, "learning_rate": 3.330200942202977e-07, "epoch": 0.94237860411391, "percentage": 94.24, "elapsed_time": "19:29:58", "remaining_time": "1:11:28"} +{"current_steps": 5304, "total_steps": 5627, "loss": 1.26, "learning_rate": 3.3097326689741637e-07, "epoch": 0.9425563108090097, "percentage": 94.26, "elapsed_time": "19:30:11", "remaining_time": "1:11:15"} +{"current_steps": 5305, "total_steps": 5627, "loss": 1.2972, "learning_rate": 3.2893269666183227e-07, "epoch": 0.9427340175041095, "percentage": 94.28, "elapsed_time": "19:30:25", "remaining_time": "1:11:02"} +{"current_steps": 5306, "total_steps": 5627, "loss": 1.3032, "learning_rate": 3.2689838416268825e-07, "epoch": 0.9429117241992092, "percentage": 94.3, "elapsed_time": "19:30:38", "remaining_time": "1:10:49"} +{"current_steps": 5307, "total_steps": 5627, "loss": 1.3221, "learning_rate": 3.2487033004713564e-07, "epoch": 0.943089430894309, "percentage": 94.31, "elapsed_time": "19:30:51", "remaining_time": "1:10:36"} +{"current_steps": 5308, "total_steps": 5627, "loss": 1.3208, "learning_rate": 3.2284853496034275e-07, "epoch": 0.9432671375894087, "percentage": 94.33, "elapsed_time": "19:31:04", "remaining_time": "1:10:22"} +{"current_steps": 5309, "total_steps": 5627, "loss": 1.3592, "learning_rate": 3.208329995454729e-07, "epoch": 0.9434448442845084, "percentage": 94.35, "elapsed_time": "19:31:17", "remaining_time": "1:10:09"} +{"current_steps": 5310, "total_steps": 5627, "loss": 1.3337, "learning_rate": 3.188237244437109e-07, "epoch": 0.9436225509796081, "percentage": 94.37, "elapsed_time": "19:31:31", "remaining_time": "1:09:56"} +{"current_steps": 5311, "total_steps": 5627, "loss": 1.2911, "learning_rate": 3.1682071029424335e-07, "epoch": 0.9438002576747079, "percentage": 94.38, "elapsed_time": "19:31:44", "remaining_time": "1:09:43"} +{"current_steps": 5312, "total_steps": 5627, "loss": 1.3159, "learning_rate": 3.148239577342649e-07, "epoch": 0.9439779643698076, "percentage": 94.4, "elapsed_time": "19:31:57", "remaining_time": "1:09:29"} +{"current_steps": 5313, "total_steps": 5627, "loss": 1.2872, "learning_rate": 3.12833467398983e-07, "epoch": 0.9441556710649074, "percentage": 94.42, "elapsed_time": "19:32:10", "remaining_time": "1:09:16"} +{"current_steps": 5314, "total_steps": 5627, "loss": 1.3111, "learning_rate": 3.108492399216068e-07, "epoch": 0.9443333777600071, "percentage": 94.44, "elapsed_time": "19:32:23", "remaining_time": "1:09:03"} +{"current_steps": 5315, "total_steps": 5627, "loss": 1.2585, "learning_rate": 3.088712759333623e-07, "epoch": 0.9445110844551069, "percentage": 94.46, "elapsed_time": "19:32:37", "remaining_time": "1:08:50"} +{"current_steps": 5316, "total_steps": 5627, "loss": 1.2899, "learning_rate": 3.0689957606347075e-07, "epoch": 0.9446887911502065, "percentage": 94.47, "elapsed_time": "19:32:50", "remaining_time": "1:08:36"} +{"current_steps": 5317, "total_steps": 5627, "loss": 1.3049, "learning_rate": 3.049341409391704e-07, "epoch": 0.9448664978453063, "percentage": 94.49, "elapsed_time": "19:33:03", "remaining_time": "1:08:23"} +{"current_steps": 5318, "total_steps": 5627, "loss": 1.2856, "learning_rate": 3.0297497118570107e-07, "epoch": 0.945044204540406, "percentage": 94.51, "elapsed_time": "19:33:16", "remaining_time": "1:08:10"} +{"current_steps": 5319, "total_steps": 5627, "loss": 1.3009, "learning_rate": 3.010220674263131e-07, "epoch": 0.9452219112355058, "percentage": 94.53, "elapsed_time": "19:33:29", "remaining_time": "1:07:57"} +{"current_steps": 5320, "total_steps": 5627, "loss": 1.2634, "learning_rate": 2.990754302822629e-07, "epoch": 0.9453996179306056, "percentage": 94.54, "elapsed_time": "19:33:43", "remaining_time": "1:07:43"} +{"current_steps": 5321, "total_steps": 5627, "loss": 1.2875, "learning_rate": 2.971350603728085e-07, "epoch": 0.9455773246257053, "percentage": 94.56, "elapsed_time": "19:33:56", "remaining_time": "1:07:30"} +{"current_steps": 5322, "total_steps": 5627, "loss": 1.2874, "learning_rate": 2.9520095831522043e-07, "epoch": 0.945755031320805, "percentage": 94.58, "elapsed_time": "19:34:09", "remaining_time": "1:07:17"} +{"current_steps": 5323, "total_steps": 5627, "loss": 1.3295, "learning_rate": 2.9327312472477553e-07, "epoch": 0.9459327380159047, "percentage": 94.6, "elapsed_time": "19:34:22", "remaining_time": "1:07:04"} +{"current_steps": 5324, "total_steps": 5627, "loss": 1.3131, "learning_rate": 2.9135156021474987e-07, "epoch": 0.9461104447110045, "percentage": 94.62, "elapsed_time": "19:34:35", "remaining_time": "1:06:50"} +{"current_steps": 5325, "total_steps": 5627, "loss": 1.269, "learning_rate": 2.8943626539643e-07, "epoch": 0.9462881514061042, "percentage": 94.63, "elapsed_time": "19:34:48", "remaining_time": "1:06:37"} +{"current_steps": 5326, "total_steps": 5627, "loss": 1.3161, "learning_rate": 2.875272408791085e-07, "epoch": 0.946465858101204, "percentage": 94.65, "elapsed_time": "19:35:01", "remaining_time": "1:06:24"} +{"current_steps": 5327, "total_steps": 5627, "loss": 1.2618, "learning_rate": 2.8562448727008197e-07, "epoch": 0.9466435647963037, "percentage": 94.67, "elapsed_time": "19:35:15", "remaining_time": "1:06:11"} +{"current_steps": 5328, "total_steps": 5627, "loss": 1.325, "learning_rate": 2.837280051746505e-07, "epoch": 0.9468212714914035, "percentage": 94.69, "elapsed_time": "19:35:28", "remaining_time": "1:05:57"} +{"current_steps": 5329, "total_steps": 5627, "loss": 1.2926, "learning_rate": 2.8183779519612263e-07, "epoch": 0.9469989781865031, "percentage": 94.7, "elapsed_time": "19:35:41", "remaining_time": "1:05:44"} +{"current_steps": 5330, "total_steps": 5627, "loss": 1.2595, "learning_rate": 2.7995385793580854e-07, "epoch": 0.9471766848816029, "percentage": 94.72, "elapsed_time": "19:35:54", "remaining_time": "1:05:31"} +{"current_steps": 5331, "total_steps": 5627, "loss": 1.3113, "learning_rate": 2.780761939930221e-07, "epoch": 0.9473543915767026, "percentage": 94.74, "elapsed_time": "19:36:08", "remaining_time": "1:05:18"} +{"current_steps": 5332, "total_steps": 5627, "loss": 1.3253, "learning_rate": 2.7620480396508997e-07, "epoch": 0.9475320982718024, "percentage": 94.76, "elapsed_time": "19:36:21", "remaining_time": "1:05:05"} +{"current_steps": 5333, "total_steps": 5627, "loss": 1.3345, "learning_rate": 2.7433968844732926e-07, "epoch": 0.9477098049669022, "percentage": 94.78, "elapsed_time": "19:36:34", "remaining_time": "1:04:51"} +{"current_steps": 5334, "total_steps": 5627, "loss": 1.3059, "learning_rate": 2.7248084803307205e-07, "epoch": 0.9478875116620019, "percentage": 94.79, "elapsed_time": "19:36:47", "remaining_time": "1:04:38"} +{"current_steps": 5335, "total_steps": 5627, "loss": 1.2903, "learning_rate": 2.706282833136498e-07, "epoch": 0.9480652183571016, "percentage": 94.81, "elapsed_time": "19:37:00", "remaining_time": "1:04:25"} +{"current_steps": 5336, "total_steps": 5627, "loss": 1.2708, "learning_rate": 2.687819948783976e-07, "epoch": 0.9482429250522013, "percentage": 94.83, "elapsed_time": "19:37:13", "remaining_time": "1:04:12"} +{"current_steps": 5337, "total_steps": 5627, "loss": 1.3032, "learning_rate": 2.669419833146547e-07, "epoch": 0.9484206317473011, "percentage": 94.85, "elapsed_time": "19:37:27", "remaining_time": "1:03:58"} +{"current_steps": 5338, "total_steps": 5627, "loss": 1.3278, "learning_rate": 2.6510824920776614e-07, "epoch": 0.9485983384424008, "percentage": 94.86, "elapsed_time": "19:37:40", "remaining_time": "1:03:45"} +{"current_steps": 5339, "total_steps": 5627, "loss": 1.2638, "learning_rate": 2.632807931410741e-07, "epoch": 0.9487760451375006, "percentage": 94.88, "elapsed_time": "19:37:53", "remaining_time": "1:03:32"} +{"current_steps": 5340, "total_steps": 5627, "loss": 1.2544, "learning_rate": 2.614596156959248e-07, "epoch": 0.9489537518326003, "percentage": 94.9, "elapsed_time": "19:38:06", "remaining_time": "1:03:19"} +{"current_steps": 5341, "total_steps": 5627, "loss": 1.3175, "learning_rate": 2.5964471745167473e-07, "epoch": 0.9491314585277, "percentage": 94.92, "elapsed_time": "19:38:19", "remaining_time": "1:03:05"} +{"current_steps": 5342, "total_steps": 5627, "loss": 1.28, "learning_rate": 2.578360989856732e-07, "epoch": 0.9493091652227997, "percentage": 94.94, "elapsed_time": "19:38:32", "remaining_time": "1:02:52"} +{"current_steps": 5343, "total_steps": 5627, "loss": 1.3012, "learning_rate": 2.560337608732755e-07, "epoch": 0.9494868719178995, "percentage": 94.95, "elapsed_time": "19:38:46", "remaining_time": "1:02:39"} +{"current_steps": 5344, "total_steps": 5627, "loss": 1.3031, "learning_rate": 2.5423770368784296e-07, "epoch": 0.9496645786129992, "percentage": 94.97, "elapsed_time": "19:38:59", "remaining_time": "1:02:26"} +{"current_steps": 5345, "total_steps": 5627, "loss": 1.3346, "learning_rate": 2.524479280007297e-07, "epoch": 0.949842285308099, "percentage": 94.99, "elapsed_time": "19:39:12", "remaining_time": "1:02:12"} +{"current_steps": 5346, "total_steps": 5627, "loss": 1.3025, "learning_rate": 2.506644343813025e-07, "epoch": 0.9500199920031988, "percentage": 95.01, "elapsed_time": "19:39:25", "remaining_time": "1:01:59"} +{"current_steps": 5347, "total_steps": 5627, "loss": 1.2972, "learning_rate": 2.4888722339692084e-07, "epoch": 0.9501976986982985, "percentage": 95.02, "elapsed_time": "19:39:38", "remaining_time": "1:01:46"} +{"current_steps": 5348, "total_steps": 5627, "loss": 1.3028, "learning_rate": 2.4711629561294805e-07, "epoch": 0.9503754053933982, "percentage": 95.04, "elapsed_time": "19:39:51", "remaining_time": "1:01:33"} +{"current_steps": 5349, "total_steps": 5627, "loss": 1.3113, "learning_rate": 2.453516515927512e-07, "epoch": 0.9505531120884979, "percentage": 95.06, "elapsed_time": "19:40:04", "remaining_time": "1:01:19"} +{"current_steps": 5350, "total_steps": 5627, "loss": 1.3042, "learning_rate": 2.4359329189769907e-07, "epoch": 0.9507308187835977, "percentage": 95.08, "elapsed_time": "19:40:18", "remaining_time": "1:01:06"} +{"current_steps": 5351, "total_steps": 5627, "loss": 1.2831, "learning_rate": 2.4184121708715537e-07, "epoch": 0.9509085254786974, "percentage": 95.1, "elapsed_time": "19:40:31", "remaining_time": "1:00:53"} +{"current_steps": 5352, "total_steps": 5627, "loss": 1.282, "learning_rate": 2.400954277184897e-07, "epoch": 0.9510862321737972, "percentage": 95.11, "elapsed_time": "19:40:44", "remaining_time": "1:00:40"} +{"current_steps": 5353, "total_steps": 5627, "loss": 1.2778, "learning_rate": 2.3835592434707123e-07, "epoch": 0.9512639388688969, "percentage": 95.13, "elapsed_time": "19:40:57", "remaining_time": "1:00:26"} +{"current_steps": 5354, "total_steps": 5627, "loss": 1.2997, "learning_rate": 2.3662270752626616e-07, "epoch": 0.9514416455639966, "percentage": 95.15, "elapsed_time": "19:41:10", "remaining_time": "1:00:13"} +{"current_steps": 5355, "total_steps": 5627, "loss": 1.3056, "learning_rate": 2.3489577780744676e-07, "epoch": 0.9516193522590963, "percentage": 95.17, "elapsed_time": "19:41:24", "remaining_time": "1:00:00"} +{"current_steps": 5356, "total_steps": 5627, "loss": 1.3516, "learning_rate": 2.3317513573997808e-07, "epoch": 0.9517970589541961, "percentage": 95.18, "elapsed_time": "19:41:37", "remaining_time": "0:59:47"} +{"current_steps": 5357, "total_steps": 5627, "loss": 1.3278, "learning_rate": 2.314607818712311e-07, "epoch": 0.9519747656492958, "percentage": 95.2, "elapsed_time": "19:41:50", "remaining_time": "0:59:33"} +{"current_steps": 5358, "total_steps": 5627, "loss": 1.3197, "learning_rate": 2.2975271674657186e-07, "epoch": 0.9521524723443956, "percentage": 95.22, "elapsed_time": "19:42:03", "remaining_time": "0:59:20"} +{"current_steps": 5359, "total_steps": 5627, "loss": 1.2482, "learning_rate": 2.2805094090937007e-07, "epoch": 0.9523301790394954, "percentage": 95.24, "elapsed_time": "19:42:16", "remaining_time": "0:59:07"} +{"current_steps": 5360, "total_steps": 5627, "loss": 1.2566, "learning_rate": 2.2635545490099498e-07, "epoch": 0.9525078857345951, "percentage": 95.26, "elapsed_time": "19:42:29", "remaining_time": "0:58:54"} +{"current_steps": 5361, "total_steps": 5627, "loss": 1.3017, "learning_rate": 2.2466625926080843e-07, "epoch": 0.9526855924296947, "percentage": 95.27, "elapsed_time": "19:42:43", "remaining_time": "0:58:41"} +{"current_steps": 5362, "total_steps": 5627, "loss": 1.3091, "learning_rate": 2.2298335452617614e-07, "epoch": 0.9528632991247945, "percentage": 95.29, "elapsed_time": "19:42:56", "remaining_time": "0:58:27"} +{"current_steps": 5363, "total_steps": 5627, "loss": 1.3323, "learning_rate": 2.21306741232461e-07, "epoch": 0.9530410058198943, "percentage": 95.31, "elapsed_time": "19:43:09", "remaining_time": "0:58:14"} +{"current_steps": 5364, "total_steps": 5627, "loss": 1.3074, "learning_rate": 2.1963641991302963e-07, "epoch": 0.953218712514994, "percentage": 95.33, "elapsed_time": "19:43:22", "remaining_time": "0:58:01"} +{"current_steps": 5365, "total_steps": 5627, "loss": 1.3069, "learning_rate": 2.1797239109923706e-07, "epoch": 0.9533964192100938, "percentage": 95.34, "elapsed_time": "19:43:35", "remaining_time": "0:57:48"} +{"current_steps": 5366, "total_steps": 5627, "loss": 1.2992, "learning_rate": 2.1631465532044427e-07, "epoch": 0.9535741259051935, "percentage": 95.36, "elapsed_time": "19:43:48", "remaining_time": "0:57:34"} +{"current_steps": 5367, "total_steps": 5627, "loss": 1.2751, "learning_rate": 2.1466321310401162e-07, "epoch": 0.9537518326002932, "percentage": 95.38, "elapsed_time": "19:44:01", "remaining_time": "0:57:21"} +{"current_steps": 5368, "total_steps": 5627, "loss": 1.287, "learning_rate": 2.1301806497528777e-07, "epoch": 0.9539295392953929, "percentage": 95.4, "elapsed_time": "19:44:15", "remaining_time": "0:57:08"} +{"current_steps": 5369, "total_steps": 5627, "loss": 1.2423, "learning_rate": 2.1137921145762964e-07, "epoch": 0.9541072459904927, "percentage": 95.41, "elapsed_time": "19:44:28", "remaining_time": "0:56:55"} +{"current_steps": 5370, "total_steps": 5627, "loss": 1.3258, "learning_rate": 2.0974665307238684e-07, "epoch": 0.9542849526855924, "percentage": 95.43, "elapsed_time": "19:44:41", "remaining_time": "0:56:41"} +{"current_steps": 5371, "total_steps": 5627, "loss": 1.2721, "learning_rate": 2.0812039033890397e-07, "epoch": 0.9544626593806922, "percentage": 95.45, "elapsed_time": "19:44:54", "remaining_time": "0:56:28"} +{"current_steps": 5372, "total_steps": 5627, "loss": 1.2792, "learning_rate": 2.065004237745294e-07, "epoch": 0.954640366075792, "percentage": 95.47, "elapsed_time": "19:45:07", "remaining_time": "0:56:15"} +{"current_steps": 5373, "total_steps": 5627, "loss": 1.2935, "learning_rate": 2.04886753894602e-07, "epoch": 0.9548180727708916, "percentage": 95.49, "elapsed_time": "19:45:20", "remaining_time": "0:56:02"} +{"current_steps": 5374, "total_steps": 5627, "loss": 1.2961, "learning_rate": 2.0327938121246449e-07, "epoch": 0.9549957794659913, "percentage": 95.5, "elapsed_time": "19:45:34", "remaining_time": "0:55:48"} +{"current_steps": 5375, "total_steps": 5627, "loss": 1.2906, "learning_rate": 2.0167830623944784e-07, "epoch": 0.9551734861610911, "percentage": 95.52, "elapsed_time": "19:45:47", "remaining_time": "0:55:35"} +{"current_steps": 5376, "total_steps": 5627, "loss": 1.3239, "learning_rate": 2.0008352948488906e-07, "epoch": 0.9553511928561909, "percentage": 95.54, "elapsed_time": "19:46:00", "remaining_time": "0:55:22"} +{"current_steps": 5377, "total_steps": 5627, "loss": 1.2954, "learning_rate": 1.9849505145611126e-07, "epoch": 0.9555288995512906, "percentage": 95.56, "elapsed_time": "19:46:13", "remaining_time": "0:55:09"} +{"current_steps": 5378, "total_steps": 5627, "loss": 1.2754, "learning_rate": 1.9691287265844127e-07, "epoch": 0.9557066062463904, "percentage": 95.57, "elapsed_time": "19:46:26", "remaining_time": "0:54:55"} +{"current_steps": 5379, "total_steps": 5627, "loss": 1.3037, "learning_rate": 1.9533699359520097e-07, "epoch": 0.9558843129414901, "percentage": 95.59, "elapsed_time": "19:46:39", "remaining_time": "0:54:42"} +{"current_steps": 5380, "total_steps": 5627, "loss": 1.3439, "learning_rate": 1.9376741476770488e-07, "epoch": 0.9560620196365898, "percentage": 95.61, "elapsed_time": "19:46:53", "remaining_time": "0:54:29"} +{"current_steps": 5381, "total_steps": 5627, "loss": 1.2832, "learning_rate": 1.9220413667526915e-07, "epoch": 0.9562397263316895, "percentage": 95.63, "elapsed_time": "19:47:06", "remaining_time": "0:54:16"} +{"current_steps": 5382, "total_steps": 5627, "loss": 1.3037, "learning_rate": 1.9064715981519821e-07, "epoch": 0.9564174330267893, "percentage": 95.65, "elapsed_time": "19:47:19", "remaining_time": "0:54:02"} +{"current_steps": 5383, "total_steps": 5627, "loss": 1.319, "learning_rate": 1.890964846828003e-07, "epoch": 0.956595139721889, "percentage": 95.66, "elapsed_time": "19:47:32", "remaining_time": "0:53:49"} +{"current_steps": 5384, "total_steps": 5627, "loss": 1.2839, "learning_rate": 1.8755211177136968e-07, "epoch": 0.9567728464169888, "percentage": 95.68, "elapsed_time": "19:47:45", "remaining_time": "0:53:36"} +{"current_steps": 5385, "total_steps": 5627, "loss": 1.2822, "learning_rate": 1.8601404157220226e-07, "epoch": 0.9569505531120885, "percentage": 95.7, "elapsed_time": "19:47:58", "remaining_time": "0:53:23"} +{"current_steps": 5386, "total_steps": 5627, "loss": 1.3014, "learning_rate": 1.8448227457458666e-07, "epoch": 0.9571282598071882, "percentage": 95.72, "elapsed_time": "19:48:12", "remaining_time": "0:53:10"} +{"current_steps": 5387, "total_steps": 5627, "loss": 1.3189, "learning_rate": 1.8295681126580645e-07, "epoch": 0.9573059665022879, "percentage": 95.73, "elapsed_time": "19:48:25", "remaining_time": "0:52:56"} +{"current_steps": 5388, "total_steps": 5627, "loss": 1.2833, "learning_rate": 1.8143765213114007e-07, "epoch": 0.9574836731973877, "percentage": 95.75, "elapsed_time": "19:48:38", "remaining_time": "0:52:43"} +{"current_steps": 5389, "total_steps": 5627, "loss": 1.2882, "learning_rate": 1.7992479765386316e-07, "epoch": 0.9576613798924875, "percentage": 95.77, "elapsed_time": "19:48:51", "remaining_time": "0:52:30"} +{"current_steps": 5390, "total_steps": 5627, "loss": 1.311, "learning_rate": 1.784182483152419e-07, "epoch": 0.9578390865875872, "percentage": 95.79, "elapsed_time": "19:49:04", "remaining_time": "0:52:17"} +{"current_steps": 5391, "total_steps": 5627, "loss": 1.2606, "learning_rate": 1.769180045945351e-07, "epoch": 0.958016793282687, "percentage": 95.81, "elapsed_time": "19:49:18", "remaining_time": "0:52:03"} +{"current_steps": 5392, "total_steps": 5627, "loss": 1.3356, "learning_rate": 1.7542406696900328e-07, "epoch": 0.9581944999777867, "percentage": 95.82, "elapsed_time": "19:49:31", "remaining_time": "0:51:50"} +{"current_steps": 5393, "total_steps": 5627, "loss": 1.2989, "learning_rate": 1.7393643591389288e-07, "epoch": 0.9583722066728864, "percentage": 95.84, "elapsed_time": "19:49:44", "remaining_time": "0:51:37"} +{"current_steps": 5394, "total_steps": 5627, "loss": 1.2804, "learning_rate": 1.7245511190244756e-07, "epoch": 0.9585499133679861, "percentage": 95.86, "elapsed_time": "19:49:57", "remaining_time": "0:51:24"} +{"current_steps": 5395, "total_steps": 5627, "loss": 1.2853, "learning_rate": 1.7098009540590376e-07, "epoch": 0.9587276200630859, "percentage": 95.88, "elapsed_time": "19:50:10", "remaining_time": "0:51:10"} +{"current_steps": 5396, "total_steps": 5627, "loss": 1.2962, "learning_rate": 1.69511386893495e-07, "epoch": 0.9589053267581856, "percentage": 95.89, "elapsed_time": "19:50:24", "remaining_time": "0:50:57"} +{"current_steps": 5397, "total_steps": 5627, "loss": 1.282, "learning_rate": 1.680489868324431e-07, "epoch": 0.9590830334532854, "percentage": 95.91, "elapsed_time": "19:50:37", "remaining_time": "0:50:44"} +{"current_steps": 5398, "total_steps": 5627, "loss": 1.3122, "learning_rate": 1.6659289568796255e-07, "epoch": 0.9592607401483851, "percentage": 95.93, "elapsed_time": "19:50:50", "remaining_time": "0:50:31"} +{"current_steps": 5399, "total_steps": 5627, "loss": 1.3296, "learning_rate": 1.6514311392326954e-07, "epoch": 0.9594384468434848, "percentage": 95.95, "elapsed_time": "19:51:03", "remaining_time": "0:50:17"} +{"current_steps": 5400, "total_steps": 5627, "loss": 1.2922, "learning_rate": 1.6369964199956178e-07, "epoch": 0.9596161535385845, "percentage": 95.97, "elapsed_time": "19:51:16", "remaining_time": "0:50:04"} +{"current_steps": 5401, "total_steps": 5627, "loss": 1.2862, "learning_rate": 1.622624803760342e-07, "epoch": 0.9597938602336843, "percentage": 95.98, "elapsed_time": "19:51:29", "remaining_time": "0:49:51"} +{"current_steps": 5402, "total_steps": 5627, "loss": 1.2853, "learning_rate": 1.6083162950987884e-07, "epoch": 0.959971566928784, "percentage": 96.0, "elapsed_time": "19:51:43", "remaining_time": "0:49:38"} +{"current_steps": 5403, "total_steps": 5627, "loss": 1.3256, "learning_rate": 1.5940708985627606e-07, "epoch": 0.9601492736238838, "percentage": 96.02, "elapsed_time": "19:51:56", "remaining_time": "0:49:24"} +{"current_steps": 5404, "total_steps": 5627, "loss": 1.3097, "learning_rate": 1.5798886186839445e-07, "epoch": 0.9603269803189836, "percentage": 96.04, "elapsed_time": "19:52:09", "remaining_time": "0:49:11"} +{"current_steps": 5405, "total_steps": 5627, "loss": 1.3295, "learning_rate": 1.5657694599740424e-07, "epoch": 0.9605046870140832, "percentage": 96.05, "elapsed_time": "19:52:22", "remaining_time": "0:48:58"} +{"current_steps": 5406, "total_steps": 5627, "loss": 1.3178, "learning_rate": 1.5517134269245727e-07, "epoch": 0.960682393709183, "percentage": 96.07, "elapsed_time": "19:52:35", "remaining_time": "0:48:45"} +{"current_steps": 5407, "total_steps": 5627, "loss": 1.2992, "learning_rate": 1.5377205240070692e-07, "epoch": 0.9608601004042827, "percentage": 96.09, "elapsed_time": "19:52:48", "remaining_time": "0:48:31"} +{"current_steps": 5408, "total_steps": 5627, "loss": 1.292, "learning_rate": 1.5237907556729047e-07, "epoch": 0.9610378070993825, "percentage": 96.11, "elapsed_time": "19:53:01", "remaining_time": "0:48:18"} +{"current_steps": 5409, "total_steps": 5627, "loss": 1.2846, "learning_rate": 1.5099241263534236e-07, "epoch": 0.9612155137944822, "percentage": 96.13, "elapsed_time": "19:53:15", "remaining_time": "0:48:05"} +{"current_steps": 5410, "total_steps": 5627, "loss": 1.2508, "learning_rate": 1.4961206404598306e-07, "epoch": 0.961393220489582, "percentage": 96.14, "elapsed_time": "19:53:28", "remaining_time": "0:47:52"} +{"current_steps": 5411, "total_steps": 5627, "loss": 1.2738, "learning_rate": 1.4823803023833017e-07, "epoch": 0.9615709271846817, "percentage": 96.16, "elapsed_time": "19:53:41", "remaining_time": "0:47:39"} +{"current_steps": 5412, "total_steps": 5627, "loss": 1.3589, "learning_rate": 1.4687031164948962e-07, "epoch": 0.9617486338797814, "percentage": 96.18, "elapsed_time": "19:53:54", "remaining_time": "0:47:25"} +{"current_steps": 5413, "total_steps": 5627, "loss": 1.3317, "learning_rate": 1.455089087145578e-07, "epoch": 0.9619263405748811, "percentage": 96.2, "elapsed_time": "19:54:07", "remaining_time": "0:47:12"} +{"current_steps": 5414, "total_steps": 5627, "loss": 1.2874, "learning_rate": 1.4415382186662386e-07, "epoch": 0.9621040472699809, "percentage": 96.21, "elapsed_time": "19:54:21", "remaining_time": "0:46:59"} +{"current_steps": 5415, "total_steps": 5627, "loss": 1.3057, "learning_rate": 1.4280505153676294e-07, "epoch": 0.9622817539650806, "percentage": 96.23, "elapsed_time": "19:54:34", "remaining_time": "0:46:46"} +{"current_steps": 5416, "total_steps": 5627, "loss": 1.2925, "learning_rate": 1.4146259815404962e-07, "epoch": 0.9624594606601804, "percentage": 96.25, "elapsed_time": "19:54:47", "remaining_time": "0:46:32"} +{"current_steps": 5417, "total_steps": 5627, "loss": 1.33, "learning_rate": 1.401264621455378e-07, "epoch": 0.9626371673552802, "percentage": 96.27, "elapsed_time": "19:55:00", "remaining_time": "0:46:19"} +{"current_steps": 5418, "total_steps": 5627, "loss": 1.2963, "learning_rate": 1.387966439362809e-07, "epoch": 0.9628148740503798, "percentage": 96.29, "elapsed_time": "19:55:13", "remaining_time": "0:46:06"} +{"current_steps": 5419, "total_steps": 5627, "loss": 1.2758, "learning_rate": 1.374731439493182e-07, "epoch": 0.9629925807454796, "percentage": 96.3, "elapsed_time": "19:55:26", "remaining_time": "0:45:53"} +{"current_steps": 5420, "total_steps": 5627, "loss": 1.3299, "learning_rate": 1.3615596260567743e-07, "epoch": 0.9631702874405793, "percentage": 96.32, "elapsed_time": "19:55:39", "remaining_time": "0:45:39"} +{"current_steps": 5421, "total_steps": 5627, "loss": 1.2938, "learning_rate": 1.348451003243856e-07, "epoch": 0.9633479941356791, "percentage": 96.34, "elapsed_time": "19:55:53", "remaining_time": "0:45:26"} +{"current_steps": 5422, "total_steps": 5627, "loss": 1.3174, "learning_rate": 1.3354055752244688e-07, "epoch": 0.9635257008307788, "percentage": 96.36, "elapsed_time": "19:56:06", "remaining_time": "0:45:13"} +{"current_steps": 5423, "total_steps": 5627, "loss": 1.2561, "learning_rate": 1.3224233461486047e-07, "epoch": 0.9637034075258786, "percentage": 96.37, "elapsed_time": "19:56:19", "remaining_time": "0:45:00"} +{"current_steps": 5424, "total_steps": 5627, "loss": 1.2802, "learning_rate": 1.3095043201461822e-07, "epoch": 0.9638811142209783, "percentage": 96.39, "elapsed_time": "19:56:32", "remaining_time": "0:44:46"} +{"current_steps": 5425, "total_steps": 5627, "loss": 1.2385, "learning_rate": 1.2966485013269804e-07, "epoch": 0.964058820916078, "percentage": 96.41, "elapsed_time": "19:56:45", "remaining_time": "0:44:33"} +{"current_steps": 5426, "total_steps": 5627, "loss": 1.2885, "learning_rate": 1.2838558937806833e-07, "epoch": 0.9642365276111777, "percentage": 96.43, "elapsed_time": "19:56:59", "remaining_time": "0:44:20"} +{"current_steps": 5427, "total_steps": 5627, "loss": 1.2986, "learning_rate": 1.271126501576858e-07, "epoch": 0.9644142343062775, "percentage": 96.45, "elapsed_time": "19:57:12", "remaining_time": "0:44:07"} +{"current_steps": 5428, "total_steps": 5627, "loss": 1.3135, "learning_rate": 1.2584603287649321e-07, "epoch": 0.9645919410013772, "percentage": 96.46, "elapsed_time": "19:57:25", "remaining_time": "0:43:53"} +{"current_steps": 5429, "total_steps": 5627, "loss": 1.2933, "learning_rate": 1.2458573793743045e-07, "epoch": 0.964769647696477, "percentage": 96.48, "elapsed_time": "19:57:38", "remaining_time": "0:43:40"} +{"current_steps": 5430, "total_steps": 5627, "loss": 1.2872, "learning_rate": 1.233317657414168e-07, "epoch": 0.9649473543915768, "percentage": 96.5, "elapsed_time": "19:57:51", "remaining_time": "0:43:27"} +{"current_steps": 5431, "total_steps": 5627, "loss": 1.318, "learning_rate": 1.2208411668736652e-07, "epoch": 0.9651250610866764, "percentage": 96.52, "elapsed_time": "19:58:04", "remaining_time": "0:43:14"} +{"current_steps": 5432, "total_steps": 5627, "loss": 1.298, "learning_rate": 1.208427911721799e-07, "epoch": 0.9653027677817761, "percentage": 96.53, "elapsed_time": "19:58:17", "remaining_time": "0:43:01"} +{"current_steps": 5433, "total_steps": 5627, "loss": 1.3254, "learning_rate": 1.1960778959074547e-07, "epoch": 0.9654804744768759, "percentage": 96.55, "elapsed_time": "19:58:31", "remaining_time": "0:42:47"} +{"current_steps": 5434, "total_steps": 5627, "loss": 1.2724, "learning_rate": 1.1837911233593791e-07, "epoch": 0.9656581811719757, "percentage": 96.57, "elapsed_time": "19:58:44", "remaining_time": "0:42:34"} +{"current_steps": 5435, "total_steps": 5627, "loss": 1.3325, "learning_rate": 1.1715675979862895e-07, "epoch": 0.9658358878670754, "percentage": 96.59, "elapsed_time": "19:58:57", "remaining_time": "0:42:21"} +{"current_steps": 5436, "total_steps": 5627, "loss": 1.3113, "learning_rate": 1.1594073236766757e-07, "epoch": 0.9660135945621752, "percentage": 96.61, "elapsed_time": "19:59:10", "remaining_time": "0:42:08"} +{"current_steps": 5437, "total_steps": 5627, "loss": 1.2984, "learning_rate": 1.1473103042989764e-07, "epoch": 0.9661913012572748, "percentage": 96.62, "elapsed_time": "19:59:23", "remaining_time": "0:41:54"} +{"current_steps": 5438, "total_steps": 5627, "loss": 1.2946, "learning_rate": 1.1352765437014246e-07, "epoch": 0.9663690079523746, "percentage": 96.64, "elapsed_time": "19:59:36", "remaining_time": "0:41:41"} +{"current_steps": 5439, "total_steps": 5627, "loss": 1.3597, "learning_rate": 1.123306045712247e-07, "epoch": 0.9665467146474743, "percentage": 96.66, "elapsed_time": "19:59:50", "remaining_time": "0:41:28"} +{"current_steps": 5440, "total_steps": 5627, "loss": 1.3246, "learning_rate": 1.1113988141394416e-07, "epoch": 0.9667244213425741, "percentage": 96.68, "elapsed_time": "20:00:03", "remaining_time": "0:41:15"} +{"current_steps": 5441, "total_steps": 5627, "loss": 1.3254, "learning_rate": 1.0995548527709565e-07, "epoch": 0.9669021280376738, "percentage": 96.69, "elapsed_time": "20:00:16", "remaining_time": "0:41:01"} +{"current_steps": 5442, "total_steps": 5627, "loss": 1.2961, "learning_rate": 1.0877741653745554e-07, "epoch": 0.9670798347327736, "percentage": 96.71, "elapsed_time": "20:00:29", "remaining_time": "0:40:48"} +{"current_steps": 5443, "total_steps": 5627, "loss": 1.2721, "learning_rate": 1.0760567556979295e-07, "epoch": 0.9672575414278733, "percentage": 96.73, "elapsed_time": "20:00:42", "remaining_time": "0:40:35"} +{"current_steps": 5444, "total_steps": 5627, "loss": 1.3224, "learning_rate": 1.0644026274685638e-07, "epoch": 0.967435248122973, "percentage": 96.75, "elapsed_time": "20:00:56", "remaining_time": "0:40:22"} +{"current_steps": 5445, "total_steps": 5627, "loss": 1.2712, "learning_rate": 1.0528117843938701e-07, "epoch": 0.9676129548180727, "percentage": 96.77, "elapsed_time": "20:01:09", "remaining_time": "0:40:08"} +{"current_steps": 5446, "total_steps": 5627, "loss": 1.314, "learning_rate": 1.0412842301611215e-07, "epoch": 0.9677906615131725, "percentage": 96.78, "elapsed_time": "20:01:22", "remaining_time": "0:39:55"} +{"current_steps": 5447, "total_steps": 5627, "loss": 1.2749, "learning_rate": 1.029819968437451e-07, "epoch": 0.9679683682082723, "percentage": 96.8, "elapsed_time": "20:01:35", "remaining_time": "0:39:42"} +{"current_steps": 5448, "total_steps": 5627, "loss": 1.3016, "learning_rate": 1.0184190028698305e-07, "epoch": 0.968146074903372, "percentage": 96.82, "elapsed_time": "20:01:48", "remaining_time": "0:39:29"} +{"current_steps": 5449, "total_steps": 5627, "loss": 1.3114, "learning_rate": 1.0070813370851585e-07, "epoch": 0.9683237815984718, "percentage": 96.84, "elapsed_time": "20:02:01", "remaining_time": "0:39:15"} +{"current_steps": 5450, "total_steps": 5627, "loss": 1.2992, "learning_rate": 9.9580697469015e-08, "epoch": 0.9685014882935714, "percentage": 96.85, "elapsed_time": "20:02:15", "remaining_time": "0:39:02"} +{"current_steps": 5451, "total_steps": 5627, "loss": 1.2795, "learning_rate": 9.845959192713583e-08, "epoch": 0.9686791949886712, "percentage": 96.87, "elapsed_time": "20:02:28", "remaining_time": "0:38:49"} +{"current_steps": 5452, "total_steps": 5627, "loss": 1.3006, "learning_rate": 9.734481743952861e-08, "epoch": 0.9688569016837709, "percentage": 96.89, "elapsed_time": "20:02:41", "remaining_time": "0:38:36"} +{"current_steps": 5453, "total_steps": 5627, "loss": 1.3031, "learning_rate": 9.623637436082078e-08, "epoch": 0.9690346083788707, "percentage": 96.91, "elapsed_time": "20:02:54", "remaining_time": "0:38:23"} +{"current_steps": 5454, "total_steps": 5627, "loss": 1.3327, "learning_rate": 9.513426304362804e-08, "epoch": 0.9692123150739704, "percentage": 96.93, "elapsed_time": "20:03:07", "remaining_time": "0:38:09"} +{"current_steps": 5455, "total_steps": 5627, "loss": 1.3053, "learning_rate": 9.40384838385544e-08, "epoch": 0.9693900217690702, "percentage": 96.94, "elapsed_time": "20:03:20", "remaining_time": "0:37:56"} +{"current_steps": 5456, "total_steps": 5627, "loss": 1.3393, "learning_rate": 9.294903709418768e-08, "epoch": 0.9695677284641699, "percentage": 96.96, "elapsed_time": "20:03:34", "remaining_time": "0:37:43"} +{"current_steps": 5457, "total_steps": 5627, "loss": 1.2883, "learning_rate": 9.186592315710175e-08, "epoch": 0.9697454351592696, "percentage": 96.98, "elapsed_time": "20:03:47", "remaining_time": "0:37:30"} +{"current_steps": 5458, "total_steps": 5627, "loss": 1.2823, "learning_rate": 9.078914237185432e-08, "epoch": 0.9699231418543693, "percentage": 97.0, "elapsed_time": "20:04:00", "remaining_time": "0:37:16"} +{"current_steps": 5459, "total_steps": 5627, "loss": 1.3273, "learning_rate": 8.97186950809914e-08, "epoch": 0.9701008485494691, "percentage": 97.01, "elapsed_time": "20:04:13", "remaining_time": "0:37:03"} +{"current_steps": 5460, "total_steps": 5627, "loss": 1.3248, "learning_rate": 8.865458162504059e-08, "epoch": 0.9702785552445689, "percentage": 97.03, "elapsed_time": "20:04:26", "remaining_time": "0:36:50"} +{"current_steps": 5461, "total_steps": 5627, "loss": 1.3005, "learning_rate": 8.759680234251556e-08, "epoch": 0.9704562619396686, "percentage": 97.05, "elapsed_time": "20:04:39", "remaining_time": "0:36:37"} +{"current_steps": 5462, "total_steps": 5627, "loss": 1.3293, "learning_rate": 8.654535756991821e-08, "epoch": 0.9706339686347684, "percentage": 97.07, "elapsed_time": "20:04:53", "remaining_time": "0:36:23"} +{"current_steps": 5463, "total_steps": 5627, "loss": 1.3203, "learning_rate": 8.550024764173215e-08, "epoch": 0.970811675329868, "percentage": 97.09, "elapsed_time": "20:05:06", "remaining_time": "0:36:10"} +{"current_steps": 5464, "total_steps": 5627, "loss": 1.3006, "learning_rate": 8.446147289042694e-08, "epoch": 0.9709893820249678, "percentage": 97.1, "elapsed_time": "20:05:19", "remaining_time": "0:35:57"} +{"current_steps": 5465, "total_steps": 5627, "loss": 1.3338, "learning_rate": 8.342903364645382e-08, "epoch": 0.9711670887200675, "percentage": 97.12, "elapsed_time": "20:05:32", "remaining_time": "0:35:44"} +{"current_steps": 5466, "total_steps": 5627, "loss": 1.3484, "learning_rate": 8.240293023825452e-08, "epoch": 0.9713447954151673, "percentage": 97.14, "elapsed_time": "20:05:45", "remaining_time": "0:35:30"} +{"current_steps": 5467, "total_steps": 5627, "loss": 1.3601, "learning_rate": 8.138316299225013e-08, "epoch": 0.971522502110267, "percentage": 97.16, "elapsed_time": "20:05:58", "remaining_time": "0:35:17"} +{"current_steps": 5468, "total_steps": 5627, "loss": 1.2971, "learning_rate": 8.036973223284783e-08, "epoch": 0.9717002088053668, "percentage": 97.17, "elapsed_time": "20:06:11", "remaining_time": "0:35:04"} +{"current_steps": 5469, "total_steps": 5627, "loss": 1.2931, "learning_rate": 7.936263828243861e-08, "epoch": 0.9718779155004664, "percentage": 97.19, "elapsed_time": "20:06:24", "remaining_time": "0:34:51"} +{"current_steps": 5470, "total_steps": 5627, "loss": 1.2876, "learning_rate": 7.836188146139956e-08, "epoch": 0.9720556221955662, "percentage": 97.21, "elapsed_time": "20:06:38", "remaining_time": "0:34:37"} +{"current_steps": 5471, "total_steps": 5627, "loss": 1.2989, "learning_rate": 7.736746208808932e-08, "epoch": 0.9722333288906659, "percentage": 97.23, "elapsed_time": "20:06:51", "remaining_time": "0:34:24"} +{"current_steps": 5472, "total_steps": 5627, "loss": 1.2544, "learning_rate": 7.637938047885041e-08, "epoch": 0.9724110355857657, "percentage": 97.25, "elapsed_time": "20:07:04", "remaining_time": "0:34:11"} +{"current_steps": 5473, "total_steps": 5627, "loss": 1.3098, "learning_rate": 7.539763694801139e-08, "epoch": 0.9725887422808654, "percentage": 97.26, "elapsed_time": "20:07:17", "remaining_time": "0:33:58"} +{"current_steps": 5474, "total_steps": 5627, "loss": 1.3505, "learning_rate": 7.442223180788465e-08, "epoch": 0.9727664489759652, "percentage": 97.28, "elapsed_time": "20:07:30", "remaining_time": "0:33:45"} +{"current_steps": 5475, "total_steps": 5627, "loss": 1.299, "learning_rate": 7.345316536876202e-08, "epoch": 0.972944155671065, "percentage": 97.3, "elapsed_time": "20:07:43", "remaining_time": "0:33:31"} +{"current_steps": 5476, "total_steps": 5627, "loss": 1.2922, "learning_rate": 7.24904379389213e-08, "epoch": 0.9731218623661646, "percentage": 97.32, "elapsed_time": "20:07:57", "remaining_time": "0:33:18"} +{"current_steps": 5477, "total_steps": 5627, "loss": 1.3191, "learning_rate": 7.153404982462864e-08, "epoch": 0.9732995690612644, "percentage": 97.33, "elapsed_time": "20:08:10", "remaining_time": "0:33:05"} +{"current_steps": 5478, "total_steps": 5627, "loss": 1.3226, "learning_rate": 7.05840013301251e-08, "epoch": 0.9734772757563641, "percentage": 97.35, "elapsed_time": "20:08:23", "remaining_time": "0:32:52"} +{"current_steps": 5479, "total_steps": 5627, "loss": 1.2914, "learning_rate": 6.964029275764006e-08, "epoch": 0.9736549824514639, "percentage": 97.37, "elapsed_time": "20:08:36", "remaining_time": "0:32:38"} +{"current_steps": 5480, "total_steps": 5627, "loss": 1.2671, "learning_rate": 6.870292440738446e-08, "epoch": 0.9738326891465636, "percentage": 97.39, "elapsed_time": "20:08:49", "remaining_time": "0:32:25"} +{"current_steps": 5481, "total_steps": 5627, "loss": 1.2873, "learning_rate": 6.777189657755534e-08, "epoch": 0.9740103958416634, "percentage": 97.41, "elapsed_time": "20:09:02", "remaining_time": "0:32:12"} +{"current_steps": 5482, "total_steps": 5627, "loss": 1.2678, "learning_rate": 6.684720956432689e-08, "epoch": 0.974188102536763, "percentage": 97.42, "elapsed_time": "20:09:16", "remaining_time": "0:31:59"} +{"current_steps": 5483, "total_steps": 5627, "loss": 1.2814, "learning_rate": 6.592886366186158e-08, "epoch": 0.9743658092318628, "percentage": 97.44, "elapsed_time": "20:09:29", "remaining_time": "0:31:45"} +{"current_steps": 5484, "total_steps": 5627, "loss": 1.318, "learning_rate": 6.501685916230128e-08, "epoch": 0.9745435159269625, "percentage": 97.46, "elapsed_time": "20:09:42", "remaining_time": "0:31:32"} +{"current_steps": 5485, "total_steps": 5627, "loss": 1.2889, "learning_rate": 6.41111963557739e-08, "epoch": 0.9747212226220623, "percentage": 97.48, "elapsed_time": "20:09:55", "remaining_time": "0:31:19"} +{"current_steps": 5486, "total_steps": 5627, "loss": 1.293, "learning_rate": 6.321187553038455e-08, "epoch": 0.974898929317162, "percentage": 97.49, "elapsed_time": "20:10:08", "remaining_time": "0:31:06"} +{"current_steps": 5487, "total_steps": 5627, "loss": 1.2812, "learning_rate": 6.23188969722266e-08, "epoch": 0.9750766360122618, "percentage": 97.51, "elapsed_time": "20:10:21", "remaining_time": "0:30:52"} +{"current_steps": 5488, "total_steps": 5627, "loss": 1.3015, "learning_rate": 6.143226096537058e-08, "epoch": 0.9752543427073616, "percentage": 97.53, "elapsed_time": "20:10:35", "remaining_time": "0:30:39"} +{"current_steps": 5489, "total_steps": 5627, "loss": 1.3161, "learning_rate": 6.055196779187534e-08, "epoch": 0.9754320494024612, "percentage": 97.55, "elapsed_time": "20:10:48", "remaining_time": "0:30:26"} +{"current_steps": 5490, "total_steps": 5627, "loss": 1.3018, "learning_rate": 5.967801773177684e-08, "epoch": 0.975609756097561, "percentage": 97.57, "elapsed_time": "20:11:01", "remaining_time": "0:30:13"} +{"current_steps": 5491, "total_steps": 5627, "loss": 1.3252, "learning_rate": 5.881041106309715e-08, "epoch": 0.9757874627926607, "percentage": 97.58, "elapsed_time": "20:11:14", "remaining_time": "0:29:59"} +{"current_steps": 5492, "total_steps": 5627, "loss": 1.2652, "learning_rate": 5.794914806183549e-08, "epoch": 0.9759651694877605, "percentage": 97.6, "elapsed_time": "20:11:27", "remaining_time": "0:29:46"} +{"current_steps": 5493, "total_steps": 5627, "loss": 1.2986, "learning_rate": 5.709422900197714e-08, "epoch": 0.9761428761828602, "percentage": 97.62, "elapsed_time": "20:11:41", "remaining_time": "0:29:33"} +{"current_steps": 5494, "total_steps": 5627, "loss": 1.3312, "learning_rate": 5.6245654155486776e-08, "epoch": 0.97632058287796, "percentage": 97.64, "elapsed_time": "20:11:54", "remaining_time": "0:29:20"} +{"current_steps": 5495, "total_steps": 5627, "loss": 1.3186, "learning_rate": 5.5403423792312894e-08, "epoch": 0.9764982895730596, "percentage": 97.65, "elapsed_time": "20:12:07", "remaining_time": "0:29:07"} +{"current_steps": 5496, "total_steps": 5627, "loss": 1.3212, "learning_rate": 5.4567538180385626e-08, "epoch": 0.9766759962681594, "percentage": 97.67, "elapsed_time": "20:12:20", "remaining_time": "0:28:53"} +{"current_steps": 5497, "total_steps": 5627, "loss": 1.298, "learning_rate": 5.3737997585616706e-08, "epoch": 0.9768537029632591, "percentage": 97.69, "elapsed_time": "20:12:33", "remaining_time": "0:28:40"} +{"current_steps": 5498, "total_steps": 5627, "loss": 1.269, "learning_rate": 5.291480227189505e-08, "epoch": 0.9770314096583589, "percentage": 97.71, "elapsed_time": "20:12:46", "remaining_time": "0:28:27"} +{"current_steps": 5499, "total_steps": 5627, "loss": 1.2732, "learning_rate": 5.209795250109562e-08, "epoch": 0.9772091163534586, "percentage": 97.73, "elapsed_time": "20:13:00", "remaining_time": "0:28:14"} +{"current_steps": 5500, "total_steps": 5627, "loss": 1.291, "learning_rate": 5.128744853307721e-08, "epoch": 0.9773868230485584, "percentage": 97.74, "elapsed_time": "20:13:13", "remaining_time": "0:28:00"} +{"current_steps": 5501, "total_steps": 5627, "loss": 1.2527, "learning_rate": 5.0483290625671364e-08, "epoch": 0.977564529743658, "percentage": 97.76, "elapsed_time": "20:13:26", "remaining_time": "0:27:47"} +{"current_steps": 5502, "total_steps": 5627, "loss": 1.3218, "learning_rate": 4.968547903470011e-08, "epoch": 0.9777422364387578, "percentage": 97.78, "elapsed_time": "20:13:39", "remaining_time": "0:27:34"} +{"current_steps": 5503, "total_steps": 5627, "loss": 1.3248, "learning_rate": 4.889401401396043e-08, "epoch": 0.9779199431338575, "percentage": 97.8, "elapsed_time": "20:13:52", "remaining_time": "0:27:21"} +{"current_steps": 5504, "total_steps": 5627, "loss": 1.299, "learning_rate": 4.810889581523093e-08, "epoch": 0.9780976498289573, "percentage": 97.81, "elapsed_time": "20:14:06", "remaining_time": "0:27:07"} +{"current_steps": 5505, "total_steps": 5627, "loss": 1.2825, "learning_rate": 4.733012468827625e-08, "epoch": 0.9782753565240571, "percentage": 97.83, "elapsed_time": "20:14:19", "remaining_time": "0:26:54"} +{"current_steps": 5506, "total_steps": 5627, "loss": 1.2801, "learning_rate": 4.655770088083378e-08, "epoch": 0.9784530632191568, "percentage": 97.85, "elapsed_time": "20:14:32", "remaining_time": "0:26:41"} +{"current_steps": 5507, "total_steps": 5627, "loss": 1.332, "learning_rate": 4.5791624638626966e-08, "epoch": 0.9786307699142566, "percentage": 97.87, "elapsed_time": "20:14:45", "remaining_time": "0:26:28"} +{"current_steps": 5508, "total_steps": 5627, "loss": 1.3399, "learning_rate": 4.503189620536086e-08, "epoch": 0.9788084766093562, "percentage": 97.89, "elapsed_time": "20:14:58", "remaining_time": "0:26:14"} +{"current_steps": 5509, "total_steps": 5627, "loss": 1.2899, "learning_rate": 4.4278515822719915e-08, "epoch": 0.978986183304456, "percentage": 97.9, "elapsed_time": "20:15:11", "remaining_time": "0:26:01"} +{"current_steps": 5510, "total_steps": 5627, "loss": 1.2897, "learning_rate": 4.3531483730367976e-08, "epoch": 0.9791638899995557, "percentage": 97.92, "elapsed_time": "20:15:24", "remaining_time": "0:25:48"} +{"current_steps": 5511, "total_steps": 5627, "loss": 1.2728, "learning_rate": 4.279080016594828e-08, "epoch": 0.9793415966946555, "percentage": 97.94, "elapsed_time": "20:15:38", "remaining_time": "0:25:35"} +{"current_steps": 5512, "total_steps": 5627, "loss": 1.3177, "learning_rate": 4.2056465365085675e-08, "epoch": 0.9795193033897552, "percentage": 97.96, "elapsed_time": "20:15:51", "remaining_time": "0:25:22"} +{"current_steps": 5513, "total_steps": 5627, "loss": 1.278, "learning_rate": 4.1328479561388855e-08, "epoch": 0.979697010084855, "percentage": 97.97, "elapsed_time": "20:16:04", "remaining_time": "0:25:08"} +{"current_steps": 5514, "total_steps": 5627, "loss": 1.3072, "learning_rate": 4.0606842986441465e-08, "epoch": 0.9798747167799546, "percentage": 97.99, "elapsed_time": "20:16:17", "remaining_time": "0:24:55"} +{"current_steps": 5515, "total_steps": 5627, "loss": 1.3021, "learning_rate": 3.989155586981097e-08, "epoch": 0.9800524234750544, "percentage": 98.01, "elapsed_time": "20:16:30", "remaining_time": "0:24:42"} +{"current_steps": 5516, "total_steps": 5627, "loss": 1.3679, "learning_rate": 3.9182618439044253e-08, "epoch": 0.9802301301701541, "percentage": 98.03, "elapsed_time": "20:16:44", "remaining_time": "0:24:29"} +{"current_steps": 5517, "total_steps": 5627, "loss": 1.3161, "learning_rate": 3.848003091966535e-08, "epoch": 0.9804078368652539, "percentage": 98.05, "elapsed_time": "20:16:57", "remaining_time": "0:24:15"} +{"current_steps": 5518, "total_steps": 5627, "loss": 1.2724, "learning_rate": 3.778379353518214e-08, "epoch": 0.9805855435603537, "percentage": 98.06, "elapsed_time": "20:17:10", "remaining_time": "0:24:02"} +{"current_steps": 5519, "total_steps": 5627, "loss": 1.2955, "learning_rate": 3.709390650708189e-08, "epoch": 0.9807632502554534, "percentage": 98.08, "elapsed_time": "20:17:23", "remaining_time": "0:23:49"} +{"current_steps": 5520, "total_steps": 5627, "loss": 1.343, "learning_rate": 3.641037005482906e-08, "epoch": 0.9809409569505532, "percentage": 98.1, "elapsed_time": "20:17:36", "remaining_time": "0:23:36"} +{"current_steps": 5521, "total_steps": 5627, "loss": 1.2714, "learning_rate": 3.5733184395867484e-08, "epoch": 0.9811186636456528, "percentage": 98.12, "elapsed_time": "20:17:50", "remaining_time": "0:23:22"} +{"current_steps": 5522, "total_steps": 5627, "loss": 1.3126, "learning_rate": 3.506234974562706e-08, "epoch": 0.9812963703407526, "percentage": 98.13, "elapsed_time": "20:18:03", "remaining_time": "0:23:09"} +{"current_steps": 5523, "total_steps": 5627, "loss": 1.2842, "learning_rate": 3.439786631750819e-08, "epoch": 0.9814740770358523, "percentage": 98.15, "elapsed_time": "20:18:16", "remaining_time": "0:22:56"} +{"current_steps": 5524, "total_steps": 5627, "loss": 1.2801, "learning_rate": 3.3739734322899565e-08, "epoch": 0.9816517837309521, "percentage": 98.17, "elapsed_time": "20:18:29", "remaining_time": "0:22:43"} +{"current_steps": 5525, "total_steps": 5627, "loss": 1.2603, "learning_rate": 3.308795397116482e-08, "epoch": 0.9818294904260518, "percentage": 98.19, "elapsed_time": "20:18:42", "remaining_time": "0:22:29"} +{"current_steps": 5526, "total_steps": 5627, "loss": 1.3213, "learning_rate": 3.244252546964699e-08, "epoch": 0.9820071971211516, "percentage": 98.21, "elapsed_time": "20:18:56", "remaining_time": "0:22:16"} +{"current_steps": 5527, "total_steps": 5627, "loss": 1.307, "learning_rate": 3.180344902366628e-08, "epoch": 0.9821849038162512, "percentage": 98.22, "elapsed_time": "20:19:09", "remaining_time": "0:22:03"} +{"current_steps": 5528, "total_steps": 5627, "loss": 1.2695, "learning_rate": 3.1170724836528944e-08, "epoch": 0.982362610511351, "percentage": 98.24, "elapsed_time": "20:19:22", "remaining_time": "0:21:50"} +{"current_steps": 5529, "total_steps": 5627, "loss": 1.2869, "learning_rate": 3.054435310951398e-08, "epoch": 0.9825403172064507, "percentage": 98.26, "elapsed_time": "20:19:35", "remaining_time": "0:21:37"} +{"current_steps": 5530, "total_steps": 5627, "loss": 1.3068, "learning_rate": 2.9924334041882e-08, "epoch": 0.9827180239015505, "percentage": 98.28, "elapsed_time": "20:19:48", "remaining_time": "0:21:23"} +{"current_steps": 5531, "total_steps": 5627, "loss": 1.3134, "learning_rate": 2.9310667830875218e-08, "epoch": 0.9828957305966503, "percentage": 98.29, "elapsed_time": "20:20:01", "remaining_time": "0:21:10"} +{"current_steps": 5532, "total_steps": 5627, "loss": 1.2776, "learning_rate": 2.8703354671708595e-08, "epoch": 0.98307343729175, "percentage": 98.31, "elapsed_time": "20:20:14", "remaining_time": "0:20:57"} +{"current_steps": 5533, "total_steps": 5627, "loss": 1.2884, "learning_rate": 2.810239475758314e-08, "epoch": 0.9832511439868497, "percentage": 98.33, "elapsed_time": "20:20:28", "remaining_time": "0:20:44"} +{"current_steps": 5534, "total_steps": 5627, "loss": 1.2811, "learning_rate": 2.750778827967482e-08, "epoch": 0.9834288506819494, "percentage": 98.35, "elapsed_time": "20:20:41", "remaining_time": "0:20:30"} +{"current_steps": 5535, "total_steps": 5627, "loss": 1.2865, "learning_rate": 2.6919535427138988e-08, "epoch": 0.9836065573770492, "percentage": 98.37, "elapsed_time": "20:20:54", "remaining_time": "0:20:17"} +{"current_steps": 5536, "total_steps": 5627, "loss": 1.2932, "learning_rate": 2.633763638710818e-08, "epoch": 0.9837842640721489, "percentage": 98.38, "elapsed_time": "20:21:07", "remaining_time": "0:20:04"} +{"current_steps": 5537, "total_steps": 5627, "loss": 1.2246, "learning_rate": 2.576209134469654e-08, "epoch": 0.9839619707672487, "percentage": 98.4, "elapsed_time": "20:21:20", "remaining_time": "0:19:51"} +{"current_steps": 5538, "total_steps": 5627, "loss": 1.2809, "learning_rate": 2.5192900482997606e-08, "epoch": 0.9841396774623484, "percentage": 98.42, "elapsed_time": "20:21:34", "remaining_time": "0:19:37"} +{"current_steps": 5539, "total_steps": 5627, "loss": 1.2921, "learning_rate": 2.463006398307988e-08, "epoch": 0.9843173841574482, "percentage": 98.44, "elapsed_time": "20:21:47", "remaining_time": "0:19:24"} +{"current_steps": 5540, "total_steps": 5627, "loss": 1.2979, "learning_rate": 2.407358202399124e-08, "epoch": 0.9844950908525478, "percentage": 98.45, "elapsed_time": "20:22:00", "remaining_time": "0:19:11"} +{"current_steps": 5541, "total_steps": 5627, "loss": 1.3062, "learning_rate": 2.352345478276119e-08, "epoch": 0.9846727975476476, "percentage": 98.47, "elapsed_time": "20:22:13", "remaining_time": "0:18:58"} +{"current_steps": 5542, "total_steps": 5627, "loss": 1.3149, "learning_rate": 2.297968243439419e-08, "epoch": 0.9848505042427473, "percentage": 98.49, "elapsed_time": "20:22:26", "remaining_time": "0:18:44"} +{"current_steps": 5543, "total_steps": 5627, "loss": 1.3389, "learning_rate": 2.2442265151876308e-08, "epoch": 0.9850282109378471, "percentage": 98.51, "elapsed_time": "20:22:39", "remaining_time": "0:18:31"} +{"current_steps": 5544, "total_steps": 5627, "loss": 1.2942, "learning_rate": 2.1911203106168567e-08, "epoch": 0.9852059176329468, "percentage": 98.52, "elapsed_time": "20:22:53", "remaining_time": "0:18:18"} +{"current_steps": 5545, "total_steps": 5627, "loss": 1.2869, "learning_rate": 2.138649646621138e-08, "epoch": 0.9853836243280466, "percentage": 98.54, "elapsed_time": "20:23:06", "remaining_time": "0:18:05"} +{"current_steps": 5546, "total_steps": 5627, "loss": 1.2704, "learning_rate": 2.0868145398922344e-08, "epoch": 0.9855613310231462, "percentage": 98.56, "elapsed_time": "20:23:19", "remaining_time": "0:17:52"} +{"current_steps": 5547, "total_steps": 5627, "loss": 1.307, "learning_rate": 2.0356150069202885e-08, "epoch": 0.985739037718246, "percentage": 98.58, "elapsed_time": "20:23:32", "remaining_time": "0:17:38"} +{"current_steps": 5548, "total_steps": 5627, "loss": 1.2823, "learning_rate": 1.9850510639927158e-08, "epoch": 0.9859167444133458, "percentage": 98.6, "elapsed_time": "20:23:45", "remaining_time": "0:17:25"} +{"current_steps": 5549, "total_steps": 5627, "loss": 1.3209, "learning_rate": 1.9351227271946494e-08, "epoch": 0.9860944511084455, "percentage": 98.61, "elapsed_time": "20:23:59", "remaining_time": "0:17:12"} +{"current_steps": 5550, "total_steps": 5627, "loss": 1.2897, "learning_rate": 1.8858300124091623e-08, "epoch": 0.9862721578035453, "percentage": 98.63, "elapsed_time": "20:24:12", "remaining_time": "0:16:59"} +{"current_steps": 5551, "total_steps": 5627, "loss": 1.3129, "learning_rate": 1.8371729353174884e-08, "epoch": 0.986449864498645, "percentage": 98.65, "elapsed_time": "20:24:25", "remaining_time": "0:16:45"} +{"current_steps": 5552, "total_steps": 5627, "loss": 1.2972, "learning_rate": 1.789151511398357e-08, "epoch": 0.9866275711937448, "percentage": 98.67, "elapsed_time": "20:24:38", "remaining_time": "0:16:32"} +{"current_steps": 5553, "total_steps": 5627, "loss": 1.3059, "learning_rate": 1.7417657559282154e-08, "epoch": 0.9868052778888444, "percentage": 98.68, "elapsed_time": "20:24:51", "remaining_time": "0:16:19"} +{"current_steps": 5554, "total_steps": 5627, "loss": 1.3303, "learning_rate": 1.6950156839812272e-08, "epoch": 0.9869829845839442, "percentage": 98.7, "elapsed_time": "20:25:04", "remaining_time": "0:16:06"} +{"current_steps": 5555, "total_steps": 5627, "loss": 1.3043, "learning_rate": 1.648901310429496e-08, "epoch": 0.9871606912790439, "percentage": 98.72, "elapsed_time": "20:25:18", "remaining_time": "0:15:52"} +{"current_steps": 5556, "total_steps": 5627, "loss": 1.2998, "learning_rate": 1.603422649942843e-08, "epoch": 0.9873383979741437, "percentage": 98.74, "elapsed_time": "20:25:31", "remaining_time": "0:15:39"} +{"current_steps": 5557, "total_steps": 5627, "loss": 1.3061, "learning_rate": 1.55857971698925e-08, "epoch": 0.9875161046692434, "percentage": 98.76, "elapsed_time": "20:25:44", "remaining_time": "0:15:26"} +{"current_steps": 5558, "total_steps": 5627, "loss": 1.2875, "learning_rate": 1.5143725258337516e-08, "epoch": 0.9876938113643432, "percentage": 98.77, "elapsed_time": "20:25:57", "remaining_time": "0:15:13"} +{"current_steps": 5559, "total_steps": 5627, "loss": 1.2878, "learning_rate": 1.47080109053932e-08, "epoch": 0.9878715180594428, "percentage": 98.79, "elapsed_time": "20:26:10", "remaining_time": "0:14:59"} +{"current_steps": 5560, "total_steps": 5627, "loss": 1.2957, "learning_rate": 1.4278654249673118e-08, "epoch": 0.9880492247545426, "percentage": 98.81, "elapsed_time": "20:26:23", "remaining_time": "0:14:46"} +{"current_steps": 5561, "total_steps": 5627, "loss": 1.2991, "learning_rate": 1.385565542776135e-08, "epoch": 0.9882269314496424, "percentage": 98.83, "elapsed_time": "20:26:37", "remaining_time": "0:14:33"} +{"current_steps": 5562, "total_steps": 5627, "loss": 1.3025, "learning_rate": 1.3439014574221365e-08, "epoch": 0.9884046381447421, "percentage": 98.84, "elapsed_time": "20:26:50", "remaining_time": "0:14:20"} +{"current_steps": 5563, "total_steps": 5627, "loss": 1.3072, "learning_rate": 1.302873182159603e-08, "epoch": 0.9885823448398419, "percentage": 98.86, "elapsed_time": "20:27:03", "remaining_time": "0:14:07"} +{"current_steps": 5564, "total_steps": 5627, "loss": 1.3268, "learning_rate": 1.2624807300403163e-08, "epoch": 0.9887600515349416, "percentage": 98.88, "elapsed_time": "20:27:16", "remaining_time": "0:13:53"} +{"current_steps": 5565, "total_steps": 5627, "loss": 1.2816, "learning_rate": 1.2227241139137758e-08, "epoch": 0.9889377582300413, "percentage": 98.9, "elapsed_time": "20:27:29", "remaining_time": "0:13:40"} +{"current_steps": 5566, "total_steps": 5627, "loss": 1.2714, "learning_rate": 1.1836033464271978e-08, "epoch": 0.989115464925141, "percentage": 98.92, "elapsed_time": "20:27:43", "remaining_time": "0:13:27"} +{"current_steps": 5567, "total_steps": 5627, "loss": 1.3082, "learning_rate": 1.1451184400261828e-08, "epoch": 0.9892931716202408, "percentage": 98.93, "elapsed_time": "20:27:56", "remaining_time": "0:13:14"} +{"current_steps": 5568, "total_steps": 5627, "loss": 1.3246, "learning_rate": 1.1072694069529377e-08, "epoch": 0.9894708783153405, "percentage": 98.95, "elapsed_time": "20:28:09", "remaining_time": "0:13:00"} +{"current_steps": 5569, "total_steps": 5627, "loss": 1.2848, "learning_rate": 1.0700562592480535e-08, "epoch": 0.9896485850104403, "percentage": 98.97, "elapsed_time": "20:28:22", "remaining_time": "0:12:47"} +{"current_steps": 5570, "total_steps": 5627, "loss": 1.3056, "learning_rate": 1.0334790087500602e-08, "epoch": 0.98982629170554, "percentage": 98.99, "elapsed_time": "20:28:35", "remaining_time": "0:12:34"} +{"current_steps": 5571, "total_steps": 5627, "loss": 1.3131, "learning_rate": 9.975376670945391e-09, "epoch": 0.9900039984006398, "percentage": 99.0, "elapsed_time": "20:28:48", "remaining_time": "0:12:21"} +{"current_steps": 5572, "total_steps": 5627, "loss": 1.3107, "learning_rate": 9.622322457152334e-09, "epoch": 0.9901817050957394, "percentage": 99.02, "elapsed_time": "20:29:01", "remaining_time": "0:12:07"} +{"current_steps": 5573, "total_steps": 5627, "loss": 1.3154, "learning_rate": 9.275627558436029e-09, "epoch": 0.9903594117908392, "percentage": 99.04, "elapsed_time": "20:29:15", "remaining_time": "0:11:54"} +{"current_steps": 5574, "total_steps": 5627, "loss": 1.3632, "learning_rate": 8.935292085083813e-09, "epoch": 0.990537118485939, "percentage": 99.06, "elapsed_time": "20:29:28", "remaining_time": "0:11:41"} +{"current_steps": 5575, "total_steps": 5627, "loss": 1.2933, "learning_rate": 8.601316145362415e-09, "epoch": 0.9907148251810387, "percentage": 99.08, "elapsed_time": "20:29:41", "remaining_time": "0:11:28"} +{"current_steps": 5576, "total_steps": 5627, "loss": 1.2736, "learning_rate": 8.273699845520178e-09, "epoch": 0.9908925318761385, "percentage": 99.09, "elapsed_time": "20:29:54", "remaining_time": "0:11:14"} +{"current_steps": 5577, "total_steps": 5627, "loss": 1.2966, "learning_rate": 7.952443289773736e-09, "epoch": 0.9910702385712382, "percentage": 99.11, "elapsed_time": "20:30:07", "remaining_time": "0:11:01"} +{"current_steps": 5578, "total_steps": 5627, "loss": 1.2867, "learning_rate": 7.637546580323563e-09, "epoch": 0.9912479452663379, "percentage": 99.13, "elapsed_time": "20:30:20", "remaining_time": "0:10:48"} +{"current_steps": 5579, "total_steps": 5627, "loss": 1.2927, "learning_rate": 7.329009817340638e-09, "epoch": 0.9914256519614376, "percentage": 99.15, "elapsed_time": "20:30:34", "remaining_time": "0:10:35"} +{"current_steps": 5580, "total_steps": 5627, "loss": 1.2815, "learning_rate": 7.026833098982e-09, "epoch": 0.9916033586565374, "percentage": 99.16, "elapsed_time": "20:30:47", "remaining_time": "0:10:22"} +{"current_steps": 5581, "total_steps": 5627, "loss": 1.3166, "learning_rate": 6.731016521370759e-09, "epoch": 0.9917810653516371, "percentage": 99.18, "elapsed_time": "20:31:00", "remaining_time": "0:10:08"} +{"current_steps": 5582, "total_steps": 5627, "loss": 1.3125, "learning_rate": 6.441560178613859e-09, "epoch": 0.9919587720467369, "percentage": 99.2, "elapsed_time": "20:31:13", "remaining_time": "0:09:55"} +{"current_steps": 5583, "total_steps": 5627, "loss": 1.3362, "learning_rate": 6.158464162790978e-09, "epoch": 0.9921364787418366, "percentage": 99.22, "elapsed_time": "20:31:26", "remaining_time": "0:09:42"} +{"current_steps": 5584, "total_steps": 5627, "loss": 1.3062, "learning_rate": 5.881728563963407e-09, "epoch": 0.9923141854369364, "percentage": 99.24, "elapsed_time": "20:31:39", "remaining_time": "0:09:29"} +{"current_steps": 5585, "total_steps": 5627, "loss": 1.2735, "learning_rate": 5.61135347016295e-09, "epoch": 0.992491892132036, "percentage": 99.25, "elapsed_time": "20:31:52", "remaining_time": "0:09:15"} +{"current_steps": 5586, "total_steps": 5627, "loss": 1.2814, "learning_rate": 5.347338967403026e-09, "epoch": 0.9926695988271358, "percentage": 99.27, "elapsed_time": "20:32:06", "remaining_time": "0:09:02"} +{"current_steps": 5587, "total_steps": 5627, "loss": 1.2925, "learning_rate": 5.0896851396720075e-09, "epoch": 0.9928473055222355, "percentage": 99.29, "elapsed_time": "20:32:19", "remaining_time": "0:08:49"} +{"current_steps": 5588, "total_steps": 5627, "loss": 1.2981, "learning_rate": 4.838392068930997e-09, "epoch": 0.9930250122173353, "percentage": 99.31, "elapsed_time": "20:32:32", "remaining_time": "0:08:36"} +{"current_steps": 5589, "total_steps": 5627, "loss": 1.3221, "learning_rate": 4.593459835124936e-09, "epoch": 0.9932027189124351, "percentage": 99.32, "elapsed_time": "20:32:45", "remaining_time": "0:08:22"} +{"current_steps": 5590, "total_steps": 5627, "loss": 1.3181, "learning_rate": 4.354888516169276e-09, "epoch": 0.9933804256075348, "percentage": 99.34, "elapsed_time": "20:32:58", "remaining_time": "0:08:09"} +{"current_steps": 5591, "total_steps": 5627, "loss": 1.2917, "learning_rate": 4.122678187958862e-09, "epoch": 0.9935581323026345, "percentage": 99.36, "elapsed_time": "20:33:11", "remaining_time": "0:07:56"} +{"current_steps": 5592, "total_steps": 5627, "loss": 1.3352, "learning_rate": 3.896828924363494e-09, "epoch": 0.9937358389977342, "percentage": 99.38, "elapsed_time": "20:33:25", "remaining_time": "0:07:43"} +{"current_steps": 5593, "total_steps": 5627, "loss": 1.2595, "learning_rate": 3.677340797232365e-09, "epoch": 0.993913545692834, "percentage": 99.4, "elapsed_time": "20:33:38", "remaining_time": "0:07:29"} +{"current_steps": 5594, "total_steps": 5627, "loss": 1.3079, "learning_rate": 3.4642138763851805e-09, "epoch": 0.9940912523879337, "percentage": 99.41, "elapsed_time": "20:33:51", "remaining_time": "0:07:16"} +{"current_steps": 5595, "total_steps": 5627, "loss": 1.3453, "learning_rate": 3.2574482296232613e-09, "epoch": 0.9942689590830335, "percentage": 99.43, "elapsed_time": "20:34:04", "remaining_time": "0:07:03"} +{"current_steps": 5596, "total_steps": 5627, "loss": 1.2976, "learning_rate": 3.0570439227228798e-09, "epoch": 0.9944466657781332, "percentage": 99.45, "elapsed_time": "20:34:17", "remaining_time": "0:06:50"} +{"current_steps": 5597, "total_steps": 5627, "loss": 1.2972, "learning_rate": 2.8630010194352633e-09, "epoch": 0.9946243724732329, "percentage": 99.47, "elapsed_time": "20:34:30", "remaining_time": "0:06:37"} +{"current_steps": 5598, "total_steps": 5627, "loss": 1.3047, "learning_rate": 2.6753195814910315e-09, "epoch": 0.9948020791683326, "percentage": 99.48, "elapsed_time": "20:34:44", "remaining_time": "0:06:23"} +{"current_steps": 5599, "total_steps": 5627, "loss": 1.3313, "learning_rate": 2.493999668595759e-09, "epoch": 0.9949797858634324, "percentage": 99.5, "elapsed_time": "20:34:57", "remaining_time": "0:06:10"} +{"current_steps": 5600, "total_steps": 5627, "loss": 1.3158, "learning_rate": 2.3190413384277522e-09, "epoch": 0.9951574925585321, "percentage": 99.52, "elapsed_time": "20:35:10", "remaining_time": "0:05:57"} +{"current_steps": 5601, "total_steps": 5627, "loss": 1.3198, "learning_rate": 2.1504446466447115e-09, "epoch": 0.9953351992536319, "percentage": 99.54, "elapsed_time": "20:35:40", "remaining_time": "0:05:44"} +{"current_steps": 5602, "total_steps": 5627, "loss": 1.2775, "learning_rate": 1.988209646883732e-09, "epoch": 0.9955129059487317, "percentage": 99.56, "elapsed_time": "20:35:53", "remaining_time": "0:05:30"} +{"current_steps": 5603, "total_steps": 5627, "loss": 1.278, "learning_rate": 1.8323363907524206e-09, "epoch": 0.9956906126438314, "percentage": 99.57, "elapsed_time": "20:36:07", "remaining_time": "0:05:17"} +{"current_steps": 5604, "total_steps": 5627, "loss": 1.3043, "learning_rate": 1.6828249278355579e-09, "epoch": 0.995868319338931, "percentage": 99.59, "elapsed_time": "20:36:20", "remaining_time": "0:05:04"} +{"current_steps": 5605, "total_steps": 5627, "loss": 1.2809, "learning_rate": 1.5396753056995395e-09, "epoch": 0.9960460260340308, "percentage": 99.61, "elapsed_time": "20:36:33", "remaining_time": "0:04:51"} +{"current_steps": 5606, "total_steps": 5627, "loss": 1.3272, "learning_rate": 1.4028875698790524e-09, "epoch": 0.9962237327291306, "percentage": 99.63, "elapsed_time": "20:36:46", "remaining_time": "0:04:37"} +{"current_steps": 5607, "total_steps": 5627, "loss": 1.2833, "learning_rate": 1.272461763890398e-09, "epoch": 0.9964014394242303, "percentage": 99.64, "elapsed_time": "20:36:59", "remaining_time": "0:04:24"} +{"current_steps": 5608, "total_steps": 5627, "loss": 1.2949, "learning_rate": 1.148397929227052e-09, "epoch": 0.9965791461193301, "percentage": 99.66, "elapsed_time": "20:37:12", "remaining_time": "0:04:11"} +{"current_steps": 5609, "total_steps": 5627, "loss": 1.2585, "learning_rate": 1.0306961053507813e-09, "epoch": 0.9967568528144298, "percentage": 99.68, "elapsed_time": "20:37:26", "remaining_time": "0:03:58"} +{"current_steps": 5610, "total_steps": 5627, "loss": 1.3166, "learning_rate": 9.193563297094088e-10, "epoch": 0.9969345595095295, "percentage": 99.7, "elapsed_time": "20:37:39", "remaining_time": "0:03:45"} +{"current_steps": 5611, "total_steps": 5627, "loss": 1.3155, "learning_rate": 8.143786377190488e-10, "epoch": 0.9971122662046292, "percentage": 99.72, "elapsed_time": "20:37:52", "remaining_time": "0:03:31"} +{"current_steps": 5612, "total_steps": 5627, "loss": 1.3398, "learning_rate": 7.157630627774303e-10, "epoch": 0.997289972899729, "percentage": 99.73, "elapsed_time": "20:38:05", "remaining_time": "0:03:18"} +{"current_steps": 5613, "total_steps": 5627, "loss": 1.2682, "learning_rate": 6.235096362550153e-10, "epoch": 0.9974676795948287, "percentage": 99.75, "elapsed_time": "20:38:18", "remaining_time": "0:03:05"} +{"current_steps": 5614, "total_steps": 5627, "loss": 1.3134, "learning_rate": 5.376183874994389e-10, "epoch": 0.9976453862899285, "percentage": 99.77, "elapsed_time": "20:38:32", "remaining_time": "0:02:52"} +{"current_steps": 5615, "total_steps": 5627, "loss": 1.3194, "learning_rate": 4.5808934383329007e-10, "epoch": 0.9978230929850282, "percentage": 99.79, "elapsed_time": "20:38:45", "remaining_time": "0:02:38"} +{"current_steps": 5616, "total_steps": 5627, "loss": 1.301, "learning_rate": 3.8492253055855133e-10, "epoch": 0.998000799680128, "percentage": 99.8, "elapsed_time": "20:38:58", "remaining_time": "0:02:25"} +{"current_steps": 5617, "total_steps": 5627, "loss": 1.2711, "learning_rate": 3.1811797094993824e-10, "epoch": 0.9981785063752276, "percentage": 99.82, "elapsed_time": "20:39:11", "remaining_time": "0:02:12"} +{"current_steps": 5618, "total_steps": 5627, "loss": 1.2779, "learning_rate": 2.5767568625711946e-10, "epoch": 0.9983562130703274, "percentage": 99.84, "elapsed_time": "20:39:24", "remaining_time": "0:01:59"} +{"current_steps": 5619, "total_steps": 5627, "loss": 1.2756, "learning_rate": 2.0359569570915781e-10, "epoch": 0.9985339197654272, "percentage": 99.86, "elapsed_time": "20:39:37", "remaining_time": "0:01:45"} +{"current_steps": 5620, "total_steps": 5627, "loss": 1.2977, "learning_rate": 1.5587801651228973e-10, "epoch": 0.9987116264605269, "percentage": 99.88, "elapsed_time": "20:39:51", "remaining_time": "0:01:32"} +{"current_steps": 5621, "total_steps": 5627, "loss": 1.2365, "learning_rate": 1.1452266384548439e-10, "epoch": 0.9988893331556267, "percentage": 99.89, "elapsed_time": "20:40:04", "remaining_time": "0:01:19"} +{"current_steps": 5622, "total_steps": 5627, "loss": 1.3766, "learning_rate": 7.952965086044373e-11, "epoch": 0.9990670398507264, "percentage": 99.91, "elapsed_time": "20:40:17", "remaining_time": "0:01:06"} +{"current_steps": 5623, "total_steps": 5627, "loss": 1.3173, "learning_rate": 5.089898869492516e-11, "epoch": 0.9992447465458261, "percentage": 99.93, "elapsed_time": "20:40:30", "remaining_time": "0:00:52"} +{"current_steps": 5624, "total_steps": 5627, "loss": 1.3245, "learning_rate": 2.8630686454977908e-11, "epoch": 0.9994224532409258, "percentage": 99.95, "elapsed_time": "20:40:43", "remaining_time": "0:00:39"} +{"current_steps": 5625, "total_steps": 5627, "loss": 1.2789, "learning_rate": 1.2724751221604436e-11, "epoch": 0.9996001599360256, "percentage": 99.96, "elapsed_time": "20:40:57", "remaining_time": "0:00:26"} +{"current_steps": 5626, "total_steps": 5627, "loss": 1.3026, "learning_rate": 3.1811880574217357e-12, "epoch": 0.9997778666311253, "percentage": 99.98, "elapsed_time": "20:41:10", "remaining_time": "0:00:13"} +{"current_steps": 5627, "total_steps": 5627, "loss": 1.2749, "learning_rate": 0.0, "epoch": 0.9999555733262251, "percentage": 100.0, "elapsed_time": "20:41:23", "remaining_time": "0:00:00"} +{"current_steps": 5627, "total_steps": 5627, "epoch": 0.9999555733262251, "percentage": 100.0, "elapsed_time": "20:41:41", "remaining_time": "0:00:00"} diff --git a/trainer_state.json b/trainer_state.json new file mode 100644 index 0000000..eb27406 --- /dev/null +++ b/trainer_state.json @@ -0,0 +1,39431 @@ +{ + "best_metric": null, + "best_model_checkpoint": null, + "epoch": 0.9999555733262251, + "eval_steps": 500, + "global_step": 5627, + "is_hyper_param_search": false, + "is_local_process_zero": true, + "is_world_process_zero": true, + "log_history": [ + { + "epoch": 0.00017770669509973788, + "grad_norm": 612.283849944697, + "learning_rate": 7.017543859649123e-07, + "loss": 7.1545, + "step": 1 + }, + { + "epoch": 0.00035541339019947576, + "grad_norm": 585.8741226277815, + "learning_rate": 1.4035087719298246e-06, + "loss": 7.0683, + "step": 2 + }, + { + "epoch": 0.0005331200852992136, + "grad_norm": 584.2671161224255, + "learning_rate": 2.105263157894737e-06, + "loss": 6.9978, + "step": 3 + }, + { + "epoch": 0.0007108267803989515, + "grad_norm": 327.94342764569393, + "learning_rate": 2.8070175438596493e-06, + "loss": 5.4451, + "step": 4 + }, + { + "epoch": 0.0008885334754986894, + "grad_norm": 99.63405273271715, + "learning_rate": 3.5087719298245615e-06, + "loss": 4.2204, + "step": 5 + }, + { + "epoch": 0.0010662401705984273, + "grad_norm": 73.84910206671451, + "learning_rate": 4.210526315789474e-06, + "loss": 3.8457, + "step": 6 + }, + { + "epoch": 0.0012439468656981652, + "grad_norm": 41.576742844309614, + "learning_rate": 4.912280701754386e-06, + "loss": 3.2549, + "step": 7 + }, + { + "epoch": 0.001421653560797903, + "grad_norm": 33.433894388086735, + "learning_rate": 5.6140350877192985e-06, + "loss": 3.2042, + "step": 8 + }, + { + "epoch": 0.001599360255897641, + "grad_norm": 15.565174503791875, + "learning_rate": 6.31578947368421e-06, + "loss": 2.6104, + "step": 9 + }, + { + "epoch": 0.0017770669509973788, + "grad_norm": 7.892138776470482, + "learning_rate": 7.017543859649123e-06, + "loss": 2.4822, + "step": 10 + }, + { + "epoch": 0.0019547736460971167, + "grad_norm": 4.8222549439054525, + "learning_rate": 7.719298245614036e-06, + "loss": 2.6837, + "step": 11 + }, + { + "epoch": 0.0021324803411968546, + "grad_norm": 9.085072969885518, + "learning_rate": 8.421052631578948e-06, + "loss": 2.4258, + "step": 12 + }, + { + "epoch": 0.0023101870362965925, + "grad_norm": 6.676185210675449, + "learning_rate": 9.12280701754386e-06, + "loss": 2.463, + "step": 13 + }, + { + "epoch": 0.0024878937313963304, + "grad_norm": 4.788682687261237, + "learning_rate": 9.824561403508772e-06, + "loss": 2.3072, + "step": 14 + }, + { + "epoch": 0.0026656004264960682, + "grad_norm": 3.1955970240838956, + "learning_rate": 1.0526315789473684e-05, + "loss": 2.4683, + "step": 15 + }, + { + "epoch": 0.002843307121595806, + "grad_norm": 2.7370205513723915, + "learning_rate": 1.1228070175438597e-05, + "loss": 2.4925, + "step": 16 + }, + { + "epoch": 0.003021013816695544, + "grad_norm": 2.542497166094289, + "learning_rate": 1.192982456140351e-05, + "loss": 2.2503, + "step": 17 + }, + { + "epoch": 0.003198720511795282, + "grad_norm": 2.562112158635685, + "learning_rate": 1.263157894736842e-05, + "loss": 2.2602, + "step": 18 + }, + { + "epoch": 0.0033764272068950198, + "grad_norm": 2.5938565195147048, + "learning_rate": 1.3333333333333333e-05, + "loss": 2.3477, + "step": 19 + }, + { + "epoch": 0.0035541339019947576, + "grad_norm": 2.5189647278076333, + "learning_rate": 1.4035087719298246e-05, + "loss": 2.3348, + "step": 20 + }, + { + "epoch": 0.0037318405970944955, + "grad_norm": 2.810141421773279, + "learning_rate": 1.4736842105263159e-05, + "loss": 2.1845, + "step": 21 + }, + { + "epoch": 0.003909547292194233, + "grad_norm": 2.1664535875204542, + "learning_rate": 1.543859649122807e-05, + "loss": 2.2383, + "step": 22 + }, + { + "epoch": 0.004087253987293971, + "grad_norm": 2.507979402576355, + "learning_rate": 1.6140350877192984e-05, + "loss": 2.2439, + "step": 23 + }, + { + "epoch": 0.004264960682393709, + "grad_norm": 2.614010607500675, + "learning_rate": 1.6842105263157896e-05, + "loss": 2.2131, + "step": 24 + }, + { + "epoch": 0.004442667377493447, + "grad_norm": 2.145926382510738, + "learning_rate": 1.754385964912281e-05, + "loss": 2.1535, + "step": 25 + }, + { + "epoch": 0.004620374072593185, + "grad_norm": 2.4569691774800555, + "learning_rate": 1.824561403508772e-05, + "loss": 2.1073, + "step": 26 + }, + { + "epoch": 0.004798080767692923, + "grad_norm": 2.419364996046518, + "learning_rate": 1.894736842105263e-05, + "loss": 2.0962, + "step": 27 + }, + { + "epoch": 0.004975787462792661, + "grad_norm": 2.073814752553096, + "learning_rate": 1.9649122807017544e-05, + "loss": 2.2948, + "step": 28 + }, + { + "epoch": 0.005153494157892399, + "grad_norm": 2.8355714823425573, + "learning_rate": 2.035087719298246e-05, + "loss": 2.1363, + "step": 29 + }, + { + "epoch": 0.0053312008529921365, + "grad_norm": 2.3021139996901994, + "learning_rate": 2.105263157894737e-05, + "loss": 2.1441, + "step": 30 + }, + { + "epoch": 0.005508907548091874, + "grad_norm": 2.3921665480709193, + "learning_rate": 2.1754385964912285e-05, + "loss": 1.9666, + "step": 31 + }, + { + "epoch": 0.005686614243191612, + "grad_norm": 2.62934709116376, + "learning_rate": 2.2456140350877194e-05, + "loss": 2.0112, + "step": 32 + }, + { + "epoch": 0.00586432093829135, + "grad_norm": 1.976992981651804, + "learning_rate": 2.3157894736842107e-05, + "loss": 2.0019, + "step": 33 + }, + { + "epoch": 0.006042027633391088, + "grad_norm": 2.154119569303339, + "learning_rate": 2.385964912280702e-05, + "loss": 2.007, + "step": 34 + }, + { + "epoch": 0.006219734328490826, + "grad_norm": 1.9982416850758185, + "learning_rate": 2.4561403508771932e-05, + "loss": 2.0439, + "step": 35 + }, + { + "epoch": 0.006397441023590564, + "grad_norm": 2.885321404653079, + "learning_rate": 2.526315789473684e-05, + "loss": 2.027, + "step": 36 + }, + { + "epoch": 0.006575147718690302, + "grad_norm": 1.8143642456636926, + "learning_rate": 2.5964912280701757e-05, + "loss": 2.006, + "step": 37 + }, + { + "epoch": 0.0067528544137900395, + "grad_norm": 2.3631243841229415, + "learning_rate": 2.6666666666666667e-05, + "loss": 1.9948, + "step": 38 + }, + { + "epoch": 0.006930561108889777, + "grad_norm": 2.5471042503188785, + "learning_rate": 2.7368421052631583e-05, + "loss": 2.0396, + "step": 39 + }, + { + "epoch": 0.007108267803989515, + "grad_norm": 2.1692192151870913, + "learning_rate": 2.8070175438596492e-05, + "loss": 1.968, + "step": 40 + }, + { + "epoch": 0.007285974499089253, + "grad_norm": 2.5071405305934786, + "learning_rate": 2.8771929824561408e-05, + "loss": 1.9611, + "step": 41 + }, + { + "epoch": 0.007463681194188991, + "grad_norm": 2.7104520924627504, + "learning_rate": 2.9473684210526317e-05, + "loss": 2.0122, + "step": 42 + }, + { + "epoch": 0.007641387889288729, + "grad_norm": 1.9274493926978122, + "learning_rate": 3.017543859649123e-05, + "loss": 2.0516, + "step": 43 + }, + { + "epoch": 0.007819094584388467, + "grad_norm": 2.433389962273218, + "learning_rate": 3.087719298245614e-05, + "loss": 1.8842, + "step": 44 + }, + { + "epoch": 0.007996801279488205, + "grad_norm": 1.9068072100178852, + "learning_rate": 3.157894736842106e-05, + "loss": 2.0397, + "step": 45 + }, + { + "epoch": 0.008174507974587943, + "grad_norm": 2.6624483126301315, + "learning_rate": 3.228070175438597e-05, + "loss": 2.007, + "step": 46 + }, + { + "epoch": 0.00835221466968768, + "grad_norm": 2.120544274974673, + "learning_rate": 3.298245614035088e-05, + "loss": 1.927, + "step": 47 + }, + { + "epoch": 0.008529921364787418, + "grad_norm": 2.6107441979047707, + "learning_rate": 3.368421052631579e-05, + "loss": 2.0038, + "step": 48 + }, + { + "epoch": 0.008707628059887156, + "grad_norm": 2.0242957807896325, + "learning_rate": 3.43859649122807e-05, + "loss": 1.8921, + "step": 49 + }, + { + "epoch": 0.008885334754986894, + "grad_norm": 2.6200138902118484, + "learning_rate": 3.508771929824562e-05, + "loss": 1.9108, + "step": 50 + }, + { + "epoch": 0.009063041450086632, + "grad_norm": 1.9236474346335766, + "learning_rate": 3.578947368421053e-05, + "loss": 1.9533, + "step": 51 + }, + { + "epoch": 0.00924074814518637, + "grad_norm": 1.9367370251150215, + "learning_rate": 3.649122807017544e-05, + "loss": 1.9123, + "step": 52 + }, + { + "epoch": 0.009418454840286108, + "grad_norm": 2.0823071422960435, + "learning_rate": 3.719298245614035e-05, + "loss": 1.9081, + "step": 53 + }, + { + "epoch": 0.009596161535385846, + "grad_norm": 2.2745764735878957, + "learning_rate": 3.789473684210526e-05, + "loss": 1.9663, + "step": 54 + }, + { + "epoch": 0.009773868230485584, + "grad_norm": 1.7316799153506028, + "learning_rate": 3.859649122807018e-05, + "loss": 1.8523, + "step": 55 + }, + { + "epoch": 0.009951574925585321, + "grad_norm": 1.9821925439845491, + "learning_rate": 3.929824561403509e-05, + "loss": 1.928, + "step": 56 + }, + { + "epoch": 0.01012928162068506, + "grad_norm": 2.395861938911586, + "learning_rate": 4e-05, + "loss": 1.8731, + "step": 57 + }, + { + "epoch": 0.010306988315784797, + "grad_norm": 1.856953270516331, + "learning_rate": 3.999999681881194e-05, + "loss": 1.8971, + "step": 58 + }, + { + "epoch": 0.010484695010884535, + "grad_norm": 2.3014641627472385, + "learning_rate": 3.9999987275248785e-05, + "loss": 1.9188, + "step": 59 + }, + { + "epoch": 0.010662401705984273, + "grad_norm": 2.2374354833389494, + "learning_rate": 3.999997136931355e-05, + "loss": 1.8498, + "step": 60 + }, + { + "epoch": 0.01084010840108401, + "grad_norm": 1.7376469900034501, + "learning_rate": 3.9999949101011305e-05, + "loss": 1.8885, + "step": 61 + }, + { + "epoch": 0.011017815096183749, + "grad_norm": 2.0312125568147246, + "learning_rate": 3.999992047034914e-05, + "loss": 1.8108, + "step": 62 + }, + { + "epoch": 0.011195521791283487, + "grad_norm": 1.4641327664772255, + "learning_rate": 3.9999885477336156e-05, + "loss": 1.882, + "step": 63 + }, + { + "epoch": 0.011373228486383224, + "grad_norm": 1.9141792528699655, + "learning_rate": 3.999984412198349e-05, + "loss": 1.7691, + "step": 64 + }, + { + "epoch": 0.011550935181482962, + "grad_norm": 2.0705569829409654, + "learning_rate": 3.9999796404304294e-05, + "loss": 1.8332, + "step": 65 + }, + { + "epoch": 0.0117286418765827, + "grad_norm": 1.6864132268773273, + "learning_rate": 3.999974232431375e-05, + "loss": 1.9104, + "step": 66 + }, + { + "epoch": 0.011906348571682438, + "grad_norm": 2.1225040926974135, + "learning_rate": 3.999968188202905e-05, + "loss": 1.8237, + "step": 67 + }, + { + "epoch": 0.012084055266782176, + "grad_norm": 1.5023718248739064, + "learning_rate": 3.999961507746944e-05, + "loss": 1.812, + "step": 68 + }, + { + "epoch": 0.012261761961881914, + "grad_norm": 2.2778850430851056, + "learning_rate": 3.999954191065617e-05, + "loss": 1.8748, + "step": 69 + }, + { + "epoch": 0.012439468656981652, + "grad_norm": 1.4153123369802831, + "learning_rate": 3.9999462381612505e-05, + "loss": 1.7363, + "step": 70 + }, + { + "epoch": 0.01261717535208139, + "grad_norm": 1.9949735683336705, + "learning_rate": 3.999937649036375e-05, + "loss": 1.7783, + "step": 71 + }, + { + "epoch": 0.012794882047181128, + "grad_norm": 1.6553996216299374, + "learning_rate": 3.999928423693723e-05, + "loss": 1.7838, + "step": 72 + }, + { + "epoch": 0.012972588742280865, + "grad_norm": 1.703880035270774, + "learning_rate": 3.999918562136229e-05, + "loss": 1.816, + "step": 73 + }, + { + "epoch": 0.013150295437380603, + "grad_norm": 1.5664697295932895, + "learning_rate": 3.999908064367029e-05, + "loss": 1.8286, + "step": 74 + }, + { + "epoch": 0.013328002132480341, + "grad_norm": 1.7789387986164191, + "learning_rate": 3.999896930389465e-05, + "loss": 1.8032, + "step": 75 + }, + { + "epoch": 0.013505708827580079, + "grad_norm": 1.6367240261479283, + "learning_rate": 3.9998851602070775e-05, + "loss": 1.8146, + "step": 76 + }, + { + "epoch": 0.013683415522679817, + "grad_norm": 1.745256779760865, + "learning_rate": 3.999872753823611e-05, + "loss": 1.825, + "step": 77 + }, + { + "epoch": 0.013861122217779555, + "grad_norm": 1.6615403039947148, + "learning_rate": 3.9998597112430124e-05, + "loss": 1.8412, + "step": 78 + }, + { + "epoch": 0.014038828912879293, + "grad_norm": 1.3569827083907198, + "learning_rate": 3.99984603246943e-05, + "loss": 1.7968, + "step": 79 + }, + { + "epoch": 0.01421653560797903, + "grad_norm": 1.4686741116039, + "learning_rate": 3.999831717507217e-05, + "loss": 1.7711, + "step": 80 + }, + { + "epoch": 0.014394242303078768, + "grad_norm": 1.5690804091870811, + "learning_rate": 3.999816766360925e-05, + "loss": 1.7927, + "step": 81 + }, + { + "epoch": 0.014571948998178506, + "grad_norm": 1.3583052979401566, + "learning_rate": 3.9998011790353117e-05, + "loss": 1.7488, + "step": 82 + }, + { + "epoch": 0.014749655693278244, + "grad_norm": 1.447772581411551, + "learning_rate": 3.9997849555353356e-05, + "loss": 1.8654, + "step": 83 + }, + { + "epoch": 0.014927362388377982, + "grad_norm": 1.475546059933149, + "learning_rate": 3.999768095866157e-05, + "loss": 1.7623, + "step": 84 + }, + { + "epoch": 0.01510506908347772, + "grad_norm": 1.495784429114487, + "learning_rate": 3.999750600033141e-05, + "loss": 1.7645, + "step": 85 + }, + { + "epoch": 0.015282775778577458, + "grad_norm": 1.3553651047108126, + "learning_rate": 3.9997324680418514e-05, + "loss": 1.7335, + "step": 86 + }, + { + "epoch": 0.015460482473677196, + "grad_norm": 1.387326095784698, + "learning_rate": 3.999713699898057e-05, + "loss": 1.7694, + "step": 87 + }, + { + "epoch": 0.015638189168776934, + "grad_norm": 1.544011162990764, + "learning_rate": 3.999694295607728e-05, + "loss": 1.7343, + "step": 88 + }, + { + "epoch": 0.01581589586387667, + "grad_norm": 1.518052328315435, + "learning_rate": 3.999674255177038e-05, + "loss": 1.8091, + "step": 89 + }, + { + "epoch": 0.01599360255897641, + "grad_norm": 1.33728239611186, + "learning_rate": 3.999653578612362e-05, + "loss": 1.7431, + "step": 90 + }, + { + "epoch": 0.016171309254076147, + "grad_norm": 1.369362178625371, + "learning_rate": 3.999632265920277e-05, + "loss": 1.7802, + "step": 91 + }, + { + "epoch": 0.016349015949175885, + "grad_norm": 1.5017477647037982, + "learning_rate": 3.999610317107564e-05, + "loss": 1.7826, + "step": 92 + }, + { + "epoch": 0.016526722644275623, + "grad_norm": 1.3483316612472427, + "learning_rate": 3.999587732181205e-05, + "loss": 1.7418, + "step": 93 + }, + { + "epoch": 0.01670442933937536, + "grad_norm": 1.3975311435775617, + "learning_rate": 3.999564511148384e-05, + "loss": 1.7564, + "step": 94 + }, + { + "epoch": 0.0168821360344751, + "grad_norm": 1.3880731779328874, + "learning_rate": 3.999540654016488e-05, + "loss": 1.7633, + "step": 95 + }, + { + "epoch": 0.017059842729574837, + "grad_norm": 1.2985714651622657, + "learning_rate": 3.999516160793107e-05, + "loss": 1.7022, + "step": 96 + }, + { + "epoch": 0.017237549424674575, + "grad_norm": 1.8138128580573312, + "learning_rate": 3.9994910314860334e-05, + "loss": 1.7699, + "step": 97 + }, + { + "epoch": 0.017415256119774312, + "grad_norm": 1.219661038803346, + "learning_rate": 3.99946526610326e-05, + "loss": 1.7267, + "step": 98 + }, + { + "epoch": 0.01759296281487405, + "grad_norm": 1.164339868756061, + "learning_rate": 3.999438864652984e-05, + "loss": 1.7269, + "step": 99 + }, + { + "epoch": 0.017770669509973788, + "grad_norm": 1.3005449657712336, + "learning_rate": 3.999411827143604e-05, + "loss": 1.7254, + "step": 100 + }, + { + "epoch": 0.017948376205073526, + "grad_norm": 1.2267016874782017, + "learning_rate": 3.999384153583721e-05, + "loss": 1.7174, + "step": 101 + }, + { + "epoch": 0.018126082900173264, + "grad_norm": 1.3415199309846184, + "learning_rate": 3.999355843982139e-05, + "loss": 1.7588, + "step": 102 + }, + { + "epoch": 0.018303789595273002, + "grad_norm": 1.46439299105892, + "learning_rate": 3.999326898347863e-05, + "loss": 1.7692, + "step": 103 + }, + { + "epoch": 0.01848149629037274, + "grad_norm": 1.0940830919273599, + "learning_rate": 3.9992973166901026e-05, + "loss": 1.7229, + "step": 104 + }, + { + "epoch": 0.018659202985472478, + "grad_norm": 1.1122868183876007, + "learning_rate": 3.9992670990182666e-05, + "loss": 1.716, + "step": 105 + }, + { + "epoch": 0.018836909680572216, + "grad_norm": 1.2832399399935959, + "learning_rate": 3.999236245341968e-05, + "loss": 1.7099, + "step": 106 + }, + { + "epoch": 0.019014616375671953, + "grad_norm": 1.2052290699013377, + "learning_rate": 3.999204755671023e-05, + "loss": 1.7334, + "step": 107 + }, + { + "epoch": 0.01919232307077169, + "grad_norm": 1.3501909564343306, + "learning_rate": 3.999172630015448e-05, + "loss": 1.6963, + "step": 108 + }, + { + "epoch": 0.01937002976587143, + "grad_norm": 1.337947207792547, + "learning_rate": 3.999139868385464e-05, + "loss": 1.728, + "step": 109 + }, + { + "epoch": 0.019547736460971167, + "grad_norm": 1.1408689991726877, + "learning_rate": 3.999106470791492e-05, + "loss": 1.7138, + "step": 110 + }, + { + "epoch": 0.019725443156070905, + "grad_norm": 1.2461654801645532, + "learning_rate": 3.999072437244157e-05, + "loss": 1.7108, + "step": 111 + }, + { + "epoch": 0.019903149851170643, + "grad_norm": 1.059952165226307, + "learning_rate": 3.999037767754285e-05, + "loss": 1.6981, + "step": 112 + }, + { + "epoch": 0.02008085654627038, + "grad_norm": 1.2743303850708365, + "learning_rate": 3.999002462332905e-05, + "loss": 1.6938, + "step": 113 + }, + { + "epoch": 0.02025856324137012, + "grad_norm": 1.7941370078975247, + "learning_rate": 3.99896652099125e-05, + "loss": 1.6945, + "step": 114 + }, + { + "epoch": 0.020436269936469856, + "grad_norm": 1.1504631468231157, + "learning_rate": 3.998929943740752e-05, + "loss": 1.7146, + "step": 115 + }, + { + "epoch": 0.020613976631569594, + "grad_norm": 1.5912126603349892, + "learning_rate": 3.998892730593047e-05, + "loss": 1.6832, + "step": 116 + }, + { + "epoch": 0.020791683326669332, + "grad_norm": 1.0953860874009314, + "learning_rate": 3.998854881559974e-05, + "loss": 1.6759, + "step": 117 + }, + { + "epoch": 0.02096939002176907, + "grad_norm": 1.4139767435569135, + "learning_rate": 3.998816396653573e-05, + "loss": 1.7151, + "step": 118 + }, + { + "epoch": 0.021147096716868808, + "grad_norm": 1.0977514739279752, + "learning_rate": 3.998777275886086e-05, + "loss": 1.7496, + "step": 119 + }, + { + "epoch": 0.021324803411968546, + "grad_norm": 1.3780273856595209, + "learning_rate": 3.9987375192699603e-05, + "loss": 1.7266, + "step": 120 + }, + { + "epoch": 0.021502510107068284, + "grad_norm": 1.1269352423107948, + "learning_rate": 3.998697126817841e-05, + "loss": 1.7176, + "step": 121 + }, + { + "epoch": 0.02168021680216802, + "grad_norm": 1.31322843982768, + "learning_rate": 3.998656098542578e-05, + "loss": 1.7587, + "step": 122 + }, + { + "epoch": 0.02185792349726776, + "grad_norm": 1.0200873692563535, + "learning_rate": 3.9986144344572244e-05, + "loss": 1.6356, + "step": 123 + }, + { + "epoch": 0.022035630192367497, + "grad_norm": 1.291844214487771, + "learning_rate": 3.998572134575033e-05, + "loss": 1.6403, + "step": 124 + }, + { + "epoch": 0.022213336887467235, + "grad_norm": 1.100492761429373, + "learning_rate": 3.998529198909461e-05, + "loss": 1.6716, + "step": 125 + }, + { + "epoch": 0.022391043582566973, + "grad_norm": 1.1796528285011687, + "learning_rate": 3.9984856274741666e-05, + "loss": 1.6616, + "step": 126 + }, + { + "epoch": 0.02256875027766671, + "grad_norm": 1.0047217735713243, + "learning_rate": 3.998441420283011e-05, + "loss": 1.6513, + "step": 127 + }, + { + "epoch": 0.02274645697276645, + "grad_norm": 1.093238980413397, + "learning_rate": 3.998396577350057e-05, + "loss": 1.6824, + "step": 128 + }, + { + "epoch": 0.022924163667866187, + "grad_norm": 1.1099834399188475, + "learning_rate": 3.9983510986895714e-05, + "loss": 1.6936, + "step": 129 + }, + { + "epoch": 0.023101870362965925, + "grad_norm": 0.9769860410091555, + "learning_rate": 3.998304984316019e-05, + "loss": 1.7095, + "step": 130 + }, + { + "epoch": 0.023279577058065663, + "grad_norm": 1.0110411319087698, + "learning_rate": 3.9982582342440726e-05, + "loss": 1.6822, + "step": 131 + }, + { + "epoch": 0.0234572837531654, + "grad_norm": 0.9871700264225557, + "learning_rate": 3.9982108484886016e-05, + "loss": 1.6502, + "step": 132 + }, + { + "epoch": 0.02363499044826514, + "grad_norm": 1.15902232276902, + "learning_rate": 3.998162827064683e-05, + "loss": 1.6866, + "step": 133 + }, + { + "epoch": 0.023812697143364876, + "grad_norm": 0.975759185331363, + "learning_rate": 3.998114169987591e-05, + "loss": 1.6819, + "step": 134 + }, + { + "epoch": 0.023990403838464614, + "grad_norm": 0.9778109277514414, + "learning_rate": 3.998064877272806e-05, + "loss": 1.7422, + "step": 135 + }, + { + "epoch": 0.024168110533564352, + "grad_norm": 1.1690411452558918, + "learning_rate": 3.998014948936008e-05, + "loss": 1.6836, + "step": 136 + }, + { + "epoch": 0.02434581722866409, + "grad_norm": 0.9791255523820125, + "learning_rate": 3.99796438499308e-05, + "loss": 1.6646, + "step": 137 + }, + { + "epoch": 0.024523523923763828, + "grad_norm": 0.9436587948404581, + "learning_rate": 3.997913185460108e-05, + "loss": 1.665, + "step": 138 + }, + { + "epoch": 0.024701230618863566, + "grad_norm": 0.9334401594093369, + "learning_rate": 3.997861350353379e-05, + "loss": 1.6624, + "step": 139 + }, + { + "epoch": 0.024878937313963304, + "grad_norm": 1.2435220088991672, + "learning_rate": 3.997808879689384e-05, + "loss": 1.7147, + "step": 140 + }, + { + "epoch": 0.02505664400906304, + "grad_norm": 0.9371603860001542, + "learning_rate": 3.9977557734848127e-05, + "loss": 1.6909, + "step": 141 + }, + { + "epoch": 0.02523435070416278, + "grad_norm": 1.1940950095473595, + "learning_rate": 3.997702031756561e-05, + "loss": 1.6584, + "step": 142 + }, + { + "epoch": 0.025412057399262517, + "grad_norm": 0.8316847990556294, + "learning_rate": 3.997647654521724e-05, + "loss": 1.6917, + "step": 143 + }, + { + "epoch": 0.025589764094362255, + "grad_norm": 0.9161593823641543, + "learning_rate": 3.997592641797601e-05, + "loss": 1.6634, + "step": 144 + }, + { + "epoch": 0.025767470789461993, + "grad_norm": 0.9786836086938804, + "learning_rate": 3.997536993601692e-05, + "loss": 1.6671, + "step": 145 + }, + { + "epoch": 0.02594517748456173, + "grad_norm": 0.855676840967063, + "learning_rate": 3.997480709951701e-05, + "loss": 1.675, + "step": 146 + }, + { + "epoch": 0.02612288417966147, + "grad_norm": 0.8363786507232833, + "learning_rate": 3.997423790865531e-05, + "loss": 1.6687, + "step": 147 + }, + { + "epoch": 0.026300590874761207, + "grad_norm": 0.8803951501876376, + "learning_rate": 3.99736623636129e-05, + "loss": 1.6241, + "step": 148 + }, + { + "epoch": 0.026478297569860944, + "grad_norm": 0.8129597973951936, + "learning_rate": 3.997308046457287e-05, + "loss": 1.6455, + "step": 149 + }, + { + "epoch": 0.026656004264960682, + "grad_norm": 0.8974539756506671, + "learning_rate": 3.997249221172033e-05, + "loss": 1.7277, + "step": 150 + }, + { + "epoch": 0.02683371096006042, + "grad_norm": 0.8505404038913564, + "learning_rate": 3.997189760524242e-05, + "loss": 1.637, + "step": 151 + }, + { + "epoch": 0.027011417655160158, + "grad_norm": 0.8826018344845956, + "learning_rate": 3.997129664532829e-05, + "loss": 1.6634, + "step": 152 + }, + { + "epoch": 0.027189124350259896, + "grad_norm": 0.8835092378704205, + "learning_rate": 3.9970689332169124e-05, + "loss": 1.6723, + "step": 153 + }, + { + "epoch": 0.027366831045359634, + "grad_norm": 0.9596883536883095, + "learning_rate": 3.9970075665958124e-05, + "loss": 1.6404, + "step": 154 + }, + { + "epoch": 0.027544537740459372, + "grad_norm": 0.9427189754608358, + "learning_rate": 3.996945564689049e-05, + "loss": 1.6465, + "step": 155 + }, + { + "epoch": 0.02772224443555911, + "grad_norm": 0.8397429952454217, + "learning_rate": 3.996882927516347e-05, + "loss": 1.6791, + "step": 156 + }, + { + "epoch": 0.027899951130658848, + "grad_norm": 0.8241856238462872, + "learning_rate": 3.9968196550976335e-05, + "loss": 1.6456, + "step": 157 + }, + { + "epoch": 0.028077657825758585, + "grad_norm": 0.7975147423320084, + "learning_rate": 3.996755747453036e-05, + "loss": 1.6253, + "step": 158 + }, + { + "epoch": 0.028255364520858323, + "grad_norm": 0.8292748177610278, + "learning_rate": 3.996691204602884e-05, + "loss": 1.6612, + "step": 159 + }, + { + "epoch": 0.02843307121595806, + "grad_norm": 1.058701245624631, + "learning_rate": 3.99662602656771e-05, + "loss": 1.696, + "step": 160 + }, + { + "epoch": 0.0286107779110578, + "grad_norm": 1.1500166857862704, + "learning_rate": 3.9965602133682495e-05, + "loss": 1.6818, + "step": 161 + }, + { + "epoch": 0.028788484606157537, + "grad_norm": 0.8648827311482044, + "learning_rate": 3.9964937650254375e-05, + "loss": 1.6113, + "step": 162 + }, + { + "epoch": 0.028966191301257275, + "grad_norm": 0.8689604770405944, + "learning_rate": 3.9964266815604135e-05, + "loss": 1.634, + "step": 163 + }, + { + "epoch": 0.029143897996357013, + "grad_norm": 1.0026218523152455, + "learning_rate": 3.9963589629945174e-05, + "loss": 1.6214, + "step": 164 + }, + { + "epoch": 0.02932160469145675, + "grad_norm": 0.9167927455780134, + "learning_rate": 3.996290609349292e-05, + "loss": 1.6764, + "step": 165 + }, + { + "epoch": 0.02949931138655649, + "grad_norm": 0.7271140307386422, + "learning_rate": 3.996221620646482e-05, + "loss": 1.6439, + "step": 166 + }, + { + "epoch": 0.029677018081656226, + "grad_norm": 0.8392855712331214, + "learning_rate": 3.996151996908034e-05, + "loss": 1.6424, + "step": 167 + }, + { + "epoch": 0.029854724776755964, + "grad_norm": 0.813753405491957, + "learning_rate": 3.996081738156096e-05, + "loss": 1.6484, + "step": 168 + }, + { + "epoch": 0.030032431471855702, + "grad_norm": 0.7444444633949494, + "learning_rate": 3.996010844413019e-05, + "loss": 1.6558, + "step": 169 + }, + { + "epoch": 0.03021013816695544, + "grad_norm": 0.7790910607327334, + "learning_rate": 3.995939315701356e-05, + "loss": 1.6892, + "step": 170 + }, + { + "epoch": 0.030387844862055178, + "grad_norm": 0.7440081448607498, + "learning_rate": 3.995867152043861e-05, + "loss": 1.6204, + "step": 171 + }, + { + "epoch": 0.030565551557154916, + "grad_norm": 0.7797579094093324, + "learning_rate": 3.9957943534634914e-05, + "loss": 1.6518, + "step": 172 + }, + { + "epoch": 0.030743258252254654, + "grad_norm": 0.7858342392616521, + "learning_rate": 3.9957209199834055e-05, + "loss": 1.6389, + "step": 173 + }, + { + "epoch": 0.03092096494735439, + "grad_norm": 0.7358598428408287, + "learning_rate": 3.995646851626964e-05, + "loss": 1.6426, + "step": 174 + }, + { + "epoch": 0.03109867164245413, + "grad_norm": 0.7073073818589722, + "learning_rate": 3.9955721484177285e-05, + "loss": 1.6373, + "step": 175 + }, + { + "epoch": 0.03127637833755387, + "grad_norm": 0.721663299651343, + "learning_rate": 3.9954968103794643e-05, + "loss": 1.659, + "step": 176 + }, + { + "epoch": 0.03145408503265361, + "grad_norm": 0.6874679004006741, + "learning_rate": 3.9954208375361376e-05, + "loss": 1.6385, + "step": 177 + }, + { + "epoch": 0.03163179172775334, + "grad_norm": 0.783565368224001, + "learning_rate": 3.9953442299119166e-05, + "loss": 1.6435, + "step": 178 + }, + { + "epoch": 0.031809498422853084, + "grad_norm": 0.7615375817234503, + "learning_rate": 3.995266987531173e-05, + "loss": 1.6432, + "step": 179 + }, + { + "epoch": 0.03198720511795282, + "grad_norm": 1.1280090472867612, + "learning_rate": 3.995189110418477e-05, + "loss": 1.6434, + "step": 180 + }, + { + "epoch": 0.03216491181305256, + "grad_norm": 0.7176808912027098, + "learning_rate": 3.9951105985986044e-05, + "loss": 1.603, + "step": 181 + }, + { + "epoch": 0.032342618508152295, + "grad_norm": 0.7821539572615381, + "learning_rate": 3.9950314520965304e-05, + "loss": 1.6698, + "step": 182 + }, + { + "epoch": 0.032520325203252036, + "grad_norm": 0.7551471893694591, + "learning_rate": 3.9949516709374337e-05, + "loss": 1.6363, + "step": 183 + }, + { + "epoch": 0.03269803189835177, + "grad_norm": 0.7708841023413825, + "learning_rate": 3.9948712551466925e-05, + "loss": 1.6761, + "step": 184 + }, + { + "epoch": 0.03287573859345151, + "grad_norm": 0.7834224848126599, + "learning_rate": 3.994790204749891e-05, + "loss": 1.6228, + "step": 185 + }, + { + "epoch": 0.033053445288551246, + "grad_norm": 0.7406639672958636, + "learning_rate": 3.994708519772811e-05, + "loss": 1.6578, + "step": 186 + }, + { + "epoch": 0.03323115198365099, + "grad_norm": 0.6607770280317816, + "learning_rate": 3.994626200241439e-05, + "loss": 1.6126, + "step": 187 + }, + { + "epoch": 0.03340885867875072, + "grad_norm": 0.839001914524302, + "learning_rate": 3.9945432461819615e-05, + "loss": 1.6306, + "step": 188 + }, + { + "epoch": 0.03358656537385046, + "grad_norm": 0.7500546857316235, + "learning_rate": 3.994459657620769e-05, + "loss": 1.6146, + "step": 189 + }, + { + "epoch": 0.0337642720689502, + "grad_norm": 0.7355766253764826, + "learning_rate": 3.994375434584452e-05, + "loss": 1.6378, + "step": 190 + }, + { + "epoch": 0.03394197876404994, + "grad_norm": 0.7295400356796966, + "learning_rate": 3.9942905770998025e-05, + "loss": 1.6357, + "step": 191 + }, + { + "epoch": 0.03411968545914967, + "grad_norm": 0.77507010333163, + "learning_rate": 3.994205085193817e-05, + "loss": 1.6567, + "step": 192 + }, + { + "epoch": 0.034297392154249415, + "grad_norm": 0.8103614938851825, + "learning_rate": 3.9941189588936905e-05, + "loss": 1.6044, + "step": 193 + }, + { + "epoch": 0.03447509884934915, + "grad_norm": 0.7425207358790483, + "learning_rate": 3.994032198226823e-05, + "loss": 1.626, + "step": 194 + }, + { + "epoch": 0.03465280554444889, + "grad_norm": 0.8263935010817769, + "learning_rate": 3.993944803220813e-05, + "loss": 1.6657, + "step": 195 + }, + { + "epoch": 0.034830512239548625, + "grad_norm": 0.8536080395881326, + "learning_rate": 3.9938567739034634e-05, + "loss": 1.6047, + "step": 196 + }, + { + "epoch": 0.035008218934648366, + "grad_norm": 0.974441967840995, + "learning_rate": 3.993768110302778e-05, + "loss": 1.5915, + "step": 197 + }, + { + "epoch": 0.0351859256297481, + "grad_norm": 0.7988837761727187, + "learning_rate": 3.9936788124469615e-05, + "loss": 1.6338, + "step": 198 + }, + { + "epoch": 0.03536363232484784, + "grad_norm": 0.7676134680550952, + "learning_rate": 3.993588880364423e-05, + "loss": 1.6309, + "step": 199 + }, + { + "epoch": 0.035541339019947576, + "grad_norm": 0.7562579386144687, + "learning_rate": 3.99349831408377e-05, + "loss": 1.6072, + "step": 200 + }, + { + "epoch": 0.03571904571504732, + "grad_norm": 0.8196744298270455, + "learning_rate": 3.993407113633814e-05, + "loss": 1.5952, + "step": 201 + }, + { + "epoch": 0.03589675241014705, + "grad_norm": 0.7442489022304094, + "learning_rate": 3.993315279043568e-05, + "loss": 1.6452, + "step": 202 + }, + { + "epoch": 0.036074459105246794, + "grad_norm": 0.7673867435262333, + "learning_rate": 3.9932228103422445e-05, + "loss": 1.5831, + "step": 203 + }, + { + "epoch": 0.03625216580034653, + "grad_norm": 0.6954150427802075, + "learning_rate": 3.993129707559262e-05, + "loss": 1.5641, + "step": 204 + }, + { + "epoch": 0.03642987249544627, + "grad_norm": 0.7241362287979707, + "learning_rate": 3.9930359707242364e-05, + "loss": 1.5688, + "step": 205 + }, + { + "epoch": 0.036607579190546004, + "grad_norm": 0.7239506361936963, + "learning_rate": 3.9929415998669875e-05, + "loss": 1.5621, + "step": 206 + }, + { + "epoch": 0.036785285885645745, + "grad_norm": 0.7276074174145452, + "learning_rate": 3.992846595017538e-05, + "loss": 1.6295, + "step": 207 + }, + { + "epoch": 0.03696299258074548, + "grad_norm": 0.7351058281999437, + "learning_rate": 3.9927509562061084e-05, + "loss": 1.5886, + "step": 208 + }, + { + "epoch": 0.03714069927584522, + "grad_norm": 0.7649108180401459, + "learning_rate": 3.9926546834631244e-05, + "loss": 1.598, + "step": 209 + }, + { + "epoch": 0.037318405970944955, + "grad_norm": 0.6922782792107084, + "learning_rate": 3.9925577768192116e-05, + "loss": 1.5967, + "step": 210 + }, + { + "epoch": 0.0374961126660447, + "grad_norm": 0.7227123961773478, + "learning_rate": 3.9924602363051995e-05, + "loss": 1.6137, + "step": 211 + }, + { + "epoch": 0.03767381936114443, + "grad_norm": 0.8658388985175065, + "learning_rate": 3.992362061952115e-05, + "loss": 1.6328, + "step": 212 + }, + { + "epoch": 0.03785152605624417, + "grad_norm": 0.7012845164672776, + "learning_rate": 3.9922632537911916e-05, + "loss": 1.5706, + "step": 213 + }, + { + "epoch": 0.03802923275134391, + "grad_norm": 0.7073533397111548, + "learning_rate": 3.9921638118538607e-05, + "loss": 1.5984, + "step": 214 + }, + { + "epoch": 0.03820693944644365, + "grad_norm": 0.749298903495991, + "learning_rate": 3.9920637361717566e-05, + "loss": 1.629, + "step": 215 + }, + { + "epoch": 0.03838464614154338, + "grad_norm": 0.7132627401864864, + "learning_rate": 3.991963026776716e-05, + "loss": 1.5745, + "step": 216 + }, + { + "epoch": 0.038562352836643124, + "grad_norm": 0.6582435691410105, + "learning_rate": 3.9918616837007755e-05, + "loss": 1.5943, + "step": 217 + }, + { + "epoch": 0.03874005953174286, + "grad_norm": 0.735051752704862, + "learning_rate": 3.9917597069761746e-05, + "loss": 1.5936, + "step": 218 + }, + { + "epoch": 0.0389177662268426, + "grad_norm": 0.7225736618203965, + "learning_rate": 3.991657096635355e-05, + "loss": 1.5849, + "step": 219 + }, + { + "epoch": 0.039095472921942334, + "grad_norm": 0.6932373304706703, + "learning_rate": 3.991553852710958e-05, + "loss": 1.6322, + "step": 220 + }, + { + "epoch": 0.039273179617042075, + "grad_norm": 0.7244114772444988, + "learning_rate": 3.991449975235827e-05, + "loss": 1.6001, + "step": 221 + }, + { + "epoch": 0.03945088631214181, + "grad_norm": 0.7001906274642198, + "learning_rate": 3.991345464243009e-05, + "loss": 1.5732, + "step": 222 + }, + { + "epoch": 0.03962859300724155, + "grad_norm": 0.7044927180232868, + "learning_rate": 3.9912403197657485e-05, + "loss": 1.5818, + "step": 223 + }, + { + "epoch": 0.039806299702341286, + "grad_norm": 0.7074092249786992, + "learning_rate": 3.9911345418374965e-05, + "loss": 1.5495, + "step": 224 + }, + { + "epoch": 0.03998400639744103, + "grad_norm": 0.7500180775295753, + "learning_rate": 3.991028130491901e-05, + "loss": 1.5785, + "step": 225 + }, + { + "epoch": 0.04016171309254076, + "grad_norm": 1.1740152594917923, + "learning_rate": 3.990921085762815e-05, + "loss": 1.5928, + "step": 226 + }, + { + "epoch": 0.0403394197876405, + "grad_norm": 0.7400121835824248, + "learning_rate": 3.99081340768429e-05, + "loss": 1.5949, + "step": 227 + }, + { + "epoch": 0.04051712648274024, + "grad_norm": 0.7334083256554693, + "learning_rate": 3.9907050962905814e-05, + "loss": 1.599, + "step": 228 + }, + { + "epoch": 0.04069483317783998, + "grad_norm": 1.0434597608192497, + "learning_rate": 3.990596151616145e-05, + "loss": 1.5809, + "step": 229 + }, + { + "epoch": 0.04087253987293971, + "grad_norm": 0.738087413250202, + "learning_rate": 3.9904865736956376e-05, + "loss": 1.6317, + "step": 230 + }, + { + "epoch": 0.041050246568039454, + "grad_norm": 0.8488465040384472, + "learning_rate": 3.990376362563918e-05, + "loss": 1.6248, + "step": 231 + }, + { + "epoch": 0.04122795326313919, + "grad_norm": 0.6756982156611561, + "learning_rate": 3.990265518256047e-05, + "loss": 1.628, + "step": 232 + }, + { + "epoch": 0.04140565995823893, + "grad_norm": 0.7288919279596535, + "learning_rate": 3.990154040807287e-05, + "loss": 1.5614, + "step": 233 + }, + { + "epoch": 0.041583366653338664, + "grad_norm": 0.6566145492118339, + "learning_rate": 3.9900419302530984e-05, + "loss": 1.5737, + "step": 234 + }, + { + "epoch": 0.041761073348438406, + "grad_norm": 0.6655058813405247, + "learning_rate": 3.989929186629149e-05, + "loss": 1.59, + "step": 235 + }, + { + "epoch": 0.04193878004353814, + "grad_norm": 0.6443441162576786, + "learning_rate": 3.989815809971302e-05, + "loss": 1.6081, + "step": 236 + }, + { + "epoch": 0.04211648673863788, + "grad_norm": 0.6332335311364995, + "learning_rate": 3.989701800315626e-05, + "loss": 1.6122, + "step": 237 + }, + { + "epoch": 0.042294193433737616, + "grad_norm": 0.6875098300505887, + "learning_rate": 3.989587157698389e-05, + "loss": 1.5899, + "step": 238 + }, + { + "epoch": 0.04247190012883736, + "grad_norm": 0.6329371889047603, + "learning_rate": 3.989471882156061e-05, + "loss": 1.5385, + "step": 239 + }, + { + "epoch": 0.04264960682393709, + "grad_norm": 0.6890438173900657, + "learning_rate": 3.989355973725315e-05, + "loss": 1.589, + "step": 240 + }, + { + "epoch": 0.04282731351903683, + "grad_norm": 0.649969034770369, + "learning_rate": 3.9892394324430215e-05, + "loss": 1.6116, + "step": 241 + }, + { + "epoch": 0.04300502021413657, + "grad_norm": 0.6539742573060966, + "learning_rate": 3.989122258346255e-05, + "loss": 1.561, + "step": 242 + }, + { + "epoch": 0.04318272690923631, + "grad_norm": 0.7151440071094135, + "learning_rate": 3.989004451472291e-05, + "loss": 1.6205, + "step": 243 + }, + { + "epoch": 0.04336043360433604, + "grad_norm": 0.7315343886210296, + "learning_rate": 3.988886011858606e-05, + "loss": 1.6104, + "step": 244 + }, + { + "epoch": 0.043538140299435785, + "grad_norm": 0.6554664982633776, + "learning_rate": 3.9887669395428776e-05, + "loss": 1.5922, + "step": 245 + }, + { + "epoch": 0.04371584699453552, + "grad_norm": 0.6237231229773131, + "learning_rate": 3.988647234562986e-05, + "loss": 1.5628, + "step": 246 + }, + { + "epoch": 0.04389355368963526, + "grad_norm": 0.6720642999697922, + "learning_rate": 3.988526896957011e-05, + "loss": 1.609, + "step": 247 + }, + { + "epoch": 0.044071260384734995, + "grad_norm": 0.6713016601670303, + "learning_rate": 3.988405926763234e-05, + "loss": 1.5913, + "step": 248 + }, + { + "epoch": 0.044248967079834736, + "grad_norm": 0.6084809353563728, + "learning_rate": 3.9882843240201374e-05, + "loss": 1.5972, + "step": 249 + }, + { + "epoch": 0.04442667377493447, + "grad_norm": 0.664863528640758, + "learning_rate": 3.988162088766406e-05, + "loss": 1.5783, + "step": 250 + }, + { + "epoch": 0.04460438047003421, + "grad_norm": 0.7712350649059323, + "learning_rate": 3.988039221040926e-05, + "loss": 1.587, + "step": 251 + }, + { + "epoch": 0.044782087165133946, + "grad_norm": 0.6283095113043053, + "learning_rate": 3.9879157208827826e-05, + "loss": 1.5918, + "step": 252 + }, + { + "epoch": 0.04495979386023369, + "grad_norm": 0.6285104812310706, + "learning_rate": 3.9877915883312636e-05, + "loss": 1.5574, + "step": 253 + }, + { + "epoch": 0.04513750055533342, + "grad_norm": 0.7408286163139809, + "learning_rate": 3.9876668234258586e-05, + "loss": 1.5939, + "step": 254 + }, + { + "epoch": 0.045315207250433163, + "grad_norm": 0.72365491278897, + "learning_rate": 3.9875414262062574e-05, + "loss": 1.61, + "step": 255 + }, + { + "epoch": 0.0454929139455329, + "grad_norm": 0.5987209939564704, + "learning_rate": 3.9874153967123506e-05, + "loss": 1.5715, + "step": 256 + }, + { + "epoch": 0.04567062064063264, + "grad_norm": 0.6491660256638561, + "learning_rate": 3.9872887349842314e-05, + "loss": 1.5788, + "step": 257 + }, + { + "epoch": 0.045848327335732374, + "grad_norm": 0.6870830106812563, + "learning_rate": 3.987161441062194e-05, + "loss": 1.6321, + "step": 258 + }, + { + "epoch": 0.046026034030832115, + "grad_norm": 0.6303705808197163, + "learning_rate": 3.98703351498673e-05, + "loss": 1.5522, + "step": 259 + }, + { + "epoch": 0.04620374072593185, + "grad_norm": 0.6046693837080016, + "learning_rate": 3.9869049567985384e-05, + "loss": 1.5573, + "step": 260 + }, + { + "epoch": 0.04638144742103159, + "grad_norm": 0.6200554784234972, + "learning_rate": 3.9867757665385146e-05, + "loss": 1.625, + "step": 261 + }, + { + "epoch": 0.046559154116131325, + "grad_norm": 0.6155575553865976, + "learning_rate": 3.986645944247756e-05, + "loss": 1.5578, + "step": 262 + }, + { + "epoch": 0.04673686081123107, + "grad_norm": 0.5926760796496237, + "learning_rate": 3.986515489967562e-05, + "loss": 1.5679, + "step": 263 + }, + { + "epoch": 0.0469145675063308, + "grad_norm": 0.6276850578652482, + "learning_rate": 3.9863844037394326e-05, + "loss": 1.5496, + "step": 264 + }, + { + "epoch": 0.04709227420143054, + "grad_norm": 0.5743247021427743, + "learning_rate": 3.986252685605069e-05, + "loss": 1.5568, + "step": 265 + }, + { + "epoch": 0.04726998089653028, + "grad_norm": 0.6188170008117156, + "learning_rate": 3.986120335606372e-05, + "loss": 1.5567, + "step": 266 + }, + { + "epoch": 0.04744768759163002, + "grad_norm": 0.6262590459143326, + "learning_rate": 3.985987353785446e-05, + "loss": 1.5729, + "step": 267 + }, + { + "epoch": 0.04762539428672975, + "grad_norm": 0.5882137236893985, + "learning_rate": 3.9858537401845955e-05, + "loss": 1.5716, + "step": 268 + }, + { + "epoch": 0.047803100981829494, + "grad_norm": 0.6429338106636636, + "learning_rate": 3.985719494846324e-05, + "loss": 1.5793, + "step": 269 + }, + { + "epoch": 0.04798080767692923, + "grad_norm": 0.6136292642722356, + "learning_rate": 3.985584617813338e-05, + "loss": 1.5812, + "step": 270 + }, + { + "epoch": 0.04815851437202897, + "grad_norm": 0.5921186172783467, + "learning_rate": 3.985449109128545e-05, + "loss": 1.5836, + "step": 271 + }, + { + "epoch": 0.048336221067128704, + "grad_norm": 0.592930912737563, + "learning_rate": 3.985312968835051e-05, + "loss": 1.5948, + "step": 272 + }, + { + "epoch": 0.048513927762228445, + "grad_norm": 0.5969070770962142, + "learning_rate": 3.9851761969761676e-05, + "loss": 1.5933, + "step": 273 + }, + { + "epoch": 0.04869163445732818, + "grad_norm": 0.5986540926826113, + "learning_rate": 3.985038793595402e-05, + "loss": 1.5873, + "step": 274 + }, + { + "epoch": 0.04886934115242792, + "grad_norm": 0.5653727257023415, + "learning_rate": 3.984900758736467e-05, + "loss": 1.5742, + "step": 275 + }, + { + "epoch": 0.049047047847527656, + "grad_norm": 0.5785321664888484, + "learning_rate": 3.984762092443271e-05, + "loss": 1.5751, + "step": 276 + }, + { + "epoch": 0.0492247545426274, + "grad_norm": 0.5752695057905393, + "learning_rate": 3.98462279475993e-05, + "loss": 1.5223, + "step": 277 + }, + { + "epoch": 0.04940246123772713, + "grad_norm": 0.5737855977009398, + "learning_rate": 3.984482865730755e-05, + "loss": 1.5701, + "step": 278 + }, + { + "epoch": 0.04958016793282687, + "grad_norm": 0.8859101697698951, + "learning_rate": 3.98434230540026e-05, + "loss": 1.5868, + "step": 279 + }, + { + "epoch": 0.04975787462792661, + "grad_norm": 0.6604103282294089, + "learning_rate": 3.9842011138131605e-05, + "loss": 1.5451, + "step": 280 + }, + { + "epoch": 0.04993558132302635, + "grad_norm": 0.6014445268968067, + "learning_rate": 3.984059291014373e-05, + "loss": 1.5473, + "step": 281 + }, + { + "epoch": 0.05011328801812608, + "grad_norm": 0.66274358840456, + "learning_rate": 3.9839168370490126e-05, + "loss": 1.5398, + "step": 282 + }, + { + "epoch": 0.050290994713225824, + "grad_norm": 0.6890497987915554, + "learning_rate": 3.983773751962397e-05, + "loss": 1.6196, + "step": 283 + }, + { + "epoch": 0.05046870140832556, + "grad_norm": 0.6367478417588196, + "learning_rate": 3.983630035800044e-05, + "loss": 1.5496, + "step": 284 + }, + { + "epoch": 0.0506464081034253, + "grad_norm": 0.6087646589129531, + "learning_rate": 3.9834856886076734e-05, + "loss": 1.5621, + "step": 285 + }, + { + "epoch": 0.050824114798525034, + "grad_norm": 0.7374819234836557, + "learning_rate": 3.983340710431204e-05, + "loss": 1.6027, + "step": 286 + }, + { + "epoch": 0.051001821493624776, + "grad_norm": 0.617901097330726, + "learning_rate": 3.983195101316756e-05, + "loss": 1.5942, + "step": 287 + }, + { + "epoch": 0.05117952818872451, + "grad_norm": 0.6505466150395768, + "learning_rate": 3.983048861310651e-05, + "loss": 1.594, + "step": 288 + }, + { + "epoch": 0.05135723488382425, + "grad_norm": 0.6068555972114835, + "learning_rate": 3.98290199045941e-05, + "loss": 1.5616, + "step": 289 + }, + { + "epoch": 0.051534941578923986, + "grad_norm": 0.6185627096486049, + "learning_rate": 3.982754488809756e-05, + "loss": 1.5636, + "step": 290 + }, + { + "epoch": 0.05171264827402373, + "grad_norm": 0.6746390299421239, + "learning_rate": 3.982606356408611e-05, + "loss": 1.5487, + "step": 291 + }, + { + "epoch": 0.05189035496912346, + "grad_norm": 0.6120936702178421, + "learning_rate": 3.9824575933031e-05, + "loss": 1.5767, + "step": 292 + }, + { + "epoch": 0.0520680616642232, + "grad_norm": 0.6225461853656687, + "learning_rate": 3.982308199540547e-05, + "loss": 1.586, + "step": 293 + }, + { + "epoch": 0.05224576835932294, + "grad_norm": 0.6625303950781601, + "learning_rate": 3.982158175168476e-05, + "loss": 1.5928, + "step": 294 + }, + { + "epoch": 0.05242347505442268, + "grad_norm": 0.6575997142271126, + "learning_rate": 3.982007520234614e-05, + "loss": 1.5465, + "step": 295 + }, + { + "epoch": 0.05260118174952241, + "grad_norm": 0.6486386858486308, + "learning_rate": 3.9818562347868864e-05, + "loss": 1.5574, + "step": 296 + }, + { + "epoch": 0.052778888444622155, + "grad_norm": 0.8903452381185941, + "learning_rate": 3.98170431887342e-05, + "loss": 1.5309, + "step": 297 + }, + { + "epoch": 0.05295659513972189, + "grad_norm": 0.6367931947373039, + "learning_rate": 3.981551772542542e-05, + "loss": 1.5313, + "step": 298 + }, + { + "epoch": 0.05313430183482163, + "grad_norm": 1.899467996416295, + "learning_rate": 3.98139859584278e-05, + "loss": 1.5646, + "step": 299 + }, + { + "epoch": 0.053312008529921365, + "grad_norm": 0.8418594054245243, + "learning_rate": 3.981244788822864e-05, + "loss": 1.6002, + "step": 300 + }, + { + "epoch": 0.053489715225021106, + "grad_norm": 0.9178875168224906, + "learning_rate": 3.98109035153172e-05, + "loss": 1.5156, + "step": 301 + }, + { + "epoch": 0.05366742192012084, + "grad_norm": 0.7450123163923421, + "learning_rate": 3.980935284018481e-05, + "loss": 1.608, + "step": 302 + }, + { + "epoch": 0.05384512861522058, + "grad_norm": 0.7163385028894111, + "learning_rate": 3.980779586332473e-05, + "loss": 1.5257, + "step": 303 + }, + { + "epoch": 0.054022835310320316, + "grad_norm": 0.7829324723135711, + "learning_rate": 3.98062325852323e-05, + "loss": 1.5491, + "step": 304 + }, + { + "epoch": 0.05420054200542006, + "grad_norm": 0.6092940042108528, + "learning_rate": 3.98046630064048e-05, + "loss": 1.5504, + "step": 305 + }, + { + "epoch": 0.05437824870051979, + "grad_norm": 0.7161334444570752, + "learning_rate": 3.980308712734157e-05, + "loss": 1.557, + "step": 306 + }, + { + "epoch": 0.05455595539561953, + "grad_norm": 0.7503673088239973, + "learning_rate": 3.9801504948543896e-05, + "loss": 1.5484, + "step": 307 + }, + { + "epoch": 0.05473366209071927, + "grad_norm": 0.65617471638868, + "learning_rate": 3.9799916470515115e-05, + "loss": 1.5941, + "step": 308 + }, + { + "epoch": 0.05491136878581901, + "grad_norm": 0.643618126346545, + "learning_rate": 3.979832169376056e-05, + "loss": 1.5573, + "step": 309 + }, + { + "epoch": 0.055089075480918744, + "grad_norm": 0.6864168160554526, + "learning_rate": 3.979672061878754e-05, + "loss": 1.5945, + "step": 310 + }, + { + "epoch": 0.055266782176018485, + "grad_norm": 0.648797058731368, + "learning_rate": 3.97951132461054e-05, + "loss": 1.5804, + "step": 311 + }, + { + "epoch": 0.05544448887111822, + "grad_norm": 0.6899666518096214, + "learning_rate": 3.979349957622548e-05, + "loss": 1.5959, + "step": 312 + }, + { + "epoch": 0.05562219556621796, + "grad_norm": 0.6261019598416873, + "learning_rate": 3.97918796096611e-05, + "loss": 1.5378, + "step": 313 + }, + { + "epoch": 0.055799902261317695, + "grad_norm": 0.6494902628089826, + "learning_rate": 3.979025334692762e-05, + "loss": 1.5597, + "step": 314 + }, + { + "epoch": 0.055977608956417436, + "grad_norm": 0.6412982229641065, + "learning_rate": 3.9788620788542376e-05, + "loss": 1.5489, + "step": 315 + }, + { + "epoch": 0.05615531565151717, + "grad_norm": 0.6709862507032615, + "learning_rate": 3.978698193502472e-05, + "loss": 1.5704, + "step": 316 + }, + { + "epoch": 0.05633302234661691, + "grad_norm": 0.6337245614502641, + "learning_rate": 3.9785336786896e-05, + "loss": 1.5349, + "step": 317 + }, + { + "epoch": 0.05651072904171665, + "grad_norm": 0.6012724710524419, + "learning_rate": 3.978368534467956e-05, + "loss": 1.591, + "step": 318 + }, + { + "epoch": 0.05668843573681639, + "grad_norm": 0.6078341476640726, + "learning_rate": 3.978202760890077e-05, + "loss": 1.5256, + "step": 319 + }, + { + "epoch": 0.05686614243191612, + "grad_norm": 0.6429040661947356, + "learning_rate": 3.978036358008697e-05, + "loss": 1.5387, + "step": 320 + }, + { + "epoch": 0.057043849127015864, + "grad_norm": 0.5848821870661242, + "learning_rate": 3.977869325876754e-05, + "loss": 1.5183, + "step": 321 + }, + { + "epoch": 0.0572215558221156, + "grad_norm": 0.6391402357974219, + "learning_rate": 3.977701664547383e-05, + "loss": 1.5027, + "step": 322 + }, + { + "epoch": 0.05739926251721534, + "grad_norm": 0.6300434804032938, + "learning_rate": 3.97753337407392e-05, + "loss": 1.5771, + "step": 323 + }, + { + "epoch": 0.057576969212315074, + "grad_norm": 0.6182421844326157, + "learning_rate": 3.977364454509901e-05, + "loss": 1.5468, + "step": 324 + }, + { + "epoch": 0.057754675907414815, + "grad_norm": 0.5781831951575187, + "learning_rate": 3.977194905909063e-05, + "loss": 1.5383, + "step": 325 + }, + { + "epoch": 0.05793238260251455, + "grad_norm": 0.610257465717385, + "learning_rate": 3.977024728325343e-05, + "loss": 1.57, + "step": 326 + }, + { + "epoch": 0.05811008929761429, + "grad_norm": 0.6223214249859234, + "learning_rate": 3.9768539218128776e-05, + "loss": 1.5211, + "step": 327 + }, + { + "epoch": 0.058287795992714025, + "grad_norm": 0.5359093559619611, + "learning_rate": 3.9766824864260024e-05, + "loss": 1.558, + "step": 328 + }, + { + "epoch": 0.05846550268781377, + "grad_norm": 0.6093365286737032, + "learning_rate": 3.976510422219256e-05, + "loss": 1.5931, + "step": 329 + }, + { + "epoch": 0.0586432093829135, + "grad_norm": 0.6121280670377821, + "learning_rate": 3.976337729247374e-05, + "loss": 1.5101, + "step": 330 + }, + { + "epoch": 0.05882091607801324, + "grad_norm": 0.5667408636367063, + "learning_rate": 3.976164407565293e-05, + "loss": 1.5339, + "step": 331 + }, + { + "epoch": 0.05899862277311298, + "grad_norm": 0.7843380739382102, + "learning_rate": 3.975990457228151e-05, + "loss": 1.5818, + "step": 332 + }, + { + "epoch": 0.05917632946821272, + "grad_norm": 0.5782320207600083, + "learning_rate": 3.9758158782912845e-05, + "loss": 1.5353, + "step": 333 + }, + { + "epoch": 0.05935403616331245, + "grad_norm": 0.5855260646088456, + "learning_rate": 3.97564067081023e-05, + "loss": 1.5514, + "step": 334 + }, + { + "epoch": 0.059531742858412194, + "grad_norm": 0.5986702962097536, + "learning_rate": 3.9754648348407255e-05, + "loss": 1.5587, + "step": 335 + }, + { + "epoch": 0.05970944955351193, + "grad_norm": 0.5514999586840627, + "learning_rate": 3.975288370438706e-05, + "loss": 1.528, + "step": 336 + }, + { + "epoch": 0.05988715624861167, + "grad_norm": 0.5814995743879351, + "learning_rate": 3.9751112776603085e-05, + "loss": 1.5572, + "step": 337 + }, + { + "epoch": 0.060064862943711404, + "grad_norm": 0.6009713143863742, + "learning_rate": 3.9749335565618703e-05, + "loss": 1.5531, + "step": 338 + }, + { + "epoch": 0.060242569638811146, + "grad_norm": 0.5677799903364621, + "learning_rate": 3.974755207199927e-05, + "loss": 1.5036, + "step": 339 + }, + { + "epoch": 0.06042027633391088, + "grad_norm": 0.545160032494763, + "learning_rate": 3.974576229631217e-05, + "loss": 1.5212, + "step": 340 + }, + { + "epoch": 0.06059798302901062, + "grad_norm": 0.6209116751414889, + "learning_rate": 3.974396623912672e-05, + "loss": 1.5936, + "step": 341 + }, + { + "epoch": 0.060775689724110356, + "grad_norm": 0.5589438447005669, + "learning_rate": 3.974216390101433e-05, + "loss": 1.5383, + "step": 342 + }, + { + "epoch": 0.0609533964192101, + "grad_norm": 0.597872435119531, + "learning_rate": 3.974035528254833e-05, + "loss": 1.5525, + "step": 343 + }, + { + "epoch": 0.06113110311430983, + "grad_norm": 0.5975059631565749, + "learning_rate": 3.973854038430408e-05, + "loss": 1.5615, + "step": 344 + }, + { + "epoch": 0.06130880980940957, + "grad_norm": 0.550517616249525, + "learning_rate": 3.973671920685893e-05, + "loss": 1.5911, + "step": 345 + }, + { + "epoch": 0.06148651650450931, + "grad_norm": 0.5946411782961919, + "learning_rate": 3.973489175079224e-05, + "loss": 1.5219, + "step": 346 + }, + { + "epoch": 0.06166422319960905, + "grad_norm": 0.5350874802875358, + "learning_rate": 3.973305801668535e-05, + "loss": 1.5655, + "step": 347 + }, + { + "epoch": 0.06184192989470878, + "grad_norm": 0.553879618406574, + "learning_rate": 3.973121800512161e-05, + "loss": 1.4782, + "step": 348 + }, + { + "epoch": 0.062019636589808524, + "grad_norm": 0.575623212764177, + "learning_rate": 3.9729371716686354e-05, + "loss": 1.5489, + "step": 349 + }, + { + "epoch": 0.06219734328490826, + "grad_norm": 0.604107113340426, + "learning_rate": 3.9727519151966934e-05, + "loss": 1.4991, + "step": 350 + }, + { + "epoch": 0.062375049980008, + "grad_norm": 0.576776013725218, + "learning_rate": 3.972566031155268e-05, + "loss": 1.5286, + "step": 351 + }, + { + "epoch": 0.06255275667510773, + "grad_norm": 0.5490720413377165, + "learning_rate": 3.9723795196034914e-05, + "loss": 1.5223, + "step": 352 + }, + { + "epoch": 0.06273046337020748, + "grad_norm": 0.5853459828358363, + "learning_rate": 3.972192380600698e-05, + "loss": 1.5403, + "step": 353 + }, + { + "epoch": 0.06290817006530722, + "grad_norm": 0.5777157905607645, + "learning_rate": 3.9720046142064195e-05, + "loss": 1.541, + "step": 354 + }, + { + "epoch": 0.06308587676040694, + "grad_norm": 0.6154830843864926, + "learning_rate": 3.9718162204803884e-05, + "loss": 1.5687, + "step": 355 + }, + { + "epoch": 0.06326358345550669, + "grad_norm": 0.5604282889512652, + "learning_rate": 3.9716271994825355e-05, + "loss": 1.526, + "step": 356 + }, + { + "epoch": 0.06344129015060643, + "grad_norm": 0.6074609283390823, + "learning_rate": 3.971437551272992e-05, + "loss": 1.536, + "step": 357 + }, + { + "epoch": 0.06361899684570617, + "grad_norm": 0.5486754003626192, + "learning_rate": 3.9712472759120895e-05, + "loss": 1.533, + "step": 358 + }, + { + "epoch": 0.0637967035408059, + "grad_norm": 0.5970220361137938, + "learning_rate": 3.971056373460357e-05, + "loss": 1.526, + "step": 359 + }, + { + "epoch": 0.06397441023590564, + "grad_norm": 0.5610880551757065, + "learning_rate": 3.970864843978525e-05, + "loss": 1.4867, + "step": 360 + }, + { + "epoch": 0.06415211693100538, + "grad_norm": 0.5771941844024673, + "learning_rate": 3.970672687527523e-05, + "loss": 1.5622, + "step": 361 + }, + { + "epoch": 0.06432982362610512, + "grad_norm": 0.5661346392767126, + "learning_rate": 3.9704799041684785e-05, + "loss": 1.522, + "step": 362 + }, + { + "epoch": 0.06450753032120485, + "grad_norm": 0.5399590569971943, + "learning_rate": 3.97028649396272e-05, + "loss": 1.4895, + "step": 363 + }, + { + "epoch": 0.06468523701630459, + "grad_norm": 0.5834059940781823, + "learning_rate": 3.9700924569717745e-05, + "loss": 1.5579, + "step": 364 + }, + { + "epoch": 0.06486294371140433, + "grad_norm": 0.537304474670225, + "learning_rate": 3.969897793257369e-05, + "loss": 1.5034, + "step": 365 + }, + { + "epoch": 0.06504065040650407, + "grad_norm": 0.5556055932875937, + "learning_rate": 3.96970250288143e-05, + "loss": 1.5278, + "step": 366 + }, + { + "epoch": 0.0652183571016038, + "grad_norm": 0.5328232585418551, + "learning_rate": 3.969506585906083e-05, + "loss": 1.4571, + "step": 367 + }, + { + "epoch": 0.06539606379670354, + "grad_norm": 0.5521064401355986, + "learning_rate": 3.9693100423936535e-05, + "loss": 1.5244, + "step": 368 + }, + { + "epoch": 0.06557377049180328, + "grad_norm": 0.5719961773544361, + "learning_rate": 3.969112872406664e-05, + "loss": 1.5019, + "step": 369 + }, + { + "epoch": 0.06575147718690302, + "grad_norm": 0.5193330550824518, + "learning_rate": 3.96891507600784e-05, + "loss": 1.4871, + "step": 370 + }, + { + "epoch": 0.06592918388200275, + "grad_norm": 0.5876066247823369, + "learning_rate": 3.968716653260102e-05, + "loss": 1.4944, + "step": 371 + }, + { + "epoch": 0.06610689057710249, + "grad_norm": 0.549611814994684, + "learning_rate": 3.9685176042265736e-05, + "loss": 1.5258, + "step": 372 + }, + { + "epoch": 0.06628459727220223, + "grad_norm": 1.050133268154343, + "learning_rate": 3.968317928970576e-05, + "loss": 1.5625, + "step": 373 + }, + { + "epoch": 0.06646230396730197, + "grad_norm": 0.5809041889878118, + "learning_rate": 3.9681176275556294e-05, + "loss": 1.5442, + "step": 374 + }, + { + "epoch": 0.0666400106624017, + "grad_norm": 0.5933713026641647, + "learning_rate": 3.9679167000454526e-05, + "loss": 1.5668, + "step": 375 + }, + { + "epoch": 0.06681771735750144, + "grad_norm": 0.5416918911061573, + "learning_rate": 3.967715146503966e-05, + "loss": 1.4702, + "step": 376 + }, + { + "epoch": 0.06699542405260119, + "grad_norm": 0.5597248575733753, + "learning_rate": 3.9675129669952864e-05, + "loss": 1.5214, + "step": 377 + }, + { + "epoch": 0.06717313074770093, + "grad_norm": 0.5639694457838478, + "learning_rate": 3.967310161583732e-05, + "loss": 1.4872, + "step": 378 + }, + { + "epoch": 0.06735083744280065, + "grad_norm": 0.569431900815657, + "learning_rate": 3.967106730333817e-05, + "loss": 1.596, + "step": 379 + }, + { + "epoch": 0.0675285441379004, + "grad_norm": 0.5609756371364222, + "learning_rate": 3.9669026733102584e-05, + "loss": 1.5466, + "step": 380 + }, + { + "epoch": 0.06770625083300014, + "grad_norm": 0.537543135843494, + "learning_rate": 3.9666979905779704e-05, + "loss": 1.5579, + "step": 381 + }, + { + "epoch": 0.06788395752809988, + "grad_norm": 0.5472966185809368, + "learning_rate": 3.9664926822020665e-05, + "loss": 1.5622, + "step": 382 + }, + { + "epoch": 0.0680616642231996, + "grad_norm": 0.5233765589078109, + "learning_rate": 3.966286748247858e-05, + "loss": 1.5221, + "step": 383 + }, + { + "epoch": 0.06823937091829935, + "grad_norm": 0.5722426540105747, + "learning_rate": 3.966080188780858e-05, + "loss": 1.5329, + "step": 384 + }, + { + "epoch": 0.06841707761339909, + "grad_norm": 0.5550094302510139, + "learning_rate": 3.965873003866776e-05, + "loss": 1.5542, + "step": 385 + }, + { + "epoch": 0.06859478430849883, + "grad_norm": 0.7448403111465802, + "learning_rate": 3.965665193571521e-05, + "loss": 1.5076, + "step": 386 + }, + { + "epoch": 0.06877249100359856, + "grad_norm": 0.6450334662296353, + "learning_rate": 3.965456757961202e-05, + "loss": 1.5126, + "step": 387 + }, + { + "epoch": 0.0689501976986983, + "grad_norm": 0.5803174181980905, + "learning_rate": 3.9652476971021265e-05, + "loss": 1.5552, + "step": 388 + }, + { + "epoch": 0.06912790439379804, + "grad_norm": 0.5438936744422824, + "learning_rate": 3.9650380110608e-05, + "loss": 1.5294, + "step": 389 + }, + { + "epoch": 0.06930561108889778, + "grad_norm": 0.552550406162032, + "learning_rate": 3.964827699903929e-05, + "loss": 1.5204, + "step": 390 + }, + { + "epoch": 0.06948331778399751, + "grad_norm": 0.5591498763993794, + "learning_rate": 3.964616763698416e-05, + "loss": 1.4811, + "step": 391 + }, + { + "epoch": 0.06966102447909725, + "grad_norm": 0.5461390461112752, + "learning_rate": 3.964405202511364e-05, + "loss": 1.5076, + "step": 392 + }, + { + "epoch": 0.06983873117419699, + "grad_norm": 0.5667345671447359, + "learning_rate": 3.964193016410074e-05, + "loss": 1.5143, + "step": 393 + }, + { + "epoch": 0.07001643786929673, + "grad_norm": 0.5501326063884165, + "learning_rate": 3.9639802054620484e-05, + "loss": 1.5531, + "step": 394 + }, + { + "epoch": 0.07019414456439646, + "grad_norm": 0.5491927478478683, + "learning_rate": 3.963766769734985e-05, + "loss": 1.5204, + "step": 395 + }, + { + "epoch": 0.0703718512594962, + "grad_norm": 0.5190437476306103, + "learning_rate": 3.963552709296781e-05, + "loss": 1.4993, + "step": 396 + }, + { + "epoch": 0.07054955795459594, + "grad_norm": 0.6244025903051255, + "learning_rate": 3.9633380242155353e-05, + "loss": 1.569, + "step": 397 + }, + { + "epoch": 0.07072726464969568, + "grad_norm": 0.5642428641363313, + "learning_rate": 3.9631227145595404e-05, + "loss": 1.537, + "step": 398 + }, + { + "epoch": 0.07090497134479541, + "grad_norm": 0.5469343616394088, + "learning_rate": 3.962906780397292e-05, + "loss": 1.5402, + "step": 399 + }, + { + "epoch": 0.07108267803989515, + "grad_norm": 0.5675167460055183, + "learning_rate": 3.962690221797484e-05, + "loss": 1.5655, + "step": 400 + }, + { + "epoch": 0.0712603847349949, + "grad_norm": 0.5236097648651717, + "learning_rate": 3.962473038829005e-05, + "loss": 1.4918, + "step": 401 + }, + { + "epoch": 0.07143809143009464, + "grad_norm": 0.5429230593918086, + "learning_rate": 3.962255231560947e-05, + "loss": 1.5348, + "step": 402 + }, + { + "epoch": 0.07161579812519436, + "grad_norm": 0.5394369725281741, + "learning_rate": 3.9620368000625974e-05, + "loss": 1.5993, + "step": 403 + }, + { + "epoch": 0.0717935048202941, + "grad_norm": 0.5619786247699265, + "learning_rate": 3.961817744403445e-05, + "loss": 1.5322, + "step": 404 + }, + { + "epoch": 0.07197121151539385, + "grad_norm": 0.5146776217568697, + "learning_rate": 3.961598064653173e-05, + "loss": 1.5153, + "step": 405 + }, + { + "epoch": 0.07214891821049359, + "grad_norm": 0.5593946922948098, + "learning_rate": 3.961377760881668e-05, + "loss": 1.5721, + "step": 406 + }, + { + "epoch": 0.07232662490559331, + "grad_norm": 0.5485812664257627, + "learning_rate": 3.961156833159012e-05, + "loss": 1.5679, + "step": 407 + }, + { + "epoch": 0.07250433160069306, + "grad_norm": 0.5771076252211235, + "learning_rate": 3.960935281555486e-05, + "loss": 1.5461, + "step": 408 + }, + { + "epoch": 0.0726820382957928, + "grad_norm": 0.5562843859673611, + "learning_rate": 3.96071310614157e-05, + "loss": 1.5101, + "step": 409 + }, + { + "epoch": 0.07285974499089254, + "grad_norm": 0.544398941101236, + "learning_rate": 3.9604903069879424e-05, + "loss": 1.5331, + "step": 410 + }, + { + "epoch": 0.07303745168599227, + "grad_norm": 0.5585943225343063, + "learning_rate": 3.960266884165479e-05, + "loss": 1.5576, + "step": 411 + }, + { + "epoch": 0.07321515838109201, + "grad_norm": 0.5086018234683867, + "learning_rate": 3.9600428377452556e-05, + "loss": 1.4657, + "step": 412 + }, + { + "epoch": 0.07339286507619175, + "grad_norm": 0.5714853267507225, + "learning_rate": 3.959818167798544e-05, + "loss": 1.5368, + "step": 413 + }, + { + "epoch": 0.07357057177129149, + "grad_norm": 0.5639335128661495, + "learning_rate": 3.959592874396819e-05, + "loss": 1.5121, + "step": 414 + }, + { + "epoch": 0.07374827846639122, + "grad_norm": 0.5180777572125466, + "learning_rate": 3.959366957611748e-05, + "loss": 1.4882, + "step": 415 + }, + { + "epoch": 0.07392598516149096, + "grad_norm": 0.5774338370157905, + "learning_rate": 3.9591404175152e-05, + "loss": 1.5091, + "step": 416 + }, + { + "epoch": 0.0741036918565907, + "grad_norm": 0.5371926480874282, + "learning_rate": 3.9589132541792425e-05, + "loss": 1.5108, + "step": 417 + }, + { + "epoch": 0.07428139855169044, + "grad_norm": 0.5283312128668677, + "learning_rate": 3.958685467676139e-05, + "loss": 1.4952, + "step": 418 + }, + { + "epoch": 0.07445910524679017, + "grad_norm": 0.5808755762362829, + "learning_rate": 3.958457058078354e-05, + "loss": 1.5015, + "step": 419 + }, + { + "epoch": 0.07463681194188991, + "grad_norm": 0.6151888447876378, + "learning_rate": 3.9582280254585484e-05, + "loss": 1.5109, + "step": 420 + }, + { + "epoch": 0.07481451863698965, + "grad_norm": 0.5559515324723363, + "learning_rate": 3.957998369889581e-05, + "loss": 1.5615, + "step": 421 + }, + { + "epoch": 0.0749922253320894, + "grad_norm": 0.5295433964963849, + "learning_rate": 3.957768091444512e-05, + "loss": 1.5335, + "step": 422 + }, + { + "epoch": 0.07516993202718912, + "grad_norm": 0.5475121543721021, + "learning_rate": 3.957537190196594e-05, + "loss": 1.492, + "step": 423 + }, + { + "epoch": 0.07534763872228886, + "grad_norm": 0.5198070204155584, + "learning_rate": 3.957305666219284e-05, + "loss": 1.5004, + "step": 424 + }, + { + "epoch": 0.0755253454173886, + "grad_norm": 0.525015142240077, + "learning_rate": 3.957073519586232e-05, + "loss": 1.4531, + "step": 425 + }, + { + "epoch": 0.07570305211248834, + "grad_norm": 0.5617177065366951, + "learning_rate": 3.9568407503712894e-05, + "loss": 1.5263, + "step": 426 + }, + { + "epoch": 0.07588075880758807, + "grad_norm": 0.540508238702485, + "learning_rate": 3.956607358648503e-05, + "loss": 1.5326, + "step": 427 + }, + { + "epoch": 0.07605846550268781, + "grad_norm": 0.5339185546015459, + "learning_rate": 3.956373344492121e-05, + "loss": 1.5037, + "step": 428 + }, + { + "epoch": 0.07623617219778756, + "grad_norm": 0.5629342594969254, + "learning_rate": 3.9561387079765873e-05, + "loss": 1.5425, + "step": 429 + }, + { + "epoch": 0.0764138788928873, + "grad_norm": 0.5474816387202716, + "learning_rate": 3.955903449176543e-05, + "loss": 1.5133, + "step": 430 + }, + { + "epoch": 0.07659158558798702, + "grad_norm": 0.5288482474897431, + "learning_rate": 3.9556675681668296e-05, + "loss": 1.5018, + "step": 431 + }, + { + "epoch": 0.07676929228308677, + "grad_norm": 0.5672426383218543, + "learning_rate": 3.9554310650224844e-05, + "loss": 1.4795, + "step": 432 + }, + { + "epoch": 0.0769469989781865, + "grad_norm": 0.5390429117186044, + "learning_rate": 3.955193939818745e-05, + "loss": 1.4719, + "step": 433 + }, + { + "epoch": 0.07712470567328625, + "grad_norm": 0.534963183346552, + "learning_rate": 3.9549561926310425e-05, + "loss": 1.4709, + "step": 434 + }, + { + "epoch": 0.07730241236838598, + "grad_norm": 0.546237129032285, + "learning_rate": 3.954717823535011e-05, + "loss": 1.5207, + "step": 435 + }, + { + "epoch": 0.07748011906348572, + "grad_norm": 0.5459557346009855, + "learning_rate": 3.95447883260648e-05, + "loss": 1.5445, + "step": 436 + }, + { + "epoch": 0.07765782575858546, + "grad_norm": 0.5295511199366542, + "learning_rate": 3.954239219921477e-05, + "loss": 1.4685, + "step": 437 + }, + { + "epoch": 0.0778355324536852, + "grad_norm": 0.5344744171190403, + "learning_rate": 3.9539989855562265e-05, + "loss": 1.4955, + "step": 438 + }, + { + "epoch": 0.07801323914878493, + "grad_norm": 0.5283678522250121, + "learning_rate": 3.953758129587152e-05, + "loss": 1.5542, + "step": 439 + }, + { + "epoch": 0.07819094584388467, + "grad_norm": 0.5517866909219805, + "learning_rate": 3.9535166520908756e-05, + "loss": 1.5318, + "step": 440 + }, + { + "epoch": 0.07836865253898441, + "grad_norm": 0.5330574312516522, + "learning_rate": 3.953274553144214e-05, + "loss": 1.5503, + "step": 441 + }, + { + "epoch": 0.07854635923408415, + "grad_norm": 0.5212943006691471, + "learning_rate": 3.9530318328241834e-05, + "loss": 1.5068, + "step": 442 + }, + { + "epoch": 0.07872406592918388, + "grad_norm": 0.5452270698740264, + "learning_rate": 3.952788491207999e-05, + "loss": 1.4995, + "step": 443 + }, + { + "epoch": 0.07890177262428362, + "grad_norm": 0.5506224655347005, + "learning_rate": 3.952544528373072e-05, + "loss": 1.5202, + "step": 444 + }, + { + "epoch": 0.07907947931938336, + "grad_norm": 0.5272476139419594, + "learning_rate": 3.952299944397011e-05, + "loss": 1.4879, + "step": 445 + }, + { + "epoch": 0.0792571860144831, + "grad_norm": 0.5378678859124546, + "learning_rate": 3.952054739357623e-05, + "loss": 1.5277, + "step": 446 + }, + { + "epoch": 0.07943489270958283, + "grad_norm": 0.5895663110882516, + "learning_rate": 3.951808913332912e-05, + "loss": 1.5235, + "step": 447 + }, + { + "epoch": 0.07961259940468257, + "grad_norm": 0.5024954346475309, + "learning_rate": 3.95156246640108e-05, + "loss": 1.5182, + "step": 448 + }, + { + "epoch": 0.07979030609978231, + "grad_norm": 0.5365400833163875, + "learning_rate": 3.951315398640527e-05, + "loss": 1.4943, + "step": 449 + }, + { + "epoch": 0.07996801279488205, + "grad_norm": 0.5231779880791568, + "learning_rate": 3.9510677101298505e-05, + "loss": 1.49, + "step": 450 + }, + { + "epoch": 0.08014571948998178, + "grad_norm": 0.5087260537087984, + "learning_rate": 3.950819400947843e-05, + "loss": 1.446, + "step": 451 + }, + { + "epoch": 0.08032342618508152, + "grad_norm": 0.5451053846808916, + "learning_rate": 3.950570471173497e-05, + "loss": 1.4651, + "step": 452 + }, + { + "epoch": 0.08050113288018126, + "grad_norm": 0.5047995394352821, + "learning_rate": 3.950320920886003e-05, + "loss": 1.5517, + "step": 453 + }, + { + "epoch": 0.080678839575281, + "grad_norm": 0.5551312788848669, + "learning_rate": 3.950070750164746e-05, + "loss": 1.5134, + "step": 454 + }, + { + "epoch": 0.08085654627038073, + "grad_norm": 0.5372815830192459, + "learning_rate": 3.94981995908931e-05, + "loss": 1.5114, + "step": 455 + }, + { + "epoch": 0.08103425296548047, + "grad_norm": 0.513330422605639, + "learning_rate": 3.9495685477394783e-05, + "loss": 1.4906, + "step": 456 + }, + { + "epoch": 0.08121195966058022, + "grad_norm": 0.5218392988566734, + "learning_rate": 3.9493165161952273e-05, + "loss": 1.4856, + "step": 457 + }, + { + "epoch": 0.08138966635567996, + "grad_norm": 0.5051300509153095, + "learning_rate": 3.949063864536735e-05, + "loss": 1.4854, + "step": 458 + }, + { + "epoch": 0.08156737305077968, + "grad_norm": 0.5275878363530845, + "learning_rate": 3.948810592844372e-05, + "loss": 1.5578, + "step": 459 + }, + { + "epoch": 0.08174507974587943, + "grad_norm": 0.5415658109074087, + "learning_rate": 3.948556701198712e-05, + "loss": 1.4905, + "step": 460 + }, + { + "epoch": 0.08192278644097917, + "grad_norm": 0.5253580913020117, + "learning_rate": 3.94830218968052e-05, + "loss": 1.517, + "step": 461 + }, + { + "epoch": 0.08210049313607891, + "grad_norm": 0.5072646123894281, + "learning_rate": 3.948047058370763e-05, + "loss": 1.4518, + "step": 462 + }, + { + "epoch": 0.08227819983117864, + "grad_norm": 0.5245261322602132, + "learning_rate": 3.9477913073506006e-05, + "loss": 1.5175, + "step": 463 + }, + { + "epoch": 0.08245590652627838, + "grad_norm": 0.5258975109830185, + "learning_rate": 3.947534936701395e-05, + "loss": 1.4888, + "step": 464 + }, + { + "epoch": 0.08263361322137812, + "grad_norm": 0.5103617872442405, + "learning_rate": 3.9472779465047e-05, + "loss": 1.467, + "step": 465 + }, + { + "epoch": 0.08281131991647786, + "grad_norm": 0.5857461455854438, + "learning_rate": 3.94702033684227e-05, + "loss": 1.5378, + "step": 466 + }, + { + "epoch": 0.08298902661157759, + "grad_norm": 0.5191561861580356, + "learning_rate": 3.9467621077960566e-05, + "loss": 1.4943, + "step": 467 + }, + { + "epoch": 0.08316673330667733, + "grad_norm": 0.5152465240046262, + "learning_rate": 3.9465032594482054e-05, + "loss": 1.529, + "step": 468 + }, + { + "epoch": 0.08334444000177707, + "grad_norm": 0.532427811165418, + "learning_rate": 3.946243791881061e-05, + "loss": 1.491, + "step": 469 + }, + { + "epoch": 0.08352214669687681, + "grad_norm": 0.48752277098536784, + "learning_rate": 3.945983705177167e-05, + "loss": 1.4816, + "step": 470 + }, + { + "epoch": 0.08369985339197654, + "grad_norm": 0.5475712849218061, + "learning_rate": 3.9457229994192594e-05, + "loss": 1.5232, + "step": 471 + }, + { + "epoch": 0.08387756008707628, + "grad_norm": 0.5714032527801315, + "learning_rate": 3.9454616746902754e-05, + "loss": 1.5211, + "step": 472 + }, + { + "epoch": 0.08405526678217602, + "grad_norm": 0.5044601490229016, + "learning_rate": 3.945199731073347e-05, + "loss": 1.4933, + "step": 473 + }, + { + "epoch": 0.08423297347727576, + "grad_norm": 0.5165372241090943, + "learning_rate": 3.944937168651802e-05, + "loss": 1.4357, + "step": 474 + }, + { + "epoch": 0.08441068017237549, + "grad_norm": 0.509781696381027, + "learning_rate": 3.944673987509168e-05, + "loss": 1.5037, + "step": 475 + }, + { + "epoch": 0.08458838686747523, + "grad_norm": 0.5352348055403786, + "learning_rate": 3.9444101877291675e-05, + "loss": 1.4597, + "step": 476 + }, + { + "epoch": 0.08476609356257497, + "grad_norm": 0.5100838219913741, + "learning_rate": 3.9441457693957194e-05, + "loss": 1.4961, + "step": 477 + }, + { + "epoch": 0.08494380025767471, + "grad_norm": 0.5478583859772086, + "learning_rate": 3.943880732592941e-05, + "loss": 1.4798, + "step": 478 + }, + { + "epoch": 0.08512150695277444, + "grad_norm": 0.5342721233935873, + "learning_rate": 3.943615077405146e-05, + "loss": 1.5268, + "step": 479 + }, + { + "epoch": 0.08529921364787418, + "grad_norm": 0.5236771939282089, + "learning_rate": 3.943348803916843e-05, + "loss": 1.5245, + "step": 480 + }, + { + "epoch": 0.08547692034297392, + "grad_norm": 0.5327592444459749, + "learning_rate": 3.9430819122127386e-05, + "loss": 1.466, + "step": 481 + }, + { + "epoch": 0.08565462703807367, + "grad_norm": 0.5439228747143829, + "learning_rate": 3.942814402377738e-05, + "loss": 1.4835, + "step": 482 + }, + { + "epoch": 0.0858323337331734, + "grad_norm": 1.0172684340436942, + "learning_rate": 3.942546274496939e-05, + "loss": 1.5713, + "step": 483 + }, + { + "epoch": 0.08601004042827314, + "grad_norm": 0.6564948646304566, + "learning_rate": 3.942277528655638e-05, + "loss": 1.4765, + "step": 484 + }, + { + "epoch": 0.08618774712337288, + "grad_norm": 0.5516641613359271, + "learning_rate": 3.942008164939329e-05, + "loss": 1.5352, + "step": 485 + }, + { + "epoch": 0.08636545381847262, + "grad_norm": 0.6017409340451898, + "learning_rate": 3.941738183433703e-05, + "loss": 1.5116, + "step": 486 + }, + { + "epoch": 0.08654316051357235, + "grad_norm": 0.6098364933062008, + "learning_rate": 3.9414675842246444e-05, + "loss": 1.4949, + "step": 487 + }, + { + "epoch": 0.08672086720867209, + "grad_norm": 0.5294695163749313, + "learning_rate": 3.941196367398236e-05, + "loss": 1.5262, + "step": 488 + }, + { + "epoch": 0.08689857390377183, + "grad_norm": 0.6725732027381797, + "learning_rate": 3.9409245330407575e-05, + "loss": 1.4644, + "step": 489 + }, + { + "epoch": 0.08707628059887157, + "grad_norm": 0.5274761904259598, + "learning_rate": 3.9406520812386844e-05, + "loss": 1.5538, + "step": 490 + }, + { + "epoch": 0.0872539872939713, + "grad_norm": 0.5858748977761022, + "learning_rate": 3.940379012078688e-05, + "loss": 1.5144, + "step": 491 + }, + { + "epoch": 0.08743169398907104, + "grad_norm": 1.0779873696474975, + "learning_rate": 3.940105325647638e-05, + "loss": 1.459, + "step": 492 + }, + { + "epoch": 0.08760940068417078, + "grad_norm": 0.5545632357106861, + "learning_rate": 3.939831022032598e-05, + "loss": 1.4787, + "step": 493 + }, + { + "epoch": 0.08778710737927052, + "grad_norm": 0.62234717349128, + "learning_rate": 3.9395561013208306e-05, + "loss": 1.4958, + "step": 494 + }, + { + "epoch": 0.08796481407437025, + "grad_norm": 0.5056102080897161, + "learning_rate": 3.939280563599792e-05, + "loss": 1.5026, + "step": 495 + }, + { + "epoch": 0.08814252076946999, + "grad_norm": 0.6201921335807054, + "learning_rate": 3.9390044089571363e-05, + "loss": 1.5225, + "step": 496 + }, + { + "epoch": 0.08832022746456973, + "grad_norm": 0.5529675953467025, + "learning_rate": 3.938727637480713e-05, + "loss": 1.5512, + "step": 497 + }, + { + "epoch": 0.08849793415966947, + "grad_norm": 0.6042259813216383, + "learning_rate": 3.938450249258569e-05, + "loss": 1.507, + "step": 498 + }, + { + "epoch": 0.0886756408547692, + "grad_norm": 1.142432004786422, + "learning_rate": 3.938172244378947e-05, + "loss": 1.5717, + "step": 499 + }, + { + "epoch": 0.08885334754986894, + "grad_norm": 0.5480087872975086, + "learning_rate": 3.937893622930285e-05, + "loss": 1.4975, + "step": 500 + }, + { + "epoch": 0.08903105424496868, + "grad_norm": 0.613822816385908, + "learning_rate": 3.937614385001218e-05, + "loss": 1.5139, + "step": 501 + }, + { + "epoch": 0.08920876094006842, + "grad_norm": 0.5510372647165712, + "learning_rate": 3.937334530680576e-05, + "loss": 1.5124, + "step": 502 + }, + { + "epoch": 0.08938646763516815, + "grad_norm": 0.5979595047504339, + "learning_rate": 3.9370540600573866e-05, + "loss": 1.5971, + "step": 503 + }, + { + "epoch": 0.08956417433026789, + "grad_norm": 0.5717822921297301, + "learning_rate": 3.936772973220873e-05, + "loss": 1.4976, + "step": 504 + }, + { + "epoch": 0.08974188102536763, + "grad_norm": 0.559609202180981, + "learning_rate": 3.9364912702604546e-05, + "loss": 1.484, + "step": 505 + }, + { + "epoch": 0.08991958772046738, + "grad_norm": 0.5745166317597064, + "learning_rate": 3.936208951265745e-05, + "loss": 1.5011, + "step": 506 + }, + { + "epoch": 0.0900972944155671, + "grad_norm": 0.5201571707053739, + "learning_rate": 3.9359260163265565e-05, + "loss": 1.5203, + "step": 507 + }, + { + "epoch": 0.09027500111066684, + "grad_norm": 0.5536454796094519, + "learning_rate": 3.935642465532895e-05, + "loss": 1.4759, + "step": 508 + }, + { + "epoch": 0.09045270780576659, + "grad_norm": 0.5647602108555851, + "learning_rate": 3.935358298974964e-05, + "loss": 1.4926, + "step": 509 + }, + { + "epoch": 0.09063041450086633, + "grad_norm": 0.5025494360655633, + "learning_rate": 3.9350735167431625e-05, + "loss": 1.4797, + "step": 510 + }, + { + "epoch": 0.09080812119596605, + "grad_norm": 0.5682293349767763, + "learning_rate": 3.934788118928084e-05, + "loss": 1.4884, + "step": 511 + }, + { + "epoch": 0.0909858278910658, + "grad_norm": 0.5007448700097056, + "learning_rate": 3.93450210562052e-05, + "loss": 1.5034, + "step": 512 + }, + { + "epoch": 0.09116353458616554, + "grad_norm": 0.5466078236904641, + "learning_rate": 3.9342154769114554e-05, + "loss": 1.5469, + "step": 513 + }, + { + "epoch": 0.09134124128126528, + "grad_norm": 0.5031228905491764, + "learning_rate": 3.933928232892074e-05, + "loss": 1.454, + "step": 514 + }, + { + "epoch": 0.091518947976365, + "grad_norm": 0.6438023444166119, + "learning_rate": 3.933640373653752e-05, + "loss": 1.5253, + "step": 515 + }, + { + "epoch": 0.09169665467146475, + "grad_norm": 0.520705544718714, + "learning_rate": 3.933351899288064e-05, + "loss": 1.4795, + "step": 516 + }, + { + "epoch": 0.09187436136656449, + "grad_norm": 0.5258831815198243, + "learning_rate": 3.9330628098867775e-05, + "loss": 1.5148, + "step": 517 + }, + { + "epoch": 0.09205206806166423, + "grad_norm": 0.558897413073457, + "learning_rate": 3.932773105541859e-05, + "loss": 1.5162, + "step": 518 + }, + { + "epoch": 0.09222977475676396, + "grad_norm": 0.5414042892993217, + "learning_rate": 3.932482786345468e-05, + "loss": 1.4595, + "step": 519 + }, + { + "epoch": 0.0924074814518637, + "grad_norm": 0.5723469085591627, + "learning_rate": 3.9321918523899605e-05, + "loss": 1.5141, + "step": 520 + }, + { + "epoch": 0.09258518814696344, + "grad_norm": 0.6136392461879155, + "learning_rate": 3.931900303767889e-05, + "loss": 1.485, + "step": 521 + }, + { + "epoch": 0.09276289484206318, + "grad_norm": 0.5666687211228527, + "learning_rate": 3.9316081405719996e-05, + "loss": 1.4766, + "step": 522 + }, + { + "epoch": 0.09294060153716291, + "grad_norm": 0.5329475558287496, + "learning_rate": 3.931315362895235e-05, + "loss": 1.4927, + "step": 523 + }, + { + "epoch": 0.09311830823226265, + "grad_norm": 0.531309077248914, + "learning_rate": 3.931021970830733e-05, + "loss": 1.4581, + "step": 524 + }, + { + "epoch": 0.09329601492736239, + "grad_norm": 0.5352765018248674, + "learning_rate": 3.930727964471828e-05, + "loss": 1.5379, + "step": 525 + }, + { + "epoch": 0.09347372162246213, + "grad_norm": 0.5596795970775909, + "learning_rate": 3.930433343912048e-05, + "loss": 1.5122, + "step": 526 + }, + { + "epoch": 0.09365142831756186, + "grad_norm": 0.5198775267084861, + "learning_rate": 3.9301381092451184e-05, + "loss": 1.4587, + "step": 527 + }, + { + "epoch": 0.0938291350126616, + "grad_norm": 0.5517072411756261, + "learning_rate": 3.929842260564959e-05, + "loss": 1.4421, + "step": 528 + }, + { + "epoch": 0.09400684170776134, + "grad_norm": 0.5326209672863561, + "learning_rate": 3.929545797965683e-05, + "loss": 1.4964, + "step": 529 + }, + { + "epoch": 0.09418454840286108, + "grad_norm": 0.5389455780527872, + "learning_rate": 3.9292487215416025e-05, + "loss": 1.5112, + "step": 530 + }, + { + "epoch": 0.09436225509796081, + "grad_norm": 0.5268530661465088, + "learning_rate": 3.9289510313872224e-05, + "loss": 1.4764, + "step": 531 + }, + { + "epoch": 0.09453996179306055, + "grad_norm": 0.5093430385008781, + "learning_rate": 3.928652727597244e-05, + "loss": 1.5006, + "step": 532 + }, + { + "epoch": 0.0947176684881603, + "grad_norm": 0.5442649770044492, + "learning_rate": 3.928353810266563e-05, + "loss": 1.4676, + "step": 533 + }, + { + "epoch": 0.09489537518326004, + "grad_norm": 0.4866742770369063, + "learning_rate": 3.9280542794902704e-05, + "loss": 1.458, + "step": 534 + }, + { + "epoch": 0.09507308187835976, + "grad_norm": 0.5377800117025099, + "learning_rate": 3.927754135363652e-05, + "loss": 1.5127, + "step": 535 + }, + { + "epoch": 0.0952507885734595, + "grad_norm": 0.49828153701162353, + "learning_rate": 3.9274533779821915e-05, + "loss": 1.4745, + "step": 536 + }, + { + "epoch": 0.09542849526855925, + "grad_norm": 0.4949654206040928, + "learning_rate": 3.927152007441564e-05, + "loss": 1.4567, + "step": 537 + }, + { + "epoch": 0.09560620196365899, + "grad_norm": 0.4980224254890624, + "learning_rate": 3.926850023837641e-05, + "loss": 1.4979, + "step": 538 + }, + { + "epoch": 0.09578390865875872, + "grad_norm": 0.512278422615779, + "learning_rate": 3.926547427266489e-05, + "loss": 1.4887, + "step": 539 + }, + { + "epoch": 0.09596161535385846, + "grad_norm": 0.5308497180957137, + "learning_rate": 3.926244217824369e-05, + "loss": 1.5188, + "step": 540 + }, + { + "epoch": 0.0961393220489582, + "grad_norm": 0.5038192859879042, + "learning_rate": 3.92594039560774e-05, + "loss": 1.5279, + "step": 541 + }, + { + "epoch": 0.09631702874405794, + "grad_norm": 0.5117116646802263, + "learning_rate": 3.925635960713252e-05, + "loss": 1.4839, + "step": 542 + }, + { + "epoch": 0.09649473543915767, + "grad_norm": 0.5264997966628753, + "learning_rate": 3.9253309132377525e-05, + "loss": 1.4827, + "step": 543 + }, + { + "epoch": 0.09667244213425741, + "grad_norm": 0.5194266517864689, + "learning_rate": 3.9250252532782804e-05, + "loss": 1.4858, + "step": 544 + }, + { + "epoch": 0.09685014882935715, + "grad_norm": 0.5241339936438614, + "learning_rate": 3.9247189809320746e-05, + "loss": 1.4837, + "step": 545 + }, + { + "epoch": 0.09702785552445689, + "grad_norm": 0.5005230639346845, + "learning_rate": 3.924412096296565e-05, + "loss": 1.4712, + "step": 546 + }, + { + "epoch": 0.09720556221955662, + "grad_norm": 0.5221898629652085, + "learning_rate": 3.9241045994693764e-05, + "loss": 1.4553, + "step": 547 + }, + { + "epoch": 0.09738326891465636, + "grad_norm": 0.5169252455550911, + "learning_rate": 3.923796490548332e-05, + "loss": 1.4949, + "step": 548 + }, + { + "epoch": 0.0975609756097561, + "grad_norm": 0.5036403314700781, + "learning_rate": 3.9234877696314435e-05, + "loss": 1.5009, + "step": 549 + }, + { + "epoch": 0.09773868230485584, + "grad_norm": 0.5197610404921802, + "learning_rate": 3.9231784368169236e-05, + "loss": 1.4957, + "step": 550 + }, + { + "epoch": 0.09791638899995557, + "grad_norm": 0.48634498646574387, + "learning_rate": 3.9228684922031754e-05, + "loss": 1.4561, + "step": 551 + }, + { + "epoch": 0.09809409569505531, + "grad_norm": 0.5039715387382648, + "learning_rate": 3.9225579358888e-05, + "loss": 1.5036, + "step": 552 + }, + { + "epoch": 0.09827180239015505, + "grad_norm": 0.5281110815424767, + "learning_rate": 3.9222467679725884e-05, + "loss": 1.5436, + "step": 553 + }, + { + "epoch": 0.0984495090852548, + "grad_norm": 0.4802840061816844, + "learning_rate": 3.921934988553531e-05, + "loss": 1.4642, + "step": 554 + }, + { + "epoch": 0.09862721578035452, + "grad_norm": 0.6499862274367488, + "learning_rate": 3.92162259773081e-05, + "loss": 1.4708, + "step": 555 + }, + { + "epoch": 0.09880492247545426, + "grad_norm": 0.4951732552179106, + "learning_rate": 3.921309595603803e-05, + "loss": 1.4926, + "step": 556 + }, + { + "epoch": 0.098982629170554, + "grad_norm": 0.49247627255163745, + "learning_rate": 3.9209959822720825e-05, + "loss": 1.479, + "step": 557 + }, + { + "epoch": 0.09916033586565375, + "grad_norm": 0.5214804486972271, + "learning_rate": 3.920681757835413e-05, + "loss": 1.4862, + "step": 558 + }, + { + "epoch": 0.09933804256075347, + "grad_norm": 0.5268517377951137, + "learning_rate": 3.920366922393757e-05, + "loss": 1.5212, + "step": 559 + }, + { + "epoch": 0.09951574925585321, + "grad_norm": 0.5086369091612315, + "learning_rate": 3.920051476047269e-05, + "loss": 1.4441, + "step": 560 + }, + { + "epoch": 0.09969345595095296, + "grad_norm": 0.5668506227578013, + "learning_rate": 3.9197354188962974e-05, + "loss": 1.492, + "step": 561 + }, + { + "epoch": 0.0998711626460527, + "grad_norm": 0.5214837748772414, + "learning_rate": 3.919418751041387e-05, + "loss": 1.4975, + "step": 562 + }, + { + "epoch": 0.10004886934115242, + "grad_norm": 0.5121146073485657, + "learning_rate": 3.919101472583276e-05, + "loss": 1.4779, + "step": 563 + }, + { + "epoch": 0.10022657603625217, + "grad_norm": 0.5309494197368134, + "learning_rate": 3.918783583622896e-05, + "loss": 1.4749, + "step": 564 + }, + { + "epoch": 0.10040428273135191, + "grad_norm": 0.5328054151881617, + "learning_rate": 3.9184650842613733e-05, + "loss": 1.4864, + "step": 565 + }, + { + "epoch": 0.10058198942645165, + "grad_norm": 0.5271985653200746, + "learning_rate": 3.9181459746000306e-05, + "loss": 1.4575, + "step": 566 + }, + { + "epoch": 0.10075969612155138, + "grad_norm": 0.5227990970834103, + "learning_rate": 3.917826254740379e-05, + "loss": 1.5159, + "step": 567 + }, + { + "epoch": 0.10093740281665112, + "grad_norm": 0.5274994534195018, + "learning_rate": 3.917505924784131e-05, + "loss": 1.5027, + "step": 568 + }, + { + "epoch": 0.10111510951175086, + "grad_norm": 0.5577044665041152, + "learning_rate": 3.9171849848331866e-05, + "loss": 1.5073, + "step": 569 + }, + { + "epoch": 0.1012928162068506, + "grad_norm": 0.5652239348110253, + "learning_rate": 3.916863434989645e-05, + "loss": 1.4524, + "step": 570 + }, + { + "epoch": 0.10147052290195033, + "grad_norm": 0.517176536839651, + "learning_rate": 3.9165412753557965e-05, + "loss": 1.4854, + "step": 571 + }, + { + "epoch": 0.10164822959705007, + "grad_norm": 0.541735408962882, + "learning_rate": 3.916218506034127e-05, + "loss": 1.463, + "step": 572 + }, + { + "epoch": 0.10182593629214981, + "grad_norm": 0.5367423622916893, + "learning_rate": 3.915895127127313e-05, + "loss": 1.5302, + "step": 573 + }, + { + "epoch": 0.10200364298724955, + "grad_norm": 0.5420246645626278, + "learning_rate": 3.91557113873823e-05, + "loss": 1.4344, + "step": 574 + }, + { + "epoch": 0.10218134968234928, + "grad_norm": 0.5033312743174577, + "learning_rate": 3.9152465409699434e-05, + "loss": 1.4605, + "step": 575 + }, + { + "epoch": 0.10235905637744902, + "grad_norm": 0.5069274245026906, + "learning_rate": 3.914921333925714e-05, + "loss": 1.5087, + "step": 576 + }, + { + "epoch": 0.10253676307254876, + "grad_norm": 0.4982242990006382, + "learning_rate": 3.9145955177089976e-05, + "loss": 1.5041, + "step": 577 + }, + { + "epoch": 0.1027144697676485, + "grad_norm": 0.5476001683545442, + "learning_rate": 3.914269092423441e-05, + "loss": 1.48, + "step": 578 + }, + { + "epoch": 0.10289217646274823, + "grad_norm": 0.5136845078510653, + "learning_rate": 3.913942058172886e-05, + "loss": 1.4722, + "step": 579 + }, + { + "epoch": 0.10306988315784797, + "grad_norm": 0.508162472694997, + "learning_rate": 3.913614415061369e-05, + "loss": 1.4923, + "step": 580 + }, + { + "epoch": 0.10324758985294771, + "grad_norm": 0.5460644620291856, + "learning_rate": 3.9132861631931206e-05, + "loss": 1.4864, + "step": 581 + }, + { + "epoch": 0.10342529654804745, + "grad_norm": 0.5029387412741884, + "learning_rate": 3.912957302672562e-05, + "loss": 1.4438, + "step": 582 + }, + { + "epoch": 0.10360300324314718, + "grad_norm": 0.5515764139248127, + "learning_rate": 3.912627833604311e-05, + "loss": 1.4744, + "step": 583 + }, + { + "epoch": 0.10378070993824692, + "grad_norm": 0.9102325494571837, + "learning_rate": 3.9122977560931776e-05, + "loss": 1.4742, + "step": 584 + }, + { + "epoch": 0.10395841663334666, + "grad_norm": 0.5123150193400218, + "learning_rate": 3.9119670702441654e-05, + "loss": 1.4463, + "step": 585 + }, + { + "epoch": 0.1041361233284464, + "grad_norm": 0.5585050665448704, + "learning_rate": 3.911635776162472e-05, + "loss": 1.5245, + "step": 586 + }, + { + "epoch": 0.10431383002354613, + "grad_norm": 0.5525106766014709, + "learning_rate": 3.911303873953488e-05, + "loss": 1.4958, + "step": 587 + }, + { + "epoch": 0.10449153671864587, + "grad_norm": 0.5097684621300219, + "learning_rate": 3.910971363722798e-05, + "loss": 1.484, + "step": 588 + }, + { + "epoch": 0.10466924341374562, + "grad_norm": 0.5354300351242434, + "learning_rate": 3.91063824557618e-05, + "loss": 1.4575, + "step": 589 + }, + { + "epoch": 0.10484695010884536, + "grad_norm": 0.4938255086931856, + "learning_rate": 3.9103045196196044e-05, + "loss": 1.4208, + "step": 590 + }, + { + "epoch": 0.10502465680394509, + "grad_norm": 0.5627478062284161, + "learning_rate": 3.909970185959237e-05, + "loss": 1.492, + "step": 591 + }, + { + "epoch": 0.10520236349904483, + "grad_norm": 0.4905293847643088, + "learning_rate": 3.909635244701434e-05, + "loss": 1.5343, + "step": 592 + }, + { + "epoch": 0.10538007019414457, + "grad_norm": 0.5583618838981772, + "learning_rate": 3.9092996959527483e-05, + "loss": 1.4763, + "step": 593 + }, + { + "epoch": 0.10555777688924431, + "grad_norm": 0.5023479365682482, + "learning_rate": 3.908963539819923e-05, + "loss": 1.4858, + "step": 594 + }, + { + "epoch": 0.10573548358434404, + "grad_norm": 0.5452681366578828, + "learning_rate": 3.908626776409896e-05, + "loss": 1.5071, + "step": 595 + }, + { + "epoch": 0.10591319027944378, + "grad_norm": 0.49825368012799215, + "learning_rate": 3.908289405829797e-05, + "loss": 1.5111, + "step": 596 + }, + { + "epoch": 0.10609089697454352, + "grad_norm": 0.5041330157752002, + "learning_rate": 3.907951428186953e-05, + "loss": 1.4981, + "step": 597 + }, + { + "epoch": 0.10626860366964326, + "grad_norm": 0.5736577756068604, + "learning_rate": 3.907612843588878e-05, + "loss": 1.4482, + "step": 598 + }, + { + "epoch": 0.10644631036474299, + "grad_norm": 0.5264917355211317, + "learning_rate": 3.9072736521432826e-05, + "loss": 1.5242, + "step": 599 + }, + { + "epoch": 0.10662401705984273, + "grad_norm": 0.5659047757584583, + "learning_rate": 3.9069338539580715e-05, + "loss": 1.5262, + "step": 600 + }, + { + "epoch": 0.10680172375494247, + "grad_norm": 0.6473632807332391, + "learning_rate": 3.90659344914134e-05, + "loss": 1.5001, + "step": 601 + }, + { + "epoch": 0.10697943045004221, + "grad_norm": 0.4782362275636608, + "learning_rate": 3.906252437801377e-05, + "loss": 1.4752, + "step": 602 + }, + { + "epoch": 0.10715713714514194, + "grad_norm": 0.4860938153673032, + "learning_rate": 3.905910820046664e-05, + "loss": 1.4896, + "step": 603 + }, + { + "epoch": 0.10733484384024168, + "grad_norm": 0.46276368033569376, + "learning_rate": 3.9055685959858785e-05, + "loss": 1.4665, + "step": 604 + }, + { + "epoch": 0.10751255053534142, + "grad_norm": 0.4901955345036761, + "learning_rate": 3.905225765727886e-05, + "loss": 1.4143, + "step": 605 + }, + { + "epoch": 0.10769025723044116, + "grad_norm": 0.4908376040367661, + "learning_rate": 3.9048823293817475e-05, + "loss": 1.4591, + "step": 606 + }, + { + "epoch": 0.10786796392554089, + "grad_norm": 0.48726853696554795, + "learning_rate": 3.9045382870567176e-05, + "loss": 1.4857, + "step": 607 + }, + { + "epoch": 0.10804567062064063, + "grad_norm": 0.5230141735996594, + "learning_rate": 3.904193638862242e-05, + "loss": 1.5043, + "step": 608 + }, + { + "epoch": 0.10822337731574037, + "grad_norm": 0.5089586948916339, + "learning_rate": 3.90384838490796e-05, + "loss": 1.4739, + "step": 609 + }, + { + "epoch": 0.10840108401084012, + "grad_norm": 0.4958062557037028, + "learning_rate": 3.9035025253037035e-05, + "loss": 1.4763, + "step": 610 + }, + { + "epoch": 0.10857879070593984, + "grad_norm": 0.518336195386355, + "learning_rate": 3.9031560601594964e-05, + "loss": 1.5382, + "step": 611 + }, + { + "epoch": 0.10875649740103958, + "grad_norm": 0.49075499981701515, + "learning_rate": 3.9028089895855564e-05, + "loss": 1.4608, + "step": 612 + }, + { + "epoch": 0.10893420409613933, + "grad_norm": 0.5046447950113302, + "learning_rate": 3.9024613136922925e-05, + "loss": 1.4677, + "step": 613 + }, + { + "epoch": 0.10911191079123907, + "grad_norm": 0.4856083949336938, + "learning_rate": 3.9021130325903076e-05, + "loss": 1.4524, + "step": 614 + }, + { + "epoch": 0.1092896174863388, + "grad_norm": 0.4860570733631214, + "learning_rate": 3.901764146390396e-05, + "loss": 1.4562, + "step": 615 + }, + { + "epoch": 0.10946732418143854, + "grad_norm": 0.48476547981185947, + "learning_rate": 3.901414655203545e-05, + "loss": 1.4723, + "step": 616 + }, + { + "epoch": 0.10964503087653828, + "grad_norm": 0.4891494607879471, + "learning_rate": 3.901064559140935e-05, + "loss": 1.4773, + "step": 617 + }, + { + "epoch": 0.10982273757163802, + "grad_norm": 0.4812843053929585, + "learning_rate": 3.900713858313937e-05, + "loss": 1.4884, + "step": 618 + }, + { + "epoch": 0.11000044426673775, + "grad_norm": 0.48930824519155997, + "learning_rate": 3.900362552834117e-05, + "loss": 1.4456, + "step": 619 + }, + { + "epoch": 0.11017815096183749, + "grad_norm": 0.4676911145411502, + "learning_rate": 3.9000106428132304e-05, + "loss": 1.4631, + "step": 620 + }, + { + "epoch": 0.11035585765693723, + "grad_norm": 0.48125906587739264, + "learning_rate": 3.899658128363227e-05, + "loss": 1.4886, + "step": 621 + }, + { + "epoch": 0.11053356435203697, + "grad_norm": 0.49243107792650775, + "learning_rate": 3.8993050095962485e-05, + "loss": 1.4774, + "step": 622 + }, + { + "epoch": 0.1107112710471367, + "grad_norm": 0.4947129617234653, + "learning_rate": 3.8989512866246287e-05, + "loss": 1.4329, + "step": 623 + }, + { + "epoch": 0.11088897774223644, + "grad_norm": 0.4608759461683559, + "learning_rate": 3.898596959560893e-05, + "loss": 1.4492, + "step": 624 + }, + { + "epoch": 0.11106668443733618, + "grad_norm": 0.48616444719902874, + "learning_rate": 3.898242028517759e-05, + "loss": 1.4352, + "step": 625 + }, + { + "epoch": 0.11124439113243592, + "grad_norm": 0.5032073396014028, + "learning_rate": 3.897886493608139e-05, + "loss": 1.4466, + "step": 626 + }, + { + "epoch": 0.11142209782753565, + "grad_norm": 0.4864657727782443, + "learning_rate": 3.897530354945133e-05, + "loss": 1.5155, + "step": 627 + }, + { + "epoch": 0.11159980452263539, + "grad_norm": 0.49051682871149144, + "learning_rate": 3.897173612642036e-05, + "loss": 1.4409, + "step": 628 + }, + { + "epoch": 0.11177751121773513, + "grad_norm": 0.5127109813382803, + "learning_rate": 3.8968162668123367e-05, + "loss": 1.4775, + "step": 629 + }, + { + "epoch": 0.11195521791283487, + "grad_norm": 0.4760182786422667, + "learning_rate": 3.8964583175697107e-05, + "loss": 1.483, + "step": 630 + }, + { + "epoch": 0.1121329246079346, + "grad_norm": 0.46780942067574105, + "learning_rate": 3.8960997650280286e-05, + "loss": 1.4843, + "step": 631 + }, + { + "epoch": 0.11231063130303434, + "grad_norm": 0.4635158944278821, + "learning_rate": 3.8957406093013546e-05, + "loss": 1.4835, + "step": 632 + }, + { + "epoch": 0.11248833799813408, + "grad_norm": 0.4810605937932081, + "learning_rate": 3.8953808505039405e-05, + "loss": 1.4823, + "step": 633 + }, + { + "epoch": 0.11266604469323382, + "grad_norm": 0.4654089208927498, + "learning_rate": 3.895020488750235e-05, + "loss": 1.4789, + "step": 634 + }, + { + "epoch": 0.11284375138833355, + "grad_norm": 0.4617790707505816, + "learning_rate": 3.894659524154874e-05, + "loss": 1.4685, + "step": 635 + }, + { + "epoch": 0.1130214580834333, + "grad_norm": 0.47207831609776124, + "learning_rate": 3.894297956832688e-05, + "loss": 1.5068, + "step": 636 + }, + { + "epoch": 0.11319916477853303, + "grad_norm": 0.5021079363313464, + "learning_rate": 3.8939357868986975e-05, + "loss": 1.4925, + "step": 637 + }, + { + "epoch": 0.11337687147363278, + "grad_norm": 0.596480787672527, + "learning_rate": 3.8935730144681165e-05, + "loss": 1.5098, + "step": 638 + }, + { + "epoch": 0.1135545781687325, + "grad_norm": 0.4773589471632914, + "learning_rate": 3.8932096396563494e-05, + "loss": 1.4503, + "step": 639 + }, + { + "epoch": 0.11373228486383224, + "grad_norm": 0.49324858223107665, + "learning_rate": 3.8928456625789925e-05, + "loss": 1.4881, + "step": 640 + }, + { + "epoch": 0.11390999155893199, + "grad_norm": 0.48414500363029345, + "learning_rate": 3.892481083351833e-05, + "loss": 1.4751, + "step": 641 + }, + { + "epoch": 0.11408769825403173, + "grad_norm": 0.4981660322552098, + "learning_rate": 3.8921159020908524e-05, + "loss": 1.486, + "step": 642 + }, + { + "epoch": 0.11426540494913145, + "grad_norm": 0.4930120438440902, + "learning_rate": 3.89175011891222e-05, + "loss": 1.4597, + "step": 643 + }, + { + "epoch": 0.1144431116442312, + "grad_norm": 0.5036548254612124, + "learning_rate": 3.8913837339322986e-05, + "loss": 1.4613, + "step": 644 + }, + { + "epoch": 0.11462081833933094, + "grad_norm": 0.516111651924831, + "learning_rate": 3.8910167472676425e-05, + "loss": 1.4994, + "step": 645 + }, + { + "epoch": 0.11479852503443068, + "grad_norm": 0.48258343799305153, + "learning_rate": 3.890649159034997e-05, + "loss": 1.4712, + "step": 646 + }, + { + "epoch": 0.1149762317295304, + "grad_norm": 0.5306152457963272, + "learning_rate": 3.890280969351299e-05, + "loss": 1.5128, + "step": 647 + }, + { + "epoch": 0.11515393842463015, + "grad_norm": 0.4925000700925326, + "learning_rate": 3.889912178333676e-05, + "loss": 1.5119, + "step": 648 + }, + { + "epoch": 0.11533164511972989, + "grad_norm": 0.4980533760256093, + "learning_rate": 3.889542786099448e-05, + "loss": 1.4637, + "step": 649 + }, + { + "epoch": 0.11550935181482963, + "grad_norm": 0.5097124031719039, + "learning_rate": 3.889172792766125e-05, + "loss": 1.4967, + "step": 650 + }, + { + "epoch": 0.11568705850992936, + "grad_norm": 0.4869220749741633, + "learning_rate": 3.888802198451409e-05, + "loss": 1.4711, + "step": 651 + }, + { + "epoch": 0.1158647652050291, + "grad_norm": 0.5146028919363663, + "learning_rate": 3.888431003273193e-05, + "loss": 1.51, + "step": 652 + }, + { + "epoch": 0.11604247190012884, + "grad_norm": 0.4909919591307829, + "learning_rate": 3.888059207349562e-05, + "loss": 1.4735, + "step": 653 + }, + { + "epoch": 0.11622017859522858, + "grad_norm": 0.48748291351166484, + "learning_rate": 3.8876868107987905e-05, + "loss": 1.4578, + "step": 654 + }, + { + "epoch": 0.11639788529032831, + "grad_norm": 0.5190716263723744, + "learning_rate": 3.887313813739344e-05, + "loss": 1.4759, + "step": 655 + }, + { + "epoch": 0.11657559198542805, + "grad_norm": 0.4664148989865334, + "learning_rate": 3.886940216289882e-05, + "loss": 1.4471, + "step": 656 + }, + { + "epoch": 0.11675329868052779, + "grad_norm": 0.49847228933626675, + "learning_rate": 3.8865660185692506e-05, + "loss": 1.4735, + "step": 657 + }, + { + "epoch": 0.11693100537562753, + "grad_norm": 0.4681379549536594, + "learning_rate": 3.886191220696491e-05, + "loss": 1.4388, + "step": 658 + }, + { + "epoch": 0.11710871207072726, + "grad_norm": 0.49445940242462844, + "learning_rate": 3.885815822790833e-05, + "loss": 1.4803, + "step": 659 + }, + { + "epoch": 0.117286418765827, + "grad_norm": 0.5065811112795368, + "learning_rate": 3.885439824971697e-05, + "loss": 1.5397, + "step": 660 + }, + { + "epoch": 0.11746412546092674, + "grad_norm": 0.4784167370137502, + "learning_rate": 3.8850632273586944e-05, + "loss": 1.4616, + "step": 661 + }, + { + "epoch": 0.11764183215602649, + "grad_norm": 0.4787213183958859, + "learning_rate": 3.88468603007163e-05, + "loss": 1.4876, + "step": 662 + }, + { + "epoch": 0.11781953885112621, + "grad_norm": 0.4929963460524961, + "learning_rate": 3.884308233230496e-05, + "loss": 1.4667, + "step": 663 + }, + { + "epoch": 0.11799724554622595, + "grad_norm": 0.48673239626795956, + "learning_rate": 3.8839298369554777e-05, + "loss": 1.4663, + "step": 664 + }, + { + "epoch": 0.1181749522413257, + "grad_norm": 0.4774600572146014, + "learning_rate": 3.8835508413669485e-05, + "loss": 1.4666, + "step": 665 + }, + { + "epoch": 0.11835265893642544, + "grad_norm": 0.5336252086405456, + "learning_rate": 3.8831712465854754e-05, + "loss": 1.4537, + "step": 666 + }, + { + "epoch": 0.11853036563152516, + "grad_norm": 0.4727770652478497, + "learning_rate": 3.882791052731814e-05, + "loss": 1.4251, + "step": 667 + }, + { + "epoch": 0.1187080723266249, + "grad_norm": 0.48461117388773034, + "learning_rate": 3.8824102599269114e-05, + "loss": 1.4464, + "step": 668 + }, + { + "epoch": 0.11888577902172465, + "grad_norm": 0.47725727885791813, + "learning_rate": 3.8820288682919045e-05, + "loss": 1.4244, + "step": 669 + }, + { + "epoch": 0.11906348571682439, + "grad_norm": 0.48075091646627244, + "learning_rate": 3.881646877948122e-05, + "loss": 1.4171, + "step": 670 + }, + { + "epoch": 0.11924119241192412, + "grad_norm": 0.4749308149608574, + "learning_rate": 3.881264289017081e-05, + "loss": 1.457, + "step": 671 + }, + { + "epoch": 0.11941889910702386, + "grad_norm": 0.48032949429178895, + "learning_rate": 3.880881101620491e-05, + "loss": 1.4765, + "step": 672 + }, + { + "epoch": 0.1195966058021236, + "grad_norm": 0.4816146004845993, + "learning_rate": 3.8804973158802514e-05, + "loss": 1.4581, + "step": 673 + }, + { + "epoch": 0.11977431249722334, + "grad_norm": 0.4512891810145045, + "learning_rate": 3.880112931918451e-05, + "loss": 1.4652, + "step": 674 + }, + { + "epoch": 0.11995201919232307, + "grad_norm": 0.481979871710216, + "learning_rate": 3.87972794985737e-05, + "loss": 1.4824, + "step": 675 + }, + { + "epoch": 0.12012972588742281, + "grad_norm": 0.5382655661222737, + "learning_rate": 3.879342369819478e-05, + "loss": 1.5031, + "step": 676 + }, + { + "epoch": 0.12030743258252255, + "grad_norm": 0.4809045140163986, + "learning_rate": 3.878956191927436e-05, + "loss": 1.4648, + "step": 677 + }, + { + "epoch": 0.12048513927762229, + "grad_norm": 0.47168636122777535, + "learning_rate": 3.8785694163040934e-05, + "loss": 1.4673, + "step": 678 + }, + { + "epoch": 0.12066284597272202, + "grad_norm": 0.4670740591655531, + "learning_rate": 3.878182043072492e-05, + "loss": 1.491, + "step": 679 + }, + { + "epoch": 0.12084055266782176, + "grad_norm": 0.47995169421722605, + "learning_rate": 3.8777940723558606e-05, + "loss": 1.4869, + "step": 680 + }, + { + "epoch": 0.1210182593629215, + "grad_norm": 0.45979816135535656, + "learning_rate": 3.877405504277623e-05, + "loss": 1.4756, + "step": 681 + }, + { + "epoch": 0.12119596605802124, + "grad_norm": 0.4778885764775004, + "learning_rate": 3.8770163389613874e-05, + "loss": 1.4499, + "step": 682 + }, + { + "epoch": 0.12137367275312097, + "grad_norm": 0.46620669651475805, + "learning_rate": 3.8766265765309554e-05, + "loss": 1.4654, + "step": 683 + }, + { + "epoch": 0.12155137944822071, + "grad_norm": 0.47872776011103996, + "learning_rate": 3.876236217110318e-05, + "loss": 1.4975, + "step": 684 + }, + { + "epoch": 0.12172908614332045, + "grad_norm": 0.48214716191790824, + "learning_rate": 3.8758452608236565e-05, + "loss": 1.4751, + "step": 685 + }, + { + "epoch": 0.1219067928384202, + "grad_norm": 0.4742697201635599, + "learning_rate": 3.8754537077953395e-05, + "loss": 1.4567, + "step": 686 + }, + { + "epoch": 0.12208449953351992, + "grad_norm": 0.485460739872924, + "learning_rate": 3.8750615581499295e-05, + "loss": 1.4762, + "step": 687 + }, + { + "epoch": 0.12226220622861966, + "grad_norm": 0.4754027299875628, + "learning_rate": 3.874668812012175e-05, + "loss": 1.4595, + "step": 688 + }, + { + "epoch": 0.1224399129237194, + "grad_norm": 0.4520916680098931, + "learning_rate": 3.874275469507017e-05, + "loss": 1.4273, + "step": 689 + }, + { + "epoch": 0.12261761961881915, + "grad_norm": 0.4894174200677997, + "learning_rate": 3.873881530759585e-05, + "loss": 1.4762, + "step": 690 + }, + { + "epoch": 0.12279532631391887, + "grad_norm": 0.4421531852162167, + "learning_rate": 3.873486995895198e-05, + "loss": 1.4186, + "step": 691 + }, + { + "epoch": 0.12297303300901861, + "grad_norm": 0.4885666756036006, + "learning_rate": 3.873091865039365e-05, + "loss": 1.4875, + "step": 692 + }, + { + "epoch": 0.12315073970411836, + "grad_norm": 0.4598511480454751, + "learning_rate": 3.872696138317785e-05, + "loss": 1.4254, + "step": 693 + }, + { + "epoch": 0.1233284463992181, + "grad_norm": 0.484962786655213, + "learning_rate": 3.872299815856345e-05, + "loss": 1.4692, + "step": 694 + }, + { + "epoch": 0.12350615309431782, + "grad_norm": 0.47332036847914627, + "learning_rate": 3.871902897781124e-05, + "loss": 1.4536, + "step": 695 + }, + { + "epoch": 0.12368385978941757, + "grad_norm": 0.47727685335759695, + "learning_rate": 3.871505384218388e-05, + "loss": 1.4611, + "step": 696 + }, + { + "epoch": 0.12386156648451731, + "grad_norm": 0.4923640698229617, + "learning_rate": 3.871107275294595e-05, + "loss": 1.4527, + "step": 697 + }, + { + "epoch": 0.12403927317961705, + "grad_norm": 0.47127038970270313, + "learning_rate": 3.870708571136389e-05, + "loss": 1.4599, + "step": 698 + }, + { + "epoch": 0.12421697987471678, + "grad_norm": 0.4706198476806867, + "learning_rate": 3.870309271870607e-05, + "loss": 1.463, + "step": 699 + }, + { + "epoch": 0.12439468656981652, + "grad_norm": 0.463254800304209, + "learning_rate": 3.869909377624272e-05, + "loss": 1.4657, + "step": 700 + }, + { + "epoch": 0.12457239326491626, + "grad_norm": 0.4729136270227897, + "learning_rate": 3.8695088885246e-05, + "loss": 1.4317, + "step": 701 + }, + { + "epoch": 0.124750099960016, + "grad_norm": 0.486149741199063, + "learning_rate": 3.869107804698992e-05, + "loss": 1.4827, + "step": 702 + }, + { + "epoch": 0.12492780665511573, + "grad_norm": 0.48334721027187433, + "learning_rate": 3.868706126275041e-05, + "loss": 1.4612, + "step": 703 + }, + { + "epoch": 0.12510551335021547, + "grad_norm": 0.5047390411054135, + "learning_rate": 3.868303853380529e-05, + "loss": 1.4719, + "step": 704 + }, + { + "epoch": 0.1252832200453152, + "grad_norm": 0.4839027419547605, + "learning_rate": 3.867900986143427e-05, + "loss": 1.4563, + "step": 705 + }, + { + "epoch": 0.12546092674041495, + "grad_norm": 0.4966959343595079, + "learning_rate": 3.867497524691892e-05, + "loss": 1.5031, + "step": 706 + }, + { + "epoch": 0.12563863343551468, + "grad_norm": 0.5088174250986103, + "learning_rate": 3.867093469154275e-05, + "loss": 1.4565, + "step": 707 + }, + { + "epoch": 0.12581634013061443, + "grad_norm": 0.4654788932468796, + "learning_rate": 3.8666888196591144e-05, + "loss": 1.4477, + "step": 708 + }, + { + "epoch": 0.12599404682571416, + "grad_norm": 0.47580786595841335, + "learning_rate": 3.8662835763351345e-05, + "loss": 1.4067, + "step": 709 + }, + { + "epoch": 0.1261717535208139, + "grad_norm": 0.4701649671303287, + "learning_rate": 3.8658777393112524e-05, + "loss": 1.4196, + "step": 710 + }, + { + "epoch": 0.12634946021591364, + "grad_norm": 0.4785588984231743, + "learning_rate": 3.8654713087165725e-05, + "loss": 1.4896, + "step": 711 + }, + { + "epoch": 0.12652716691101337, + "grad_norm": 0.47466721773844667, + "learning_rate": 3.865064284680387e-05, + "loss": 1.5, + "step": 712 + }, + { + "epoch": 0.1267048736061131, + "grad_norm": 0.4746208560306717, + "learning_rate": 3.864656667332178e-05, + "loss": 1.4528, + "step": 713 + }, + { + "epoch": 0.12688258030121286, + "grad_norm": 0.4804157062493404, + "learning_rate": 3.864248456801618e-05, + "loss": 1.5158, + "step": 714 + }, + { + "epoch": 0.12706028699631258, + "grad_norm": 0.46831560596679445, + "learning_rate": 3.863839653218564e-05, + "loss": 1.4706, + "step": 715 + }, + { + "epoch": 0.12723799369141234, + "grad_norm": 0.4911192733065015, + "learning_rate": 3.8634302567130655e-05, + "loss": 1.4721, + "step": 716 + }, + { + "epoch": 0.12741570038651207, + "grad_norm": 0.46098084262758277, + "learning_rate": 3.8630202674153584e-05, + "loss": 1.417, + "step": 717 + }, + { + "epoch": 0.1275934070816118, + "grad_norm": 0.46675085827441604, + "learning_rate": 3.8626096854558694e-05, + "loss": 1.4037, + "step": 718 + }, + { + "epoch": 0.12777111377671155, + "grad_norm": 0.4848626701524921, + "learning_rate": 3.862198510965211e-05, + "loss": 1.4833, + "step": 719 + }, + { + "epoch": 0.12794882047181128, + "grad_norm": 0.4756416118624315, + "learning_rate": 3.861786744074186e-05, + "loss": 1.4421, + "step": 720 + }, + { + "epoch": 0.128126527166911, + "grad_norm": 0.5235270979092916, + "learning_rate": 3.861374384913786e-05, + "loss": 1.4352, + "step": 721 + }, + { + "epoch": 0.12830423386201076, + "grad_norm": 0.464690184599356, + "learning_rate": 3.860961433615189e-05, + "loss": 1.4953, + "step": 722 + }, + { + "epoch": 0.12848194055711049, + "grad_norm": 0.4940248580046805, + "learning_rate": 3.860547890309763e-05, + "loss": 1.4438, + "step": 723 + }, + { + "epoch": 0.12865964725221024, + "grad_norm": 0.5785734547707853, + "learning_rate": 3.8601337551290635e-05, + "loss": 1.5034, + "step": 724 + }, + { + "epoch": 0.12883735394730997, + "grad_norm": 0.4948015364285141, + "learning_rate": 3.859719028204836e-05, + "loss": 1.4879, + "step": 725 + }, + { + "epoch": 0.1290150606424097, + "grad_norm": 0.44873843870187885, + "learning_rate": 3.8593037096690115e-05, + "loss": 1.4079, + "step": 726 + }, + { + "epoch": 0.12919276733750945, + "grad_norm": 0.5484139875457255, + "learning_rate": 3.858887799653711e-05, + "loss": 1.4573, + "step": 727 + }, + { + "epoch": 0.12937047403260918, + "grad_norm": 0.46830512450085493, + "learning_rate": 3.858471298291244e-05, + "loss": 1.4681, + "step": 728 + }, + { + "epoch": 0.1295481807277089, + "grad_norm": 0.5108503374647384, + "learning_rate": 3.858054205714107e-05, + "loss": 1.4661, + "step": 729 + }, + { + "epoch": 0.12972588742280866, + "grad_norm": 0.4986482480983646, + "learning_rate": 3.857636522054984e-05, + "loss": 1.472, + "step": 730 + }, + { + "epoch": 0.1299035941179084, + "grad_norm": 0.48272812761667444, + "learning_rate": 3.857218247446749e-05, + "loss": 1.4635, + "step": 731 + }, + { + "epoch": 0.13008130081300814, + "grad_norm": 0.4828369681005407, + "learning_rate": 3.8567993820224634e-05, + "loss": 1.4283, + "step": 732 + }, + { + "epoch": 0.13025900750810787, + "grad_norm": 0.4760464397291005, + "learning_rate": 3.856379925915376e-05, + "loss": 1.4781, + "step": 733 + }, + { + "epoch": 0.1304367142032076, + "grad_norm": 0.5227822167836678, + "learning_rate": 3.855959879258923e-05, + "loss": 1.491, + "step": 734 + }, + { + "epoch": 0.13061442089830735, + "grad_norm": 0.4649924108993964, + "learning_rate": 3.855539242186729e-05, + "loss": 1.4787, + "step": 735 + }, + { + "epoch": 0.13079212759340708, + "grad_norm": 0.5020549475999919, + "learning_rate": 3.855118014832608e-05, + "loss": 1.4343, + "step": 736 + }, + { + "epoch": 0.1309698342885068, + "grad_norm": 0.4806439308832536, + "learning_rate": 3.854696197330559e-05, + "loss": 1.4459, + "step": 737 + }, + { + "epoch": 0.13114754098360656, + "grad_norm": 0.5081708563410391, + "learning_rate": 3.854273789814771e-05, + "loss": 1.4544, + "step": 738 + }, + { + "epoch": 0.1313252476787063, + "grad_norm": 0.49861624121844145, + "learning_rate": 3.853850792419618e-05, + "loss": 1.437, + "step": 739 + }, + { + "epoch": 0.13150295437380605, + "grad_norm": 0.5361281845642616, + "learning_rate": 3.853427205279665e-05, + "loss": 1.4544, + "step": 740 + }, + { + "epoch": 0.13168066106890577, + "grad_norm": 0.48222596386794553, + "learning_rate": 3.8530030285296635e-05, + "loss": 1.4566, + "step": 741 + }, + { + "epoch": 0.1318583677640055, + "grad_norm": 0.6825270708467718, + "learning_rate": 3.8525782623045513e-05, + "loss": 1.4758, + "step": 742 + }, + { + "epoch": 0.13203607445910526, + "grad_norm": 0.4787808650505015, + "learning_rate": 3.852152906739454e-05, + "loss": 1.4733, + "step": 743 + }, + { + "epoch": 0.13221378115420498, + "grad_norm": 0.494498927353553, + "learning_rate": 3.851726961969686e-05, + "loss": 1.4866, + "step": 744 + }, + { + "epoch": 0.1323914878493047, + "grad_norm": 0.46892323723667, + "learning_rate": 3.851300428130748e-05, + "loss": 1.4464, + "step": 745 + }, + { + "epoch": 0.13256919454440447, + "grad_norm": 0.47837887665046896, + "learning_rate": 3.8508733053583294e-05, + "loss": 1.4544, + "step": 746 + }, + { + "epoch": 0.1327469012395042, + "grad_norm": 0.47982373569009784, + "learning_rate": 3.8504455937883046e-05, + "loss": 1.4409, + "step": 747 + }, + { + "epoch": 0.13292460793460395, + "grad_norm": 0.46281753991981844, + "learning_rate": 3.850017293556737e-05, + "loss": 1.451, + "step": 748 + }, + { + "epoch": 0.13310231462970368, + "grad_norm": 0.48052054953115775, + "learning_rate": 3.849588404799877e-05, + "loss": 1.4923, + "step": 749 + }, + { + "epoch": 0.1332800213248034, + "grad_norm": 0.48298793919639504, + "learning_rate": 3.8491589276541626e-05, + "loss": 1.4932, + "step": 750 + }, + { + "epoch": 0.13345772801990316, + "grad_norm": 0.8342297631644411, + "learning_rate": 3.848728862256218e-05, + "loss": 1.438, + "step": 751 + }, + { + "epoch": 0.1336354347150029, + "grad_norm": 0.4926107491214109, + "learning_rate": 3.848298208742856e-05, + "loss": 1.5045, + "step": 752 + }, + { + "epoch": 0.13381314141010262, + "grad_norm": 0.5592357343802832, + "learning_rate": 3.847866967251075e-05, + "loss": 1.4806, + "step": 753 + }, + { + "epoch": 0.13399084810520237, + "grad_norm": 0.5373051737485756, + "learning_rate": 3.8474351379180606e-05, + "loss": 1.4745, + "step": 754 + }, + { + "epoch": 0.1341685548003021, + "grad_norm": 0.5019587654926602, + "learning_rate": 3.8470027208811866e-05, + "loss": 1.4693, + "step": 755 + }, + { + "epoch": 0.13434626149540185, + "grad_norm": 0.4731530404646903, + "learning_rate": 3.846569716278012e-05, + "loss": 1.4645, + "step": 756 + }, + { + "epoch": 0.13452396819050158, + "grad_norm": 0.5064035322039119, + "learning_rate": 3.846136124246285e-05, + "loss": 1.4771, + "step": 757 + }, + { + "epoch": 0.1347016748856013, + "grad_norm": 0.46921666896806546, + "learning_rate": 3.845701944923939e-05, + "loss": 1.3972, + "step": 758 + }, + { + "epoch": 0.13487938158070106, + "grad_norm": 0.4759417960453021, + "learning_rate": 3.8452671784490934e-05, + "loss": 1.4469, + "step": 759 + }, + { + "epoch": 0.1350570882758008, + "grad_norm": 0.46684492853786036, + "learning_rate": 3.844831824960057e-05, + "loss": 1.4982, + "step": 760 + }, + { + "epoch": 0.13523479497090052, + "grad_norm": 0.4730046597112984, + "learning_rate": 3.844395884595323e-05, + "loss": 1.4264, + "step": 761 + }, + { + "epoch": 0.13541250166600027, + "grad_norm": 0.4641460404586111, + "learning_rate": 3.8439593574935734e-05, + "loss": 1.4319, + "step": 762 + }, + { + "epoch": 0.1355902083611, + "grad_norm": 0.45861793155267555, + "learning_rate": 3.843522243793674e-05, + "loss": 1.4747, + "step": 763 + }, + { + "epoch": 0.13576791505619976, + "grad_norm": 0.4603304649890127, + "learning_rate": 3.8430845436346815e-05, + "loss": 1.4167, + "step": 764 + }, + { + "epoch": 0.13594562175129948, + "grad_norm": 0.4667481987097305, + "learning_rate": 3.842646257155834e-05, + "loss": 1.4764, + "step": 765 + }, + { + "epoch": 0.1361233284463992, + "grad_norm": 0.46307910234365796, + "learning_rate": 3.8422073844965596e-05, + "loss": 1.4584, + "step": 766 + }, + { + "epoch": 0.13630103514149897, + "grad_norm": 0.47099038972989193, + "learning_rate": 3.8417679257964717e-05, + "loss": 1.4516, + "step": 767 + }, + { + "epoch": 0.1364787418365987, + "grad_norm": 0.44767605123520193, + "learning_rate": 3.841327881195371e-05, + "loss": 1.4934, + "step": 768 + }, + { + "epoch": 0.13665644853169842, + "grad_norm": 0.4748517908296488, + "learning_rate": 3.840887250833243e-05, + "loss": 1.4289, + "step": 769 + }, + { + "epoch": 0.13683415522679818, + "grad_norm": 0.5646427886996436, + "learning_rate": 3.840446034850262e-05, + "loss": 1.5259, + "step": 770 + }, + { + "epoch": 0.1370118619218979, + "grad_norm": 0.48240875458142385, + "learning_rate": 3.8400042333867855e-05, + "loss": 1.4582, + "step": 771 + }, + { + "epoch": 0.13718956861699766, + "grad_norm": 0.4576174371237635, + "learning_rate": 3.8395618465833594e-05, + "loss": 1.4371, + "step": 772 + }, + { + "epoch": 0.1373672753120974, + "grad_norm": 0.4613616620324441, + "learning_rate": 3.839118874580715e-05, + "loss": 1.4183, + "step": 773 + }, + { + "epoch": 0.13754498200719711, + "grad_norm": 0.46537858429498186, + "learning_rate": 3.838675317519771e-05, + "loss": 1.4711, + "step": 774 + }, + { + "epoch": 0.13772268870229687, + "grad_norm": 0.5041265832128041, + "learning_rate": 3.838231175541631e-05, + "loss": 1.4433, + "step": 775 + }, + { + "epoch": 0.1379003953973966, + "grad_norm": 0.46750320445645044, + "learning_rate": 3.8377864487875845e-05, + "loss": 1.4925, + "step": 776 + }, + { + "epoch": 0.13807810209249632, + "grad_norm": 0.4663420347719685, + "learning_rate": 3.837341137399107e-05, + "loss": 1.5048, + "step": 777 + }, + { + "epoch": 0.13825580878759608, + "grad_norm": 0.47174908380768454, + "learning_rate": 3.8368952415178613e-05, + "loss": 1.4668, + "step": 778 + }, + { + "epoch": 0.1384335154826958, + "grad_norm": 0.4635859740523269, + "learning_rate": 3.8364487612856946e-05, + "loss": 1.4585, + "step": 779 + }, + { + "epoch": 0.13861122217779556, + "grad_norm": 0.4698214916407571, + "learning_rate": 3.8360016968446415e-05, + "loss": 1.4965, + "step": 780 + }, + { + "epoch": 0.1387889288728953, + "grad_norm": 0.4767542746971557, + "learning_rate": 3.835554048336921e-05, + "loss": 1.4142, + "step": 781 + }, + { + "epoch": 0.13896663556799502, + "grad_norm": 0.44238855541558036, + "learning_rate": 3.835105815904938e-05, + "loss": 1.422, + "step": 782 + }, + { + "epoch": 0.13914434226309477, + "grad_norm": 0.8546282371706397, + "learning_rate": 3.8346569996912844e-05, + "loss": 1.4023, + "step": 783 + }, + { + "epoch": 0.1393220489581945, + "grad_norm": 0.4797489188095591, + "learning_rate": 3.834207599838737e-05, + "loss": 1.4715, + "step": 784 + }, + { + "epoch": 0.13949975565329423, + "grad_norm": 0.4732427504828133, + "learning_rate": 3.833757616490259e-05, + "loss": 1.454, + "step": 785 + }, + { + "epoch": 0.13967746234839398, + "grad_norm": 0.4821878860160217, + "learning_rate": 3.833307049788996e-05, + "loss": 1.483, + "step": 786 + }, + { + "epoch": 0.1398551690434937, + "grad_norm": 0.46851750784285123, + "learning_rate": 3.832855899878285e-05, + "loss": 1.4391, + "step": 787 + }, + { + "epoch": 0.14003287573859347, + "grad_norm": 0.49217111284837145, + "learning_rate": 3.832404166901644e-05, + "loss": 1.4721, + "step": 788 + }, + { + "epoch": 0.1402105824336932, + "grad_norm": 0.4795026852934791, + "learning_rate": 3.831951851002777e-05, + "loss": 1.4447, + "step": 789 + }, + { + "epoch": 0.14038828912879292, + "grad_norm": 0.4881146432201372, + "learning_rate": 3.831498952325575e-05, + "loss": 1.4448, + "step": 790 + }, + { + "epoch": 0.14056599582389268, + "grad_norm": 0.4752831154747966, + "learning_rate": 3.831045471014113e-05, + "loss": 1.444, + "step": 791 + }, + { + "epoch": 0.1407437025189924, + "grad_norm": 0.46518916612474115, + "learning_rate": 3.8305914072126536e-05, + "loss": 1.4239, + "step": 792 + }, + { + "epoch": 0.14092140921409213, + "grad_norm": 0.49907781359026854, + "learning_rate": 3.8301367610656405e-05, + "loss": 1.4383, + "step": 793 + }, + { + "epoch": 0.14109911590919189, + "grad_norm": 0.4610687490576072, + "learning_rate": 3.8296815327177064e-05, + "loss": 1.453, + "step": 794 + }, + { + "epoch": 0.1412768226042916, + "grad_norm": 0.4920091684315072, + "learning_rate": 3.829225722313669e-05, + "loss": 1.4525, + "step": 795 + }, + { + "epoch": 0.14145452929939137, + "grad_norm": 0.5015566664857107, + "learning_rate": 3.828769329998528e-05, + "loss": 1.4898, + "step": 796 + }, + { + "epoch": 0.1416322359944911, + "grad_norm": 0.44330588750190814, + "learning_rate": 3.8283123559174725e-05, + "loss": 1.4197, + "step": 797 + }, + { + "epoch": 0.14180994268959082, + "grad_norm": 0.4855755250548181, + "learning_rate": 3.8278548002158735e-05, + "loss": 1.4697, + "step": 798 + }, + { + "epoch": 0.14198764938469058, + "grad_norm": 0.44944607158425637, + "learning_rate": 3.827396663039288e-05, + "loss": 1.4922, + "step": 799 + }, + { + "epoch": 0.1421653560797903, + "grad_norm": 0.47896084368785063, + "learning_rate": 3.826937944533458e-05, + "loss": 1.4076, + "step": 800 + }, + { + "epoch": 0.14234306277489003, + "grad_norm": 0.4513565896420756, + "learning_rate": 3.826478644844311e-05, + "loss": 1.5012, + "step": 801 + }, + { + "epoch": 0.1425207694699898, + "grad_norm": 0.5022425674772737, + "learning_rate": 3.826018764117958e-05, + "loss": 1.4363, + "step": 802 + }, + { + "epoch": 0.14269847616508952, + "grad_norm": 0.4733673466302544, + "learning_rate": 3.8255583025006974e-05, + "loss": 1.4915, + "step": 803 + }, + { + "epoch": 0.14287618286018927, + "grad_norm": 0.5033670062385162, + "learning_rate": 3.825097260139009e-05, + "loss": 1.4454, + "step": 804 + }, + { + "epoch": 0.143053889555289, + "grad_norm": 0.4476473659393791, + "learning_rate": 3.82463563717956e-05, + "loss": 1.4116, + "step": 805 + }, + { + "epoch": 0.14323159625038873, + "grad_norm": 0.48689233292334644, + "learning_rate": 3.8241734337692e-05, + "loss": 1.3993, + "step": 806 + }, + { + "epoch": 0.14340930294548848, + "grad_norm": 0.4621394785576905, + "learning_rate": 3.8237106500549665e-05, + "loss": 1.4406, + "step": 807 + }, + { + "epoch": 0.1435870096405882, + "grad_norm": 0.4634360239576694, + "learning_rate": 3.823247286184079e-05, + "loss": 1.457, + "step": 808 + }, + { + "epoch": 0.14376471633568794, + "grad_norm": 0.4862803784024682, + "learning_rate": 3.822783342303942e-05, + "loss": 1.5153, + "step": 809 + }, + { + "epoch": 0.1439424230307877, + "grad_norm": 0.46200466884813207, + "learning_rate": 3.822318818562145e-05, + "loss": 1.4679, + "step": 810 + }, + { + "epoch": 0.14412012972588742, + "grad_norm": 0.4656559467798048, + "learning_rate": 3.821853715106461e-05, + "loss": 1.4144, + "step": 811 + }, + { + "epoch": 0.14429783642098717, + "grad_norm": 0.48480255856074, + "learning_rate": 3.8213880320848486e-05, + "loss": 1.4704, + "step": 812 + }, + { + "epoch": 0.1444755431160869, + "grad_norm": 0.45722251270153513, + "learning_rate": 3.8209217696454504e-05, + "loss": 1.464, + "step": 813 + }, + { + "epoch": 0.14465324981118663, + "grad_norm": 0.4457067628912401, + "learning_rate": 3.820454927936594e-05, + "loss": 1.396, + "step": 814 + }, + { + "epoch": 0.14483095650628638, + "grad_norm": 0.4522619259939123, + "learning_rate": 3.819987507106789e-05, + "loss": 1.4419, + "step": 815 + }, + { + "epoch": 0.1450086632013861, + "grad_norm": 0.4397569062561208, + "learning_rate": 3.8195195073047325e-05, + "loss": 1.3881, + "step": 816 + }, + { + "epoch": 0.14518636989648584, + "grad_norm": 0.46122250708272317, + "learning_rate": 3.819050928679303e-05, + "loss": 1.4499, + "step": 817 + }, + { + "epoch": 0.1453640765915856, + "grad_norm": 0.46068741531869645, + "learning_rate": 3.818581771379563e-05, + "loss": 1.4477, + "step": 818 + }, + { + "epoch": 0.14554178328668532, + "grad_norm": 0.4480079204762609, + "learning_rate": 3.818112035554763e-05, + "loss": 1.4869, + "step": 819 + }, + { + "epoch": 0.14571948998178508, + "grad_norm": 0.4682670983238948, + "learning_rate": 3.8176417213543324e-05, + "loss": 1.4965, + "step": 820 + }, + { + "epoch": 0.1458971966768848, + "grad_norm": 0.46488736553438076, + "learning_rate": 3.817170828927889e-05, + "loss": 1.4622, + "step": 821 + }, + { + "epoch": 0.14607490337198453, + "grad_norm": 0.46512381516219214, + "learning_rate": 3.816699358425231e-05, + "loss": 1.4083, + "step": 822 + }, + { + "epoch": 0.1462526100670843, + "grad_norm": 0.4644074091508032, + "learning_rate": 3.8162273099963425e-05, + "loss": 1.4152, + "step": 823 + }, + { + "epoch": 0.14643031676218402, + "grad_norm": 0.4484534198149306, + "learning_rate": 3.81575468379139e-05, + "loss": 1.47, + "step": 824 + }, + { + "epoch": 0.14660802345728374, + "grad_norm": 0.456874479702208, + "learning_rate": 3.815281479960727e-05, + "loss": 1.4627, + "step": 825 + }, + { + "epoch": 0.1467857301523835, + "grad_norm": 0.45485530826228243, + "learning_rate": 3.814807698654887e-05, + "loss": 1.4599, + "step": 826 + }, + { + "epoch": 0.14696343684748323, + "grad_norm": 0.46145854600600467, + "learning_rate": 3.814333340024589e-05, + "loss": 1.4061, + "step": 827 + }, + { + "epoch": 0.14714114354258298, + "grad_norm": 0.5392392781062655, + "learning_rate": 3.813858404220736e-05, + "loss": 1.4476, + "step": 828 + }, + { + "epoch": 0.1473188502376827, + "grad_norm": 0.48171751933860474, + "learning_rate": 3.8133828913944126e-05, + "loss": 1.4055, + "step": 829 + }, + { + "epoch": 0.14749655693278244, + "grad_norm": 0.45027030983766647, + "learning_rate": 3.81290680169689e-05, + "loss": 1.4779, + "step": 830 + }, + { + "epoch": 0.1476742636278822, + "grad_norm": 0.4821003139127576, + "learning_rate": 3.81243013527962e-05, + "loss": 1.4798, + "step": 831 + }, + { + "epoch": 0.14785197032298192, + "grad_norm": 0.4647031207552602, + "learning_rate": 3.81195289229424e-05, + "loss": 1.487, + "step": 832 + }, + { + "epoch": 0.14802967701808165, + "grad_norm": 0.48333009636842367, + "learning_rate": 3.8114750728925695e-05, + "loss": 1.4231, + "step": 833 + }, + { + "epoch": 0.1482073837131814, + "grad_norm": 0.45138963902111956, + "learning_rate": 3.810996677226612e-05, + "loss": 1.4739, + "step": 834 + }, + { + "epoch": 0.14838509040828113, + "grad_norm": 0.5056074750741885, + "learning_rate": 3.810517705448554e-05, + "loss": 1.4835, + "step": 835 + }, + { + "epoch": 0.14856279710338088, + "grad_norm": 0.45052344387048043, + "learning_rate": 3.8100381577107664e-05, + "loss": 1.4572, + "step": 836 + }, + { + "epoch": 0.1487405037984806, + "grad_norm": 0.5069433730246271, + "learning_rate": 3.809558034165801e-05, + "loss": 1.4479, + "step": 837 + }, + { + "epoch": 0.14891821049358034, + "grad_norm": 0.47697564989465263, + "learning_rate": 3.8090773349663946e-05, + "loss": 1.5111, + "step": 838 + }, + { + "epoch": 0.1490959171886801, + "grad_norm": 0.4601949439717773, + "learning_rate": 3.8085960602654663e-05, + "loss": 1.4214, + "step": 839 + }, + { + "epoch": 0.14927362388377982, + "grad_norm": 0.49498081221877455, + "learning_rate": 3.80811421021612e-05, + "loss": 1.4762, + "step": 840 + }, + { + "epoch": 0.14945133057887955, + "grad_norm": 0.4742796273607144, + "learning_rate": 3.8076317849716395e-05, + "loss": 1.4348, + "step": 841 + }, + { + "epoch": 0.1496290372739793, + "grad_norm": 0.46431709448542696, + "learning_rate": 3.807148784685494e-05, + "loss": 1.4968, + "step": 842 + }, + { + "epoch": 0.14980674396907903, + "grad_norm": 0.4711103707349645, + "learning_rate": 3.8066652095113365e-05, + "loss": 1.523, + "step": 843 + }, + { + "epoch": 0.1499844506641788, + "grad_norm": 0.5277202854997737, + "learning_rate": 3.806181059602999e-05, + "loss": 1.4628, + "step": 844 + }, + { + "epoch": 0.15016215735927851, + "grad_norm": 0.4649839036640465, + "learning_rate": 3.805696335114499e-05, + "loss": 1.4572, + "step": 845 + }, + { + "epoch": 0.15033986405437824, + "grad_norm": 0.5041524279251177, + "learning_rate": 3.805211036200038e-05, + "loss": 1.414, + "step": 846 + }, + { + "epoch": 0.150517570749478, + "grad_norm": 0.468876695230687, + "learning_rate": 3.804725163013998e-05, + "loss": 1.4349, + "step": 847 + }, + { + "epoch": 0.15069527744457772, + "grad_norm": 0.4564204598836714, + "learning_rate": 3.804238715710944e-05, + "loss": 1.4192, + "step": 848 + }, + { + "epoch": 0.15087298413967745, + "grad_norm": 0.4778879819877622, + "learning_rate": 3.8037516944456244e-05, + "loss": 1.4314, + "step": 849 + }, + { + "epoch": 0.1510506908347772, + "grad_norm": 0.45253071404383505, + "learning_rate": 3.80326409937297e-05, + "loss": 1.4853, + "step": 850 + }, + { + "epoch": 0.15122839752987693, + "grad_norm": 0.5029937246677569, + "learning_rate": 3.8027759306480925e-05, + "loss": 1.3804, + "step": 851 + }, + { + "epoch": 0.1514061042249767, + "grad_norm": 0.4716452078420153, + "learning_rate": 3.80228718842629e-05, + "loss": 1.4146, + "step": 852 + }, + { + "epoch": 0.15158381092007642, + "grad_norm": 0.4780526006310195, + "learning_rate": 3.8017978728630386e-05, + "loss": 1.4566, + "step": 853 + }, + { + "epoch": 0.15176151761517614, + "grad_norm": 0.4974188750193863, + "learning_rate": 3.8013079841139996e-05, + "loss": 1.4883, + "step": 854 + }, + { + "epoch": 0.1519392243102759, + "grad_norm": 0.5080336045263969, + "learning_rate": 3.8008175223350165e-05, + "loss": 1.4643, + "step": 855 + }, + { + "epoch": 0.15211693100537563, + "grad_norm": 0.48418462740980084, + "learning_rate": 3.800326487682113e-05, + "loss": 1.4401, + "step": 856 + }, + { + "epoch": 0.15229463770047535, + "grad_norm": 0.42506743418835535, + "learning_rate": 3.7998348803114976e-05, + "loss": 1.4679, + "step": 857 + }, + { + "epoch": 0.1524723443955751, + "grad_norm": 0.4621213968115969, + "learning_rate": 3.7993427003795583e-05, + "loss": 1.4753, + "step": 858 + }, + { + "epoch": 0.15265005109067484, + "grad_norm": 0.44699278495039435, + "learning_rate": 3.798849948042869e-05, + "loss": 1.4163, + "step": 859 + }, + { + "epoch": 0.1528277577857746, + "grad_norm": 0.47779446315566365, + "learning_rate": 3.798356623458182e-05, + "loss": 1.4594, + "step": 860 + }, + { + "epoch": 0.15300546448087432, + "grad_norm": 0.44716553214735444, + "learning_rate": 3.797862726782433e-05, + "loss": 1.4529, + "step": 861 + }, + { + "epoch": 0.15318317117597405, + "grad_norm": 0.5395637078935029, + "learning_rate": 3.797368258172741e-05, + "loss": 1.4794, + "step": 862 + }, + { + "epoch": 0.1533608778710738, + "grad_norm": 0.4650695455494772, + "learning_rate": 3.7968732177864046e-05, + "loss": 1.4138, + "step": 863 + }, + { + "epoch": 0.15353858456617353, + "grad_norm": 0.45800662640311324, + "learning_rate": 3.796377605780906e-05, + "loss": 1.4687, + "step": 864 + }, + { + "epoch": 0.15371629126127326, + "grad_norm": 0.5029807596406858, + "learning_rate": 3.7958814223139085e-05, + "loss": 1.4731, + "step": 865 + }, + { + "epoch": 0.153893997956373, + "grad_norm": 0.4377617596055028, + "learning_rate": 3.795384667543257e-05, + "loss": 1.4219, + "step": 866 + }, + { + "epoch": 0.15407170465147274, + "grad_norm": 0.48072694757059053, + "learning_rate": 3.79488734162698e-05, + "loss": 1.4221, + "step": 867 + }, + { + "epoch": 0.1542494113465725, + "grad_norm": 0.44471872525401335, + "learning_rate": 3.794389444723285e-05, + "loss": 1.4605, + "step": 868 + }, + { + "epoch": 0.15442711804167222, + "grad_norm": 0.49190879287502176, + "learning_rate": 3.7938909769905625e-05, + "loss": 1.473, + "step": 869 + }, + { + "epoch": 0.15460482473677195, + "grad_norm": 0.5500326732539106, + "learning_rate": 3.7933919385873846e-05, + "loss": 1.4798, + "step": 870 + }, + { + "epoch": 0.1547825314318717, + "grad_norm": 0.4791971289087994, + "learning_rate": 3.7928923296725045e-05, + "loss": 1.4586, + "step": 871 + }, + { + "epoch": 0.15496023812697143, + "grad_norm": 0.4805601836856273, + "learning_rate": 3.792392150404858e-05, + "loss": 1.433, + "step": 872 + }, + { + "epoch": 0.15513794482207116, + "grad_norm": 0.4594602519219576, + "learning_rate": 3.79189140094356e-05, + "loss": 1.4764, + "step": 873 + }, + { + "epoch": 0.15531565151717092, + "grad_norm": 0.47751622766956187, + "learning_rate": 3.791390081447911e-05, + "loss": 1.4702, + "step": 874 + }, + { + "epoch": 0.15549335821227064, + "grad_norm": 0.49781862893380596, + "learning_rate": 3.790888192077387e-05, + "loss": 1.4473, + "step": 875 + }, + { + "epoch": 0.1556710649073704, + "grad_norm": 0.5351244148304558, + "learning_rate": 3.7903857329916504e-05, + "loss": 1.4574, + "step": 876 + }, + { + "epoch": 0.15584877160247013, + "grad_norm": 0.49666160157996647, + "learning_rate": 3.7898827043505426e-05, + "loss": 1.4754, + "step": 877 + }, + { + "epoch": 0.15602647829756985, + "grad_norm": 0.489587695101352, + "learning_rate": 3.789379106314086e-05, + "loss": 1.4436, + "step": 878 + }, + { + "epoch": 0.1562041849926696, + "grad_norm": 0.4534051429886331, + "learning_rate": 3.788874939042485e-05, + "loss": 1.4101, + "step": 879 + }, + { + "epoch": 0.15638189168776934, + "grad_norm": 0.45698994509829893, + "learning_rate": 3.7883702026961245e-05, + "loss": 1.4248, + "step": 880 + }, + { + "epoch": 0.15655959838286906, + "grad_norm": 0.461169810998765, + "learning_rate": 3.787864897435571e-05, + "loss": 1.4569, + "step": 881 + }, + { + "epoch": 0.15673730507796882, + "grad_norm": 0.448056811391795, + "learning_rate": 3.787359023421571e-05, + "loss": 1.4106, + "step": 882 + }, + { + "epoch": 0.15691501177306855, + "grad_norm": 0.4756438256157798, + "learning_rate": 3.786852580815054e-05, + "loss": 1.4463, + "step": 883 + }, + { + "epoch": 0.1570927184681683, + "grad_norm": 0.44061679566657647, + "learning_rate": 3.786345569777126e-05, + "loss": 1.4134, + "step": 884 + }, + { + "epoch": 0.15727042516326803, + "grad_norm": 0.45289003864472993, + "learning_rate": 3.785837990469079e-05, + "loss": 1.4622, + "step": 885 + }, + { + "epoch": 0.15744813185836776, + "grad_norm": 0.4516911841449598, + "learning_rate": 3.7853298430523835e-05, + "loss": 1.4394, + "step": 886 + }, + { + "epoch": 0.1576258385534675, + "grad_norm": 0.4330056439097637, + "learning_rate": 3.78482112768869e-05, + "loss": 1.445, + "step": 887 + }, + { + "epoch": 0.15780354524856724, + "grad_norm": 0.46495280554456486, + "learning_rate": 3.7843118445398316e-05, + "loss": 1.4395, + "step": 888 + }, + { + "epoch": 0.15798125194366697, + "grad_norm": 0.47061814298731763, + "learning_rate": 3.783801993767819e-05, + "loss": 1.4203, + "step": 889 + }, + { + "epoch": 0.15815895863876672, + "grad_norm": 0.4597537304502784, + "learning_rate": 3.783291575534847e-05, + "loss": 1.465, + "step": 890 + }, + { + "epoch": 0.15833666533386645, + "grad_norm": 0.43418252891773623, + "learning_rate": 3.7827805900032874e-05, + "loss": 1.4429, + "step": 891 + }, + { + "epoch": 0.1585143720289662, + "grad_norm": 0.4450135274809499, + "learning_rate": 3.7822690373356964e-05, + "loss": 1.4793, + "step": 892 + }, + { + "epoch": 0.15869207872406593, + "grad_norm": 0.44535180112607203, + "learning_rate": 3.781756917694807e-05, + "loss": 1.442, + "step": 893 + }, + { + "epoch": 0.15886978541916566, + "grad_norm": 0.43179849795393616, + "learning_rate": 3.781244231243535e-05, + "loss": 1.4338, + "step": 894 + }, + { + "epoch": 0.15904749211426542, + "grad_norm": 0.4341998841076116, + "learning_rate": 3.780730978144975e-05, + "loss": 1.4262, + "step": 895 + }, + { + "epoch": 0.15922519880936514, + "grad_norm": 0.4473673502459626, + "learning_rate": 3.780217158562403e-05, + "loss": 1.4608, + "step": 896 + }, + { + "epoch": 0.15940290550446487, + "grad_norm": 0.4372258657908458, + "learning_rate": 3.779702772659274e-05, + "loss": 1.4911, + "step": 897 + }, + { + "epoch": 0.15958061219956463, + "grad_norm": 0.4364679346292376, + "learning_rate": 3.7791878205992246e-05, + "loss": 1.4199, + "step": 898 + }, + { + "epoch": 0.15975831889466435, + "grad_norm": 0.43223688529570037, + "learning_rate": 3.77867230254607e-05, + "loss": 1.421, + "step": 899 + }, + { + "epoch": 0.1599360255897641, + "grad_norm": 0.4325282271197267, + "learning_rate": 3.7781562186638066e-05, + "loss": 1.4587, + "step": 900 + }, + { + "epoch": 0.16011373228486384, + "grad_norm": 0.45249174587018237, + "learning_rate": 3.7776395691166104e-05, + "loss": 1.4315, + "step": 901 + }, + { + "epoch": 0.16029143897996356, + "grad_norm": 0.4334439906574456, + "learning_rate": 3.777122354068837e-05, + "loss": 1.4377, + "step": 902 + }, + { + "epoch": 0.16046914567506332, + "grad_norm": 0.45028642375923883, + "learning_rate": 3.7766045736850224e-05, + "loss": 1.44, + "step": 903 + }, + { + "epoch": 0.16064685237016305, + "grad_norm": 0.441543215144827, + "learning_rate": 3.7760862281298824e-05, + "loss": 1.4084, + "step": 904 + }, + { + "epoch": 0.16082455906526277, + "grad_norm": 0.4376553952680813, + "learning_rate": 3.775567317568313e-05, + "loss": 1.4699, + "step": 905 + }, + { + "epoch": 0.16100226576036253, + "grad_norm": 0.4578896627589206, + "learning_rate": 3.7750478421653886e-05, + "loss": 1.4969, + "step": 906 + }, + { + "epoch": 0.16117997245546226, + "grad_norm": 0.44576370443197105, + "learning_rate": 3.774527802086364e-05, + "loss": 1.451, + "step": 907 + }, + { + "epoch": 0.161357679150562, + "grad_norm": 0.4724398404997984, + "learning_rate": 3.7740071974966746e-05, + "loss": 1.4196, + "step": 908 + }, + { + "epoch": 0.16153538584566174, + "grad_norm": 0.45698680754269466, + "learning_rate": 3.7734860285619334e-05, + "loss": 1.4462, + "step": 909 + }, + { + "epoch": 0.16171309254076147, + "grad_norm": 0.46401310207237945, + "learning_rate": 3.7729642954479355e-05, + "loss": 1.4606, + "step": 910 + }, + { + "epoch": 0.16189079923586122, + "grad_norm": 0.44426741105272494, + "learning_rate": 3.772441998320652e-05, + "loss": 1.4302, + "step": 911 + }, + { + "epoch": 0.16206850593096095, + "grad_norm": 0.47049303554504585, + "learning_rate": 3.7719191373462375e-05, + "loss": 1.4641, + "step": 912 + }, + { + "epoch": 0.16224621262606068, + "grad_norm": 0.4431301545601661, + "learning_rate": 3.771395712691022e-05, + "loss": 1.4069, + "step": 913 + }, + { + "epoch": 0.16242391932116043, + "grad_norm": 0.444746728235462, + "learning_rate": 3.7708717245215185e-05, + "loss": 1.4228, + "step": 914 + }, + { + "epoch": 0.16260162601626016, + "grad_norm": 0.4699488604702284, + "learning_rate": 3.770347173004417e-05, + "loss": 1.4431, + "step": 915 + }, + { + "epoch": 0.16277933271135991, + "grad_norm": 0.44792816984133355, + "learning_rate": 3.769822058306586e-05, + "loss": 1.4583, + "step": 916 + }, + { + "epoch": 0.16295703940645964, + "grad_norm": 0.6107426975985023, + "learning_rate": 3.769296380595076e-05, + "loss": 1.4542, + "step": 917 + }, + { + "epoch": 0.16313474610155937, + "grad_norm": 0.4444313078418792, + "learning_rate": 3.7687701400371133e-05, + "loss": 1.4678, + "step": 918 + }, + { + "epoch": 0.16331245279665912, + "grad_norm": 0.4753070079809744, + "learning_rate": 3.768243336800106e-05, + "loss": 1.4192, + "step": 919 + }, + { + "epoch": 0.16349015949175885, + "grad_norm": 0.4654275681939166, + "learning_rate": 3.7677159710516403e-05, + "loss": 1.4621, + "step": 920 + }, + { + "epoch": 0.16366786618685858, + "grad_norm": 0.4426709979809801, + "learning_rate": 3.767188042959481e-05, + "loss": 1.4553, + "step": 921 + }, + { + "epoch": 0.16384557288195833, + "grad_norm": 0.4513614826590076, + "learning_rate": 3.766659552691572e-05, + "loss": 1.4666, + "step": 922 + }, + { + "epoch": 0.16402327957705806, + "grad_norm": 0.45907242588791797, + "learning_rate": 3.766130500416035e-05, + "loss": 1.5026, + "step": 923 + }, + { + "epoch": 0.16420098627215782, + "grad_norm": 0.44527853762004493, + "learning_rate": 3.765600886301173e-05, + "loss": 1.4369, + "step": 924 + }, + { + "epoch": 0.16437869296725754, + "grad_norm": 0.4393309013728393, + "learning_rate": 3.765070710515465e-05, + "loss": 1.4056, + "step": 925 + }, + { + "epoch": 0.16455639966235727, + "grad_norm": 0.4414334268482012, + "learning_rate": 3.76453997322757e-05, + "loss": 1.4311, + "step": 926 + }, + { + "epoch": 0.16473410635745703, + "grad_norm": 0.464621520080213, + "learning_rate": 3.764008674606326e-05, + "loss": 1.4279, + "step": 927 + }, + { + "epoch": 0.16491181305255675, + "grad_norm": 0.43379407526783853, + "learning_rate": 3.7634768148207496e-05, + "loss": 1.4558, + "step": 928 + }, + { + "epoch": 0.16508951974765648, + "grad_norm": 0.47217359400765396, + "learning_rate": 3.7629443940400346e-05, + "loss": 1.4639, + "step": 929 + }, + { + "epoch": 0.16526722644275624, + "grad_norm": 0.4275303365467779, + "learning_rate": 3.7624114124335535e-05, + "loss": 1.4242, + "step": 930 + }, + { + "epoch": 0.16544493313785597, + "grad_norm": 0.4757647231499221, + "learning_rate": 3.761877870170859e-05, + "loss": 1.4421, + "step": 931 + }, + { + "epoch": 0.16562263983295572, + "grad_norm": 0.4461871194650327, + "learning_rate": 3.76134376742168e-05, + "loss": 1.423, + "step": 932 + }, + { + "epoch": 0.16580034652805545, + "grad_norm": 0.4489193412881358, + "learning_rate": 3.760809104355926e-05, + "loss": 1.4265, + "step": 933 + }, + { + "epoch": 0.16597805322315518, + "grad_norm": 0.4534302413804035, + "learning_rate": 3.760273881143681e-05, + "loss": 1.4689, + "step": 934 + }, + { + "epoch": 0.16615575991825493, + "grad_norm": 0.4839990895196798, + "learning_rate": 3.759738097955212e-05, + "loss": 1.4845, + "step": 935 + }, + { + "epoch": 0.16633346661335466, + "grad_norm": 0.431423542466281, + "learning_rate": 3.75920175496096e-05, + "loss": 1.3853, + "step": 936 + }, + { + "epoch": 0.16651117330845439, + "grad_norm": 0.44585304641125434, + "learning_rate": 3.7586648523315476e-05, + "loss": 1.4457, + "step": 937 + }, + { + "epoch": 0.16668888000355414, + "grad_norm": 0.4400262243540558, + "learning_rate": 3.758127390237771e-05, + "loss": 1.4501, + "step": 938 + }, + { + "epoch": 0.16686658669865387, + "grad_norm": 0.4734813254407016, + "learning_rate": 3.757589368850609e-05, + "loss": 1.4234, + "step": 939 + }, + { + "epoch": 0.16704429339375362, + "grad_norm": 0.4217820656233788, + "learning_rate": 3.757050788341216e-05, + "loss": 1.4375, + "step": 940 + }, + { + "epoch": 0.16722200008885335, + "grad_norm": 0.46133486720822525, + "learning_rate": 3.756511648880925e-05, + "loss": 1.4453, + "step": 941 + }, + { + "epoch": 0.16739970678395308, + "grad_norm": 0.4360634640669039, + "learning_rate": 3.755971950641245e-05, + "loss": 1.4314, + "step": 942 + }, + { + "epoch": 0.16757741347905283, + "grad_norm": 0.46601965201822415, + "learning_rate": 3.755431693793865e-05, + "loss": 1.4956, + "step": 943 + }, + { + "epoch": 0.16775512017415256, + "grad_norm": 0.4365788362677747, + "learning_rate": 3.7548908785106515e-05, + "loss": 1.39, + "step": 944 + }, + { + "epoch": 0.1679328268692523, + "grad_norm": 0.4821065775333637, + "learning_rate": 3.7543495049636466e-05, + "loss": 1.4779, + "step": 945 + }, + { + "epoch": 0.16811053356435204, + "grad_norm": 0.5082679333449232, + "learning_rate": 3.7538075733250724e-05, + "loss": 1.4606, + "step": 946 + }, + { + "epoch": 0.16828824025945177, + "grad_norm": 0.4578632229130094, + "learning_rate": 3.753265083767328e-05, + "loss": 1.4688, + "step": 947 + }, + { + "epoch": 0.16846594695455153, + "grad_norm": 0.45972888541142687, + "learning_rate": 3.752722036462988e-05, + "loss": 1.4417, + "step": 948 + }, + { + "epoch": 0.16864365364965125, + "grad_norm": 0.46551544825460855, + "learning_rate": 3.752178431584806e-05, + "loss": 1.4293, + "step": 949 + }, + { + "epoch": 0.16882136034475098, + "grad_norm": 0.472046643783578, + "learning_rate": 3.751634269305715e-05, + "loss": 1.4177, + "step": 950 + }, + { + "epoch": 0.16899906703985074, + "grad_norm": 0.4709713268723435, + "learning_rate": 3.751089549798822e-05, + "loss": 1.4401, + "step": 951 + }, + { + "epoch": 0.16917677373495046, + "grad_norm": 0.4392993516067808, + "learning_rate": 3.750544273237412e-05, + "loss": 1.4344, + "step": 952 + }, + { + "epoch": 0.1693544804300502, + "grad_norm": 0.4546057693802621, + "learning_rate": 3.749998439794948e-05, + "loss": 1.3917, + "step": 953 + }, + { + "epoch": 0.16953218712514995, + "grad_norm": 0.45635953241267835, + "learning_rate": 3.7494520496450706e-05, + "loss": 1.4762, + "step": 954 + }, + { + "epoch": 0.16970989382024967, + "grad_norm": 0.49199295438824736, + "learning_rate": 3.7489051029615964e-05, + "loss": 1.4518, + "step": 955 + }, + { + "epoch": 0.16988760051534943, + "grad_norm": 0.4426917759639636, + "learning_rate": 3.7483575999185184e-05, + "loss": 1.4382, + "step": 956 + }, + { + "epoch": 0.17006530721044916, + "grad_norm": 0.42887914121305687, + "learning_rate": 3.7478095406900095e-05, + "loss": 1.4529, + "step": 957 + }, + { + "epoch": 0.17024301390554888, + "grad_norm": 0.4551079790360319, + "learning_rate": 3.7472609254504163e-05, + "loss": 1.4466, + "step": 958 + }, + { + "epoch": 0.17042072060064864, + "grad_norm": 0.4345721494831705, + "learning_rate": 3.746711754374264e-05, + "loss": 1.4758, + "step": 959 + }, + { + "epoch": 0.17059842729574837, + "grad_norm": 0.5020756502414094, + "learning_rate": 3.7461620276362546e-05, + "loss": 1.4548, + "step": 960 + }, + { + "epoch": 0.1707761339908481, + "grad_norm": 0.4523902983706086, + "learning_rate": 3.7456117454112654e-05, + "loss": 1.4399, + "step": 961 + }, + { + "epoch": 0.17095384068594785, + "grad_norm": 0.45274481583164505, + "learning_rate": 3.7450609078743525e-05, + "loss": 1.4534, + "step": 962 + }, + { + "epoch": 0.17113154738104758, + "grad_norm": 0.45457871051034965, + "learning_rate": 3.744509515200748e-05, + "loss": 1.4139, + "step": 963 + }, + { + "epoch": 0.17130925407614733, + "grad_norm": 0.45400588013878695, + "learning_rate": 3.74395756756586e-05, + "loss": 1.3987, + "step": 964 + }, + { + "epoch": 0.17148696077124706, + "grad_norm": 0.4554342391133547, + "learning_rate": 3.743405065145272e-05, + "loss": 1.4263, + "step": 965 + }, + { + "epoch": 0.1716646674663468, + "grad_norm": 0.45838743426062856, + "learning_rate": 3.742852008114747e-05, + "loss": 1.4265, + "step": 966 + }, + { + "epoch": 0.17184237416144654, + "grad_norm": 0.44097581986033074, + "learning_rate": 3.7422983966502226e-05, + "loss": 1.435, + "step": 967 + }, + { + "epoch": 0.17202008085654627, + "grad_norm": 0.43286286359567755, + "learning_rate": 3.741744230927813e-05, + "loss": 1.4267, + "step": 968 + }, + { + "epoch": 0.172197787551646, + "grad_norm": 0.4629962018060795, + "learning_rate": 3.741189511123808e-05, + "loss": 1.4123, + "step": 969 + }, + { + "epoch": 0.17237549424674575, + "grad_norm": 0.4179209440155217, + "learning_rate": 3.7406342374146755e-05, + "loss": 1.3918, + "step": 970 + }, + { + "epoch": 0.17255320094184548, + "grad_norm": 0.7169335291129493, + "learning_rate": 3.740078409977057e-05, + "loss": 1.3663, + "step": 971 + }, + { + "epoch": 0.17273090763694524, + "grad_norm": 1.0784358303062258, + "learning_rate": 3.739522028987774e-05, + "loss": 1.4095, + "step": 972 + }, + { + "epoch": 0.17290861433204496, + "grad_norm": 0.484475456652512, + "learning_rate": 3.73896509462382e-05, + "loss": 1.4687, + "step": 973 + }, + { + "epoch": 0.1730863210271447, + "grad_norm": 0.43464828497745317, + "learning_rate": 3.7384076070623663e-05, + "loss": 1.4301, + "step": 974 + }, + { + "epoch": 0.17326402772224445, + "grad_norm": 0.44960888976398267, + "learning_rate": 3.737849566480761e-05, + "loss": 1.4159, + "step": 975 + }, + { + "epoch": 0.17344173441734417, + "grad_norm": 0.45629591652914586, + "learning_rate": 3.737290973056527e-05, + "loss": 1.4284, + "step": 976 + }, + { + "epoch": 0.1736194411124439, + "grad_norm": 0.47311161543293684, + "learning_rate": 3.7367318269673626e-05, + "loss": 1.4012, + "step": 977 + }, + { + "epoch": 0.17379714780754366, + "grad_norm": 0.46815200049267125, + "learning_rate": 3.736172128391144e-05, + "loss": 1.414, + "step": 978 + }, + { + "epoch": 0.17397485450264338, + "grad_norm": 0.4911497626391726, + "learning_rate": 3.7356118775059205e-05, + "loss": 1.4885, + "step": 979 + }, + { + "epoch": 0.17415256119774314, + "grad_norm": 0.7719250056861239, + "learning_rate": 3.73505107448992e-05, + "loss": 1.4819, + "step": 980 + }, + { + "epoch": 0.17433026789284287, + "grad_norm": 0.46233587038957197, + "learning_rate": 3.7344897195215427e-05, + "loss": 1.4333, + "step": 981 + }, + { + "epoch": 0.1745079745879426, + "grad_norm": 0.4455737298756048, + "learning_rate": 3.733927812779367e-05, + "loss": 1.4143, + "step": 982 + }, + { + "epoch": 0.17468568128304235, + "grad_norm": 2.542396348686165, + "learning_rate": 3.733365354442147e-05, + "loss": 1.4314, + "step": 983 + }, + { + "epoch": 0.17486338797814208, + "grad_norm": 0.7260753362621891, + "learning_rate": 3.73280234468881e-05, + "loss": 1.4562, + "step": 984 + }, + { + "epoch": 0.1750410946732418, + "grad_norm": 0.6656077695759083, + "learning_rate": 3.73223878369846e-05, + "loss": 1.4026, + "step": 985 + }, + { + "epoch": 0.17521880136834156, + "grad_norm": 0.5228997068419738, + "learning_rate": 3.731674671650377e-05, + "loss": 1.4557, + "step": 986 + }, + { + "epoch": 0.1753965080634413, + "grad_norm": 0.4854694705680882, + "learning_rate": 3.731110008724015e-05, + "loss": 1.425, + "step": 987 + }, + { + "epoch": 0.17557421475854104, + "grad_norm": 0.5374457610601567, + "learning_rate": 3.7305447950990045e-05, + "loss": 1.4341, + "step": 988 + }, + { + "epoch": 0.17575192145364077, + "grad_norm": 1.1321481862855063, + "learning_rate": 3.72997903095515e-05, + "loss": 1.4304, + "step": 989 + }, + { + "epoch": 0.1759296281487405, + "grad_norm": 0.5703633779559925, + "learning_rate": 3.729412716472433e-05, + "loss": 1.476, + "step": 990 + }, + { + "epoch": 0.17610733484384025, + "grad_norm": 0.47565588635255274, + "learning_rate": 3.7288458518310064e-05, + "loss": 1.4548, + "step": 991 + }, + { + "epoch": 0.17628504153893998, + "grad_norm": 0.5299818633177216, + "learning_rate": 3.7282784372112034e-05, + "loss": 1.4276, + "step": 992 + }, + { + "epoch": 0.1764627482340397, + "grad_norm": 0.5028913779384946, + "learning_rate": 3.727710472793527e-05, + "loss": 1.4573, + "step": 993 + }, + { + "epoch": 0.17664045492913946, + "grad_norm": 0.48914408894264777, + "learning_rate": 3.727141958758658e-05, + "loss": 1.4266, + "step": 994 + }, + { + "epoch": 0.1768181616242392, + "grad_norm": 0.47144386059460486, + "learning_rate": 3.726572895287451e-05, + "loss": 1.4303, + "step": 995 + }, + { + "epoch": 0.17699586831933894, + "grad_norm": 0.46618408848488435, + "learning_rate": 3.726003282560938e-05, + "loss": 1.4311, + "step": 996 + }, + { + "epoch": 0.17717357501443867, + "grad_norm": 0.45907263594171704, + "learning_rate": 3.7254331207603206e-05, + "loss": 1.4178, + "step": 997 + }, + { + "epoch": 0.1773512817095384, + "grad_norm": 0.47958400626869224, + "learning_rate": 3.72486241006698e-05, + "loss": 1.4508, + "step": 998 + }, + { + "epoch": 0.17752898840463815, + "grad_norm": 0.45760467485561257, + "learning_rate": 3.724291150662469e-05, + "loss": 1.4025, + "step": 999 + }, + { + "epoch": 0.17770669509973788, + "grad_norm": 0.47270245571488745, + "learning_rate": 3.723719342728516e-05, + "loss": 1.3934, + "step": 1000 + }, + { + "epoch": 0.1778844017948376, + "grad_norm": 0.4417648790178083, + "learning_rate": 3.7231469864470245e-05, + "loss": 1.4058, + "step": 1001 + }, + { + "epoch": 0.17806210848993737, + "grad_norm": 1.151544841848841, + "learning_rate": 3.722574082000071e-05, + "loss": 1.4123, + "step": 1002 + }, + { + "epoch": 0.1782398151850371, + "grad_norm": 0.44901614823004227, + "learning_rate": 3.7220006295699076e-05, + "loss": 1.4182, + "step": 1003 + }, + { + "epoch": 0.17841752188013685, + "grad_norm": 0.4990677281235097, + "learning_rate": 3.72142662933896e-05, + "loss": 1.4117, + "step": 1004 + }, + { + "epoch": 0.17859522857523658, + "grad_norm": 0.4408293777835546, + "learning_rate": 3.7208520814898295e-05, + "loss": 1.4299, + "step": 1005 + }, + { + "epoch": 0.1787729352703363, + "grad_norm": 0.5163333407518188, + "learning_rate": 3.720276986205289e-05, + "loss": 1.4871, + "step": 1006 + }, + { + "epoch": 0.17895064196543606, + "grad_norm": 0.43061042506049724, + "learning_rate": 3.719701343668289e-05, + "loss": 1.4397, + "step": 1007 + }, + { + "epoch": 0.17912834866053579, + "grad_norm": 0.7057354172024568, + "learning_rate": 3.71912515406195e-05, + "loss": 1.4145, + "step": 1008 + }, + { + "epoch": 0.1793060553556355, + "grad_norm": 0.4592206378284871, + "learning_rate": 3.71854841756957e-05, + "loss": 1.4283, + "step": 1009 + }, + { + "epoch": 0.17948376205073527, + "grad_norm": 0.45253562053240415, + "learning_rate": 3.71797113437462e-05, + "loss": 1.4437, + "step": 1010 + }, + { + "epoch": 0.179661468745835, + "grad_norm": 0.4689265090922591, + "learning_rate": 3.717393304660744e-05, + "loss": 1.4706, + "step": 1011 + }, + { + "epoch": 0.17983917544093475, + "grad_norm": 0.46323731180223027, + "learning_rate": 3.7168149286117614e-05, + "loss": 1.4088, + "step": 1012 + }, + { + "epoch": 0.18001688213603448, + "grad_norm": 0.45273185542420297, + "learning_rate": 3.716236006411663e-05, + "loss": 1.4849, + "step": 1013 + }, + { + "epoch": 0.1801945888311342, + "grad_norm": 0.49096191295327735, + "learning_rate": 3.7156565382446164e-05, + "loss": 1.4479, + "step": 1014 + }, + { + "epoch": 0.18037229552623396, + "grad_norm": 0.4247216427520264, + "learning_rate": 3.71507652429496e-05, + "loss": 1.464, + "step": 1015 + }, + { + "epoch": 0.1805500022213337, + "grad_norm": 0.42960100271307966, + "learning_rate": 3.714495964747208e-05, + "loss": 1.4486, + "step": 1016 + }, + { + "epoch": 0.18072770891643342, + "grad_norm": 0.44001336493839505, + "learning_rate": 3.7139148597860475e-05, + "loss": 1.4764, + "step": 1017 + }, + { + "epoch": 0.18090541561153317, + "grad_norm": 0.5609801230610598, + "learning_rate": 3.713333209596338e-05, + "loss": 1.4832, + "step": 1018 + }, + { + "epoch": 0.1810831223066329, + "grad_norm": 0.441685930233975, + "learning_rate": 3.712751014363114e-05, + "loss": 1.4644, + "step": 1019 + }, + { + "epoch": 0.18126082900173265, + "grad_norm": 0.4321524688727574, + "learning_rate": 3.712168274271583e-05, + "loss": 1.459, + "step": 1020 + }, + { + "epoch": 0.18143853569683238, + "grad_norm": 0.4348386579564695, + "learning_rate": 3.7115849895071244e-05, + "loss": 1.4277, + "step": 1021 + }, + { + "epoch": 0.1816162423919321, + "grad_norm": 0.44433582537351246, + "learning_rate": 3.711001160255293e-05, + "loss": 1.4354, + "step": 1022 + }, + { + "epoch": 0.18179394908703186, + "grad_norm": 0.5164899950523163, + "learning_rate": 3.710416786701816e-05, + "loss": 1.4657, + "step": 1023 + }, + { + "epoch": 0.1819716557821316, + "grad_norm": 0.4235832067805997, + "learning_rate": 3.709831869032593e-05, + "loss": 1.3902, + "step": 1024 + }, + { + "epoch": 0.18214936247723132, + "grad_norm": 0.44639408704260364, + "learning_rate": 3.709246407433698e-05, + "loss": 1.4434, + "step": 1025 + }, + { + "epoch": 0.18232706917233107, + "grad_norm": 0.4515274121894754, + "learning_rate": 3.708660402091377e-05, + "loss": 1.4889, + "step": 1026 + }, + { + "epoch": 0.1825047758674308, + "grad_norm": 0.4368982467523272, + "learning_rate": 3.7080738531920485e-05, + "loss": 1.4204, + "step": 1027 + }, + { + "epoch": 0.18268248256253056, + "grad_norm": 0.45549065615175693, + "learning_rate": 3.707486760922306e-05, + "loss": 1.4517, + "step": 1028 + }, + { + "epoch": 0.18286018925763028, + "grad_norm": 0.44706570716978783, + "learning_rate": 3.706899125468915e-05, + "loss": 1.4319, + "step": 1029 + }, + { + "epoch": 0.18303789595273, + "grad_norm": 0.4352661297114883, + "learning_rate": 3.706310947018812e-05, + "loss": 1.4457, + "step": 1030 + }, + { + "epoch": 0.18321560264782977, + "grad_norm": 0.4470875921005806, + "learning_rate": 3.7057222257591076e-05, + "loss": 1.4284, + "step": 1031 + }, + { + "epoch": 0.1833933093429295, + "grad_norm": 0.41471703311188945, + "learning_rate": 3.705132961877086e-05, + "loss": 1.4464, + "step": 1032 + }, + { + "epoch": 0.18357101603802922, + "grad_norm": 0.45787313617931447, + "learning_rate": 3.7045431555602027e-05, + "loss": 1.4108, + "step": 1033 + }, + { + "epoch": 0.18374872273312898, + "grad_norm": 0.4196656407976471, + "learning_rate": 3.703952806996086e-05, + "loss": 1.4043, + "step": 1034 + }, + { + "epoch": 0.1839264294282287, + "grad_norm": 0.4443610528078267, + "learning_rate": 3.703361916372537e-05, + "loss": 1.4388, + "step": 1035 + }, + { + "epoch": 0.18410413612332846, + "grad_norm": 0.406979449894464, + "learning_rate": 3.702770483877529e-05, + "loss": 1.3696, + "step": 1036 + }, + { + "epoch": 0.1842818428184282, + "grad_norm": 0.4446302305308523, + "learning_rate": 3.7021785096992094e-05, + "loss": 1.4496, + "step": 1037 + }, + { + "epoch": 0.18445954951352792, + "grad_norm": 0.4148766509424914, + "learning_rate": 3.7015859940258945e-05, + "loss": 1.4199, + "step": 1038 + }, + { + "epoch": 0.18463725620862767, + "grad_norm": 0.42128718072797816, + "learning_rate": 3.700992937046074e-05, + "loss": 1.4086, + "step": 1039 + }, + { + "epoch": 0.1848149629037274, + "grad_norm": 0.42288488632167615, + "learning_rate": 3.700399338948413e-05, + "loss": 1.447, + "step": 1040 + }, + { + "epoch": 0.18499266959882713, + "grad_norm": 0.4425728394764142, + "learning_rate": 3.6998051999217446e-05, + "loss": 1.4242, + "step": 1041 + }, + { + "epoch": 0.18517037629392688, + "grad_norm": 0.48060748531657493, + "learning_rate": 3.699210520155075e-05, + "loss": 1.4233, + "step": 1042 + }, + { + "epoch": 0.1853480829890266, + "grad_norm": 0.4409773177975972, + "learning_rate": 3.6986152998375845e-05, + "loss": 1.4743, + "step": 1043 + }, + { + "epoch": 0.18552578968412636, + "grad_norm": 0.4181857266567988, + "learning_rate": 3.6980195391586234e-05, + "loss": 1.3724, + "step": 1044 + }, + { + "epoch": 0.1857034963792261, + "grad_norm": 0.4443847116503312, + "learning_rate": 3.697423238307714e-05, + "loss": 1.4644, + "step": 1045 + }, + { + "epoch": 0.18588120307432582, + "grad_norm": 0.42505659970898246, + "learning_rate": 3.69682639747455e-05, + "loss": 1.3964, + "step": 1046 + }, + { + "epoch": 0.18605890976942557, + "grad_norm": 0.4556176956547751, + "learning_rate": 3.696229016849001e-05, + "loss": 1.449, + "step": 1047 + }, + { + "epoch": 0.1862366164645253, + "grad_norm": 0.44753158083748945, + "learning_rate": 3.6956310966211e-05, + "loss": 1.4513, + "step": 1048 + }, + { + "epoch": 0.18641432315962503, + "grad_norm": 0.5316954434592434, + "learning_rate": 3.6950326369810616e-05, + "loss": 1.4245, + "step": 1049 + }, + { + "epoch": 0.18659202985472478, + "grad_norm": 0.4454172320927584, + "learning_rate": 3.694433638119264e-05, + "loss": 1.4325, + "step": 1050 + }, + { + "epoch": 0.1867697365498245, + "grad_norm": 0.5447391361346448, + "learning_rate": 3.6938341002262605e-05, + "loss": 1.4624, + "step": 1051 + }, + { + "epoch": 0.18694744324492427, + "grad_norm": 0.4407169048948348, + "learning_rate": 3.693234023492776e-05, + "loss": 1.4552, + "step": 1052 + }, + { + "epoch": 0.187125149940024, + "grad_norm": 0.43493992423985844, + "learning_rate": 3.692633408109706e-05, + "loss": 1.4227, + "step": 1053 + }, + { + "epoch": 0.18730285663512372, + "grad_norm": 0.44083912401234027, + "learning_rate": 3.6920322542681175e-05, + "loss": 1.4198, + "step": 1054 + }, + { + "epoch": 0.18748056333022348, + "grad_norm": 0.4621359478684846, + "learning_rate": 3.6914305621592486e-05, + "loss": 1.4267, + "step": 1055 + }, + { + "epoch": 0.1876582700253232, + "grad_norm": 0.4483266453827309, + "learning_rate": 3.690828331974509e-05, + "loss": 1.4468, + "step": 1056 + }, + { + "epoch": 0.18783597672042293, + "grad_norm": 0.6272970554658519, + "learning_rate": 3.6902255639054806e-05, + "loss": 1.4216, + "step": 1057 + }, + { + "epoch": 0.1880136834155227, + "grad_norm": 0.4565286470605675, + "learning_rate": 3.6896222581439134e-05, + "loss": 1.4127, + "step": 1058 + }, + { + "epoch": 0.18819139011062241, + "grad_norm": 0.45484780288626986, + "learning_rate": 3.689018414881731e-05, + "loss": 1.4292, + "step": 1059 + }, + { + "epoch": 0.18836909680572217, + "grad_norm": 0.44153967035667124, + "learning_rate": 3.688414034311028e-05, + "loss": 1.45, + "step": 1060 + }, + { + "epoch": 0.1885468035008219, + "grad_norm": 0.46125845944019317, + "learning_rate": 3.6878091166240676e-05, + "loss": 1.4517, + "step": 1061 + }, + { + "epoch": 0.18872451019592162, + "grad_norm": 0.43109007115006603, + "learning_rate": 3.687203662013287e-05, + "loss": 1.4698, + "step": 1062 + }, + { + "epoch": 0.18890221689102138, + "grad_norm": 0.43886539035427746, + "learning_rate": 3.686597670671293e-05, + "loss": 1.4651, + "step": 1063 + }, + { + "epoch": 0.1890799235861211, + "grad_norm": 0.45882472879108416, + "learning_rate": 3.685991142790861e-05, + "loss": 1.4395, + "step": 1064 + }, + { + "epoch": 0.18925763028122083, + "grad_norm": 0.4182727754238493, + "learning_rate": 3.6853840785649404e-05, + "loss": 1.415, + "step": 1065 + }, + { + "epoch": 0.1894353369763206, + "grad_norm": 0.44034128627992397, + "learning_rate": 3.684776478186649e-05, + "loss": 1.3752, + "step": 1066 + }, + { + "epoch": 0.18961304367142032, + "grad_norm": 0.4260836583689225, + "learning_rate": 3.6841683418492765e-05, + "loss": 1.4299, + "step": 1067 + }, + { + "epoch": 0.18979075036652007, + "grad_norm": 0.4299751591386746, + "learning_rate": 3.683559669746283e-05, + "loss": 1.356, + "step": 1068 + }, + { + "epoch": 0.1899684570616198, + "grad_norm": 0.42372324142294765, + "learning_rate": 3.682950462071297e-05, + "loss": 1.4422, + "step": 1069 + }, + { + "epoch": 0.19014616375671953, + "grad_norm": 0.46155167017662735, + "learning_rate": 3.68234071901812e-05, + "loss": 1.4045, + "step": 1070 + }, + { + "epoch": 0.19032387045181928, + "grad_norm": 0.4124338783463005, + "learning_rate": 3.6817304407807226e-05, + "loss": 1.3599, + "step": 1071 + }, + { + "epoch": 0.190501577146919, + "grad_norm": 0.4415821121035263, + "learning_rate": 3.681119627553245e-05, + "loss": 1.4003, + "step": 1072 + }, + { + "epoch": 0.19067928384201874, + "grad_norm": 0.554555589370907, + "learning_rate": 3.680508279529999e-05, + "loss": 1.4006, + "step": 1073 + }, + { + "epoch": 0.1908569905371185, + "grad_norm": 0.42224485149835916, + "learning_rate": 3.679896396905467e-05, + "loss": 1.4271, + "step": 1074 + }, + { + "epoch": 0.19103469723221822, + "grad_norm": 0.4453601401162064, + "learning_rate": 3.679283979874298e-05, + "loss": 1.4272, + "step": 1075 + }, + { + "epoch": 0.19121240392731798, + "grad_norm": 0.4241383460960415, + "learning_rate": 3.6786710286313154e-05, + "loss": 1.4757, + "step": 1076 + }, + { + "epoch": 0.1913901106224177, + "grad_norm": 0.545592522263147, + "learning_rate": 3.678057543371509e-05, + "loss": 1.4158, + "step": 1077 + }, + { + "epoch": 0.19156781731751743, + "grad_norm": 0.41305698421585296, + "learning_rate": 3.677443524290042e-05, + "loss": 1.406, + "step": 1078 + }, + { + "epoch": 0.19174552401261719, + "grad_norm": 0.44851387739473364, + "learning_rate": 3.676828971582243e-05, + "loss": 1.4287, + "step": 1079 + }, + { + "epoch": 0.1919232307077169, + "grad_norm": 0.443779564254347, + "learning_rate": 3.6762138854436146e-05, + "loss": 1.4437, + "step": 1080 + }, + { + "epoch": 0.19210093740281664, + "grad_norm": 0.4238218613442605, + "learning_rate": 3.6755982660698265e-05, + "loss": 1.379, + "step": 1081 + }, + { + "epoch": 0.1922786440979164, + "grad_norm": 0.4333094397051119, + "learning_rate": 3.674982113656719e-05, + "loss": 1.4358, + "step": 1082 + }, + { + "epoch": 0.19245635079301612, + "grad_norm": 0.44169505670078996, + "learning_rate": 3.674365428400301e-05, + "loss": 1.4723, + "step": 1083 + }, + { + "epoch": 0.19263405748811588, + "grad_norm": 0.44891172143636165, + "learning_rate": 3.673748210496754e-05, + "loss": 1.4563, + "step": 1084 + }, + { + "epoch": 0.1928117641832156, + "grad_norm": 0.41001700514615447, + "learning_rate": 3.6731304601424234e-05, + "loss": 1.3653, + "step": 1085 + }, + { + "epoch": 0.19298947087831533, + "grad_norm": 0.4632061676291482, + "learning_rate": 3.672512177533829e-05, + "loss": 1.4368, + "step": 1086 + }, + { + "epoch": 0.1931671775734151, + "grad_norm": 0.44792990007076405, + "learning_rate": 3.671893362867658e-05, + "loss": 1.4542, + "step": 1087 + }, + { + "epoch": 0.19334488426851482, + "grad_norm": 0.4401351542901058, + "learning_rate": 3.671274016340768e-05, + "loss": 1.4564, + "step": 1088 + }, + { + "epoch": 0.19352259096361454, + "grad_norm": 0.43635851816781446, + "learning_rate": 3.670654138150182e-05, + "loss": 1.4095, + "step": 1089 + }, + { + "epoch": 0.1937002976587143, + "grad_norm": 0.4218573775655246, + "learning_rate": 3.670033728493097e-05, + "loss": 1.4146, + "step": 1090 + }, + { + "epoch": 0.19387800435381403, + "grad_norm": 0.4192302297576943, + "learning_rate": 3.669412787566878e-05, + "loss": 1.3842, + "step": 1091 + }, + { + "epoch": 0.19405571104891378, + "grad_norm": 0.4193916891563698, + "learning_rate": 3.668791315569055e-05, + "loss": 1.4237, + "step": 1092 + }, + { + "epoch": 0.1942334177440135, + "grad_norm": 0.41391009661385514, + "learning_rate": 3.668169312697332e-05, + "loss": 1.4268, + "step": 1093 + }, + { + "epoch": 0.19441112443911324, + "grad_norm": 0.4237113832337278, + "learning_rate": 3.66754677914958e-05, + "loss": 1.4235, + "step": 1094 + }, + { + "epoch": 0.194588831134213, + "grad_norm": 0.41043837532114125, + "learning_rate": 3.666923715123837e-05, + "loss": 1.3755, + "step": 1095 + }, + { + "epoch": 0.19476653782931272, + "grad_norm": 0.4171480825962362, + "learning_rate": 3.666300120818313e-05, + "loss": 1.4178, + "step": 1096 + }, + { + "epoch": 0.19494424452441245, + "grad_norm": 0.42595846763815437, + "learning_rate": 3.665675996431383e-05, + "loss": 1.4342, + "step": 1097 + }, + { + "epoch": 0.1951219512195122, + "grad_norm": 0.41521033840204497, + "learning_rate": 3.6650513421615955e-05, + "loss": 1.3695, + "step": 1098 + }, + { + "epoch": 0.19529965791461193, + "grad_norm": 0.45086260254516475, + "learning_rate": 3.664426158207663e-05, + "loss": 1.4286, + "step": 1099 + }, + { + "epoch": 0.19547736460971168, + "grad_norm": 0.623194223881299, + "learning_rate": 3.663800444768468e-05, + "loss": 1.3698, + "step": 1100 + }, + { + "epoch": 0.1956550713048114, + "grad_norm": 0.4317215418384982, + "learning_rate": 3.663174202043063e-05, + "loss": 1.4154, + "step": 1101 + }, + { + "epoch": 0.19583277799991114, + "grad_norm": 0.4373409314762208, + "learning_rate": 3.662547430230667e-05, + "loss": 1.4345, + "step": 1102 + }, + { + "epoch": 0.1960104846950109, + "grad_norm": 0.4499722016240007, + "learning_rate": 3.661920129530668e-05, + "loss": 1.4452, + "step": 1103 + }, + { + "epoch": 0.19618819139011062, + "grad_norm": 0.4047165375054159, + "learning_rate": 3.661292300142622e-05, + "loss": 1.3921, + "step": 1104 + }, + { + "epoch": 0.19636589808521035, + "grad_norm": 0.4334611124662071, + "learning_rate": 3.6606639422662525e-05, + "loss": 1.4038, + "step": 1105 + }, + { + "epoch": 0.1965436047803101, + "grad_norm": 0.4306778453261507, + "learning_rate": 3.660035056101453e-05, + "loss": 1.421, + "step": 1106 + }, + { + "epoch": 0.19672131147540983, + "grad_norm": 0.45990842150645517, + "learning_rate": 3.6594056418482844e-05, + "loss": 1.4462, + "step": 1107 + }, + { + "epoch": 0.1968990181705096, + "grad_norm": 0.41533954165630327, + "learning_rate": 3.658775699706974e-05, + "loss": 1.4093, + "step": 1108 + }, + { + "epoch": 0.19707672486560932, + "grad_norm": 0.46169125055390864, + "learning_rate": 3.658145229877919e-05, + "loss": 1.3761, + "step": 1109 + }, + { + "epoch": 0.19725443156070904, + "grad_norm": 0.4346877161885415, + "learning_rate": 3.657514232561684e-05, + "loss": 1.4235, + "step": 1110 + }, + { + "epoch": 0.1974321382558088, + "grad_norm": 0.46430207637930576, + "learning_rate": 3.656882707959e-05, + "loss": 1.4529, + "step": 1111 + }, + { + "epoch": 0.19760984495090853, + "grad_norm": 0.4682054383112406, + "learning_rate": 3.656250656270768e-05, + "loss": 1.4558, + "step": 1112 + }, + { + "epoch": 0.19778755164600825, + "grad_norm": 1.2745175303188616, + "learning_rate": 3.655618077698055e-05, + "loss": 1.3949, + "step": 1113 + }, + { + "epoch": 0.197965258341108, + "grad_norm": 0.4387928375863726, + "learning_rate": 3.654984972442096e-05, + "loss": 1.4583, + "step": 1114 + }, + { + "epoch": 0.19814296503620774, + "grad_norm": 0.46491515552883766, + "learning_rate": 3.654351340704294e-05, + "loss": 1.5043, + "step": 1115 + }, + { + "epoch": 0.1983206717313075, + "grad_norm": 0.4261919011505481, + "learning_rate": 3.6537171826862186e-05, + "loss": 1.4217, + "step": 1116 + }, + { + "epoch": 0.19849837842640722, + "grad_norm": 0.5065489892660902, + "learning_rate": 3.653082498589608e-05, + "loss": 1.4183, + "step": 1117 + }, + { + "epoch": 0.19867608512150695, + "grad_norm": 0.43715677068644615, + "learning_rate": 3.6524472886163676e-05, + "loss": 1.4176, + "step": 1118 + }, + { + "epoch": 0.1988537918166067, + "grad_norm": 0.433475214258197, + "learning_rate": 3.6518115529685683e-05, + "loss": 1.4529, + "step": 1119 + }, + { + "epoch": 0.19903149851170643, + "grad_norm": 0.43976021381503744, + "learning_rate": 3.651175291848451e-05, + "loss": 1.3847, + "step": 1120 + }, + { + "epoch": 0.19920920520680616, + "grad_norm": 0.4450224998408098, + "learning_rate": 3.650538505458421e-05, + "loss": 1.4167, + "step": 1121 + }, + { + "epoch": 0.1993869119019059, + "grad_norm": 0.4417400921323867, + "learning_rate": 3.649901194001053e-05, + "loss": 1.4472, + "step": 1122 + }, + { + "epoch": 0.19956461859700564, + "grad_norm": 0.4219750538139898, + "learning_rate": 3.649263357679087e-05, + "loss": 1.386, + "step": 1123 + }, + { + "epoch": 0.1997423252921054, + "grad_norm": 0.44177517737095756, + "learning_rate": 3.648624996695432e-05, + "loss": 1.4516, + "step": 1124 + }, + { + "epoch": 0.19992003198720512, + "grad_norm": 0.4438188691207675, + "learning_rate": 3.647986111253161e-05, + "loss": 1.3987, + "step": 1125 + }, + { + "epoch": 0.20009773868230485, + "grad_norm": 0.4267600776622297, + "learning_rate": 3.647346701555516e-05, + "loss": 1.4433, + "step": 1126 + }, + { + "epoch": 0.2002754453774046, + "grad_norm": 0.4490087825461045, + "learning_rate": 3.646706767805906e-05, + "loss": 1.4625, + "step": 1127 + }, + { + "epoch": 0.20045315207250433, + "grad_norm": 0.638674334865335, + "learning_rate": 3.646066310207905e-05, + "loss": 1.4103, + "step": 1128 + }, + { + "epoch": 0.20063085876760406, + "grad_norm": 0.44414979738016686, + "learning_rate": 3.645425328965256e-05, + "loss": 1.4233, + "step": 1129 + }, + { + "epoch": 0.20080856546270381, + "grad_norm": 0.43270033001876534, + "learning_rate": 3.6447838242818655e-05, + "loss": 1.4465, + "step": 1130 + }, + { + "epoch": 0.20098627215780354, + "grad_norm": 0.4403635134676768, + "learning_rate": 3.6441417963618094e-05, + "loss": 1.4402, + "step": 1131 + }, + { + "epoch": 0.2011639788529033, + "grad_norm": 0.442380623807038, + "learning_rate": 3.643499245409328e-05, + "loss": 1.4108, + "step": 1132 + }, + { + "epoch": 0.20134168554800302, + "grad_norm": 0.42645280130540014, + "learning_rate": 3.6428561716288295e-05, + "loss": 1.3844, + "step": 1133 + }, + { + "epoch": 0.20151939224310275, + "grad_norm": 0.44573622749209074, + "learning_rate": 3.6422125752248876e-05, + "loss": 1.4135, + "step": 1134 + }, + { + "epoch": 0.2016970989382025, + "grad_norm": 0.43900025310384394, + "learning_rate": 3.6415684564022415e-05, + "loss": 1.4449, + "step": 1135 + }, + { + "epoch": 0.20187480563330223, + "grad_norm": 0.4300234348045378, + "learning_rate": 3.640923815365799e-05, + "loss": 1.437, + "step": 1136 + }, + { + "epoch": 0.20205251232840196, + "grad_norm": 0.4169040830591406, + "learning_rate": 3.640278652320632e-05, + "loss": 1.4137, + "step": 1137 + }, + { + "epoch": 0.20223021902350172, + "grad_norm": 0.44149967944120305, + "learning_rate": 3.639632967471978e-05, + "loss": 1.4307, + "step": 1138 + }, + { + "epoch": 0.20240792571860144, + "grad_norm": 0.41927755392906363, + "learning_rate": 3.6389867610252434e-05, + "loss": 1.3972, + "step": 1139 + }, + { + "epoch": 0.2025856324137012, + "grad_norm": 0.4526716906912448, + "learning_rate": 3.6383400331859975e-05, + "loss": 1.4245, + "step": 1140 + }, + { + "epoch": 0.20276333910880093, + "grad_norm": 0.4334120620381292, + "learning_rate": 3.637692784159976e-05, + "loss": 1.3987, + "step": 1141 + }, + { + "epoch": 0.20294104580390065, + "grad_norm": 0.49542410551432847, + "learning_rate": 3.637045014153082e-05, + "loss": 1.4574, + "step": 1142 + }, + { + "epoch": 0.2031187524990004, + "grad_norm": 0.49603332865584326, + "learning_rate": 3.636396723371383e-05, + "loss": 1.4945, + "step": 1143 + }, + { + "epoch": 0.20329645919410014, + "grad_norm": 0.4336106881461919, + "learning_rate": 3.635747912021113e-05, + "loss": 1.423, + "step": 1144 + }, + { + "epoch": 0.20347416588919987, + "grad_norm": 0.7202149885328238, + "learning_rate": 3.63509858030867e-05, + "loss": 1.407, + "step": 1145 + }, + { + "epoch": 0.20365187258429962, + "grad_norm": 0.4311900756451114, + "learning_rate": 3.6344487284406195e-05, + "loss": 1.4103, + "step": 1146 + }, + { + "epoch": 0.20382957927939935, + "grad_norm": 0.4724036413229147, + "learning_rate": 3.633798356623691e-05, + "loss": 1.4598, + "step": 1147 + }, + { + "epoch": 0.2040072859744991, + "grad_norm": 0.4332198873160031, + "learning_rate": 3.63314746506478e-05, + "loss": 1.4025, + "step": 1148 + }, + { + "epoch": 0.20418499266959883, + "grad_norm": 0.46435489157239224, + "learning_rate": 3.6324960539709485e-05, + "loss": 1.4097, + "step": 1149 + }, + { + "epoch": 0.20436269936469856, + "grad_norm": 0.4217359909178058, + "learning_rate": 3.631844123549421e-05, + "loss": 1.3719, + "step": 1150 + }, + { + "epoch": 0.2045404060597983, + "grad_norm": 0.4485266334648088, + "learning_rate": 3.63119167400759e-05, + "loss": 1.3873, + "step": 1151 + }, + { + "epoch": 0.20471811275489804, + "grad_norm": 0.4341148107217547, + "learning_rate": 3.6305387055530115e-05, + "loss": 1.4329, + "step": 1152 + }, + { + "epoch": 0.20489581944999777, + "grad_norm": 0.4375687293042603, + "learning_rate": 3.6298852183934066e-05, + "loss": 1.4342, + "step": 1153 + }, + { + "epoch": 0.20507352614509752, + "grad_norm": 0.4721103690811158, + "learning_rate": 3.6292312127366634e-05, + "loss": 1.4441, + "step": 1154 + }, + { + "epoch": 0.20525123284019725, + "grad_norm": 0.42813838393743325, + "learning_rate": 3.6285766887908316e-05, + "loss": 1.3781, + "step": 1155 + }, + { + "epoch": 0.205428939535297, + "grad_norm": 0.42369288670760147, + "learning_rate": 3.6279216467641287e-05, + "loss": 1.4048, + "step": 1156 + }, + { + "epoch": 0.20560664623039673, + "grad_norm": 0.5012652205970332, + "learning_rate": 3.627266086864935e-05, + "loss": 1.4361, + "step": 1157 + }, + { + "epoch": 0.20578435292549646, + "grad_norm": 0.43357430908266625, + "learning_rate": 3.6266100093017975e-05, + "loss": 1.4369, + "step": 1158 + }, + { + "epoch": 0.20596205962059622, + "grad_norm": 0.4186399140051493, + "learning_rate": 3.625953414283426e-05, + "loss": 1.4115, + "step": 1159 + }, + { + "epoch": 0.20613976631569594, + "grad_norm": 0.4363301160509203, + "learning_rate": 3.6252963020186956e-05, + "loss": 1.3844, + "step": 1160 + }, + { + "epoch": 0.20631747301079567, + "grad_norm": 0.42287668020667984, + "learning_rate": 3.624638672716647e-05, + "loss": 1.3773, + "step": 1161 + }, + { + "epoch": 0.20649517970589543, + "grad_norm": 0.4187817093800454, + "learning_rate": 3.6239805265864837e-05, + "loss": 1.3842, + "step": 1162 + }, + { + "epoch": 0.20667288640099515, + "grad_norm": 0.4060300383333441, + "learning_rate": 3.623321863837575e-05, + "loss": 1.3682, + "step": 1163 + }, + { + "epoch": 0.2068505930960949, + "grad_norm": 0.4230565431334674, + "learning_rate": 3.622662684679453e-05, + "loss": 1.4128, + "step": 1164 + }, + { + "epoch": 0.20702829979119464, + "grad_norm": 0.4535601565465648, + "learning_rate": 3.622002989321815e-05, + "loss": 1.4617, + "step": 1165 + }, + { + "epoch": 0.20720600648629436, + "grad_norm": 0.4422346390344988, + "learning_rate": 3.621342777974524e-05, + "loss": 1.4209, + "step": 1166 + }, + { + "epoch": 0.20738371318139412, + "grad_norm": 0.4984460570898308, + "learning_rate": 3.620682050847604e-05, + "loss": 1.4148, + "step": 1167 + }, + { + "epoch": 0.20756141987649385, + "grad_norm": 0.4339110959998564, + "learning_rate": 3.620020808151246e-05, + "loss": 1.4385, + "step": 1168 + }, + { + "epoch": 0.20773912657159357, + "grad_norm": 0.4485639468512291, + "learning_rate": 3.6193590500958024e-05, + "loss": 1.4321, + "step": 1169 + }, + { + "epoch": 0.20791683326669333, + "grad_norm": 0.44181447909950217, + "learning_rate": 3.6186967768917916e-05, + "loss": 1.4402, + "step": 1170 + }, + { + "epoch": 0.20809453996179306, + "grad_norm": 0.48016138168226113, + "learning_rate": 3.6180339887498953e-05, + "loss": 1.4596, + "step": 1171 + }, + { + "epoch": 0.2082722466568928, + "grad_norm": 0.4299062776323167, + "learning_rate": 3.617370685880959e-05, + "loss": 1.4248, + "step": 1172 + }, + { + "epoch": 0.20844995335199254, + "grad_norm": 0.4693714347876249, + "learning_rate": 3.616706868495991e-05, + "loss": 1.4026, + "step": 1173 + }, + { + "epoch": 0.20862766004709227, + "grad_norm": 0.4250949965681123, + "learning_rate": 3.616042536806164e-05, + "loss": 1.4551, + "step": 1174 + }, + { + "epoch": 0.20880536674219202, + "grad_norm": 0.5009015072792162, + "learning_rate": 3.615377691022816e-05, + "loss": 1.4352, + "step": 1175 + }, + { + "epoch": 0.20898307343729175, + "grad_norm": 0.4189644426644193, + "learning_rate": 3.614712331357446e-05, + "loss": 1.3868, + "step": 1176 + }, + { + "epoch": 0.20916078013239148, + "grad_norm": 0.44665661832487225, + "learning_rate": 3.614046458021717e-05, + "loss": 1.4475, + "step": 1177 + }, + { + "epoch": 0.20933848682749123, + "grad_norm": 0.4437631757440217, + "learning_rate": 3.6133800712274555e-05, + "loss": 1.4317, + "step": 1178 + }, + { + "epoch": 0.20951619352259096, + "grad_norm": 0.5287024185398435, + "learning_rate": 3.612713171186653e-05, + "loss": 1.4472, + "step": 1179 + }, + { + "epoch": 0.20969390021769072, + "grad_norm": 0.4285863865384925, + "learning_rate": 3.612045758111463e-05, + "loss": 1.4011, + "step": 1180 + }, + { + "epoch": 0.20987160691279044, + "grad_norm": 0.4288702138602202, + "learning_rate": 3.6113778322142005e-05, + "loss": 1.4121, + "step": 1181 + }, + { + "epoch": 0.21004931360789017, + "grad_norm": 0.45272467255722865, + "learning_rate": 3.610709393707347e-05, + "loss": 1.4066, + "step": 1182 + }, + { + "epoch": 0.21022702030298993, + "grad_norm": 0.43679236478664973, + "learning_rate": 3.6100404428035444e-05, + "loss": 1.4025, + "step": 1183 + }, + { + "epoch": 0.21040472699808965, + "grad_norm": 0.4388088804168485, + "learning_rate": 3.609370979715598e-05, + "loss": 1.4255, + "step": 1184 + }, + { + "epoch": 0.21058243369318938, + "grad_norm": 0.4783645189240892, + "learning_rate": 3.608701004656478e-05, + "loss": 1.4376, + "step": 1185 + }, + { + "epoch": 0.21076014038828914, + "grad_norm": 0.43981620785117215, + "learning_rate": 3.608030517839315e-05, + "loss": 1.4228, + "step": 1186 + }, + { + "epoch": 0.21093784708338886, + "grad_norm": 0.4210881179095043, + "learning_rate": 3.6073595194774046e-05, + "loss": 1.4011, + "step": 1187 + }, + { + "epoch": 0.21111555377848862, + "grad_norm": 0.4267775930760924, + "learning_rate": 3.606688009784203e-05, + "loss": 1.4527, + "step": 1188 + }, + { + "epoch": 0.21129326047358835, + "grad_norm": 0.42631874365630096, + "learning_rate": 3.6060159889733307e-05, + "loss": 1.4357, + "step": 1189 + }, + { + "epoch": 0.21147096716868807, + "grad_norm": 0.4199547392318526, + "learning_rate": 3.6053434572585696e-05, + "loss": 1.4481, + "step": 1190 + }, + { + "epoch": 0.21164867386378783, + "grad_norm": 0.41649718059632407, + "learning_rate": 3.6046704148538645e-05, + "loss": 1.3996, + "step": 1191 + }, + { + "epoch": 0.21182638055888756, + "grad_norm": 0.41336486583078785, + "learning_rate": 3.6039968619733234e-05, + "loss": 1.4377, + "step": 1192 + }, + { + "epoch": 0.21200408725398728, + "grad_norm": 0.43479183622855827, + "learning_rate": 3.603322798831216e-05, + "loss": 1.4572, + "step": 1193 + }, + { + "epoch": 0.21218179394908704, + "grad_norm": 0.41163007628889786, + "learning_rate": 3.602648225641975e-05, + "loss": 1.3785, + "step": 1194 + }, + { + "epoch": 0.21235950064418677, + "grad_norm": 0.4108953956663432, + "learning_rate": 3.6019731426201936e-05, + "loss": 1.4305, + "step": 1195 + }, + { + "epoch": 0.21253720733928652, + "grad_norm": 0.41439602303893464, + "learning_rate": 3.601297549980629e-05, + "loss": 1.4385, + "step": 1196 + }, + { + "epoch": 0.21271491403438625, + "grad_norm": 0.45014221047477554, + "learning_rate": 3.600621447938201e-05, + "loss": 1.4039, + "step": 1197 + }, + { + "epoch": 0.21289262072948598, + "grad_norm": 0.41297775375136125, + "learning_rate": 3.5999448367079886e-05, + "loss": 1.4212, + "step": 1198 + }, + { + "epoch": 0.21307032742458573, + "grad_norm": 0.7210832585394966, + "learning_rate": 3.5992677165052354e-05, + "loss": 1.4186, + "step": 1199 + }, + { + "epoch": 0.21324803411968546, + "grad_norm": 0.44656746977476314, + "learning_rate": 3.598590087545346e-05, + "loss": 1.415, + "step": 1200 + }, + { + "epoch": 0.2134257408147852, + "grad_norm": 0.4125182829943099, + "learning_rate": 3.597911950043887e-05, + "loss": 1.4368, + "step": 1201 + }, + { + "epoch": 0.21360344750988494, + "grad_norm": 0.42688332753485914, + "learning_rate": 3.597233304216587e-05, + "loss": 1.4253, + "step": 1202 + }, + { + "epoch": 0.21378115420498467, + "grad_norm": 0.41505573657851175, + "learning_rate": 3.596554150279334e-05, + "loss": 1.3809, + "step": 1203 + }, + { + "epoch": 0.21395886090008442, + "grad_norm": 0.6587188819392091, + "learning_rate": 3.595874488448183e-05, + "loss": 1.3921, + "step": 1204 + }, + { + "epoch": 0.21413656759518415, + "grad_norm": 0.411137584196251, + "learning_rate": 3.5951943189393445e-05, + "loss": 1.4007, + "step": 1205 + }, + { + "epoch": 0.21431427429028388, + "grad_norm": 0.4164190875087277, + "learning_rate": 3.5945136419691945e-05, + "loss": 1.4163, + "step": 1206 + }, + { + "epoch": 0.21449198098538363, + "grad_norm": 0.42725129515696025, + "learning_rate": 3.593832457754269e-05, + "loss": 1.4171, + "step": 1207 + }, + { + "epoch": 0.21466968768048336, + "grad_norm": 0.4115782209635488, + "learning_rate": 3.593150766511265e-05, + "loss": 1.4043, + "step": 1208 + }, + { + "epoch": 0.2148473943755831, + "grad_norm": 0.42680655179517346, + "learning_rate": 3.592468568457042e-05, + "loss": 1.4625, + "step": 1209 + }, + { + "epoch": 0.21502510107068284, + "grad_norm": 0.4168510203765361, + "learning_rate": 3.591785863808619e-05, + "loss": 1.4299, + "step": 1210 + }, + { + "epoch": 0.21520280776578257, + "grad_norm": 0.40979466771838496, + "learning_rate": 3.5911026527831786e-05, + "loss": 1.4232, + "step": 1211 + }, + { + "epoch": 0.21538051446088233, + "grad_norm": 0.5333306968959777, + "learning_rate": 3.590418935598062e-05, + "loss": 1.4425, + "step": 1212 + }, + { + "epoch": 0.21555822115598205, + "grad_norm": 0.4558854633088275, + "learning_rate": 3.5897347124707734e-05, + "loss": 1.3903, + "step": 1213 + }, + { + "epoch": 0.21573592785108178, + "grad_norm": 0.4295791985194421, + "learning_rate": 3.5890499836189755e-05, + "loss": 1.4018, + "step": 1214 + }, + { + "epoch": 0.21591363454618154, + "grad_norm": 0.4333912871309332, + "learning_rate": 3.588364749260495e-05, + "loss": 1.4391, + "step": 1215 + }, + { + "epoch": 0.21609134124128127, + "grad_norm": 0.43213220791343854, + "learning_rate": 3.587679009613317e-05, + "loss": 1.422, + "step": 1216 + }, + { + "epoch": 0.216269047936381, + "grad_norm": 0.4033611631052586, + "learning_rate": 3.5869927648955886e-05, + "loss": 1.3919, + "step": 1217 + }, + { + "epoch": 0.21644675463148075, + "grad_norm": 0.420725939576407, + "learning_rate": 3.586306015325616e-05, + "loss": 1.4101, + "step": 1218 + }, + { + "epoch": 0.21662446132658048, + "grad_norm": 0.4141696059837607, + "learning_rate": 3.585618761121869e-05, + "loss": 1.4145, + "step": 1219 + }, + { + "epoch": 0.21680216802168023, + "grad_norm": 1.2074754450956195, + "learning_rate": 3.584931002502975e-05, + "loss": 1.4257, + "step": 1220 + }, + { + "epoch": 0.21697987471677996, + "grad_norm": 0.4472549672251518, + "learning_rate": 3.5842427396877235e-05, + "loss": 1.4179, + "step": 1221 + }, + { + "epoch": 0.21715758141187969, + "grad_norm": 0.45828518736790463, + "learning_rate": 3.583553972895063e-05, + "loss": 1.4768, + "step": 1222 + }, + { + "epoch": 0.21733528810697944, + "grad_norm": 0.4326027341024743, + "learning_rate": 3.582864702344104e-05, + "loss": 1.3948, + "step": 1223 + }, + { + "epoch": 0.21751299480207917, + "grad_norm": 0.4388141321535259, + "learning_rate": 3.582174928254116e-05, + "loss": 1.4487, + "step": 1224 + }, + { + "epoch": 0.2176907014971789, + "grad_norm": 0.4403750923551395, + "learning_rate": 3.581484650844528e-05, + "loss": 1.4529, + "step": 1225 + }, + { + "epoch": 0.21786840819227865, + "grad_norm": 0.420972575084007, + "learning_rate": 3.580793870334933e-05, + "loss": 1.4374, + "step": 1226 + }, + { + "epoch": 0.21804611488737838, + "grad_norm": 0.4214436601582466, + "learning_rate": 3.58010258694508e-05, + "loss": 1.3888, + "step": 1227 + }, + { + "epoch": 0.21822382158247813, + "grad_norm": 0.42420946955250544, + "learning_rate": 3.579410800894877e-05, + "loss": 1.409, + "step": 1228 + }, + { + "epoch": 0.21840152827757786, + "grad_norm": 0.43561251042108373, + "learning_rate": 3.578718512404398e-05, + "loss": 1.3912, + "step": 1229 + }, + { + "epoch": 0.2185792349726776, + "grad_norm": 0.41325786536811815, + "learning_rate": 3.578025721693869e-05, + "loss": 1.4108, + "step": 1230 + }, + { + "epoch": 0.21875694166777734, + "grad_norm": 0.4309168564160067, + "learning_rate": 3.577332428983684e-05, + "loss": 1.4577, + "step": 1231 + }, + { + "epoch": 0.21893464836287707, + "grad_norm": 0.4283338502460869, + "learning_rate": 3.576638634494389e-05, + "loss": 1.4343, + "step": 1232 + }, + { + "epoch": 0.2191123550579768, + "grad_norm": 0.45146052681812293, + "learning_rate": 3.5759443384466946e-05, + "loss": 1.4759, + "step": 1233 + }, + { + "epoch": 0.21929006175307655, + "grad_norm": 0.41256816081537157, + "learning_rate": 3.575249541061469e-05, + "loss": 1.4402, + "step": 1234 + }, + { + "epoch": 0.21946776844817628, + "grad_norm": 0.42181710496620006, + "learning_rate": 3.574554242559742e-05, + "loss": 1.4304, + "step": 1235 + }, + { + "epoch": 0.21964547514327604, + "grad_norm": 0.4214228474552675, + "learning_rate": 3.573858443162698e-05, + "loss": 1.3918, + "step": 1236 + }, + { + "epoch": 0.21982318183837576, + "grad_norm": 0.45323747725052366, + "learning_rate": 3.573162143091685e-05, + "loss": 1.4033, + "step": 1237 + }, + { + "epoch": 0.2200008885334755, + "grad_norm": 0.41567206049943956, + "learning_rate": 3.5724653425682105e-05, + "loss": 1.3661, + "step": 1238 + }, + { + "epoch": 0.22017859522857525, + "grad_norm": 0.41548506106839833, + "learning_rate": 3.57176804181394e-05, + "loss": 1.3778, + "step": 1239 + }, + { + "epoch": 0.22035630192367497, + "grad_norm": 0.45256017524097486, + "learning_rate": 3.571070241050695e-05, + "loss": 1.4387, + "step": 1240 + }, + { + "epoch": 0.2205340086187747, + "grad_norm": 0.4535535765828799, + "learning_rate": 3.570371940500462e-05, + "loss": 1.3897, + "step": 1241 + }, + { + "epoch": 0.22071171531387446, + "grad_norm": 0.4237809032901047, + "learning_rate": 3.569673140385383e-05, + "loss": 1.4222, + "step": 1242 + }, + { + "epoch": 0.22088942200897418, + "grad_norm": 0.409349994952873, + "learning_rate": 3.568973840927759e-05, + "loss": 1.384, + "step": 1243 + }, + { + "epoch": 0.22106712870407394, + "grad_norm": 0.4346066422118836, + "learning_rate": 3.5682740423500494e-05, + "loss": 1.4186, + "step": 1244 + }, + { + "epoch": 0.22124483539917367, + "grad_norm": 0.41077879103023524, + "learning_rate": 3.567573744874874e-05, + "loss": 1.4068, + "step": 1245 + }, + { + "epoch": 0.2214225420942734, + "grad_norm": 0.4678068813251344, + "learning_rate": 3.5668729487250125e-05, + "loss": 1.4012, + "step": 1246 + }, + { + "epoch": 0.22160024878937315, + "grad_norm": 0.4071283710576322, + "learning_rate": 3.5661716541233984e-05, + "loss": 1.4224, + "step": 1247 + }, + { + "epoch": 0.22177795548447288, + "grad_norm": 0.4232367119547039, + "learning_rate": 3.565469861293128e-05, + "loss": 1.4008, + "step": 1248 + }, + { + "epoch": 0.2219556621795726, + "grad_norm": 0.41469081860433954, + "learning_rate": 3.564767570457455e-05, + "loss": 1.4528, + "step": 1249 + }, + { + "epoch": 0.22213336887467236, + "grad_norm": 0.4419502966591746, + "learning_rate": 3.564064781839791e-05, + "loss": 1.4051, + "step": 1250 + }, + { + "epoch": 0.2223110755697721, + "grad_norm": 0.41406326812956407, + "learning_rate": 3.563361495663706e-05, + "loss": 1.4256, + "step": 1251 + }, + { + "epoch": 0.22248878226487184, + "grad_norm": 0.4644774558570271, + "learning_rate": 3.56265771215293e-05, + "loss": 1.3785, + "step": 1252 + }, + { + "epoch": 0.22266648895997157, + "grad_norm": 0.4041011589241617, + "learning_rate": 3.5619534315313476e-05, + "loss": 1.3784, + "step": 1253 + }, + { + "epoch": 0.2228441956550713, + "grad_norm": 0.4345844961982715, + "learning_rate": 3.561248654023005e-05, + "loss": 1.3985, + "step": 1254 + }, + { + "epoch": 0.22302190235017105, + "grad_norm": 0.4008466107529262, + "learning_rate": 3.5605433798521046e-05, + "loss": 1.3514, + "step": 1255 + }, + { + "epoch": 0.22319960904527078, + "grad_norm": 0.43531834074557524, + "learning_rate": 3.559837609243008e-05, + "loss": 1.4021, + "step": 1256 + }, + { + "epoch": 0.2233773157403705, + "grad_norm": 0.44784478385241305, + "learning_rate": 3.559131342420235e-05, + "loss": 1.3722, + "step": 1257 + }, + { + "epoch": 0.22355502243547026, + "grad_norm": 0.5563381171526215, + "learning_rate": 3.5584245796084593e-05, + "loss": 1.4375, + "step": 1258 + }, + { + "epoch": 0.22373272913057, + "grad_norm": 0.4247835822460256, + "learning_rate": 3.557717321032519e-05, + "loss": 1.4526, + "step": 1259 + }, + { + "epoch": 0.22391043582566975, + "grad_norm": 0.9606577871605956, + "learning_rate": 3.557009566917403e-05, + "loss": 1.4316, + "step": 1260 + }, + { + "epoch": 0.22408814252076947, + "grad_norm": 0.45767138716777445, + "learning_rate": 3.556301317488264e-05, + "loss": 1.3979, + "step": 1261 + }, + { + "epoch": 0.2242658492158692, + "grad_norm": 0.4320209516650993, + "learning_rate": 3.555592572970408e-05, + "loss": 1.3959, + "step": 1262 + }, + { + "epoch": 0.22444355591096896, + "grad_norm": 0.4518357313945011, + "learning_rate": 3.554883333589301e-05, + "loss": 1.4311, + "step": 1263 + }, + { + "epoch": 0.22462126260606868, + "grad_norm": 0.5663265558376351, + "learning_rate": 3.5541735995705635e-05, + "loss": 1.3484, + "step": 1264 + }, + { + "epoch": 0.2247989693011684, + "grad_norm": 0.4592704509814157, + "learning_rate": 3.553463371139978e-05, + "loss": 1.4326, + "step": 1265 + }, + { + "epoch": 0.22497667599626817, + "grad_norm": 0.4443304508745431, + "learning_rate": 3.552752648523478e-05, + "loss": 1.4187, + "step": 1266 + }, + { + "epoch": 0.2251543826913679, + "grad_norm": 0.43380266644289006, + "learning_rate": 3.552041431947161e-05, + "loss": 1.4241, + "step": 1267 + }, + { + "epoch": 0.22533208938646765, + "grad_norm": 0.41739874487269, + "learning_rate": 3.551329721637277e-05, + "loss": 1.3832, + "step": 1268 + }, + { + "epoch": 0.22550979608156738, + "grad_norm": 0.4353137981126273, + "learning_rate": 3.550617517820234e-05, + "loss": 1.3836, + "step": 1269 + }, + { + "epoch": 0.2256875027766671, + "grad_norm": 0.4229798435659934, + "learning_rate": 3.549904820722598e-05, + "loss": 1.3979, + "step": 1270 + }, + { + "epoch": 0.22586520947176686, + "grad_norm": 0.42429173306338686, + "learning_rate": 3.549191630571091e-05, + "loss": 1.4455, + "step": 1271 + }, + { + "epoch": 0.2260429161668666, + "grad_norm": 0.4123675389665796, + "learning_rate": 3.548477947592593e-05, + "loss": 1.3818, + "step": 1272 + }, + { + "epoch": 0.22622062286196631, + "grad_norm": 0.42763291967742956, + "learning_rate": 3.5477637720141396e-05, + "loss": 1.4733, + "step": 1273 + }, + { + "epoch": 0.22639832955706607, + "grad_norm": 0.40756892020456703, + "learning_rate": 3.547049104062923e-05, + "loss": 1.4362, + "step": 1274 + }, + { + "epoch": 0.2265760362521658, + "grad_norm": 0.4327492402187981, + "learning_rate": 3.5463339439662924e-05, + "loss": 1.391, + "step": 1275 + }, + { + "epoch": 0.22675374294726555, + "grad_norm": 0.3986156265509585, + "learning_rate": 3.5456182919517546e-05, + "loss": 1.385, + "step": 1276 + }, + { + "epoch": 0.22693144964236528, + "grad_norm": 0.4058757820583695, + "learning_rate": 3.544902148246972e-05, + "loss": 1.4115, + "step": 1277 + }, + { + "epoch": 0.227109156337465, + "grad_norm": 0.41268112385834427, + "learning_rate": 3.5441855130797615e-05, + "loss": 1.3958, + "step": 1278 + }, + { + "epoch": 0.22728686303256476, + "grad_norm": 0.4280779514909465, + "learning_rate": 3.5434683866781e-05, + "loss": 1.3982, + "step": 1279 + }, + { + "epoch": 0.2274645697276645, + "grad_norm": 0.4213240669350423, + "learning_rate": 3.54275076927012e-05, + "loss": 1.4551, + "step": 1280 + }, + { + "epoch": 0.22764227642276422, + "grad_norm": 0.409113058809916, + "learning_rate": 3.542032661084106e-05, + "loss": 1.4236, + "step": 1281 + }, + { + "epoch": 0.22781998311786397, + "grad_norm": 0.40707874005765143, + "learning_rate": 3.541314062348503e-05, + "loss": 1.4073, + "step": 1282 + }, + { + "epoch": 0.2279976898129637, + "grad_norm": 0.4131893671064229, + "learning_rate": 3.5405949732919124e-05, + "loss": 1.409, + "step": 1283 + }, + { + "epoch": 0.22817539650806345, + "grad_norm": 0.4051551673167467, + "learning_rate": 3.5398753941430875e-05, + "loss": 1.4336, + "step": 1284 + }, + { + "epoch": 0.22835310320316318, + "grad_norm": 0.42517677014915223, + "learning_rate": 3.539155325130942e-05, + "loss": 1.409, + "step": 1285 + }, + { + "epoch": 0.2285308098982629, + "grad_norm": 0.4221567198367165, + "learning_rate": 3.538434766484542e-05, + "loss": 1.4492, + "step": 1286 + }, + { + "epoch": 0.22870851659336267, + "grad_norm": 0.4231102722126546, + "learning_rate": 3.5377137184331105e-05, + "loss": 1.4553, + "step": 1287 + }, + { + "epoch": 0.2288862232884624, + "grad_norm": 0.4413978107571921, + "learning_rate": 3.536992181206028e-05, + "loss": 1.4943, + "step": 1288 + }, + { + "epoch": 0.22906392998356212, + "grad_norm": 0.41329693933303224, + "learning_rate": 3.536270155032828e-05, + "loss": 1.3834, + "step": 1289 + }, + { + "epoch": 0.22924163667866188, + "grad_norm": 0.8239021892480644, + "learning_rate": 3.535547640143201e-05, + "loss": 1.4005, + "step": 1290 + }, + { + "epoch": 0.2294193433737616, + "grad_norm": 0.4092518709236838, + "learning_rate": 3.5348246367669925e-05, + "loss": 1.3854, + "step": 1291 + }, + { + "epoch": 0.22959705006886136, + "grad_norm": 0.40808675000652667, + "learning_rate": 3.534101145134203e-05, + "loss": 1.3739, + "step": 1292 + }, + { + "epoch": 0.22977475676396109, + "grad_norm": 0.4191932832386246, + "learning_rate": 3.533377165474989e-05, + "loss": 1.3788, + "step": 1293 + }, + { + "epoch": 0.2299524634590608, + "grad_norm": 0.4108451758888158, + "learning_rate": 3.532652698019662e-05, + "loss": 1.3912, + "step": 1294 + }, + { + "epoch": 0.23013017015416057, + "grad_norm": 0.4270583586338924, + "learning_rate": 3.53192774299869e-05, + "loss": 1.4522, + "step": 1295 + }, + { + "epoch": 0.2303078768492603, + "grad_norm": 0.41820657318974835, + "learning_rate": 3.531202300642693e-05, + "loss": 1.4141, + "step": 1296 + }, + { + "epoch": 0.23048558354436002, + "grad_norm": 0.43880577188165293, + "learning_rate": 3.530476371182449e-05, + "loss": 1.3964, + "step": 1297 + }, + { + "epoch": 0.23066329023945978, + "grad_norm": 0.40605237872879885, + "learning_rate": 3.5297499548488896e-05, + "loss": 1.4231, + "step": 1298 + }, + { + "epoch": 0.2308409969345595, + "grad_norm": 0.41971274546058, + "learning_rate": 3.5290230518731005e-05, + "loss": 1.4172, + "step": 1299 + }, + { + "epoch": 0.23101870362965926, + "grad_norm": 0.4042860861024759, + "learning_rate": 3.5282956624863246e-05, + "loss": 1.3853, + "step": 1300 + }, + { + "epoch": 0.231196410324759, + "grad_norm": 0.39292435787956914, + "learning_rate": 3.527567786919957e-05, + "loss": 1.3735, + "step": 1301 + }, + { + "epoch": 0.23137411701985872, + "grad_norm": 0.41058229559063725, + "learning_rate": 3.52683942540555e-05, + "loss": 1.3993, + "step": 1302 + }, + { + "epoch": 0.23155182371495847, + "grad_norm": 0.4166459797153265, + "learning_rate": 3.526110578174808e-05, + "loss": 1.3832, + "step": 1303 + }, + { + "epoch": 0.2317295304100582, + "grad_norm": 0.3993184425974253, + "learning_rate": 3.525381245459591e-05, + "loss": 1.405, + "step": 1304 + }, + { + "epoch": 0.23190723710515793, + "grad_norm": 0.4258275457274125, + "learning_rate": 3.524651427491914e-05, + "loss": 1.3947, + "step": 1305 + }, + { + "epoch": 0.23208494380025768, + "grad_norm": 0.398953553045706, + "learning_rate": 3.523921124503946e-05, + "loss": 1.3855, + "step": 1306 + }, + { + "epoch": 0.2322626504953574, + "grad_norm": 0.42332360690948206, + "learning_rate": 3.523190336728009e-05, + "loss": 1.4149, + "step": 1307 + }, + { + "epoch": 0.23244035719045716, + "grad_norm": 0.4198901694210052, + "learning_rate": 3.522459064396581e-05, + "loss": 1.3872, + "step": 1308 + }, + { + "epoch": 0.2326180638855569, + "grad_norm": 0.5502553505608405, + "learning_rate": 3.521727307742294e-05, + "loss": 1.4515, + "step": 1309 + }, + { + "epoch": 0.23279577058065662, + "grad_norm": 0.427356814468813, + "learning_rate": 3.520995066997932e-05, + "loss": 1.4451, + "step": 1310 + }, + { + "epoch": 0.23297347727575637, + "grad_norm": 0.40852838188384516, + "learning_rate": 3.520262342396437e-05, + "loss": 1.3789, + "step": 1311 + }, + { + "epoch": 0.2331511839708561, + "grad_norm": 0.42910805234691424, + "learning_rate": 3.5195291341709e-05, + "loss": 1.3888, + "step": 1312 + }, + { + "epoch": 0.23332889066595583, + "grad_norm": 0.4811463994160335, + "learning_rate": 3.51879544255457e-05, + "loss": 1.4176, + "step": 1313 + }, + { + "epoch": 0.23350659736105558, + "grad_norm": 0.4198015585565707, + "learning_rate": 3.518061267780847e-05, + "loss": 1.4227, + "step": 1314 + }, + { + "epoch": 0.2336843040561553, + "grad_norm": 0.4126591267226317, + "learning_rate": 3.517326610083286e-05, + "loss": 1.4247, + "step": 1315 + }, + { + "epoch": 0.23386201075125507, + "grad_norm": 0.43890661601442504, + "learning_rate": 3.516591469695597e-05, + "loss": 1.3904, + "step": 1316 + }, + { + "epoch": 0.2340397174463548, + "grad_norm": 0.4133112377442189, + "learning_rate": 3.51585584685164e-05, + "loss": 1.3953, + "step": 1317 + }, + { + "epoch": 0.23421742414145452, + "grad_norm": 0.45327758686735065, + "learning_rate": 3.515119741785431e-05, + "loss": 1.4733, + "step": 1318 + }, + { + "epoch": 0.23439513083655428, + "grad_norm": 0.4032816451984864, + "learning_rate": 3.514383154731139e-05, + "loss": 1.3941, + "step": 1319 + }, + { + "epoch": 0.234572837531654, + "grad_norm": 0.4172081816955108, + "learning_rate": 3.513646085923086e-05, + "loss": 1.392, + "step": 1320 + }, + { + "epoch": 0.23475054422675373, + "grad_norm": 0.43340167729422235, + "learning_rate": 3.5129085355957486e-05, + "loss": 1.4473, + "step": 1321 + }, + { + "epoch": 0.2349282509218535, + "grad_norm": 0.4061183634901522, + "learning_rate": 3.512170503983754e-05, + "loss": 1.3956, + "step": 1322 + }, + { + "epoch": 0.23510595761695322, + "grad_norm": 0.43256394358459643, + "learning_rate": 3.5114319913218844e-05, + "loss": 1.4421, + "step": 1323 + }, + { + "epoch": 0.23528366431205297, + "grad_norm": 0.4796382751089028, + "learning_rate": 3.510692997845074e-05, + "loss": 1.3881, + "step": 1324 + }, + { + "epoch": 0.2354613710071527, + "grad_norm": 0.5551151272008323, + "learning_rate": 3.509953523788412e-05, + "loss": 1.4287, + "step": 1325 + }, + { + "epoch": 0.23563907770225243, + "grad_norm": 0.4217063547117016, + "learning_rate": 3.5092135693871384e-05, + "loss": 1.3775, + "step": 1326 + }, + { + "epoch": 0.23581678439735218, + "grad_norm": 0.4228264880871538, + "learning_rate": 3.508473134876646e-05, + "loss": 1.4384, + "step": 1327 + }, + { + "epoch": 0.2359944910924519, + "grad_norm": 0.42411027917039257, + "learning_rate": 3.5077322204924806e-05, + "loss": 1.3874, + "step": 1328 + }, + { + "epoch": 0.23617219778755164, + "grad_norm": 0.4328744760158063, + "learning_rate": 3.506990826470342e-05, + "loss": 1.442, + "step": 1329 + }, + { + "epoch": 0.2363499044826514, + "grad_norm": 0.41280661822172604, + "learning_rate": 3.5062489530460816e-05, + "loss": 1.4138, + "step": 1330 + }, + { + "epoch": 0.23652761117775112, + "grad_norm": 0.417238301514077, + "learning_rate": 3.5055066004557027e-05, + "loss": 1.4185, + "step": 1331 + }, + { + "epoch": 0.23670531787285087, + "grad_norm": 0.42137641201577586, + "learning_rate": 3.504763768935362e-05, + "loss": 1.3977, + "step": 1332 + }, + { + "epoch": 0.2368830245679506, + "grad_norm": 0.4071250955211016, + "learning_rate": 3.504020458721368e-05, + "loss": 1.3751, + "step": 1333 + }, + { + "epoch": 0.23706073126305033, + "grad_norm": 0.4112842447077109, + "learning_rate": 3.503276670050181e-05, + "loss": 1.3761, + "step": 1334 + }, + { + "epoch": 0.23723843795815008, + "grad_norm": 0.4082649528123595, + "learning_rate": 3.502532403158416e-05, + "loss": 1.3828, + "step": 1335 + }, + { + "epoch": 0.2374161446532498, + "grad_norm": 0.42810614913592565, + "learning_rate": 3.501787658282837e-05, + "loss": 1.4219, + "step": 1336 + }, + { + "epoch": 0.23759385134834954, + "grad_norm": 0.4196521470044464, + "learning_rate": 3.5010424356603614e-05, + "loss": 1.4429, + "step": 1337 + }, + { + "epoch": 0.2377715580434493, + "grad_norm": 0.4183773511423429, + "learning_rate": 3.5002967355280583e-05, + "loss": 1.4462, + "step": 1338 + }, + { + "epoch": 0.23794926473854902, + "grad_norm": 0.46808565764186855, + "learning_rate": 3.49955055812315e-05, + "loss": 1.39, + "step": 1339 + }, + { + "epoch": 0.23812697143364878, + "grad_norm": 0.4066648234130081, + "learning_rate": 3.498803903683008e-05, + "loss": 1.4593, + "step": 1340 + }, + { + "epoch": 0.2383046781287485, + "grad_norm": 0.3992629372153268, + "learning_rate": 3.4980567724451584e-05, + "loss": 1.413, + "step": 1341 + }, + { + "epoch": 0.23848238482384823, + "grad_norm": 0.3953104231647446, + "learning_rate": 3.497309164647277e-05, + "loss": 1.3961, + "step": 1342 + }, + { + "epoch": 0.238660091518948, + "grad_norm": 0.41028849354628794, + "learning_rate": 3.496561080527192e-05, + "loss": 1.4091, + "step": 1343 + }, + { + "epoch": 0.23883779821404771, + "grad_norm": 0.39844337650190265, + "learning_rate": 3.4958125203228834e-05, + "loss": 1.4242, + "step": 1344 + }, + { + "epoch": 0.23901550490914744, + "grad_norm": 0.4060888353517679, + "learning_rate": 3.4950634842724826e-05, + "loss": 1.3922, + "step": 1345 + }, + { + "epoch": 0.2391932116042472, + "grad_norm": 0.42281588157007005, + "learning_rate": 3.494313972614271e-05, + "loss": 1.4183, + "step": 1346 + }, + { + "epoch": 0.23937091829934692, + "grad_norm": 0.3914267580507275, + "learning_rate": 3.4935639855866835e-05, + "loss": 1.3444, + "step": 1347 + }, + { + "epoch": 0.23954862499444668, + "grad_norm": 0.40809915444593825, + "learning_rate": 3.4928135234283036e-05, + "loss": 1.4369, + "step": 1348 + }, + { + "epoch": 0.2397263316895464, + "grad_norm": 0.41275650832900634, + "learning_rate": 3.492062586377869e-05, + "loss": 1.4289, + "step": 1349 + }, + { + "epoch": 0.23990403838464613, + "grad_norm": 0.40668594982713024, + "learning_rate": 3.4913111746742653e-05, + "loss": 1.3863, + "step": 1350 + }, + { + "epoch": 0.2400817450797459, + "grad_norm": 0.41309812113853794, + "learning_rate": 3.490559288556532e-05, + "loss": 1.3775, + "step": 1351 + }, + { + "epoch": 0.24025945177484562, + "grad_norm": 0.4246994748953506, + "learning_rate": 3.4898069282638576e-05, + "loss": 1.4249, + "step": 1352 + }, + { + "epoch": 0.24043715846994534, + "grad_norm": 0.4307764105028778, + "learning_rate": 3.489054094035583e-05, + "loss": 1.49, + "step": 1353 + }, + { + "epoch": 0.2406148651650451, + "grad_norm": 0.8923821436103766, + "learning_rate": 3.4883007861111974e-05, + "loss": 1.4068, + "step": 1354 + }, + { + "epoch": 0.24079257186014483, + "grad_norm": 0.4546266349687631, + "learning_rate": 3.4875470047303436e-05, + "loss": 1.4135, + "step": 1355 + }, + { + "epoch": 0.24097027855524458, + "grad_norm": 0.4284288452730429, + "learning_rate": 3.4867927501328125e-05, + "loss": 1.4203, + "step": 1356 + }, + { + "epoch": 0.2411479852503443, + "grad_norm": 0.42672539977832674, + "learning_rate": 3.4860380225585475e-05, + "loss": 1.4335, + "step": 1357 + }, + { + "epoch": 0.24132569194544404, + "grad_norm": 0.4772138886314652, + "learning_rate": 3.4852828222476405e-05, + "loss": 1.3969, + "step": 1358 + }, + { + "epoch": 0.2415033986405438, + "grad_norm": 0.4083247611995249, + "learning_rate": 3.484527149440337e-05, + "loss": 1.4082, + "step": 1359 + }, + { + "epoch": 0.24168110533564352, + "grad_norm": 0.4112576880766219, + "learning_rate": 3.4837710043770286e-05, + "loss": 1.3966, + "step": 1360 + }, + { + "epoch": 0.24185881203074325, + "grad_norm": 0.4049685198565756, + "learning_rate": 3.483014387298261e-05, + "loss": 1.434, + "step": 1361 + }, + { + "epoch": 0.242036518725843, + "grad_norm": 0.4066657350843835, + "learning_rate": 3.482257298444727e-05, + "loss": 1.4325, + "step": 1362 + }, + { + "epoch": 0.24221422542094273, + "grad_norm": 0.3950827266173155, + "learning_rate": 3.481499738057271e-05, + "loss": 1.4091, + "step": 1363 + }, + { + "epoch": 0.24239193211604249, + "grad_norm": 0.4231016438260705, + "learning_rate": 3.480741706376887e-05, + "loss": 1.4067, + "step": 1364 + }, + { + "epoch": 0.2425696388111422, + "grad_norm": 0.40667835827041027, + "learning_rate": 3.479983203644721e-05, + "loss": 1.407, + "step": 1365 + }, + { + "epoch": 0.24274734550624194, + "grad_norm": 0.3826059969815751, + "learning_rate": 3.479224230102064e-05, + "loss": 1.3729, + "step": 1366 + }, + { + "epoch": 0.2429250522013417, + "grad_norm": 0.4303744066854862, + "learning_rate": 3.478464785990363e-05, + "loss": 1.4904, + "step": 1367 + }, + { + "epoch": 0.24310275889644142, + "grad_norm": 0.4125269060186455, + "learning_rate": 3.477704871551208e-05, + "loss": 1.4173, + "step": 1368 + }, + { + "epoch": 0.24328046559154115, + "grad_norm": 0.4630165580588375, + "learning_rate": 3.4769444870263456e-05, + "loss": 1.4038, + "step": 1369 + }, + { + "epoch": 0.2434581722866409, + "grad_norm": 0.40247418448391115, + "learning_rate": 3.476183632657666e-05, + "loss": 1.3843, + "step": 1370 + }, + { + "epoch": 0.24363587898174063, + "grad_norm": 0.41324466881790134, + "learning_rate": 3.4754223086872115e-05, + "loss": 1.4272, + "step": 1371 + }, + { + "epoch": 0.2438135856768404, + "grad_norm": 0.3942930584941148, + "learning_rate": 3.4746605153571746e-05, + "loss": 1.3692, + "step": 1372 + }, + { + "epoch": 0.24399129237194012, + "grad_norm": 0.4235182199460832, + "learning_rate": 3.473898252909895e-05, + "loss": 1.4708, + "step": 1373 + }, + { + "epoch": 0.24416899906703984, + "grad_norm": 0.39242009274884626, + "learning_rate": 3.473135521587864e-05, + "loss": 1.3431, + "step": 1374 + }, + { + "epoch": 0.2443467057621396, + "grad_norm": 0.41286319477494693, + "learning_rate": 3.472372321633719e-05, + "loss": 1.4658, + "step": 1375 + }, + { + "epoch": 0.24452441245723933, + "grad_norm": 0.4007752899907668, + "learning_rate": 3.4716086532902505e-05, + "loss": 1.4073, + "step": 1376 + }, + { + "epoch": 0.24470211915233905, + "grad_norm": 0.4079407990157625, + "learning_rate": 3.470844516800394e-05, + "loss": 1.4131, + "step": 1377 + }, + { + "epoch": 0.2448798258474388, + "grad_norm": 0.40215981930493233, + "learning_rate": 3.4700799124072365e-05, + "loss": 1.4172, + "step": 1378 + }, + { + "epoch": 0.24505753254253854, + "grad_norm": 0.4020622968662787, + "learning_rate": 3.469314840354012e-05, + "loss": 1.3953, + "step": 1379 + }, + { + "epoch": 0.2452352392376383, + "grad_norm": 0.40720156057449114, + "learning_rate": 3.468549300884106e-05, + "loss": 1.4054, + "step": 1380 + }, + { + "epoch": 0.24541294593273802, + "grad_norm": 0.40217170380296496, + "learning_rate": 3.467783294241049e-05, + "loss": 1.3895, + "step": 1381 + }, + { + "epoch": 0.24559065262783775, + "grad_norm": 0.38997974439453087, + "learning_rate": 3.467016820668524e-05, + "loss": 1.3984, + "step": 1382 + }, + { + "epoch": 0.2457683593229375, + "grad_norm": 0.4201054404870361, + "learning_rate": 3.46624988041036e-05, + "loss": 1.4437, + "step": 1383 + }, + { + "epoch": 0.24594606601803723, + "grad_norm": 0.4121553377990555, + "learning_rate": 3.465482473710534e-05, + "loss": 1.433, + "step": 1384 + }, + { + "epoch": 0.24612377271313696, + "grad_norm": 0.40251823071085335, + "learning_rate": 3.464714600813174e-05, + "loss": 1.4056, + "step": 1385 + }, + { + "epoch": 0.2463014794082367, + "grad_norm": 0.4174810636428583, + "learning_rate": 3.463946261962555e-05, + "loss": 1.4029, + "step": 1386 + }, + { + "epoch": 0.24647918610333644, + "grad_norm": 0.39852212960883077, + "learning_rate": 3.463177457403099e-05, + "loss": 1.3733, + "step": 1387 + }, + { + "epoch": 0.2466568927984362, + "grad_norm": 0.4039618677196372, + "learning_rate": 3.462408187379377e-05, + "loss": 1.4041, + "step": 1388 + }, + { + "epoch": 0.24683459949353592, + "grad_norm": 0.39107187607578137, + "learning_rate": 3.461638452136109e-05, + "loss": 1.3969, + "step": 1389 + }, + { + "epoch": 0.24701230618863565, + "grad_norm": 0.391869741711078, + "learning_rate": 3.460868251918162e-05, + "loss": 1.3565, + "step": 1390 + }, + { + "epoch": 0.2471900128837354, + "grad_norm": 0.402016897183356, + "learning_rate": 3.460097586970551e-05, + "loss": 1.4079, + "step": 1391 + }, + { + "epoch": 0.24736771957883513, + "grad_norm": 0.3984762953900053, + "learning_rate": 3.45932645753844e-05, + "loss": 1.4277, + "step": 1392 + }, + { + "epoch": 0.24754542627393486, + "grad_norm": 0.6125189325509154, + "learning_rate": 3.458554863867139e-05, + "loss": 1.4053, + "step": 1393 + }, + { + "epoch": 0.24772313296903462, + "grad_norm": 0.404234847544222, + "learning_rate": 3.457782806202105e-05, + "loss": 1.4102, + "step": 1394 + }, + { + "epoch": 0.24790083966413434, + "grad_norm": 0.40700028030996593, + "learning_rate": 3.457010284788947e-05, + "loss": 1.4087, + "step": 1395 + }, + { + "epoch": 0.2480785463592341, + "grad_norm": 0.3969254779534257, + "learning_rate": 3.456237299873416e-05, + "loss": 1.3924, + "step": 1396 + }, + { + "epoch": 0.24825625305433383, + "grad_norm": 0.4125955257872514, + "learning_rate": 3.4554638517014146e-05, + "loss": 1.3965, + "step": 1397 + }, + { + "epoch": 0.24843395974943355, + "grad_norm": 0.4011467457330639, + "learning_rate": 3.454689940518991e-05, + "loss": 1.4343, + "step": 1398 + }, + { + "epoch": 0.2486116664445333, + "grad_norm": 0.3953963427371629, + "learning_rate": 3.453915566572341e-05, + "loss": 1.3814, + "step": 1399 + }, + { + "epoch": 0.24878937313963304, + "grad_norm": 0.41029454043957303, + "learning_rate": 3.4531407301078056e-05, + "loss": 1.412, + "step": 1400 + }, + { + "epoch": 0.24896707983473276, + "grad_norm": 0.4119264000562141, + "learning_rate": 3.452365431371878e-05, + "loss": 1.458, + "step": 1401 + }, + { + "epoch": 0.24914478652983252, + "grad_norm": 0.40954146702714184, + "learning_rate": 3.451589670611193e-05, + "loss": 1.453, + "step": 1402 + }, + { + "epoch": 0.24932249322493225, + "grad_norm": 0.4103030083489122, + "learning_rate": 3.450813448072536e-05, + "loss": 1.4067, + "step": 1403 + }, + { + "epoch": 0.249500199920032, + "grad_norm": 0.4143225260793054, + "learning_rate": 3.450036764002837e-05, + "loss": 1.4084, + "step": 1404 + }, + { + "epoch": 0.24967790661513173, + "grad_norm": 0.40986839325941216, + "learning_rate": 3.449259618649174e-05, + "loss": 1.416, + "step": 1405 + }, + { + "epoch": 0.24985561331023146, + "grad_norm": 0.40010907679641156, + "learning_rate": 3.448482012258772e-05, + "loss": 1.4321, + "step": 1406 + }, + { + "epoch": 0.2500333200053312, + "grad_norm": 0.4209601630068639, + "learning_rate": 3.4477039450790015e-05, + "loss": 1.3935, + "step": 1407 + }, + { + "epoch": 0.25021102670043094, + "grad_norm": 0.4097846355318961, + "learning_rate": 3.4469254173573815e-05, + "loss": 1.4304, + "step": 1408 + }, + { + "epoch": 0.2503887333955307, + "grad_norm": 0.4273244974183935, + "learning_rate": 3.446146429341575e-05, + "loss": 1.446, + "step": 1409 + }, + { + "epoch": 0.2505664400906304, + "grad_norm": 0.40009954889644894, + "learning_rate": 3.445366981279394e-05, + "loss": 1.4104, + "step": 1410 + }, + { + "epoch": 0.25074414678573015, + "grad_norm": 0.42036735604879694, + "learning_rate": 3.4445870734187945e-05, + "loss": 1.4342, + "step": 1411 + }, + { + "epoch": 0.2509218534808299, + "grad_norm": 0.39697668437600453, + "learning_rate": 3.4438067060078795e-05, + "loss": 1.3581, + "step": 1412 + }, + { + "epoch": 0.2510995601759296, + "grad_norm": 0.46576563504113877, + "learning_rate": 3.4430258792949006e-05, + "loss": 1.3605, + "step": 1413 + }, + { + "epoch": 0.25127726687102936, + "grad_norm": 0.4004807035457663, + "learning_rate": 3.442244593528251e-05, + "loss": 1.3587, + "step": 1414 + }, + { + "epoch": 0.2514549735661291, + "grad_norm": 0.41489939685491206, + "learning_rate": 3.4414628489564746e-05, + "loss": 1.3855, + "step": 1415 + }, + { + "epoch": 0.25163268026122887, + "grad_norm": 0.4026257164141241, + "learning_rate": 3.4406806458282575e-05, + "loss": 1.3826, + "step": 1416 + }, + { + "epoch": 0.25181038695632857, + "grad_norm": 0.4103673574102238, + "learning_rate": 3.439897984392434e-05, + "loss": 1.3547, + "step": 1417 + }, + { + "epoch": 0.2519880936514283, + "grad_norm": 0.3936898455284017, + "learning_rate": 3.439114864897983e-05, + "loss": 1.3653, + "step": 1418 + }, + { + "epoch": 0.2521658003465281, + "grad_norm": 0.4844357072407005, + "learning_rate": 3.43833128759403e-05, + "loss": 1.4061, + "step": 1419 + }, + { + "epoch": 0.2523435070416278, + "grad_norm": 0.4088858027976452, + "learning_rate": 3.437547252729845e-05, + "loss": 1.3859, + "step": 1420 + }, + { + "epoch": 0.25252121373672753, + "grad_norm": 0.40428153326350913, + "learning_rate": 3.436762760554845e-05, + "loss": 1.4089, + "step": 1421 + }, + { + "epoch": 0.2526989204318273, + "grad_norm": 0.4142292441840726, + "learning_rate": 3.4359778113185905e-05, + "loss": 1.4552, + "step": 1422 + }, + { + "epoch": 0.252876627126927, + "grad_norm": 0.3997829535396069, + "learning_rate": 3.4351924052707904e-05, + "loss": 1.3953, + "step": 1423 + }, + { + "epoch": 0.25305433382202674, + "grad_norm": 0.4220205605578233, + "learning_rate": 3.434406542661296e-05, + "loss": 1.4492, + "step": 1424 + }, + { + "epoch": 0.2532320405171265, + "grad_norm": 0.3987455392173384, + "learning_rate": 3.4336202237401045e-05, + "loss": 1.4147, + "step": 1425 + }, + { + "epoch": 0.2534097472122262, + "grad_norm": 0.4114073862225607, + "learning_rate": 3.43283344875736e-05, + "loss": 1.3981, + "step": 1426 + }, + { + "epoch": 0.25358745390732595, + "grad_norm": 0.4044618734280721, + "learning_rate": 3.4320462179633496e-05, + "loss": 1.3855, + "step": 1427 + }, + { + "epoch": 0.2537651606024257, + "grad_norm": 0.39923119602369345, + "learning_rate": 3.431258531608506e-05, + "loss": 1.3592, + "step": 1428 + }, + { + "epoch": 0.2539428672975254, + "grad_norm": 0.4072338424150161, + "learning_rate": 3.4304703899434083e-05, + "loss": 1.4164, + "step": 1429 + }, + { + "epoch": 0.25412057399262516, + "grad_norm": 0.4198432353559508, + "learning_rate": 3.4296817932187785e-05, + "loss": 1.4236, + "step": 1430 + }, + { + "epoch": 0.2542982806877249, + "grad_norm": 0.3925188456141566, + "learning_rate": 3.428892741685483e-05, + "loss": 1.3975, + "step": 1431 + }, + { + "epoch": 0.2544759873828247, + "grad_norm": 0.4195768275679181, + "learning_rate": 3.4281032355945356e-05, + "loss": 1.4129, + "step": 1432 + }, + { + "epoch": 0.2546536940779244, + "grad_norm": 0.4023575760851173, + "learning_rate": 3.427313275197092e-05, + "loss": 1.3902, + "step": 1433 + }, + { + "epoch": 0.25483140077302413, + "grad_norm": 0.4154001919824938, + "learning_rate": 3.426522860744453e-05, + "loss": 1.4271, + "step": 1434 + }, + { + "epoch": 0.2550091074681239, + "grad_norm": 0.393198028213413, + "learning_rate": 3.4257319924880656e-05, + "loss": 1.4063, + "step": 1435 + }, + { + "epoch": 0.2551868141632236, + "grad_norm": 0.4139692307441467, + "learning_rate": 3.42494067067952e-05, + "loss": 1.3465, + "step": 1436 + }, + { + "epoch": 0.25536452085832334, + "grad_norm": 0.39896302423713187, + "learning_rate": 3.424148895570549e-05, + "loss": 1.3482, + "step": 1437 + }, + { + "epoch": 0.2555422275534231, + "grad_norm": 0.4028895467392937, + "learning_rate": 3.423356667413032e-05, + "loss": 1.363, + "step": 1438 + }, + { + "epoch": 0.2557199342485228, + "grad_norm": 0.4605777965399149, + "learning_rate": 3.422563986458992e-05, + "loss": 1.3814, + "step": 1439 + }, + { + "epoch": 0.25589764094362255, + "grad_norm": 0.4156298870975026, + "learning_rate": 3.421770852960595e-05, + "loss": 1.4496, + "step": 1440 + }, + { + "epoch": 0.2560753476387223, + "grad_norm": 0.4045057042454162, + "learning_rate": 3.420977267170153e-05, + "loss": 1.3948, + "step": 1441 + }, + { + "epoch": 0.256253054333822, + "grad_norm": 0.4112185248066729, + "learning_rate": 3.4201832293401184e-05, + "loss": 1.4057, + "step": 1442 + }, + { + "epoch": 0.25643076102892176, + "grad_norm": 0.39170921902921363, + "learning_rate": 3.4193887397230916e-05, + "loss": 1.41, + "step": 1443 + }, + { + "epoch": 0.2566084677240215, + "grad_norm": 0.4321471711199227, + "learning_rate": 3.418593798571814e-05, + "loss": 1.3999, + "step": 1444 + }, + { + "epoch": 0.2567861744191212, + "grad_norm": 0.40429252232263074, + "learning_rate": 3.417798406139171e-05, + "loss": 1.4485, + "step": 1445 + }, + { + "epoch": 0.25696388111422097, + "grad_norm": 0.46638759675517955, + "learning_rate": 3.417002562678191e-05, + "loss": 1.4535, + "step": 1446 + }, + { + "epoch": 0.2571415878093207, + "grad_norm": 0.39494496668873735, + "learning_rate": 3.416206268442049e-05, + "loss": 1.3663, + "step": 1447 + }, + { + "epoch": 0.2573192945044205, + "grad_norm": 0.4031389055220716, + "learning_rate": 3.41540952368406e-05, + "loss": 1.4056, + "step": 1448 + }, + { + "epoch": 0.2574970011995202, + "grad_norm": 0.42295562058627356, + "learning_rate": 3.414612328657684e-05, + "loss": 1.4182, + "step": 1449 + }, + { + "epoch": 0.25767470789461994, + "grad_norm": 0.42225115541414654, + "learning_rate": 3.413814683616522e-05, + "loss": 1.4626, + "step": 1450 + }, + { + "epoch": 0.2578524145897197, + "grad_norm": 0.42325789847461065, + "learning_rate": 3.413016588814322e-05, + "loss": 1.4396, + "step": 1451 + }, + { + "epoch": 0.2580301212848194, + "grad_norm": 0.41003262891449194, + "learning_rate": 3.412218044504973e-05, + "loss": 1.3706, + "step": 1452 + }, + { + "epoch": 0.25820782797991915, + "grad_norm": 0.42615291211319023, + "learning_rate": 3.411419050942505e-05, + "loss": 1.4408, + "step": 1453 + }, + { + "epoch": 0.2583855346750189, + "grad_norm": 0.411848840267133, + "learning_rate": 3.410619608381093e-05, + "loss": 1.4226, + "step": 1454 + }, + { + "epoch": 0.2585632413701186, + "grad_norm": 0.478057068501874, + "learning_rate": 3.409819717075058e-05, + "loss": 1.3946, + "step": 1455 + }, + { + "epoch": 0.25874094806521836, + "grad_norm": 0.433569524595364, + "learning_rate": 3.409019377278856e-05, + "loss": 1.412, + "step": 1456 + }, + { + "epoch": 0.2589186547603181, + "grad_norm": 0.418064039634807, + "learning_rate": 3.408218589247094e-05, + "loss": 1.3944, + "step": 1457 + }, + { + "epoch": 0.2590963614554178, + "grad_norm": 0.40826125932848734, + "learning_rate": 3.407417353234514e-05, + "loss": 1.4023, + "step": 1458 + }, + { + "epoch": 0.25927406815051757, + "grad_norm": 0.40065403419220375, + "learning_rate": 3.406615669496008e-05, + "loss": 1.3373, + "step": 1459 + }, + { + "epoch": 0.2594517748456173, + "grad_norm": 0.4350504805880367, + "learning_rate": 3.405813538286605e-05, + "loss": 1.4381, + "step": 1460 + }, + { + "epoch": 0.259629481540717, + "grad_norm": 0.489549801161693, + "learning_rate": 3.405010959861477e-05, + "loss": 1.3767, + "step": 1461 + }, + { + "epoch": 0.2598071882358168, + "grad_norm": 0.4210833659134268, + "learning_rate": 3.404207934475941e-05, + "loss": 1.4309, + "step": 1462 + }, + { + "epoch": 0.25998489493091653, + "grad_norm": 0.4284789231932698, + "learning_rate": 3.403404462385453e-05, + "loss": 1.409, + "step": 1463 + }, + { + "epoch": 0.2601626016260163, + "grad_norm": 0.419449962123283, + "learning_rate": 3.402600543845614e-05, + "loss": 1.4069, + "step": 1464 + }, + { + "epoch": 0.260340308321116, + "grad_norm": 0.41738399174149476, + "learning_rate": 3.401796179112164e-05, + "loss": 1.39, + "step": 1465 + }, + { + "epoch": 0.26051801501621574, + "grad_norm": 0.43465908256250635, + "learning_rate": 3.400991368440988e-05, + "loss": 1.3791, + "step": 1466 + }, + { + "epoch": 0.2606957217113155, + "grad_norm": 0.4041223638462964, + "learning_rate": 3.400186112088111e-05, + "loss": 1.4069, + "step": 1467 + }, + { + "epoch": 0.2608734284064152, + "grad_norm": 0.4214174654062767, + "learning_rate": 3.3993804103097e-05, + "loss": 1.3916, + "step": 1468 + }, + { + "epoch": 0.26105113510151495, + "grad_norm": 0.40833699777055193, + "learning_rate": 3.398574263362064e-05, + "loss": 1.4379, + "step": 1469 + }, + { + "epoch": 0.2612288417966147, + "grad_norm": 0.414159998298676, + "learning_rate": 3.397767671501654e-05, + "loss": 1.3912, + "step": 1470 + }, + { + "epoch": 0.2614065484917144, + "grad_norm": 0.407778026980415, + "learning_rate": 3.3969606349850605e-05, + "loss": 1.389, + "step": 1471 + }, + { + "epoch": 0.26158425518681416, + "grad_norm": 0.40490522615633934, + "learning_rate": 3.396153154069018e-05, + "loss": 1.4075, + "step": 1472 + }, + { + "epoch": 0.2617619618819139, + "grad_norm": 0.4287023990781641, + "learning_rate": 3.3953452290104015e-05, + "loss": 1.4055, + "step": 1473 + }, + { + "epoch": 0.2619396685770136, + "grad_norm": 0.39999545599550895, + "learning_rate": 3.3945368600662275e-05, + "loss": 1.4003, + "step": 1474 + }, + { + "epoch": 0.2621173752721134, + "grad_norm": 0.422853566992036, + "learning_rate": 3.3937280474936533e-05, + "loss": 1.3392, + "step": 1475 + }, + { + "epoch": 0.26229508196721313, + "grad_norm": 0.3971862648489382, + "learning_rate": 3.392918791549976e-05, + "loss": 1.3775, + "step": 1476 + }, + { + "epoch": 0.26247278866231283, + "grad_norm": 0.43871125352733753, + "learning_rate": 3.3921090924926364e-05, + "loss": 1.3957, + "step": 1477 + }, + { + "epoch": 0.2626504953574126, + "grad_norm": 0.4055888945084895, + "learning_rate": 3.391298950579215e-05, + "loss": 1.3775, + "step": 1478 + }, + { + "epoch": 0.26282820205251234, + "grad_norm": 0.43260590595920856, + "learning_rate": 3.390488366067432e-05, + "loss": 1.404, + "step": 1479 + }, + { + "epoch": 0.2630059087476121, + "grad_norm": 0.40893492441252577, + "learning_rate": 3.389677339215151e-05, + "loss": 1.3985, + "step": 1480 + }, + { + "epoch": 0.2631836154427118, + "grad_norm": 0.4189102682759715, + "learning_rate": 3.3888658702803746e-05, + "loss": 1.3905, + "step": 1481 + }, + { + "epoch": 0.26336132213781155, + "grad_norm": 0.4121318979230604, + "learning_rate": 3.388053959521245e-05, + "loss": 1.3657, + "step": 1482 + }, + { + "epoch": 0.2635390288329113, + "grad_norm": 0.4106250783713469, + "learning_rate": 3.3872416071960485e-05, + "loss": 1.4152, + "step": 1483 + }, + { + "epoch": 0.263716735528011, + "grad_norm": 0.41297143329763053, + "learning_rate": 3.386428813563208e-05, + "loss": 1.3939, + "step": 1484 + }, + { + "epoch": 0.26389444222311076, + "grad_norm": 0.4038393328003671, + "learning_rate": 3.3856155788812896e-05, + "loss": 1.4133, + "step": 1485 + }, + { + "epoch": 0.2640721489182105, + "grad_norm": 0.40929286407655574, + "learning_rate": 3.384801903408997e-05, + "loss": 1.3957, + "step": 1486 + }, + { + "epoch": 0.2642498556133102, + "grad_norm": 0.40358864124781363, + "learning_rate": 3.383987787405177e-05, + "loss": 1.3833, + "step": 1487 + }, + { + "epoch": 0.26442756230840997, + "grad_norm": 0.4117619060719583, + "learning_rate": 3.383173231128815e-05, + "loss": 1.4129, + "step": 1488 + }, + { + "epoch": 0.2646052690035097, + "grad_norm": 0.4108170684660174, + "learning_rate": 3.3823582348390353e-05, + "loss": 1.4237, + "step": 1489 + }, + { + "epoch": 0.2647829756986094, + "grad_norm": 0.3983691747376825, + "learning_rate": 3.381542798795106e-05, + "loss": 1.3762, + "step": 1490 + }, + { + "epoch": 0.2649606823937092, + "grad_norm": 0.4011355193821098, + "learning_rate": 3.3807269232564306e-05, + "loss": 1.4207, + "step": 1491 + }, + { + "epoch": 0.26513838908880893, + "grad_norm": 0.4033565373244467, + "learning_rate": 3.379910608482556e-05, + "loss": 1.4176, + "step": 1492 + }, + { + "epoch": 0.26531609578390863, + "grad_norm": 0.39975323881407954, + "learning_rate": 3.3790938547331656e-05, + "loss": 1.3909, + "step": 1493 + }, + { + "epoch": 0.2654938024790084, + "grad_norm": 0.40331452813084595, + "learning_rate": 3.378276662268085e-05, + "loss": 1.4103, + "step": 1494 + }, + { + "epoch": 0.26567150917410814, + "grad_norm": 0.4048844555897097, + "learning_rate": 3.3774590313472785e-05, + "loss": 1.4009, + "step": 1495 + }, + { + "epoch": 0.2658492158692079, + "grad_norm": 0.40891071466537193, + "learning_rate": 3.376640962230851e-05, + "loss": 1.3697, + "step": 1496 + }, + { + "epoch": 0.2660269225643076, + "grad_norm": 0.40945914085911916, + "learning_rate": 3.375822455179043e-05, + "loss": 1.3977, + "step": 1497 + }, + { + "epoch": 0.26620462925940735, + "grad_norm": 0.41230474478689183, + "learning_rate": 3.375003510452239e-05, + "loss": 1.4257, + "step": 1498 + }, + { + "epoch": 0.2663823359545071, + "grad_norm": 0.39679055509217737, + "learning_rate": 3.3741841283109604e-05, + "loss": 1.3837, + "step": 1499 + }, + { + "epoch": 0.2665600426496068, + "grad_norm": 0.40229044646430634, + "learning_rate": 3.373364309015868e-05, + "loss": 1.4043, + "step": 1500 + }, + { + "epoch": 0.26673774934470657, + "grad_norm": 0.4521506835547598, + "learning_rate": 3.3725440528277614e-05, + "loss": 1.4034, + "step": 1501 + }, + { + "epoch": 0.2669154560398063, + "grad_norm": 0.4087028391598625, + "learning_rate": 3.3717233600075795e-05, + "loss": 1.3606, + "step": 1502 + }, + { + "epoch": 0.267093162734906, + "grad_norm": 0.4270441272389639, + "learning_rate": 3.370902230816401e-05, + "loss": 1.4142, + "step": 1503 + }, + { + "epoch": 0.2672708694300058, + "grad_norm": 0.42020944289053036, + "learning_rate": 3.3700806655154415e-05, + "loss": 1.4203, + "step": 1504 + }, + { + "epoch": 0.26744857612510553, + "grad_norm": 0.4157531809184675, + "learning_rate": 3.3692586643660565e-05, + "loss": 1.4433, + "step": 1505 + }, + { + "epoch": 0.26762628282020523, + "grad_norm": 0.4123571538806253, + "learning_rate": 3.3684362276297406e-05, + "loss": 1.4147, + "step": 1506 + }, + { + "epoch": 0.267803989515305, + "grad_norm": 0.40688487432237336, + "learning_rate": 3.367613355568126e-05, + "loss": 1.3858, + "step": 1507 + }, + { + "epoch": 0.26798169621040474, + "grad_norm": 0.4074554826846542, + "learning_rate": 3.366790048442984e-05, + "loss": 1.3965, + "step": 1508 + }, + { + "epoch": 0.26815940290550444, + "grad_norm": 0.41091211552050755, + "learning_rate": 3.365966306516224e-05, + "loss": 1.3912, + "step": 1509 + }, + { + "epoch": 0.2683371096006042, + "grad_norm": 0.40578913266787037, + "learning_rate": 3.3651421300498936e-05, + "loss": 1.3832, + "step": 1510 + }, + { + "epoch": 0.26851481629570395, + "grad_norm": 0.42596587125472835, + "learning_rate": 3.3643175193061795e-05, + "loss": 1.4135, + "step": 1511 + }, + { + "epoch": 0.2686925229908037, + "grad_norm": 0.38887241444059667, + "learning_rate": 3.363492474547404e-05, + "loss": 1.3956, + "step": 1512 + }, + { + "epoch": 0.2688702296859034, + "grad_norm": 0.4193797422834709, + "learning_rate": 3.362666996036033e-05, + "loss": 1.3979, + "step": 1513 + }, + { + "epoch": 0.26904793638100316, + "grad_norm": 0.39973207430837404, + "learning_rate": 3.361841084034662e-05, + "loss": 1.3805, + "step": 1514 + }, + { + "epoch": 0.2692256430761029, + "grad_norm": 0.40169465829512757, + "learning_rate": 3.361014738806033e-05, + "loss": 1.3787, + "step": 1515 + }, + { + "epoch": 0.2694033497712026, + "grad_norm": 0.4230149703749249, + "learning_rate": 3.36018796061302e-05, + "loss": 1.4047, + "step": 1516 + }, + { + "epoch": 0.26958105646630237, + "grad_norm": 0.40458523046321393, + "learning_rate": 3.359360749718638e-05, + "loss": 1.3902, + "step": 1517 + }, + { + "epoch": 0.2697587631614021, + "grad_norm": 0.4159800568664621, + "learning_rate": 3.3585331063860365e-05, + "loss": 1.3982, + "step": 1518 + }, + { + "epoch": 0.2699364698565018, + "grad_norm": 0.404911813344907, + "learning_rate": 3.3577050308785065e-05, + "loss": 1.4325, + "step": 1519 + }, + { + "epoch": 0.2701141765516016, + "grad_norm": 0.39565956158233667, + "learning_rate": 3.3568765234594733e-05, + "loss": 1.3841, + "step": 1520 + }, + { + "epoch": 0.27029188324670134, + "grad_norm": 0.395257268373819, + "learning_rate": 3.3560475843925004e-05, + "loss": 1.3741, + "step": 1521 + }, + { + "epoch": 0.27046958994180104, + "grad_norm": 0.4009478958769014, + "learning_rate": 3.3552182139412886e-05, + "loss": 1.3811, + "step": 1522 + }, + { + "epoch": 0.2706472966369008, + "grad_norm": 0.40332948406440877, + "learning_rate": 3.354388412369679e-05, + "loss": 1.4244, + "step": 1523 + }, + { + "epoch": 0.27082500333200055, + "grad_norm": 0.40445847779240834, + "learning_rate": 3.353558179941643e-05, + "loss": 1.3899, + "step": 1524 + }, + { + "epoch": 0.27100271002710025, + "grad_norm": 0.41659706143120684, + "learning_rate": 3.3527275169212956e-05, + "loss": 1.4559, + "step": 1525 + }, + { + "epoch": 0.2711804167222, + "grad_norm": 0.3797275166135395, + "learning_rate": 3.351896423572886e-05, + "loss": 1.3734, + "step": 1526 + }, + { + "epoch": 0.27135812341729976, + "grad_norm": 0.42653579773894135, + "learning_rate": 3.3510649001608005e-05, + "loss": 1.4177, + "step": 1527 + }, + { + "epoch": 0.2715358301123995, + "grad_norm": 0.3824161841000674, + "learning_rate": 3.350232946949563e-05, + "loss": 1.3569, + "step": 1528 + }, + { + "epoch": 0.2717135368074992, + "grad_norm": 0.4225419002287009, + "learning_rate": 3.349400564203832e-05, + "loss": 1.4024, + "step": 1529 + }, + { + "epoch": 0.27189124350259897, + "grad_norm": 0.39466940551621815, + "learning_rate": 3.348567752188405e-05, + "loss": 1.377, + "step": 1530 + }, + { + "epoch": 0.2720689501976987, + "grad_norm": 0.4010951030346351, + "learning_rate": 3.347734511168215e-05, + "loss": 1.3676, + "step": 1531 + }, + { + "epoch": 0.2722466568927984, + "grad_norm": 0.5063570615741713, + "learning_rate": 3.346900841408332e-05, + "loss": 1.4435, + "step": 1532 + }, + { + "epoch": 0.2724243635878982, + "grad_norm": 0.39219731529474244, + "learning_rate": 3.346066743173962e-05, + "loss": 1.3872, + "step": 1533 + }, + { + "epoch": 0.27260207028299793, + "grad_norm": 0.42300756758462943, + "learning_rate": 3.345232216730446e-05, + "loss": 1.3827, + "step": 1534 + }, + { + "epoch": 0.27277977697809763, + "grad_norm": 0.41876110802193633, + "learning_rate": 3.3443972623432645e-05, + "loss": 1.3877, + "step": 1535 + }, + { + "epoch": 0.2729574836731974, + "grad_norm": 0.4126442224578322, + "learning_rate": 3.343561880278031e-05, + "loss": 1.3663, + "step": 1536 + }, + { + "epoch": 0.27313519036829714, + "grad_norm": 0.3919799564393195, + "learning_rate": 3.342726070800497e-05, + "loss": 1.3871, + "step": 1537 + }, + { + "epoch": 0.27331289706339684, + "grad_norm": 0.43304735075880263, + "learning_rate": 3.341889834176549e-05, + "loss": 1.4009, + "step": 1538 + }, + { + "epoch": 0.2734906037584966, + "grad_norm": 0.3841164432242966, + "learning_rate": 3.341053170672209e-05, + "loss": 1.3765, + "step": 1539 + }, + { + "epoch": 0.27366831045359635, + "grad_norm": 0.4063604678068933, + "learning_rate": 3.340216080553636e-05, + "loss": 1.3665, + "step": 1540 + }, + { + "epoch": 0.27384601714869605, + "grad_norm": 0.42964707793794155, + "learning_rate": 3.339378564087123e-05, + "loss": 1.4599, + "step": 1541 + }, + { + "epoch": 0.2740237238437958, + "grad_norm": 0.409699265448033, + "learning_rate": 3.3385406215391016e-05, + "loss": 1.3976, + "step": 1542 + }, + { + "epoch": 0.27420143053889556, + "grad_norm": 0.3959143469445942, + "learning_rate": 3.337702253176136e-05, + "loss": 1.4101, + "step": 1543 + }, + { + "epoch": 0.2743791372339953, + "grad_norm": 0.397496601630699, + "learning_rate": 3.336863459264926e-05, + "loss": 1.4259, + "step": 1544 + }, + { + "epoch": 0.274556843929095, + "grad_norm": 0.39618005789658367, + "learning_rate": 3.33602424007231e-05, + "loss": 1.392, + "step": 1545 + }, + { + "epoch": 0.2747345506241948, + "grad_norm": 0.38142163345536595, + "learning_rate": 3.3351845958652575e-05, + "loss": 1.3402, + "step": 1546 + }, + { + "epoch": 0.27491225731929453, + "grad_norm": 0.4046215353009362, + "learning_rate": 3.334344526910876e-05, + "loss": 1.4524, + "step": 1547 + }, + { + "epoch": 0.27508996401439423, + "grad_norm": 0.39183355159053, + "learning_rate": 3.333504033476407e-05, + "loss": 1.4105, + "step": 1548 + }, + { + "epoch": 0.275267670709494, + "grad_norm": 0.3994596205670117, + "learning_rate": 3.332663115829227e-05, + "loss": 1.4115, + "step": 1549 + }, + { + "epoch": 0.27544537740459374, + "grad_norm": 0.38873509328398664, + "learning_rate": 3.331821774236849e-05, + "loss": 1.4007, + "step": 1550 + }, + { + "epoch": 0.27562308409969344, + "grad_norm": 0.42474404287915785, + "learning_rate": 3.3309800089669175e-05, + "loss": 1.4299, + "step": 1551 + }, + { + "epoch": 0.2758007907947932, + "grad_norm": 0.3964283899871285, + "learning_rate": 3.330137820287215e-05, + "loss": 1.3932, + "step": 1552 + }, + { + "epoch": 0.27597849748989295, + "grad_norm": 0.40334326624088107, + "learning_rate": 3.329295208465658e-05, + "loss": 1.3891, + "step": 1553 + }, + { + "epoch": 0.27615620418499265, + "grad_norm": 0.39566899117970694, + "learning_rate": 3.328452173770296e-05, + "loss": 1.3352, + "step": 1554 + }, + { + "epoch": 0.2763339108800924, + "grad_norm": 0.4014164153309157, + "learning_rate": 3.327608716469316e-05, + "loss": 1.3649, + "step": 1555 + }, + { + "epoch": 0.27651161757519216, + "grad_norm": 0.39022684326859636, + "learning_rate": 3.3267648368310354e-05, + "loss": 1.3826, + "step": 1556 + }, + { + "epoch": 0.27668932427029186, + "grad_norm": 0.5063434996784149, + "learning_rate": 3.32592053512391e-05, + "loss": 1.4134, + "step": 1557 + }, + { + "epoch": 0.2768670309653916, + "grad_norm": 0.3818301683041679, + "learning_rate": 3.325075811616527e-05, + "loss": 1.3741, + "step": 1558 + }, + { + "epoch": 0.27704473766049137, + "grad_norm": 0.42666065554043625, + "learning_rate": 3.3242306665776084e-05, + "loss": 1.4169, + "step": 1559 + }, + { + "epoch": 0.2772224443555911, + "grad_norm": 0.39478348878271535, + "learning_rate": 3.323385100276013e-05, + "loss": 1.3758, + "step": 1560 + }, + { + "epoch": 0.2774001510506908, + "grad_norm": 0.3935711385208444, + "learning_rate": 3.322539112980729e-05, + "loss": 1.3992, + "step": 1561 + }, + { + "epoch": 0.2775778577457906, + "grad_norm": 0.4039836404994471, + "learning_rate": 3.321692704960881e-05, + "loss": 1.3665, + "step": 1562 + }, + { + "epoch": 0.27775556444089033, + "grad_norm": 0.39737908823200796, + "learning_rate": 3.320845876485729e-05, + "loss": 1.4043, + "step": 1563 + }, + { + "epoch": 0.27793327113599003, + "grad_norm": 0.4115849266885589, + "learning_rate": 3.319998627824664e-05, + "loss": 1.4154, + "step": 1564 + }, + { + "epoch": 0.2781109778310898, + "grad_norm": 0.4544614768122568, + "learning_rate": 3.3191509592472117e-05, + "loss": 1.3852, + "step": 1565 + }, + { + "epoch": 0.27828868452618954, + "grad_norm": 0.39960824755776425, + "learning_rate": 3.318302871023032e-05, + "loss": 1.4232, + "step": 1566 + }, + { + "epoch": 0.27846639122128924, + "grad_norm": 0.3978897552883364, + "learning_rate": 3.317454363421916e-05, + "loss": 1.3998, + "step": 1567 + }, + { + "epoch": 0.278644097916389, + "grad_norm": 0.39399979959090914, + "learning_rate": 3.3166054367137915e-05, + "loss": 1.4317, + "step": 1568 + }, + { + "epoch": 0.27882180461148875, + "grad_norm": 0.39333702130758064, + "learning_rate": 3.315756091168719e-05, + "loss": 1.3844, + "step": 1569 + }, + { + "epoch": 0.27899951130658845, + "grad_norm": 0.3820040968197348, + "learning_rate": 3.314906327056888e-05, + "loss": 1.3985, + "step": 1570 + }, + { + "epoch": 0.2791772180016882, + "grad_norm": 0.4044341419222239, + "learning_rate": 3.314056144648628e-05, + "loss": 1.4083, + "step": 1571 + }, + { + "epoch": 0.27935492469678797, + "grad_norm": 0.38804010008057804, + "learning_rate": 3.313205544214396e-05, + "loss": 1.3858, + "step": 1572 + }, + { + "epoch": 0.27953263139188766, + "grad_norm": 0.4175669028600208, + "learning_rate": 3.312354526024784e-05, + "loss": 1.3977, + "step": 1573 + }, + { + "epoch": 0.2797103380869874, + "grad_norm": 0.3968599897090016, + "learning_rate": 3.311503090350518e-05, + "loss": 1.4252, + "step": 1574 + }, + { + "epoch": 0.2798880447820872, + "grad_norm": 0.40607472583007825, + "learning_rate": 3.3106512374624544e-05, + "loss": 1.3792, + "step": 1575 + }, + { + "epoch": 0.28006575147718693, + "grad_norm": 0.4063505282680437, + "learning_rate": 3.3097989676315846e-05, + "loss": 1.4165, + "step": 1576 + }, + { + "epoch": 0.28024345817228663, + "grad_norm": 0.39467961244767036, + "learning_rate": 3.308946281129031e-05, + "loss": 1.4086, + "step": 1577 + }, + { + "epoch": 0.2804211648673864, + "grad_norm": 0.7452462331713218, + "learning_rate": 3.308093178226051e-05, + "loss": 1.3971, + "step": 1578 + }, + { + "epoch": 0.28059887156248614, + "grad_norm": 0.4103747449194099, + "learning_rate": 3.3072396591940296e-05, + "loss": 1.4438, + "step": 1579 + }, + { + "epoch": 0.28077657825758584, + "grad_norm": 0.3945192355187906, + "learning_rate": 3.306385724304489e-05, + "loss": 1.3916, + "step": 1580 + }, + { + "epoch": 0.2809542849526856, + "grad_norm": 0.4186833421546783, + "learning_rate": 3.305531373829082e-05, + "loss": 1.3975, + "step": 1581 + }, + { + "epoch": 0.28113199164778535, + "grad_norm": 0.43661631843903514, + "learning_rate": 3.304676608039594e-05, + "loss": 1.393, + "step": 1582 + }, + { + "epoch": 0.28130969834288505, + "grad_norm": 0.39942312024139526, + "learning_rate": 3.303821427207941e-05, + "loss": 1.3938, + "step": 1583 + }, + { + "epoch": 0.2814874050379848, + "grad_norm": 0.42533593961945426, + "learning_rate": 3.302965831606172e-05, + "loss": 1.395, + "step": 1584 + }, + { + "epoch": 0.28166511173308456, + "grad_norm": 0.42766323190515876, + "learning_rate": 3.302109821506469e-05, + "loss": 1.4738, + "step": 1585 + }, + { + "epoch": 0.28184281842818426, + "grad_norm": 0.40009620942154245, + "learning_rate": 3.301253397181145e-05, + "loss": 1.4015, + "step": 1586 + }, + { + "epoch": 0.282020525123284, + "grad_norm": 0.43498293133784205, + "learning_rate": 3.3003965589026436e-05, + "loss": 1.4381, + "step": 1587 + }, + { + "epoch": 0.28219823181838377, + "grad_norm": 0.40201798053248416, + "learning_rate": 3.2995393069435424e-05, + "loss": 1.4101, + "step": 1588 + }, + { + "epoch": 0.28237593851348347, + "grad_norm": 0.44420450279225676, + "learning_rate": 3.2986816415765476e-05, + "loss": 1.4404, + "step": 1589 + }, + { + "epoch": 0.2825536452085832, + "grad_norm": 0.3902539364169751, + "learning_rate": 3.2978235630745006e-05, + "loss": 1.3884, + "step": 1590 + }, + { + "epoch": 0.282731351903683, + "grad_norm": 0.4264358967910341, + "learning_rate": 3.296965071710371e-05, + "loss": 1.4122, + "step": 1591 + }, + { + "epoch": 0.28290905859878274, + "grad_norm": 0.39791990145190537, + "learning_rate": 3.296106167757263e-05, + "loss": 1.3751, + "step": 1592 + }, + { + "epoch": 0.28308676529388244, + "grad_norm": 0.4076885805287037, + "learning_rate": 3.295246851488407e-05, + "loss": 1.3684, + "step": 1593 + }, + { + "epoch": 0.2832644719889822, + "grad_norm": 0.38624796100879505, + "learning_rate": 3.2943871231771696e-05, + "loss": 1.4014, + "step": 1594 + }, + { + "epoch": 0.28344217868408195, + "grad_norm": 0.4036826725814489, + "learning_rate": 3.293526983097047e-05, + "loss": 1.4107, + "step": 1595 + }, + { + "epoch": 0.28361988537918165, + "grad_norm": 0.39644941593489663, + "learning_rate": 3.292666431521664e-05, + "loss": 1.3825, + "step": 1596 + }, + { + "epoch": 0.2837975920742814, + "grad_norm": 0.4131582452874447, + "learning_rate": 3.291805468724781e-05, + "loss": 1.4083, + "step": 1597 + }, + { + "epoch": 0.28397529876938116, + "grad_norm": 0.40876336853298856, + "learning_rate": 3.290944094980284e-05, + "loss": 1.3698, + "step": 1598 + }, + { + "epoch": 0.28415300546448086, + "grad_norm": 0.4163366672426127, + "learning_rate": 3.290082310562194e-05, + "loss": 1.4206, + "step": 1599 + }, + { + "epoch": 0.2843307121595806, + "grad_norm": 0.4202313101356313, + "learning_rate": 3.2892201157446585e-05, + "loss": 1.4011, + "step": 1600 + }, + { + "epoch": 0.28450841885468037, + "grad_norm": 0.4159053690757171, + "learning_rate": 3.28835751080196e-05, + "loss": 1.3986, + "step": 1601 + }, + { + "epoch": 0.28468612554978007, + "grad_norm": 0.42181651947626014, + "learning_rate": 3.2874944960085086e-05, + "loss": 1.386, + "step": 1602 + }, + { + "epoch": 0.2848638322448798, + "grad_norm": 0.4333788126001272, + "learning_rate": 3.2866310716388464e-05, + "loss": 1.4092, + "step": 1603 + }, + { + "epoch": 0.2850415389399796, + "grad_norm": 0.39991112724954747, + "learning_rate": 3.285767237967643e-05, + "loss": 1.3554, + "step": 1604 + }, + { + "epoch": 0.2852192456350793, + "grad_norm": 0.4239677203185931, + "learning_rate": 3.284902995269701e-05, + "loss": 1.3638, + "step": 1605 + }, + { + "epoch": 0.28539695233017903, + "grad_norm": 0.39721886482847046, + "learning_rate": 3.284038343819954e-05, + "loss": 1.4141, + "step": 1606 + }, + { + "epoch": 0.2855746590252788, + "grad_norm": 0.42208714969133787, + "learning_rate": 3.2831732838934615e-05, + "loss": 1.4219, + "step": 1607 + }, + { + "epoch": 0.28575236572037854, + "grad_norm": 0.3991316682175627, + "learning_rate": 3.282307815765416e-05, + "loss": 1.3903, + "step": 1608 + }, + { + "epoch": 0.28593007241547824, + "grad_norm": 0.4391594378440536, + "learning_rate": 3.28144193971114e-05, + "loss": 1.4051, + "step": 1609 + }, + { + "epoch": 0.286107779110578, + "grad_norm": 0.40552356304580467, + "learning_rate": 3.2805756560060844e-05, + "loss": 1.3791, + "step": 1610 + }, + { + "epoch": 0.28628548580567775, + "grad_norm": 0.4188134425150147, + "learning_rate": 3.27970896492583e-05, + "loss": 1.3997, + "step": 1611 + }, + { + "epoch": 0.28646319250077745, + "grad_norm": 0.40441593193212794, + "learning_rate": 3.2788418667460873e-05, + "loss": 1.3519, + "step": 1612 + }, + { + "epoch": 0.2866408991958772, + "grad_norm": 0.4220351718939253, + "learning_rate": 3.277974361742698e-05, + "loss": 1.3809, + "step": 1613 + }, + { + "epoch": 0.28681860589097696, + "grad_norm": 0.4079900863817792, + "learning_rate": 3.27710645019163e-05, + "loss": 1.4453, + "step": 1614 + }, + { + "epoch": 0.28699631258607666, + "grad_norm": 0.4076445057269382, + "learning_rate": 3.276238132368984e-05, + "loss": 1.3809, + "step": 1615 + }, + { + "epoch": 0.2871740192811764, + "grad_norm": 0.4110468169633426, + "learning_rate": 3.275369408550987e-05, + "loss": 1.3778, + "step": 1616 + }, + { + "epoch": 0.2873517259762762, + "grad_norm": 0.4093288346776009, + "learning_rate": 3.274500279013997e-05, + "loss": 1.3721, + "step": 1617 + }, + { + "epoch": 0.2875294326713759, + "grad_norm": 0.4232851884958083, + "learning_rate": 3.2736307440345e-05, + "loss": 1.3889, + "step": 1618 + }, + { + "epoch": 0.28770713936647563, + "grad_norm": 0.3946482958150229, + "learning_rate": 3.272760803889111e-05, + "loss": 1.3815, + "step": 1619 + }, + { + "epoch": 0.2878848460615754, + "grad_norm": 0.42197964306152186, + "learning_rate": 3.271890458854576e-05, + "loss": 1.42, + "step": 1620 + }, + { + "epoch": 0.2880625527566751, + "grad_norm": 0.38702598400063803, + "learning_rate": 3.271019709207767e-05, + "loss": 1.3679, + "step": 1621 + }, + { + "epoch": 0.28824025945177484, + "grad_norm": 0.3982874007838377, + "learning_rate": 3.2701485552256846e-05, + "loss": 1.3791, + "step": 1622 + }, + { + "epoch": 0.2884179661468746, + "grad_norm": 0.398321736745097, + "learning_rate": 3.269276997185461e-05, + "loss": 1.4031, + "step": 1623 + }, + { + "epoch": 0.28859567284197435, + "grad_norm": 0.40388997131194854, + "learning_rate": 3.268405035364356e-05, + "loss": 1.3914, + "step": 1624 + }, + { + "epoch": 0.28877337953707405, + "grad_norm": 0.3809944371654938, + "learning_rate": 3.2675326700397544e-05, + "loss": 1.3756, + "step": 1625 + }, + { + "epoch": 0.2889510862321738, + "grad_norm": 0.42009222674340824, + "learning_rate": 3.266659901489174e-05, + "loss": 1.4025, + "step": 1626 + }, + { + "epoch": 0.28912879292727356, + "grad_norm": 0.4024351126442283, + "learning_rate": 3.2657867299902594e-05, + "loss": 1.3953, + "step": 1627 + }, + { + "epoch": 0.28930649962237326, + "grad_norm": 0.3935931687789224, + "learning_rate": 3.264913155820781e-05, + "loss": 1.3694, + "step": 1628 + }, + { + "epoch": 0.289484206317473, + "grad_norm": 0.39922607990594977, + "learning_rate": 3.264039179258639e-05, + "loss": 1.3993, + "step": 1629 + }, + { + "epoch": 0.28966191301257277, + "grad_norm": 0.38992975570713506, + "learning_rate": 3.2631648005818634e-05, + "loss": 1.3945, + "step": 1630 + }, + { + "epoch": 0.28983961970767247, + "grad_norm": 0.4024419864708078, + "learning_rate": 3.2622900200686096e-05, + "loss": 1.3804, + "step": 1631 + }, + { + "epoch": 0.2900173264027722, + "grad_norm": 0.3863561890919406, + "learning_rate": 3.261414837997163e-05, + "loss": 1.3857, + "step": 1632 + }, + { + "epoch": 0.290195033097872, + "grad_norm": 0.3981306969291142, + "learning_rate": 3.260539254645934e-05, + "loss": 1.3797, + "step": 1633 + }, + { + "epoch": 0.2903727397929717, + "grad_norm": 0.4269522317555827, + "learning_rate": 3.259663270293462e-05, + "loss": 1.4093, + "step": 1634 + }, + { + "epoch": 0.29055044648807143, + "grad_norm": 0.40318290709870525, + "learning_rate": 3.258786885218415e-05, + "loss": 1.4133, + "step": 1635 + }, + { + "epoch": 0.2907281531831712, + "grad_norm": 0.41707796643328604, + "learning_rate": 3.2579100996995876e-05, + "loss": 1.399, + "step": 1636 + }, + { + "epoch": 0.2909058598782709, + "grad_norm": 0.4049682690781572, + "learning_rate": 3.257032914015901e-05, + "loss": 1.4059, + "step": 1637 + }, + { + "epoch": 0.29108356657337064, + "grad_norm": 0.3933614482345727, + "learning_rate": 3.256155328446405e-05, + "loss": 1.4036, + "step": 1638 + }, + { + "epoch": 0.2912612732684704, + "grad_norm": 0.3974220852598693, + "learning_rate": 3.255277343270276e-05, + "loss": 1.3656, + "step": 1639 + }, + { + "epoch": 0.29143897996357016, + "grad_norm": 0.4460896207080004, + "learning_rate": 3.2543989587668174e-05, + "loss": 1.3788, + "step": 1640 + }, + { + "epoch": 0.29161668665866985, + "grad_norm": 0.3974283209575224, + "learning_rate": 3.25352017521546e-05, + "loss": 1.3927, + "step": 1641 + }, + { + "epoch": 0.2917943933537696, + "grad_norm": 0.40482572552380786, + "learning_rate": 3.252640992895762e-05, + "loss": 1.4, + "step": 1642 + }, + { + "epoch": 0.29197210004886937, + "grad_norm": 0.4084934809027206, + "learning_rate": 3.251761412087406e-05, + "loss": 1.3975, + "step": 1643 + }, + { + "epoch": 0.29214980674396906, + "grad_norm": 0.39785446841501804, + "learning_rate": 3.250881433070206e-05, + "loss": 1.3667, + "step": 1644 + }, + { + "epoch": 0.2923275134390688, + "grad_norm": 0.464693741380573, + "learning_rate": 3.2500010561240966e-05, + "loss": 1.4156, + "step": 1645 + }, + { + "epoch": 0.2925052201341686, + "grad_norm": 0.39891875789491243, + "learning_rate": 3.249120281529145e-05, + "loss": 1.3772, + "step": 1646 + }, + { + "epoch": 0.2926829268292683, + "grad_norm": 0.3855430733334076, + "learning_rate": 3.2482391095655405e-05, + "loss": 1.3503, + "step": 1647 + }, + { + "epoch": 0.29286063352436803, + "grad_norm": 0.4102377735238566, + "learning_rate": 3.247357540513602e-05, + "loss": 1.352, + "step": 1648 + }, + { + "epoch": 0.2930383402194678, + "grad_norm": 0.38176412011283334, + "learning_rate": 3.246475574653771e-05, + "loss": 1.3353, + "step": 1649 + }, + { + "epoch": 0.2932160469145675, + "grad_norm": 0.39481755222220544, + "learning_rate": 3.245593212266619e-05, + "loss": 1.431, + "step": 1650 + }, + { + "epoch": 0.29339375360966724, + "grad_norm": 0.3964506398001558, + "learning_rate": 3.244710453632842e-05, + "loss": 1.4137, + "step": 1651 + }, + { + "epoch": 0.293571460304767, + "grad_norm": 0.38102838872946093, + "learning_rate": 3.243827299033262e-05, + "loss": 1.402, + "step": 1652 + }, + { + "epoch": 0.2937491669998667, + "grad_norm": 0.4039223675880007, + "learning_rate": 3.242943748748827e-05, + "loss": 1.3883, + "step": 1653 + }, + { + "epoch": 0.29392687369496645, + "grad_norm": 0.3849542305136165, + "learning_rate": 3.2420598030606106e-05, + "loss": 1.3681, + "step": 1654 + }, + { + "epoch": 0.2941045803900662, + "grad_norm": 0.396638556987177, + "learning_rate": 3.241175462249813e-05, + "loss": 1.4236, + "step": 1655 + }, + { + "epoch": 0.29428228708516596, + "grad_norm": 0.3974496423181337, + "learning_rate": 3.24029072659776e-05, + "loss": 1.4038, + "step": 1656 + }, + { + "epoch": 0.29445999378026566, + "grad_norm": 0.38954024997027087, + "learning_rate": 3.239405596385902e-05, + "loss": 1.3501, + "step": 1657 + }, + { + "epoch": 0.2946377004753654, + "grad_norm": 0.39576624884291123, + "learning_rate": 3.2385200718958147e-05, + "loss": 1.3419, + "step": 1658 + }, + { + "epoch": 0.29481540717046517, + "grad_norm": 0.3915805649468901, + "learning_rate": 3.237634153409202e-05, + "loss": 1.3903, + "step": 1659 + }, + { + "epoch": 0.29499311386556487, + "grad_norm": 0.38825577392928856, + "learning_rate": 3.23674784120789e-05, + "loss": 1.375, + "step": 1660 + }, + { + "epoch": 0.2951708205606646, + "grad_norm": 0.39928106209699527, + "learning_rate": 3.2358611355738316e-05, + "loss": 1.3835, + "step": 1661 + }, + { + "epoch": 0.2953485272557644, + "grad_norm": 0.3792899764377308, + "learning_rate": 3.234974036789105e-05, + "loss": 1.3488, + "step": 1662 + }, + { + "epoch": 0.2955262339508641, + "grad_norm": 0.40778368437430934, + "learning_rate": 3.234086545135912e-05, + "loss": 1.4245, + "step": 1663 + }, + { + "epoch": 0.29570394064596384, + "grad_norm": 0.38469336346166605, + "learning_rate": 3.233198660896581e-05, + "loss": 1.4012, + "step": 1664 + }, + { + "epoch": 0.2958816473410636, + "grad_norm": 0.5805469638483082, + "learning_rate": 3.2323103843535654e-05, + "loss": 1.3923, + "step": 1665 + }, + { + "epoch": 0.2960593540361633, + "grad_norm": 0.3920958287034638, + "learning_rate": 3.231421715789441e-05, + "loss": 1.4146, + "step": 1666 + }, + { + "epoch": 0.29623706073126305, + "grad_norm": 0.42798898780017963, + "learning_rate": 3.2305326554869113e-05, + "loss": 1.4368, + "step": 1667 + }, + { + "epoch": 0.2964147674263628, + "grad_norm": 0.39135204789914735, + "learning_rate": 3.229643203728802e-05, + "loss": 1.3817, + "step": 1668 + }, + { + "epoch": 0.2965924741214625, + "grad_norm": 0.40778556857486137, + "learning_rate": 3.228753360798067e-05, + "loss": 1.4456, + "step": 1669 + }, + { + "epoch": 0.29677018081656226, + "grad_norm": 0.3731132574979778, + "learning_rate": 3.227863126977778e-05, + "loss": 1.3684, + "step": 1670 + }, + { + "epoch": 0.296947887511662, + "grad_norm": 0.3991898902802162, + "learning_rate": 3.226972502551139e-05, + "loss": 1.4111, + "step": 1671 + }, + { + "epoch": 0.29712559420676177, + "grad_norm": 0.3962811405636046, + "learning_rate": 3.2260814878014715e-05, + "loss": 1.4037, + "step": 1672 + }, + { + "epoch": 0.29730330090186147, + "grad_norm": 0.3935519612258737, + "learning_rate": 3.2251900830122255e-05, + "loss": 1.4237, + "step": 1673 + }, + { + "epoch": 0.2974810075969612, + "grad_norm": 0.421779100118435, + "learning_rate": 3.224298288466974e-05, + "loss": 1.4265, + "step": 1674 + }, + { + "epoch": 0.297658714292061, + "grad_norm": 0.39123499790967425, + "learning_rate": 3.2234061044494116e-05, + "loss": 1.398, + "step": 1675 + }, + { + "epoch": 0.2978364209871607, + "grad_norm": 0.3956770363895871, + "learning_rate": 3.222513531243362e-05, + "loss": 1.3328, + "step": 1676 + }, + { + "epoch": 0.29801412768226043, + "grad_norm": 0.3937175967810584, + "learning_rate": 3.221620569132767e-05, + "loss": 1.4267, + "step": 1677 + }, + { + "epoch": 0.2981918343773602, + "grad_norm": 0.3980663252074694, + "learning_rate": 3.220727218401694e-05, + "loss": 1.4245, + "step": 1678 + }, + { + "epoch": 0.2983695410724599, + "grad_norm": 0.38560516504414605, + "learning_rate": 3.219833479334337e-05, + "loss": 1.3825, + "step": 1679 + }, + { + "epoch": 0.29854724776755964, + "grad_norm": 0.39827183035455255, + "learning_rate": 3.218939352215011e-05, + "loss": 1.3628, + "step": 1680 + }, + { + "epoch": 0.2987249544626594, + "grad_norm": 0.40282044667502276, + "learning_rate": 3.218044837328153e-05, + "loss": 1.383, + "step": 1681 + }, + { + "epoch": 0.2989026611577591, + "grad_norm": 0.38288832599294975, + "learning_rate": 3.217149934958326e-05, + "loss": 1.3477, + "step": 1682 + }, + { + "epoch": 0.29908036785285885, + "grad_norm": 0.42839146266150513, + "learning_rate": 3.2162546453902156e-05, + "loss": 1.411, + "step": 1683 + }, + { + "epoch": 0.2992580745479586, + "grad_norm": 0.3728771393975353, + "learning_rate": 3.21535896890863e-05, + "loss": 1.3626, + "step": 1684 + }, + { + "epoch": 0.2994357812430583, + "grad_norm": 0.4095472698617107, + "learning_rate": 3.2144629057985e-05, + "loss": 1.3767, + "step": 1685 + }, + { + "epoch": 0.29961348793815806, + "grad_norm": 0.3890754130529206, + "learning_rate": 3.21356645634488e-05, + "loss": 1.3957, + "step": 1686 + }, + { + "epoch": 0.2997911946332578, + "grad_norm": 0.394776988426533, + "learning_rate": 3.212669620832949e-05, + "loss": 1.3477, + "step": 1687 + }, + { + "epoch": 0.2999689013283576, + "grad_norm": 0.3880027151202906, + "learning_rate": 3.211772399548006e-05, + "loss": 1.3746, + "step": 1688 + }, + { + "epoch": 0.3001466080234573, + "grad_norm": 0.40469740899803336, + "learning_rate": 3.210874792775474e-05, + "loss": 1.3922, + "step": 1689 + }, + { + "epoch": 0.30032431471855703, + "grad_norm": 0.40797766255136025, + "learning_rate": 3.2099768008009e-05, + "loss": 1.424, + "step": 1690 + }, + { + "epoch": 0.3005020214136568, + "grad_norm": 0.39587049118402245, + "learning_rate": 3.209078423909951e-05, + "loss": 1.3758, + "step": 1691 + }, + { + "epoch": 0.3006797281087565, + "grad_norm": 0.41031824801943484, + "learning_rate": 3.208179662388416e-05, + "loss": 1.3939, + "step": 1692 + }, + { + "epoch": 0.30085743480385624, + "grad_norm": 0.41488130859786965, + "learning_rate": 3.207280516522211e-05, + "loss": 1.4049, + "step": 1693 + }, + { + "epoch": 0.301035141498956, + "grad_norm": 0.39793865481142593, + "learning_rate": 3.206380986597369e-05, + "loss": 1.3761, + "step": 1694 + }, + { + "epoch": 0.3012128481940557, + "grad_norm": 0.37855960317497056, + "learning_rate": 3.205481072900049e-05, + "loss": 1.3634, + "step": 1695 + }, + { + "epoch": 0.30139055488915545, + "grad_norm": 0.407598246908826, + "learning_rate": 3.204580775716529e-05, + "loss": 1.4006, + "step": 1696 + }, + { + "epoch": 0.3015682615842552, + "grad_norm": 0.37823132794884584, + "learning_rate": 3.203680095333211e-05, + "loss": 1.3704, + "step": 1697 + }, + { + "epoch": 0.3017459682793549, + "grad_norm": 0.39322719495335956, + "learning_rate": 3.202779032036619e-05, + "loss": 1.4464, + "step": 1698 + }, + { + "epoch": 0.30192367497445466, + "grad_norm": 0.3812291633383872, + "learning_rate": 3.201877586113397e-05, + "loss": 1.3624, + "step": 1699 + }, + { + "epoch": 0.3021013816695544, + "grad_norm": 0.4062537352361028, + "learning_rate": 3.200975757850312e-05, + "loss": 1.4064, + "step": 1700 + }, + { + "epoch": 0.3022790883646541, + "grad_norm": 0.3859127178085196, + "learning_rate": 3.2000735475342546e-05, + "loss": 1.3808, + "step": 1701 + }, + { + "epoch": 0.30245679505975387, + "grad_norm": 0.3956382866962086, + "learning_rate": 3.199170955452232e-05, + "loss": 1.3807, + "step": 1702 + }, + { + "epoch": 0.3026345017548536, + "grad_norm": 0.3960554073361072, + "learning_rate": 3.1982679818913775e-05, + "loss": 1.4077, + "step": 1703 + }, + { + "epoch": 0.3028122084499534, + "grad_norm": 0.3907105830360487, + "learning_rate": 3.197364627138944e-05, + "loss": 1.384, + "step": 1704 + }, + { + "epoch": 0.3029899151450531, + "grad_norm": 0.3874503958625912, + "learning_rate": 3.196460891482305e-05, + "loss": 1.3683, + "step": 1705 + }, + { + "epoch": 0.30316762184015283, + "grad_norm": 0.39236377976142384, + "learning_rate": 3.195556775208956e-05, + "loss": 1.4252, + "step": 1706 + }, + { + "epoch": 0.3033453285352526, + "grad_norm": 0.3907350244014331, + "learning_rate": 3.1946522786065125e-05, + "loss": 1.377, + "step": 1707 + }, + { + "epoch": 0.3035230352303523, + "grad_norm": 0.40711868622924857, + "learning_rate": 3.1937474019627135e-05, + "loss": 1.3677, + "step": 1708 + }, + { + "epoch": 0.30370074192545204, + "grad_norm": 0.39183232074521307, + "learning_rate": 3.1928421455654166e-05, + "loss": 1.3755, + "step": 1709 + }, + { + "epoch": 0.3038784486205518, + "grad_norm": 0.39363626362771287, + "learning_rate": 3.191936509702601e-05, + "loss": 1.3845, + "step": 1710 + }, + { + "epoch": 0.3040561553156515, + "grad_norm": 0.3928302898937467, + "learning_rate": 3.191030494662365e-05, + "loss": 1.3704, + "step": 1711 + }, + { + "epoch": 0.30423386201075125, + "grad_norm": 0.3949231106889793, + "learning_rate": 3.190124100732931e-05, + "loss": 1.3936, + "step": 1712 + }, + { + "epoch": 0.304411568705851, + "grad_norm": 0.3896429521006358, + "learning_rate": 3.1892173282026395e-05, + "loss": 1.402, + "step": 1713 + }, + { + "epoch": 0.3045892754009507, + "grad_norm": 0.39358950608098114, + "learning_rate": 3.1883101773599516e-05, + "loss": 1.3837, + "step": 1714 + }, + { + "epoch": 0.30476698209605046, + "grad_norm": 0.4550369289759249, + "learning_rate": 3.187402648493449e-05, + "loss": 1.3822, + "step": 1715 + }, + { + "epoch": 0.3049446887911502, + "grad_norm": 0.39311726201340064, + "learning_rate": 3.186494741891834e-05, + "loss": 1.4064, + "step": 1716 + }, + { + "epoch": 0.3051223954862499, + "grad_norm": 0.3855903980160069, + "learning_rate": 3.1855864578439283e-05, + "loss": 1.4198, + "step": 1717 + }, + { + "epoch": 0.3053001021813497, + "grad_norm": 0.4036364187035828, + "learning_rate": 3.184677796638675e-05, + "loss": 1.4056, + "step": 1718 + }, + { + "epoch": 0.30547780887644943, + "grad_norm": 0.40182253767855214, + "learning_rate": 3.183768758565135e-05, + "loss": 1.4188, + "step": 1719 + }, + { + "epoch": 0.3056555155715492, + "grad_norm": 0.4031283687604397, + "learning_rate": 3.1828593439124915e-05, + "loss": 1.3847, + "step": 1720 + }, + { + "epoch": 0.3058332222666489, + "grad_norm": 0.40834336351674094, + "learning_rate": 3.1819495529700465e-05, + "loss": 1.4272, + "step": 1721 + }, + { + "epoch": 0.30601092896174864, + "grad_norm": 0.40645031754955535, + "learning_rate": 3.18103938602722e-05, + "loss": 1.365, + "step": 1722 + }, + { + "epoch": 0.3061886356568484, + "grad_norm": 0.40896747773286224, + "learning_rate": 3.180128843373555e-05, + "loss": 1.4315, + "step": 1723 + }, + { + "epoch": 0.3063663423519481, + "grad_norm": 0.4007914207865842, + "learning_rate": 3.179217925298712e-05, + "loss": 1.3713, + "step": 1724 + }, + { + "epoch": 0.30654404904704785, + "grad_norm": 0.3844939369315128, + "learning_rate": 3.17830663209247e-05, + "loss": 1.4105, + "step": 1725 + }, + { + "epoch": 0.3067217557421476, + "grad_norm": 0.40306042343676945, + "learning_rate": 3.1773949640447295e-05, + "loss": 1.3393, + "step": 1726 + }, + { + "epoch": 0.3068994624372473, + "grad_norm": 0.39028605768072533, + "learning_rate": 3.176482921445509e-05, + "loss": 1.3942, + "step": 1727 + }, + { + "epoch": 0.30707716913234706, + "grad_norm": 0.4007505580822187, + "learning_rate": 3.1755705045849465e-05, + "loss": 1.387, + "step": 1728 + }, + { + "epoch": 0.3072548758274468, + "grad_norm": 0.38390136498298344, + "learning_rate": 3.174657713753299e-05, + "loss": 1.3881, + "step": 1729 + }, + { + "epoch": 0.3074325825225465, + "grad_norm": 0.407235129101364, + "learning_rate": 3.173744549240942e-05, + "loss": 1.3934, + "step": 1730 + }, + { + "epoch": 0.30761028921764627, + "grad_norm": 0.3755877486744155, + "learning_rate": 3.1728310113383715e-05, + "loss": 1.3701, + "step": 1731 + }, + { + "epoch": 0.307787995912746, + "grad_norm": 0.389801398537014, + "learning_rate": 3.1719171003361996e-05, + "loss": 1.4031, + "step": 1732 + }, + { + "epoch": 0.3079657026078457, + "grad_norm": 0.39386792292517, + "learning_rate": 3.171002816525159e-05, + "loss": 1.3989, + "step": 1733 + }, + { + "epoch": 0.3081434093029455, + "grad_norm": 0.3949183258614981, + "learning_rate": 3.170088160196101e-05, + "loss": 1.4067, + "step": 1734 + }, + { + "epoch": 0.30832111599804524, + "grad_norm": 0.38621958864303724, + "learning_rate": 3.169173131639995e-05, + "loss": 1.3904, + "step": 1735 + }, + { + "epoch": 0.308498822693145, + "grad_norm": 0.4016218794880723, + "learning_rate": 3.168257731147928e-05, + "loss": 1.4124, + "step": 1736 + }, + { + "epoch": 0.3086765293882447, + "grad_norm": 0.38077920029390383, + "learning_rate": 3.167341959011107e-05, + "loss": 1.3434, + "step": 1737 + }, + { + "epoch": 0.30885423608334445, + "grad_norm": 0.37712607417130817, + "learning_rate": 3.1664258155208555e-05, + "loss": 1.3732, + "step": 1738 + }, + { + "epoch": 0.3090319427784442, + "grad_norm": 0.38127618336972374, + "learning_rate": 3.165509300968617e-05, + "loss": 1.3804, + "step": 1739 + }, + { + "epoch": 0.3092096494735439, + "grad_norm": 0.38212737779449363, + "learning_rate": 3.1645924156459515e-05, + "loss": 1.3983, + "step": 1740 + }, + { + "epoch": 0.30938735616864366, + "grad_norm": 0.3791030728111567, + "learning_rate": 3.1636751598445367e-05, + "loss": 1.3769, + "step": 1741 + }, + { + "epoch": 0.3095650628637434, + "grad_norm": 0.3683547743981304, + "learning_rate": 3.162757533856171e-05, + "loss": 1.3462, + "step": 1742 + }, + { + "epoch": 0.3097427695588431, + "grad_norm": 0.3710925539466437, + "learning_rate": 3.1618395379727664e-05, + "loss": 1.3869, + "step": 1743 + }, + { + "epoch": 0.30992047625394287, + "grad_norm": 0.3733581259666212, + "learning_rate": 3.1609211724863555e-05, + "loss": 1.3653, + "step": 1744 + }, + { + "epoch": 0.3100981829490426, + "grad_norm": 0.37721119755183447, + "learning_rate": 3.1600024376890876e-05, + "loss": 1.3535, + "step": 1745 + }, + { + "epoch": 0.3102758896441423, + "grad_norm": 0.38250155430906946, + "learning_rate": 3.159083333873229e-05, + "loss": 1.3835, + "step": 1746 + }, + { + "epoch": 0.3104535963392421, + "grad_norm": 0.39623835986112244, + "learning_rate": 3.158163861331164e-05, + "loss": 1.418, + "step": 1747 + }, + { + "epoch": 0.31063130303434183, + "grad_norm": 0.37350308493972084, + "learning_rate": 3.1572440203553956e-05, + "loss": 1.3875, + "step": 1748 + }, + { + "epoch": 0.31080900972944153, + "grad_norm": 0.39653181346304683, + "learning_rate": 3.156323811238541e-05, + "loss": 1.4208, + "step": 1749 + }, + { + "epoch": 0.3109867164245413, + "grad_norm": 0.3882518444960288, + "learning_rate": 3.155403234273336e-05, + "loss": 1.3517, + "step": 1750 + }, + { + "epoch": 0.31116442311964104, + "grad_norm": 0.393033720262576, + "learning_rate": 3.154482289752634e-05, + "loss": 1.3906, + "step": 1751 + }, + { + "epoch": 0.3113421298147408, + "grad_norm": 0.38532747933351663, + "learning_rate": 3.153560977969405e-05, + "loss": 1.3349, + "step": 1752 + }, + { + "epoch": 0.3115198365098405, + "grad_norm": 0.3894550574668196, + "learning_rate": 3.152639299216734e-05, + "loss": 1.3585, + "step": 1753 + }, + { + "epoch": 0.31169754320494025, + "grad_norm": 0.403069140343191, + "learning_rate": 3.151717253787827e-05, + "loss": 1.4384, + "step": 1754 + }, + { + "epoch": 0.31187524990004, + "grad_norm": 0.3962395569014596, + "learning_rate": 3.150794841976002e-05, + "loss": 1.4045, + "step": 1755 + }, + { + "epoch": 0.3120529565951397, + "grad_norm": 0.39105302509666257, + "learning_rate": 3.149872064074696e-05, + "loss": 1.3931, + "step": 1756 + }, + { + "epoch": 0.31223066329023946, + "grad_norm": 0.39402156442460873, + "learning_rate": 3.1489489203774627e-05, + "loss": 1.4271, + "step": 1757 + }, + { + "epoch": 0.3124083699853392, + "grad_norm": 0.39548972614655586, + "learning_rate": 3.14802541117797e-05, + "loss": 1.3845, + "step": 1758 + }, + { + "epoch": 0.3125860766804389, + "grad_norm": 0.4088832651384783, + "learning_rate": 3.147101536770005e-05, + "loss": 1.3865, + "step": 1759 + }, + { + "epoch": 0.3127637833755387, + "grad_norm": 0.4050016567505205, + "learning_rate": 3.1461772974474686e-05, + "loss": 1.38, + "step": 1760 + }, + { + "epoch": 0.31294149007063843, + "grad_norm": 0.3850984271596602, + "learning_rate": 3.14525269350438e-05, + "loss": 1.3569, + "step": 1761 + }, + { + "epoch": 0.31311919676573813, + "grad_norm": 0.42396749266499106, + "learning_rate": 3.144327725234871e-05, + "loss": 1.4248, + "step": 1762 + }, + { + "epoch": 0.3132969034608379, + "grad_norm": 0.38649448237711687, + "learning_rate": 3.143402392933193e-05, + "loss": 1.3393, + "step": 1763 + }, + { + "epoch": 0.31347461015593764, + "grad_norm": 0.3911409421992, + "learning_rate": 3.142476696893711e-05, + "loss": 1.3562, + "step": 1764 + }, + { + "epoch": 0.31365231685103734, + "grad_norm": 0.3867918736327642, + "learning_rate": 3.141550637410906e-05, + "loss": 1.4108, + "step": 1765 + }, + { + "epoch": 0.3138300235461371, + "grad_norm": 0.3896252656015036, + "learning_rate": 3.1406242147793764e-05, + "loss": 1.3841, + "step": 1766 + }, + { + "epoch": 0.31400773024123685, + "grad_norm": 0.3944956213686029, + "learning_rate": 3.139697429293833e-05, + "loss": 1.3588, + "step": 1767 + }, + { + "epoch": 0.3141854369363366, + "grad_norm": 0.4079286098638695, + "learning_rate": 3.138770281249105e-05, + "loss": 1.4005, + "step": 1768 + }, + { + "epoch": 0.3143631436314363, + "grad_norm": 0.39309645416300937, + "learning_rate": 3.137842770940134e-05, + "loss": 1.3802, + "step": 1769 + }, + { + "epoch": 0.31454085032653606, + "grad_norm": 0.4091024994526025, + "learning_rate": 3.1369148986619805e-05, + "loss": 1.4164, + "step": 1770 + }, + { + "epoch": 0.3147185570216358, + "grad_norm": 0.38786909038899126, + "learning_rate": 3.1359866647098164e-05, + "loss": 1.3841, + "step": 1771 + }, + { + "epoch": 0.3148962637167355, + "grad_norm": 0.39562547098074097, + "learning_rate": 3.1350580693789315e-05, + "loss": 1.4103, + "step": 1772 + }, + { + "epoch": 0.31507397041183527, + "grad_norm": 0.3745077874003781, + "learning_rate": 3.134129112964729e-05, + "loss": 1.3807, + "step": 1773 + }, + { + "epoch": 0.315251677106935, + "grad_norm": 0.39175799452235666, + "learning_rate": 3.133199795762727e-05, + "loss": 1.3627, + "step": 1774 + }, + { + "epoch": 0.3154293838020347, + "grad_norm": 0.39908939284623834, + "learning_rate": 3.13227011806856e-05, + "loss": 1.3358, + "step": 1775 + }, + { + "epoch": 0.3156070904971345, + "grad_norm": 0.39521937785899547, + "learning_rate": 3.131340080177974e-05, + "loss": 1.3962, + "step": 1776 + }, + { + "epoch": 0.31578479719223423, + "grad_norm": 0.38997888630052696, + "learning_rate": 3.130409682386834e-05, + "loss": 1.3919, + "step": 1777 + }, + { + "epoch": 0.31596250388733393, + "grad_norm": 0.38023845033215115, + "learning_rate": 3.129478924991114e-05, + "loss": 1.3694, + "step": 1778 + }, + { + "epoch": 0.3161402105824337, + "grad_norm": 0.38997148692561384, + "learning_rate": 3.128547808286909e-05, + "loss": 1.3719, + "step": 1779 + }, + { + "epoch": 0.31631791727753344, + "grad_norm": 0.37419039731758624, + "learning_rate": 3.127616332570422e-05, + "loss": 1.3633, + "step": 1780 + }, + { + "epoch": 0.31649562397263314, + "grad_norm": 0.38967807646949976, + "learning_rate": 3.1266844981379736e-05, + "loss": 1.4169, + "step": 1781 + }, + { + "epoch": 0.3166733306677329, + "grad_norm": 0.38823451964989025, + "learning_rate": 3.1257523052859985e-05, + "loss": 1.4106, + "step": 1782 + }, + { + "epoch": 0.31685103736283265, + "grad_norm": 0.4058016638885152, + "learning_rate": 3.124819754311044e-05, + "loss": 1.4122, + "step": 1783 + }, + { + "epoch": 0.3170287440579324, + "grad_norm": 0.3781632866921193, + "learning_rate": 3.123886845509773e-05, + "loss": 1.3788, + "step": 1784 + }, + { + "epoch": 0.3172064507530321, + "grad_norm": 0.3894033146872224, + "learning_rate": 3.12295357917896e-05, + "loss": 1.39, + "step": 1785 + }, + { + "epoch": 0.31738415744813187, + "grad_norm": 0.39116647932889187, + "learning_rate": 3.122019955615496e-05, + "loss": 1.3638, + "step": 1786 + }, + { + "epoch": 0.3175618641432316, + "grad_norm": 0.38186242416560334, + "learning_rate": 3.121085975116384e-05, + "loss": 1.3783, + "step": 1787 + }, + { + "epoch": 0.3177395708383313, + "grad_norm": 0.39461468874914757, + "learning_rate": 3.1201516379787395e-05, + "loss": 1.4036, + "step": 1788 + }, + { + "epoch": 0.3179172775334311, + "grad_norm": 0.39576125879021357, + "learning_rate": 3.119216944499794e-05, + "loss": 1.4504, + "step": 1789 + }, + { + "epoch": 0.31809498422853083, + "grad_norm": 0.39512815692494174, + "learning_rate": 3.118281894976891e-05, + "loss": 1.3847, + "step": 1790 + }, + { + "epoch": 0.31827269092363053, + "grad_norm": 0.38497200040027063, + "learning_rate": 3.117346489707486e-05, + "loss": 1.3929, + "step": 1791 + }, + { + "epoch": 0.3184503976187303, + "grad_norm": 0.3994560964591088, + "learning_rate": 3.1164107289891505e-05, + "loss": 1.3996, + "step": 1792 + }, + { + "epoch": 0.31862810431383004, + "grad_norm": 0.38412965195317883, + "learning_rate": 3.115474613119567e-05, + "loss": 1.3506, + "step": 1793 + }, + { + "epoch": 0.31880581100892974, + "grad_norm": 0.4175920718904223, + "learning_rate": 3.1145381423965316e-05, + "loss": 1.3702, + "step": 1794 + }, + { + "epoch": 0.3189835177040295, + "grad_norm": 0.38055015830058964, + "learning_rate": 3.113601317117953e-05, + "loss": 1.3666, + "step": 1795 + }, + { + "epoch": 0.31916122439912925, + "grad_norm": 0.395568172410078, + "learning_rate": 3.1126641375818544e-05, + "loss": 1.3312, + "step": 1796 + }, + { + "epoch": 0.31933893109422895, + "grad_norm": 0.45522421478868835, + "learning_rate": 3.1117266040863676e-05, + "loss": 1.3463, + "step": 1797 + }, + { + "epoch": 0.3195166377893287, + "grad_norm": 0.39511902851133723, + "learning_rate": 3.110788716929742e-05, + "loss": 1.3467, + "step": 1798 + }, + { + "epoch": 0.31969434448442846, + "grad_norm": 0.3902721964386902, + "learning_rate": 3.109850476410335e-05, + "loss": 1.3976, + "step": 1799 + }, + { + "epoch": 0.3198720511795282, + "grad_norm": 0.387942316670381, + "learning_rate": 3.108911882826621e-05, + "loss": 1.3689, + "step": 1800 + }, + { + "epoch": 0.3200497578746279, + "grad_norm": 0.37620718149954774, + "learning_rate": 3.107972936477183e-05, + "loss": 1.3546, + "step": 1801 + }, + { + "epoch": 0.32022746456972767, + "grad_norm": 0.3911530654061591, + "learning_rate": 3.107033637660717e-05, + "loss": 1.3628, + "step": 1802 + }, + { + "epoch": 0.3204051712648274, + "grad_norm": 0.3884359042829105, + "learning_rate": 3.1060939866760324e-05, + "loss": 1.3455, + "step": 1803 + }, + { + "epoch": 0.3205828779599271, + "grad_norm": 0.38787882764424353, + "learning_rate": 3.10515398382205e-05, + "loss": 1.3618, + "step": 1804 + }, + { + "epoch": 0.3207605846550269, + "grad_norm": 0.400394865121721, + "learning_rate": 3.1042136293978015e-05, + "loss": 1.3984, + "step": 1805 + }, + { + "epoch": 0.32093829135012664, + "grad_norm": 0.3811460603755443, + "learning_rate": 3.103272923702432e-05, + "loss": 1.3869, + "step": 1806 + }, + { + "epoch": 0.32111599804522634, + "grad_norm": 0.3901063944836667, + "learning_rate": 3.102331867035197e-05, + "loss": 1.4101, + "step": 1807 + }, + { + "epoch": 0.3212937047403261, + "grad_norm": 0.3865329240358804, + "learning_rate": 3.101390459695465e-05, + "loss": 1.3406, + "step": 1808 + }, + { + "epoch": 0.32147141143542585, + "grad_norm": 0.37690283812206615, + "learning_rate": 3.100448701982716e-05, + "loss": 1.3722, + "step": 1809 + }, + { + "epoch": 0.32164911813052555, + "grad_norm": 0.535754563145781, + "learning_rate": 3.099506594196539e-05, + "loss": 1.4249, + "step": 1810 + }, + { + "epoch": 0.3218268248256253, + "grad_norm": 0.3915409306391556, + "learning_rate": 3.098564136636638e-05, + "loss": 1.4342, + "step": 1811 + }, + { + "epoch": 0.32200453152072506, + "grad_norm": 0.38385104803322634, + "learning_rate": 3.0976213296028256e-05, + "loss": 1.4316, + "step": 1812 + }, + { + "epoch": 0.32218223821582476, + "grad_norm": 0.39016669651862046, + "learning_rate": 3.0966781733950265e-05, + "loss": 1.4049, + "step": 1813 + }, + { + "epoch": 0.3223599449109245, + "grad_norm": 0.3965624734000128, + "learning_rate": 3.0957346683132765e-05, + "loss": 1.456, + "step": 1814 + }, + { + "epoch": 0.32253765160602427, + "grad_norm": 0.4046102928431785, + "learning_rate": 3.094790814657722e-05, + "loss": 1.4117, + "step": 1815 + }, + { + "epoch": 0.322715358301124, + "grad_norm": 0.38448696757874945, + "learning_rate": 3.0938466127286205e-05, + "loss": 1.356, + "step": 1816 + }, + { + "epoch": 0.3228930649962237, + "grad_norm": 0.39453271283639346, + "learning_rate": 3.0929020628263415e-05, + "loss": 1.3935, + "step": 1817 + }, + { + "epoch": 0.3230707716913235, + "grad_norm": 0.39238367855417733, + "learning_rate": 3.091957165251363e-05, + "loss": 1.3826, + "step": 1818 + }, + { + "epoch": 0.32324847838642323, + "grad_norm": 0.39163811237135726, + "learning_rate": 3.0910119203042755e-05, + "loss": 1.337, + "step": 1819 + }, + { + "epoch": 0.32342618508152293, + "grad_norm": 0.4056124126345571, + "learning_rate": 3.090066328285779e-05, + "loss": 1.4315, + "step": 1820 + }, + { + "epoch": 0.3236038917766227, + "grad_norm": 0.39448427777806605, + "learning_rate": 3.089120389496683e-05, + "loss": 1.3801, + "step": 1821 + }, + { + "epoch": 0.32378159847172244, + "grad_norm": 0.38855699607832905, + "learning_rate": 3.0881741042379096e-05, + "loss": 1.3648, + "step": 1822 + }, + { + "epoch": 0.32395930516682214, + "grad_norm": 0.37276922751948827, + "learning_rate": 3.0872274728104895e-05, + "loss": 1.3506, + "step": 1823 + }, + { + "epoch": 0.3241370118619219, + "grad_norm": 0.38987456226339795, + "learning_rate": 3.086280495515564e-05, + "loss": 1.3584, + "step": 1824 + }, + { + "epoch": 0.32431471855702165, + "grad_norm": 0.38526011600193577, + "learning_rate": 3.085333172654385e-05, + "loss": 1.3709, + "step": 1825 + }, + { + "epoch": 0.32449242525212135, + "grad_norm": 0.45335425369041166, + "learning_rate": 3.084385504528313e-05, + "loss": 1.3841, + "step": 1826 + }, + { + "epoch": 0.3246701319472211, + "grad_norm": 0.387922570189183, + "learning_rate": 3.083437491438819e-05, + "loss": 1.4075, + "step": 1827 + }, + { + "epoch": 0.32484783864232086, + "grad_norm": 0.3734787403936944, + "learning_rate": 3.082489133687484e-05, + "loss": 1.3518, + "step": 1828 + }, + { + "epoch": 0.32502554533742056, + "grad_norm": 0.383743854418042, + "learning_rate": 3.0815404315759985e-05, + "loss": 1.3829, + "step": 1829 + }, + { + "epoch": 0.3252032520325203, + "grad_norm": 0.3889626385449473, + "learning_rate": 3.080591385406162e-05, + "loss": 1.4266, + "step": 1830 + }, + { + "epoch": 0.3253809587276201, + "grad_norm": 0.39903475109986664, + "learning_rate": 3.079641995479885e-05, + "loss": 1.3871, + "step": 1831 + }, + { + "epoch": 0.32555866542271983, + "grad_norm": 0.37241242229289784, + "learning_rate": 3.078692262099185e-05, + "loss": 1.3643, + "step": 1832 + }, + { + "epoch": 0.32573637211781953, + "grad_norm": 0.4004546603347606, + "learning_rate": 3.0777421855661914e-05, + "loss": 1.4036, + "step": 1833 + }, + { + "epoch": 0.3259140788129193, + "grad_norm": 0.37718501955241385, + "learning_rate": 3.076791766183141e-05, + "loss": 1.3653, + "step": 1834 + }, + { + "epoch": 0.32609178550801904, + "grad_norm": 0.3801857474043455, + "learning_rate": 3.075841004252379e-05, + "loss": 1.3816, + "step": 1835 + }, + { + "epoch": 0.32626949220311874, + "grad_norm": 0.37739169189773436, + "learning_rate": 3.074889900076362e-05, + "loss": 1.3778, + "step": 1836 + }, + { + "epoch": 0.3264471988982185, + "grad_norm": 0.3882920803440394, + "learning_rate": 3.073938453957653e-05, + "loss": 1.3665, + "step": 1837 + }, + { + "epoch": 0.32662490559331825, + "grad_norm": 0.38773649864919885, + "learning_rate": 3.072986666198926e-05, + "loss": 1.3628, + "step": 1838 + }, + { + "epoch": 0.32680261228841795, + "grad_norm": 0.3843587978553194, + "learning_rate": 3.072034537102962e-05, + "loss": 1.4058, + "step": 1839 + }, + { + "epoch": 0.3269803189835177, + "grad_norm": 0.37421893457961775, + "learning_rate": 3.071082066972651e-05, + "loss": 1.3552, + "step": 1840 + }, + { + "epoch": 0.32715802567861746, + "grad_norm": 0.372967803012153, + "learning_rate": 3.070129256110992e-05, + "loss": 1.3665, + "step": 1841 + }, + { + "epoch": 0.32733573237371716, + "grad_norm": 0.37151984631524004, + "learning_rate": 3.069176104821092e-05, + "loss": 1.3871, + "step": 1842 + }, + { + "epoch": 0.3275134390688169, + "grad_norm": 0.3789196207398101, + "learning_rate": 3.0682226134061667e-05, + "loss": 1.377, + "step": 1843 + }, + { + "epoch": 0.32769114576391667, + "grad_norm": 0.37938167458298927, + "learning_rate": 3.067268782169538e-05, + "loss": 1.3915, + "step": 1844 + }, + { + "epoch": 0.32786885245901637, + "grad_norm": 0.38403679799423507, + "learning_rate": 3.066314611414639e-05, + "loss": 1.3601, + "step": 1845 + }, + { + "epoch": 0.3280465591541161, + "grad_norm": 0.3899144176602821, + "learning_rate": 3.065360101445011e-05, + "loss": 1.4021, + "step": 1846 + }, + { + "epoch": 0.3282242658492159, + "grad_norm": 0.3867651643913956, + "learning_rate": 3.064405252564298e-05, + "loss": 1.3955, + "step": 1847 + }, + { + "epoch": 0.32840197254431563, + "grad_norm": 0.3922295973025351, + "learning_rate": 3.063450065076257e-05, + "loss": 1.3983, + "step": 1848 + }, + { + "epoch": 0.32857967923941533, + "grad_norm": 0.3796860790098293, + "learning_rate": 3.062494539284752e-05, + "loss": 1.3919, + "step": 1849 + }, + { + "epoch": 0.3287573859345151, + "grad_norm": 0.37714265773407546, + "learning_rate": 3.0615386754937535e-05, + "loss": 1.3553, + "step": 1850 + }, + { + "epoch": 0.32893509262961484, + "grad_norm": 0.3833067508454648, + "learning_rate": 3.060582474007338e-05, + "loss": 1.3528, + "step": 1851 + }, + { + "epoch": 0.32911279932471454, + "grad_norm": 0.4038329668125259, + "learning_rate": 3.0596259351296925e-05, + "loss": 1.3974, + "step": 1852 + }, + { + "epoch": 0.3292905060198143, + "grad_norm": 0.4234736647581316, + "learning_rate": 3.058669059165111e-05, + "loss": 1.3762, + "step": 1853 + }, + { + "epoch": 0.32946821271491405, + "grad_norm": 0.3772030108499336, + "learning_rate": 3.0577118464179915e-05, + "loss": 1.3912, + "step": 1854 + }, + { + "epoch": 0.32964591941001375, + "grad_norm": 0.3937113218893644, + "learning_rate": 3.0567542971928426e-05, + "loss": 1.4124, + "step": 1855 + }, + { + "epoch": 0.3298236261051135, + "grad_norm": 0.3728529787925495, + "learning_rate": 3.055796411794279e-05, + "loss": 1.3481, + "step": 1856 + }, + { + "epoch": 0.33000133280021327, + "grad_norm": 0.3854430443777905, + "learning_rate": 3.054838190527021e-05, + "loss": 1.3935, + "step": 1857 + }, + { + "epoch": 0.33017903949531296, + "grad_norm": 0.38862383822723556, + "learning_rate": 3.053879633695898e-05, + "loss": 1.365, + "step": 1858 + }, + { + "epoch": 0.3303567461904127, + "grad_norm": 0.39362543083356244, + "learning_rate": 3.052920741605845e-05, + "loss": 1.3589, + "step": 1859 + }, + { + "epoch": 0.3305344528855125, + "grad_norm": 0.3965340724162032, + "learning_rate": 3.051961514561902e-05, + "loss": 1.4306, + "step": 1860 + }, + { + "epoch": 0.3307121595806122, + "grad_norm": 0.3865733891090966, + "learning_rate": 3.051001952869219e-05, + "loss": 1.4036, + "step": 1861 + }, + { + "epoch": 0.33088986627571193, + "grad_norm": 0.3949717795113669, + "learning_rate": 3.050042056833049e-05, + "loss": 1.3993, + "step": 1862 + }, + { + "epoch": 0.3310675729708117, + "grad_norm": 0.38595486821388914, + "learning_rate": 3.0490818267587543e-05, + "loss": 1.4456, + "step": 1863 + }, + { + "epoch": 0.33124527966591144, + "grad_norm": 0.38360853627267566, + "learning_rate": 3.0481212629518015e-05, + "loss": 1.3711, + "step": 1864 + }, + { + "epoch": 0.33142298636101114, + "grad_norm": 0.392302215551794, + "learning_rate": 3.047160365717764e-05, + "loss": 1.4177, + "step": 1865 + }, + { + "epoch": 0.3316006930561109, + "grad_norm": 0.3634513789296566, + "learning_rate": 3.046199135362322e-05, + "loss": 1.3653, + "step": 1866 + }, + { + "epoch": 0.33177839975121065, + "grad_norm": 0.39597990726862486, + "learning_rate": 3.0452375721912593e-05, + "loss": 1.4257, + "step": 1867 + }, + { + "epoch": 0.33195610644631035, + "grad_norm": 0.37900022924289106, + "learning_rate": 3.044275676510469e-05, + "loss": 1.3733, + "step": 1868 + }, + { + "epoch": 0.3321338131414101, + "grad_norm": 0.3899025110248986, + "learning_rate": 3.043313448625948e-05, + "loss": 1.4035, + "step": 1869 + }, + { + "epoch": 0.33231151983650986, + "grad_norm": 0.3908524853367731, + "learning_rate": 3.0423508888437977e-05, + "loss": 1.3984, + "step": 1870 + }, + { + "epoch": 0.33248922653160956, + "grad_norm": 0.38571811035955983, + "learning_rate": 3.0413879974702283e-05, + "loss": 1.3949, + "step": 1871 + }, + { + "epoch": 0.3326669332267093, + "grad_norm": 0.40108424735035103, + "learning_rate": 3.0404247748115523e-05, + "loss": 1.4128, + "step": 1872 + }, + { + "epoch": 0.33284463992180907, + "grad_norm": 0.39620608190377626, + "learning_rate": 3.0394612211741897e-05, + "loss": 1.3904, + "step": 1873 + }, + { + "epoch": 0.33302234661690877, + "grad_norm": 0.3820450499155962, + "learning_rate": 3.0384973368646636e-05, + "loss": 1.3677, + "step": 1874 + }, + { + "epoch": 0.3332000533120085, + "grad_norm": 0.3961286799861153, + "learning_rate": 3.0375331221896058e-05, + "loss": 1.4322, + "step": 1875 + }, + { + "epoch": 0.3333777600071083, + "grad_norm": 0.39887544912544043, + "learning_rate": 3.0365685774557497e-05, + "loss": 1.3955, + "step": 1876 + }, + { + "epoch": 0.333555466702208, + "grad_norm": 0.38383035732080034, + "learning_rate": 3.035603702969936e-05, + "loss": 1.4242, + "step": 1877 + }, + { + "epoch": 0.33373317339730774, + "grad_norm": 0.38398135607668943, + "learning_rate": 3.0346384990391082e-05, + "loss": 1.3457, + "step": 1878 + }, + { + "epoch": 0.3339108800924075, + "grad_norm": 0.37226405672558444, + "learning_rate": 3.033672965970317e-05, + "loss": 1.3507, + "step": 1879 + }, + { + "epoch": 0.33408858678750725, + "grad_norm": 0.38951460100340457, + "learning_rate": 3.032707104070717e-05, + "loss": 1.3936, + "step": 1880 + }, + { + "epoch": 0.33426629348260695, + "grad_norm": 0.3891401229424884, + "learning_rate": 3.031740913647565e-05, + "loss": 1.3992, + "step": 1881 + }, + { + "epoch": 0.3344440001777067, + "grad_norm": 0.38051407311218477, + "learning_rate": 3.0307743950082263e-05, + "loss": 1.3608, + "step": 1882 + }, + { + "epoch": 0.33462170687280646, + "grad_norm": 0.3948498895115259, + "learning_rate": 3.029807548460168e-05, + "loss": 1.4108, + "step": 1883 + }, + { + "epoch": 0.33479941356790616, + "grad_norm": 0.374286337209788, + "learning_rate": 3.0288403743109622e-05, + "loss": 1.3555, + "step": 1884 + }, + { + "epoch": 0.3349771202630059, + "grad_norm": 0.3935545848108091, + "learning_rate": 3.027872872868285e-05, + "loss": 1.3866, + "step": 1885 + }, + { + "epoch": 0.33515482695810567, + "grad_norm": 0.39153795710842026, + "learning_rate": 3.0269050444399167e-05, + "loss": 1.3792, + "step": 1886 + }, + { + "epoch": 0.33533253365320537, + "grad_norm": 0.3941631798044439, + "learning_rate": 3.0259368893337426e-05, + "loss": 1.3972, + "step": 1887 + }, + { + "epoch": 0.3355102403483051, + "grad_norm": 0.37568110424062484, + "learning_rate": 3.024968407857749e-05, + "loss": 1.3985, + "step": 1888 + }, + { + "epoch": 0.3356879470434049, + "grad_norm": 0.40183265235860816, + "learning_rate": 3.0239996003200308e-05, + "loss": 1.3711, + "step": 1889 + }, + { + "epoch": 0.3358656537385046, + "grad_norm": 0.387374069403729, + "learning_rate": 3.0230304670287815e-05, + "loss": 1.3646, + "step": 1890 + }, + { + "epoch": 0.33604336043360433, + "grad_norm": 0.3742482275920783, + "learning_rate": 3.022061008292303e-05, + "loss": 1.3503, + "step": 1891 + }, + { + "epoch": 0.3362210671287041, + "grad_norm": 0.38828119066908645, + "learning_rate": 3.0210912244189968e-05, + "loss": 1.3366, + "step": 1892 + }, + { + "epoch": 0.3363987738238038, + "grad_norm": 0.3870104285995852, + "learning_rate": 3.0201211157173684e-05, + "loss": 1.3752, + "step": 1893 + }, + { + "epoch": 0.33657648051890354, + "grad_norm": 0.3688781683040064, + "learning_rate": 3.0191506824960296e-05, + "loss": 1.3752, + "step": 1894 + }, + { + "epoch": 0.3367541872140033, + "grad_norm": 0.3857567828477677, + "learning_rate": 3.018179925063693e-05, + "loss": 1.3568, + "step": 1895 + }, + { + "epoch": 0.33693189390910305, + "grad_norm": 0.40288149024256487, + "learning_rate": 3.017208843729174e-05, + "loss": 1.4, + "step": 1896 + }, + { + "epoch": 0.33710960060420275, + "grad_norm": 0.36727376208495327, + "learning_rate": 3.016237438801392e-05, + "loss": 1.3334, + "step": 1897 + }, + { + "epoch": 0.3372873072993025, + "grad_norm": 0.40278316010113185, + "learning_rate": 3.015265710589371e-05, + "loss": 1.371, + "step": 1898 + }, + { + "epoch": 0.33746501399440226, + "grad_norm": 0.37398059995907673, + "learning_rate": 3.014293659402234e-05, + "loss": 1.4052, + "step": 1899 + }, + { + "epoch": 0.33764272068950196, + "grad_norm": 0.4105041104440446, + "learning_rate": 3.0133212855492083e-05, + "loss": 1.4098, + "step": 1900 + }, + { + "epoch": 0.3378204273846017, + "grad_norm": 0.3651968031441386, + "learning_rate": 3.012348589339626e-05, + "loss": 1.3564, + "step": 1901 + }, + { + "epoch": 0.3379981340797015, + "grad_norm": 0.38808186301835124, + "learning_rate": 3.0113755710829192e-05, + "loss": 1.3815, + "step": 1902 + }, + { + "epoch": 0.3381758407748012, + "grad_norm": 0.38261444070690964, + "learning_rate": 3.010402231088624e-05, + "loss": 1.3336, + "step": 1903 + }, + { + "epoch": 0.33835354746990093, + "grad_norm": 0.3754014568108369, + "learning_rate": 3.009428569666377e-05, + "loss": 1.3585, + "step": 1904 + }, + { + "epoch": 0.3385312541650007, + "grad_norm": 0.39535983893845417, + "learning_rate": 3.0084545871259187e-05, + "loss": 1.3906, + "step": 1905 + }, + { + "epoch": 0.3387089608601004, + "grad_norm": 0.38993577189402234, + "learning_rate": 3.007480283777092e-05, + "loss": 1.3723, + "step": 1906 + }, + { + "epoch": 0.33888666755520014, + "grad_norm": 0.3880794439415563, + "learning_rate": 3.00650565992984e-05, + "loss": 1.3775, + "step": 1907 + }, + { + "epoch": 0.3390643742502999, + "grad_norm": 0.3749440109607459, + "learning_rate": 3.0055307158942096e-05, + "loss": 1.3621, + "step": 1908 + }, + { + "epoch": 0.3392420809453996, + "grad_norm": 0.37475587172963887, + "learning_rate": 3.0045554519803483e-05, + "loss": 1.3542, + "step": 1909 + }, + { + "epoch": 0.33941978764049935, + "grad_norm": 0.3798318232025045, + "learning_rate": 3.0035798684985074e-05, + "loss": 1.4002, + "step": 1910 + }, + { + "epoch": 0.3395974943355991, + "grad_norm": 0.39700324927199315, + "learning_rate": 3.002603965759036e-05, + "loss": 1.3449, + "step": 1911 + }, + { + "epoch": 0.33977520103069886, + "grad_norm": 0.36502690026577905, + "learning_rate": 3.0016277440723883e-05, + "loss": 1.3643, + "step": 1912 + }, + { + "epoch": 0.33995290772579856, + "grad_norm": 0.3774449465772432, + "learning_rate": 3.000651203749119e-05, + "loss": 1.3897, + "step": 1913 + }, + { + "epoch": 0.3401306144208983, + "grad_norm": 0.39435452885313843, + "learning_rate": 2.999674345099884e-05, + "loss": 1.4203, + "step": 1914 + }, + { + "epoch": 0.34030832111599807, + "grad_norm": 0.3683068925678174, + "learning_rate": 2.99869716843544e-05, + "loss": 1.3556, + "step": 1915 + }, + { + "epoch": 0.34048602781109777, + "grad_norm": 0.375367523209389, + "learning_rate": 2.9977196740666447e-05, + "loss": 1.3545, + "step": 1916 + }, + { + "epoch": 0.3406637345061975, + "grad_norm": 0.39426383316586766, + "learning_rate": 2.9967418623044594e-05, + "loss": 1.4145, + "step": 1917 + }, + { + "epoch": 0.3408414412012973, + "grad_norm": 0.402180090509128, + "learning_rate": 2.9957637334599417e-05, + "loss": 1.4081, + "step": 1918 + }, + { + "epoch": 0.341019147896397, + "grad_norm": 0.3920066787215482, + "learning_rate": 2.9947852878442545e-05, + "loss": 1.4138, + "step": 1919 + }, + { + "epoch": 0.34119685459149673, + "grad_norm": 0.38020355256010196, + "learning_rate": 2.99380652576866e-05, + "loss": 1.3876, + "step": 1920 + }, + { + "epoch": 0.3413745612865965, + "grad_norm": 0.3859004929349077, + "learning_rate": 2.9928274475445206e-05, + "loss": 1.3871, + "step": 1921 + }, + { + "epoch": 0.3415522679816962, + "grad_norm": 0.37758309523822325, + "learning_rate": 2.9918480534832985e-05, + "loss": 1.3677, + "step": 1922 + }, + { + "epoch": 0.34172997467679594, + "grad_norm": 0.37932571384976704, + "learning_rate": 2.990868343896558e-05, + "loss": 1.3612, + "step": 1923 + }, + { + "epoch": 0.3419076813718957, + "grad_norm": 0.3684495759062843, + "learning_rate": 2.9898883190959637e-05, + "loss": 1.3911, + "step": 1924 + }, + { + "epoch": 0.3420853880669954, + "grad_norm": 0.37667640298155297, + "learning_rate": 2.9889079793932788e-05, + "loss": 1.3677, + "step": 1925 + }, + { + "epoch": 0.34226309476209515, + "grad_norm": 0.3762706845981104, + "learning_rate": 2.9879273251003692e-05, + "loss": 1.3988, + "step": 1926 + }, + { + "epoch": 0.3424408014571949, + "grad_norm": 0.37300303341742524, + "learning_rate": 2.9869463565291982e-05, + "loss": 1.3369, + "step": 1927 + }, + { + "epoch": 0.34261850815229467, + "grad_norm": 0.37888849359110005, + "learning_rate": 2.9859650739918307e-05, + "loss": 1.3807, + "step": 1928 + }, + { + "epoch": 0.34279621484739436, + "grad_norm": 0.375897871554685, + "learning_rate": 2.9849834778004315e-05, + "loss": 1.3409, + "step": 1929 + }, + { + "epoch": 0.3429739215424941, + "grad_norm": 0.3881702629242823, + "learning_rate": 2.984001568267264e-05, + "loss": 1.3731, + "step": 1930 + }, + { + "epoch": 0.3431516282375939, + "grad_norm": 0.3828745704791317, + "learning_rate": 2.9830193457046932e-05, + "loss": 1.4209, + "step": 1931 + }, + { + "epoch": 0.3433293349326936, + "grad_norm": 0.38727275103290604, + "learning_rate": 2.982036810425182e-05, + "loss": 1.3731, + "step": 1932 + }, + { + "epoch": 0.34350704162779333, + "grad_norm": 0.37796242512505795, + "learning_rate": 2.9810539627412932e-05, + "loss": 1.3555, + "step": 1933 + }, + { + "epoch": 0.3436847483228931, + "grad_norm": 0.37151394273213734, + "learning_rate": 2.9800708029656896e-05, + "loss": 1.3798, + "step": 1934 + }, + { + "epoch": 0.3438624550179928, + "grad_norm": 0.3893574703625444, + "learning_rate": 2.9790873314111322e-05, + "loss": 1.3823, + "step": 1935 + }, + { + "epoch": 0.34404016171309254, + "grad_norm": 0.37049082787542664, + "learning_rate": 2.9781035483904824e-05, + "loss": 1.365, + "step": 1936 + }, + { + "epoch": 0.3442178684081923, + "grad_norm": 0.3722409855075822, + "learning_rate": 2.9771194542166996e-05, + "loss": 1.3785, + "step": 1937 + }, + { + "epoch": 0.344395575103292, + "grad_norm": 0.37863651900710327, + "learning_rate": 2.976135049202843e-05, + "loss": 1.3631, + "step": 1938 + }, + { + "epoch": 0.34457328179839175, + "grad_norm": 0.3918775544801439, + "learning_rate": 2.9751503336620698e-05, + "loss": 1.3494, + "step": 1939 + }, + { + "epoch": 0.3447509884934915, + "grad_norm": 0.37833150020135425, + "learning_rate": 2.9741653079076375e-05, + "loss": 1.3833, + "step": 1940 + }, + { + "epoch": 0.3449286951885912, + "grad_norm": 0.36852505433159194, + "learning_rate": 2.9731799722529007e-05, + "loss": 1.3638, + "step": 1941 + }, + { + "epoch": 0.34510640188369096, + "grad_norm": 0.39585830201783523, + "learning_rate": 2.9721943270113123e-05, + "loss": 1.4272, + "step": 1942 + }, + { + "epoch": 0.3452841085787907, + "grad_norm": 0.38146744683522815, + "learning_rate": 2.9712083724964268e-05, + "loss": 1.391, + "step": 1943 + }, + { + "epoch": 0.34546181527389047, + "grad_norm": 0.3704157349795045, + "learning_rate": 2.9702221090218932e-05, + "loss": 1.3541, + "step": 1944 + }, + { + "epoch": 0.34563952196899017, + "grad_norm": 0.3893696245867969, + "learning_rate": 2.9692355369014607e-05, + "loss": 1.3924, + "step": 1945 + }, + { + "epoch": 0.3458172286640899, + "grad_norm": 0.3780282244944519, + "learning_rate": 2.9682486564489764e-05, + "loss": 1.3797, + "step": 1946 + }, + { + "epoch": 0.3459949353591897, + "grad_norm": 0.37974018855854225, + "learning_rate": 2.9672614679783865e-05, + "loss": 1.4155, + "step": 1947 + }, + { + "epoch": 0.3461726420542894, + "grad_norm": 0.3842283437624976, + "learning_rate": 2.966273971803733e-05, + "loss": 1.3824, + "step": 1948 + }, + { + "epoch": 0.34635034874938914, + "grad_norm": 0.38565083096901065, + "learning_rate": 2.9652861682391574e-05, + "loss": 1.3701, + "step": 1949 + }, + { + "epoch": 0.3465280554444889, + "grad_norm": 0.373062882547069, + "learning_rate": 2.9642980575988986e-05, + "loss": 1.3938, + "step": 1950 + }, + { + "epoch": 0.3467057621395886, + "grad_norm": 0.38257966767692486, + "learning_rate": 2.9633096401972934e-05, + "loss": 1.4018, + "step": 1951 + }, + { + "epoch": 0.34688346883468835, + "grad_norm": 0.38371141784994217, + "learning_rate": 2.962320916348776e-05, + "loss": 1.3939, + "step": 1952 + }, + { + "epoch": 0.3470611755297881, + "grad_norm": 0.3848642393824481, + "learning_rate": 2.9613318863678773e-05, + "loss": 1.3623, + "step": 1953 + }, + { + "epoch": 0.3472388822248878, + "grad_norm": 0.3721844602724466, + "learning_rate": 2.9603425505692273e-05, + "loss": 1.4262, + "step": 1954 + }, + { + "epoch": 0.34741658891998756, + "grad_norm": 0.3882685648677181, + "learning_rate": 2.959352909267552e-05, + "loss": 1.382, + "step": 1955 + }, + { + "epoch": 0.3475942956150873, + "grad_norm": 0.3781500127791112, + "learning_rate": 2.958362962777675e-05, + "loss": 1.3915, + "step": 1956 + }, + { + "epoch": 0.347772002310187, + "grad_norm": 0.39529503006282524, + "learning_rate": 2.9573727114145162e-05, + "loss": 1.3783, + "step": 1957 + }, + { + "epoch": 0.34794970900528677, + "grad_norm": 0.3787054447113773, + "learning_rate": 2.956382155493094e-05, + "loss": 1.3632, + "step": 1958 + }, + { + "epoch": 0.3481274157003865, + "grad_norm": 0.397627679260632, + "learning_rate": 2.9553912953285226e-05, + "loss": 1.3589, + "step": 1959 + }, + { + "epoch": 0.3483051223954863, + "grad_norm": 0.37004364746831403, + "learning_rate": 2.9544001312360126e-05, + "loss": 1.3428, + "step": 1960 + }, + { + "epoch": 0.348482829090586, + "grad_norm": 0.3970292251817273, + "learning_rate": 2.9534086635308728e-05, + "loss": 1.3607, + "step": 1961 + }, + { + "epoch": 0.34866053578568573, + "grad_norm": 0.4064331271231644, + "learning_rate": 2.9524168925285077e-05, + "loss": 1.3848, + "step": 1962 + }, + { + "epoch": 0.3488382424807855, + "grad_norm": 0.3946971025669671, + "learning_rate": 2.951424818544418e-05, + "loss": 1.4168, + "step": 1963 + }, + { + "epoch": 0.3490159491758852, + "grad_norm": 0.39269868011457854, + "learning_rate": 2.9504324418942015e-05, + "loss": 1.3604, + "step": 1964 + }, + { + "epoch": 0.34919365587098494, + "grad_norm": 0.39745485270026465, + "learning_rate": 2.949439762893551e-05, + "loss": 1.431, + "step": 1965 + }, + { + "epoch": 0.3493713625660847, + "grad_norm": 0.40799641605318854, + "learning_rate": 2.9484467818582576e-05, + "loss": 1.3869, + "step": 1966 + }, + { + "epoch": 0.3495490692611844, + "grad_norm": 0.37996918608627567, + "learning_rate": 2.947453499104206e-05, + "loss": 1.368, + "step": 1967 + }, + { + "epoch": 0.34972677595628415, + "grad_norm": 0.38628262289733706, + "learning_rate": 2.9464599149473786e-05, + "loss": 1.3765, + "step": 1968 + }, + { + "epoch": 0.3499044826513839, + "grad_norm": 0.37526432911010715, + "learning_rate": 2.9454660297038535e-05, + "loss": 1.3631, + "step": 1969 + }, + { + "epoch": 0.3500821893464836, + "grad_norm": 0.38540261846975876, + "learning_rate": 2.9444718436898045e-05, + "loss": 1.3509, + "step": 1970 + }, + { + "epoch": 0.35025989604158336, + "grad_norm": 0.3685583964816267, + "learning_rate": 2.9434773572215e-05, + "loss": 1.3866, + "step": 1971 + }, + { + "epoch": 0.3504376027366831, + "grad_norm": 0.3768596267780326, + "learning_rate": 2.9424825706153047e-05, + "loss": 1.4072, + "step": 1972 + }, + { + "epoch": 0.3506153094317828, + "grad_norm": 0.3670700781753171, + "learning_rate": 2.94148748418768e-05, + "loss": 1.3617, + "step": 1973 + }, + { + "epoch": 0.3507930161268826, + "grad_norm": 0.3775949675562243, + "learning_rate": 2.940492098255182e-05, + "loss": 1.3893, + "step": 1974 + }, + { + "epoch": 0.35097072282198233, + "grad_norm": 0.38501476018501546, + "learning_rate": 2.9394964131344595e-05, + "loss": 1.3853, + "step": 1975 + }, + { + "epoch": 0.3511484295170821, + "grad_norm": 0.3873266690455701, + "learning_rate": 2.9385004291422605e-05, + "loss": 1.3677, + "step": 1976 + }, + { + "epoch": 0.3513261362121818, + "grad_norm": 0.39068746653904796, + "learning_rate": 2.9375041465954255e-05, + "loss": 1.3609, + "step": 1977 + }, + { + "epoch": 0.35150384290728154, + "grad_norm": 0.39181641678116447, + "learning_rate": 2.9365075658108916e-05, + "loss": 1.3928, + "step": 1978 + }, + { + "epoch": 0.3516815496023813, + "grad_norm": 0.37704436442893074, + "learning_rate": 2.935510687105688e-05, + "loss": 1.3607, + "step": 1979 + }, + { + "epoch": 0.351859256297481, + "grad_norm": 0.3819133370272372, + "learning_rate": 2.9345135107969427e-05, + "loss": 1.3829, + "step": 1980 + }, + { + "epoch": 0.35203696299258075, + "grad_norm": 0.37519110865522765, + "learning_rate": 2.933516037201875e-05, + "loss": 1.3501, + "step": 1981 + }, + { + "epoch": 0.3522146696876805, + "grad_norm": 0.3725068224905714, + "learning_rate": 2.9325182666378e-05, + "loss": 1.3645, + "step": 1982 + }, + { + "epoch": 0.3523923763827802, + "grad_norm": 0.3760451462851054, + "learning_rate": 2.9315201994221283e-05, + "loss": 1.3921, + "step": 1983 + }, + { + "epoch": 0.35257008307787996, + "grad_norm": 0.3764395018134201, + "learning_rate": 2.9305218358723625e-05, + "loss": 1.3691, + "step": 1984 + }, + { + "epoch": 0.3527477897729797, + "grad_norm": 0.38721279760015465, + "learning_rate": 2.929523176306102e-05, + "loss": 1.438, + "step": 1985 + }, + { + "epoch": 0.3529254964680794, + "grad_norm": 0.37709983837598404, + "learning_rate": 2.928524221041038e-05, + "loss": 1.3587, + "step": 1986 + }, + { + "epoch": 0.35310320316317917, + "grad_norm": 0.3660185788798451, + "learning_rate": 2.9275249703949578e-05, + "loss": 1.3764, + "step": 1987 + }, + { + "epoch": 0.3532809098582789, + "grad_norm": 0.3941656042794553, + "learning_rate": 2.9265254246857422e-05, + "loss": 1.4131, + "step": 1988 + }, + { + "epoch": 0.3534586165533786, + "grad_norm": 0.38806306223734477, + "learning_rate": 2.9255255842313643e-05, + "loss": 1.4477, + "step": 1989 + }, + { + "epoch": 0.3536363232484784, + "grad_norm": 0.38378703449397306, + "learning_rate": 2.9245254493498932e-05, + "loss": 1.3864, + "step": 1990 + }, + { + "epoch": 0.35381402994357813, + "grad_norm": 0.37403048717502896, + "learning_rate": 2.9235250203594897e-05, + "loss": 1.4094, + "step": 1991 + }, + { + "epoch": 0.3539917366386779, + "grad_norm": 0.3772346704712321, + "learning_rate": 2.9225242975784097e-05, + "loss": 1.36, + "step": 1992 + }, + { + "epoch": 0.3541694433337776, + "grad_norm": 0.3902810922419991, + "learning_rate": 2.921523281325002e-05, + "loss": 1.3977, + "step": 1993 + }, + { + "epoch": 0.35434715002887734, + "grad_norm": 0.3650888292826055, + "learning_rate": 2.9205219719177083e-05, + "loss": 1.3853, + "step": 1994 + }, + { + "epoch": 0.3545248567239771, + "grad_norm": 0.3774722850386825, + "learning_rate": 2.9195203696750643e-05, + "loss": 1.3401, + "step": 1995 + }, + { + "epoch": 0.3547025634190768, + "grad_norm": 0.3626149600075632, + "learning_rate": 2.918518474915698e-05, + "loss": 1.3031, + "step": 1996 + }, + { + "epoch": 0.35488027011417655, + "grad_norm": 0.3752606635367311, + "learning_rate": 2.917516287958332e-05, + "loss": 1.3951, + "step": 1997 + }, + { + "epoch": 0.3550579768092763, + "grad_norm": 0.37019867220992364, + "learning_rate": 2.9165138091217798e-05, + "loss": 1.323, + "step": 1998 + }, + { + "epoch": 0.355235683504376, + "grad_norm": 0.3685861147042038, + "learning_rate": 2.9155110387249486e-05, + "loss": 1.3425, + "step": 1999 + }, + { + "epoch": 0.35541339019947576, + "grad_norm": 0.3848290403978416, + "learning_rate": 2.9145079770868398e-05, + "loss": 1.3716, + "step": 2000 + }, + { + "epoch": 0.3555910968945755, + "grad_norm": 0.3693261760822017, + "learning_rate": 2.913504624526545e-05, + "loss": 1.3785, + "step": 2001 + }, + { + "epoch": 0.3557688035896752, + "grad_norm": 0.3707254957868877, + "learning_rate": 2.91250098136325e-05, + "loss": 1.3403, + "step": 2002 + }, + { + "epoch": 0.355946510284775, + "grad_norm": 0.3843575197454317, + "learning_rate": 2.911497047916232e-05, + "loss": 1.3743, + "step": 2003 + }, + { + "epoch": 0.35612421697987473, + "grad_norm": 0.37178865194268135, + "learning_rate": 2.9104928245048624e-05, + "loss": 1.3898, + "step": 2004 + }, + { + "epoch": 0.35630192367497443, + "grad_norm": 0.37513690080854045, + "learning_rate": 2.909488311448602e-05, + "loss": 1.3447, + "step": 2005 + }, + { + "epoch": 0.3564796303700742, + "grad_norm": 0.3867753904105246, + "learning_rate": 2.9084835090670065e-05, + "loss": 1.4281, + "step": 2006 + }, + { + "epoch": 0.35665733706517394, + "grad_norm": 0.36652520664868254, + "learning_rate": 2.907478417679722e-05, + "loss": 1.3405, + "step": 2007 + }, + { + "epoch": 0.3568350437602737, + "grad_norm": 0.3704892000065961, + "learning_rate": 2.9064730376064866e-05, + "loss": 1.3707, + "step": 2008 + }, + { + "epoch": 0.3570127504553734, + "grad_norm": 0.375891552531725, + "learning_rate": 2.9054673691671317e-05, + "loss": 1.3933, + "step": 2009 + }, + { + "epoch": 0.35719045715047315, + "grad_norm": 0.363650574782824, + "learning_rate": 2.9044614126815775e-05, + "loss": 1.3729, + "step": 2010 + }, + { + "epoch": 0.3573681638455729, + "grad_norm": 0.376110213674763, + "learning_rate": 2.90345516846984e-05, + "loss": 1.3852, + "step": 2011 + }, + { + "epoch": 0.3575458705406726, + "grad_norm": 0.39309439348070885, + "learning_rate": 2.9024486368520218e-05, + "loss": 1.386, + "step": 2012 + }, + { + "epoch": 0.35772357723577236, + "grad_norm": 0.3760635796988099, + "learning_rate": 2.9014418181483216e-05, + "loss": 1.3927, + "step": 2013 + }, + { + "epoch": 0.3579012839308721, + "grad_norm": 0.37910246522314794, + "learning_rate": 2.9004347126790266e-05, + "loss": 1.4208, + "step": 2014 + }, + { + "epoch": 0.3580789906259718, + "grad_norm": 0.3965835030124175, + "learning_rate": 2.8994273207645164e-05, + "loss": 1.4005, + "step": 2015 + }, + { + "epoch": 0.35825669732107157, + "grad_norm": 0.38406955431589307, + "learning_rate": 2.8984196427252606e-05, + "loss": 1.3768, + "step": 2016 + }, + { + "epoch": 0.3584344040161713, + "grad_norm": 0.3753176602541864, + "learning_rate": 2.8974116788818207e-05, + "loss": 1.3687, + "step": 2017 + }, + { + "epoch": 0.358612110711271, + "grad_norm": 0.4004400912156542, + "learning_rate": 2.8964034295548497e-05, + "loss": 1.3593, + "step": 2018 + }, + { + "epoch": 0.3587898174063708, + "grad_norm": 0.3754131843013086, + "learning_rate": 2.8953948950650893e-05, + "loss": 1.3423, + "step": 2019 + }, + { + "epoch": 0.35896752410147054, + "grad_norm": 0.38474819716759195, + "learning_rate": 2.8943860757333754e-05, + "loss": 1.349, + "step": 2020 + }, + { + "epoch": 0.35914523079657024, + "grad_norm": 0.3710225265582783, + "learning_rate": 2.89337697188063e-05, + "loss": 1.2953, + "step": 2021 + }, + { + "epoch": 0.35932293749167, + "grad_norm": 0.39226363833021793, + "learning_rate": 2.89236758382787e-05, + "loss": 1.4019, + "step": 2022 + }, + { + "epoch": 0.35950064418676975, + "grad_norm": 0.38259423648887203, + "learning_rate": 2.8913579118961993e-05, + "loss": 1.3873, + "step": 2023 + }, + { + "epoch": 0.3596783508818695, + "grad_norm": 0.3618017870914052, + "learning_rate": 2.8903479564068138e-05, + "loss": 1.3305, + "step": 2024 + }, + { + "epoch": 0.3598560575769692, + "grad_norm": 0.3837616956001988, + "learning_rate": 2.8893377176810004e-05, + "loss": 1.4158, + "step": 2025 + }, + { + "epoch": 0.36003376427206896, + "grad_norm": 0.37604389160424323, + "learning_rate": 2.888327196040134e-05, + "loss": 1.3914, + "step": 2026 + }, + { + "epoch": 0.3602114709671687, + "grad_norm": 0.3580125510889005, + "learning_rate": 2.8873163918056808e-05, + "loss": 1.3464, + "step": 2027 + }, + { + "epoch": 0.3603891776622684, + "grad_norm": 0.3680715507490336, + "learning_rate": 2.886305305299196e-05, + "loss": 1.3674, + "step": 2028 + }, + { + "epoch": 0.36056688435736817, + "grad_norm": 0.36927625380941664, + "learning_rate": 2.8852939368423265e-05, + "loss": 1.3692, + "step": 2029 + }, + { + "epoch": 0.3607445910524679, + "grad_norm": 0.3812559716218701, + "learning_rate": 2.8842822867568073e-05, + "loss": 1.3818, + "step": 2030 + }, + { + "epoch": 0.3609222977475676, + "grad_norm": 0.3742526726867375, + "learning_rate": 2.883270355364462e-05, + "loss": 1.3663, + "step": 2031 + }, + { + "epoch": 0.3611000044426674, + "grad_norm": 0.367329865958006, + "learning_rate": 2.8822581429872066e-05, + "loss": 1.3642, + "step": 2032 + }, + { + "epoch": 0.36127771113776713, + "grad_norm": 0.3827810563556126, + "learning_rate": 2.881245649947045e-05, + "loss": 1.3638, + "step": 2033 + }, + { + "epoch": 0.36145541783286683, + "grad_norm": 0.37552937422063326, + "learning_rate": 2.8802328765660684e-05, + "loss": 1.3825, + "step": 2034 + }, + { + "epoch": 0.3616331245279666, + "grad_norm": 0.38342713216141494, + "learning_rate": 2.8792198231664605e-05, + "loss": 1.4095, + "step": 2035 + }, + { + "epoch": 0.36181083122306634, + "grad_norm": 0.36787329704293664, + "learning_rate": 2.8782064900704924e-05, + "loss": 1.3833, + "step": 2036 + }, + { + "epoch": 0.36198853791816604, + "grad_norm": 0.3779302658172981, + "learning_rate": 2.8771928776005248e-05, + "loss": 1.4015, + "step": 2037 + }, + { + "epoch": 0.3621662446132658, + "grad_norm": 0.3669498632513325, + "learning_rate": 2.8761789860790066e-05, + "loss": 1.3261, + "step": 2038 + }, + { + "epoch": 0.36234395130836555, + "grad_norm": 0.39890854905924855, + "learning_rate": 2.875164815828475e-05, + "loss": 1.3957, + "step": 2039 + }, + { + "epoch": 0.3625216580034653, + "grad_norm": 0.37498597579474835, + "learning_rate": 2.8741503671715576e-05, + "loss": 1.3897, + "step": 2040 + }, + { + "epoch": 0.362699364698565, + "grad_norm": 0.3719172947862393, + "learning_rate": 2.8731356404309694e-05, + "loss": 1.352, + "step": 2041 + }, + { + "epoch": 0.36287707139366476, + "grad_norm": 0.38606186525255665, + "learning_rate": 2.8721206359295135e-05, + "loss": 1.3088, + "step": 2042 + }, + { + "epoch": 0.3630547780887645, + "grad_norm": 0.3669411686310488, + "learning_rate": 2.871105353990083e-05, + "loss": 1.3525, + "step": 2043 + }, + { + "epoch": 0.3632324847838642, + "grad_norm": 0.3899749312976543, + "learning_rate": 2.870089794935657e-05, + "loss": 1.3345, + "step": 2044 + }, + { + "epoch": 0.363410191478964, + "grad_norm": 0.3794010443770452, + "learning_rate": 2.869073959089305e-05, + "loss": 1.3423, + "step": 2045 + }, + { + "epoch": 0.36358789817406373, + "grad_norm": 0.38784599558430893, + "learning_rate": 2.8680578467741823e-05, + "loss": 1.3707, + "step": 2046 + }, + { + "epoch": 0.36376560486916343, + "grad_norm": 0.38445552559097823, + "learning_rate": 2.867041458313534e-05, + "loss": 1.3375, + "step": 2047 + }, + { + "epoch": 0.3639433115642632, + "grad_norm": 0.5466198478554991, + "learning_rate": 2.8660247940306924e-05, + "loss": 1.4015, + "step": 2048 + }, + { + "epoch": 0.36412101825936294, + "grad_norm": 0.38232037613731357, + "learning_rate": 2.865007854249078e-05, + "loss": 1.3855, + "step": 2049 + }, + { + "epoch": 0.36429872495446264, + "grad_norm": 0.3919740951998763, + "learning_rate": 2.863990639292198e-05, + "loss": 1.3376, + "step": 2050 + }, + { + "epoch": 0.3644764316495624, + "grad_norm": 0.3833790783921882, + "learning_rate": 2.862973149483647e-05, + "loss": 1.3714, + "step": 2051 + }, + { + "epoch": 0.36465413834466215, + "grad_norm": 0.3855022831483702, + "learning_rate": 2.8619553851471082e-05, + "loss": 1.3569, + "step": 2052 + }, + { + "epoch": 0.36483184503976185, + "grad_norm": 0.3874899753273773, + "learning_rate": 2.860937346606352e-05, + "loss": 1.4209, + "step": 2053 + }, + { + "epoch": 0.3650095517348616, + "grad_norm": 0.36852020629023935, + "learning_rate": 2.8599190341852348e-05, + "loss": 1.3137, + "step": 2054 + }, + { + "epoch": 0.36518725842996136, + "grad_norm": 0.3938847141677878, + "learning_rate": 2.8589004482077016e-05, + "loss": 1.3759, + "step": 2055 + }, + { + "epoch": 0.3653649651250611, + "grad_norm": 0.3930925887041744, + "learning_rate": 2.8578815889977835e-05, + "loss": 1.3783, + "step": 2056 + }, + { + "epoch": 0.3655426718201608, + "grad_norm": 0.3711568117892979, + "learning_rate": 2.856862456879599e-05, + "loss": 1.3452, + "step": 2057 + }, + { + "epoch": 0.36572037851526057, + "grad_norm": 0.3748795637081748, + "learning_rate": 2.8558430521773525e-05, + "loss": 1.4045, + "step": 2058 + }, + { + "epoch": 0.3658980852103603, + "grad_norm": 0.5502497826727013, + "learning_rate": 2.854823375215336e-05, + "loss": 1.3678, + "step": 2059 + }, + { + "epoch": 0.36607579190546, + "grad_norm": 0.37290642062329465, + "learning_rate": 2.853803426317929e-05, + "loss": 1.3442, + "step": 2060 + }, + { + "epoch": 0.3662534986005598, + "grad_norm": 0.3932488144259585, + "learning_rate": 2.8527832058095946e-05, + "loss": 1.3578, + "step": 2061 + }, + { + "epoch": 0.36643120529565953, + "grad_norm": 0.3816904829602918, + "learning_rate": 2.8517627140148855e-05, + "loss": 1.4011, + "step": 2062 + }, + { + "epoch": 0.36660891199075923, + "grad_norm": 0.3831389681932397, + "learning_rate": 2.8507419512584396e-05, + "loss": 1.3462, + "step": 2063 + }, + { + "epoch": 0.366786618685859, + "grad_norm": 0.38654684755899327, + "learning_rate": 2.8497209178649793e-05, + "loss": 1.3793, + "step": 2064 + }, + { + "epoch": 0.36696432538095874, + "grad_norm": 0.38258351987208283, + "learning_rate": 2.848699614159316e-05, + "loss": 1.3531, + "step": 2065 + }, + { + "epoch": 0.36714203207605844, + "grad_norm": 0.3808042585224028, + "learning_rate": 2.847678040466344e-05, + "loss": 1.3764, + "step": 2066 + }, + { + "epoch": 0.3673197387711582, + "grad_norm": 0.3791640165606861, + "learning_rate": 2.8466561971110466e-05, + "loss": 1.3326, + "step": 2067 + }, + { + "epoch": 0.36749744546625795, + "grad_norm": 0.39194450685469906, + "learning_rate": 2.8456340844184907e-05, + "loss": 1.3865, + "step": 2068 + }, + { + "epoch": 0.36767515216135765, + "grad_norm": 0.3929205452910296, + "learning_rate": 2.84461170271383e-05, + "loss": 1.3735, + "step": 2069 + }, + { + "epoch": 0.3678528588564574, + "grad_norm": 0.4544662135840749, + "learning_rate": 2.8435890523223025e-05, + "loss": 1.3802, + "step": 2070 + }, + { + "epoch": 0.36803056555155717, + "grad_norm": 0.38546107926871354, + "learning_rate": 2.8425661335692338e-05, + "loss": 1.3678, + "step": 2071 + }, + { + "epoch": 0.3682082722466569, + "grad_norm": 0.3845536892076783, + "learning_rate": 2.8415429467800323e-05, + "loss": 1.3879, + "step": 2072 + }, + { + "epoch": 0.3683859789417566, + "grad_norm": 0.3927559840082437, + "learning_rate": 2.8405194922801932e-05, + "loss": 1.3699, + "step": 2073 + }, + { + "epoch": 0.3685636856368564, + "grad_norm": 0.38542537329624194, + "learning_rate": 2.8394957703952976e-05, + "loss": 1.3555, + "step": 2074 + }, + { + "epoch": 0.36874139233195613, + "grad_norm": 0.37487125313974307, + "learning_rate": 2.8384717814510097e-05, + "loss": 1.3893, + "step": 2075 + }, + { + "epoch": 0.36891909902705583, + "grad_norm": 0.38311285287605673, + "learning_rate": 2.8374475257730797e-05, + "loss": 1.3309, + "step": 2076 + }, + { + "epoch": 0.3690968057221556, + "grad_norm": 0.36868604644207165, + "learning_rate": 2.836423003687343e-05, + "loss": 1.3821, + "step": 2077 + }, + { + "epoch": 0.36927451241725534, + "grad_norm": 0.39039358376794725, + "learning_rate": 2.8353982155197192e-05, + "loss": 1.3489, + "step": 2078 + }, + { + "epoch": 0.36945221911235504, + "grad_norm": 0.39247553911691213, + "learning_rate": 2.8343731615962135e-05, + "loss": 1.373, + "step": 2079 + }, + { + "epoch": 0.3696299258074548, + "grad_norm": 0.38837524518800964, + "learning_rate": 2.833347842242913e-05, + "loss": 1.3115, + "step": 2080 + }, + { + "epoch": 0.36980763250255455, + "grad_norm": 0.3826286359238273, + "learning_rate": 2.8323222577859917e-05, + "loss": 1.3603, + "step": 2081 + }, + { + "epoch": 0.36998533919765425, + "grad_norm": 0.37901948418877646, + "learning_rate": 2.8312964085517086e-05, + "loss": 1.3201, + "step": 2082 + }, + { + "epoch": 0.370163045892754, + "grad_norm": 0.3850322629101244, + "learning_rate": 2.8302702948664044e-05, + "loss": 1.3853, + "step": 2083 + }, + { + "epoch": 0.37034075258785376, + "grad_norm": 0.38097775693701824, + "learning_rate": 2.8292439170565056e-05, + "loss": 1.3559, + "step": 2084 + }, + { + "epoch": 0.37051845928295346, + "grad_norm": 0.38744862059479873, + "learning_rate": 2.8282172754485214e-05, + "loss": 1.3561, + "step": 2085 + }, + { + "epoch": 0.3706961659780532, + "grad_norm": 0.3768085023138019, + "learning_rate": 2.8271903703690474e-05, + "loss": 1.3449, + "step": 2086 + }, + { + "epoch": 0.37087387267315297, + "grad_norm": 0.39315306800923067, + "learning_rate": 2.8261632021447608e-05, + "loss": 1.3624, + "step": 2087 + }, + { + "epoch": 0.3710515793682527, + "grad_norm": 0.37548743908320453, + "learning_rate": 2.8251357711024224e-05, + "loss": 1.3654, + "step": 2088 + }, + { + "epoch": 0.3712292860633524, + "grad_norm": 0.40984879200269053, + "learning_rate": 2.8241080775688777e-05, + "loss": 1.3675, + "step": 2089 + }, + { + "epoch": 0.3714069927584522, + "grad_norm": 0.39191387423006097, + "learning_rate": 2.823080121871056e-05, + "loss": 1.4043, + "step": 2090 + }, + { + "epoch": 0.37158469945355194, + "grad_norm": 0.3919655435883125, + "learning_rate": 2.822051904335968e-05, + "loss": 1.3365, + "step": 2091 + }, + { + "epoch": 0.37176240614865164, + "grad_norm": 0.40582687473012025, + "learning_rate": 2.8210234252907107e-05, + "loss": 1.3837, + "step": 2092 + }, + { + "epoch": 0.3719401128437514, + "grad_norm": 0.39641148135149445, + "learning_rate": 2.8199946850624614e-05, + "loss": 1.4086, + "step": 2093 + }, + { + "epoch": 0.37211781953885115, + "grad_norm": 0.39158857609962955, + "learning_rate": 2.818965683978482e-05, + "loss": 1.4071, + "step": 2094 + }, + { + "epoch": 0.37229552623395085, + "grad_norm": 0.3772136442166356, + "learning_rate": 2.8179364223661176e-05, + "loss": 1.3553, + "step": 2095 + }, + { + "epoch": 0.3724732329290506, + "grad_norm": 0.3911934644076744, + "learning_rate": 2.8169069005527947e-05, + "loss": 1.396, + "step": 2096 + }, + { + "epoch": 0.37265093962415036, + "grad_norm": 0.3786146356176828, + "learning_rate": 2.8158771188660244e-05, + "loss": 1.383, + "step": 2097 + }, + { + "epoch": 0.37282864631925006, + "grad_norm": 0.3917714068276506, + "learning_rate": 2.8148470776333988e-05, + "loss": 1.4306, + "step": 2098 + }, + { + "epoch": 0.3730063530143498, + "grad_norm": 0.3826229071713996, + "learning_rate": 2.813816777182595e-05, + "loss": 1.3832, + "step": 2099 + }, + { + "epoch": 0.37318405970944957, + "grad_norm": 0.4134575225994191, + "learning_rate": 2.8127862178413692e-05, + "loss": 1.3783, + "step": 2100 + }, + { + "epoch": 0.37336176640454927, + "grad_norm": 0.3878088293432596, + "learning_rate": 2.8117553999375626e-05, + "loss": 1.4201, + "step": 2101 + }, + { + "epoch": 0.373539473099649, + "grad_norm": 0.38431931106807216, + "learning_rate": 2.8107243237990974e-05, + "loss": 1.3546, + "step": 2102 + }, + { + "epoch": 0.3737171797947488, + "grad_norm": 0.3738982476201066, + "learning_rate": 2.8096929897539782e-05, + "loss": 1.3723, + "step": 2103 + }, + { + "epoch": 0.37389488648984853, + "grad_norm": 0.36994547589519333, + "learning_rate": 2.8086613981302925e-05, + "loss": 1.3694, + "step": 2104 + }, + { + "epoch": 0.37407259318494823, + "grad_norm": 0.39674224510999045, + "learning_rate": 2.8076295492562077e-05, + "loss": 1.361, + "step": 2105 + }, + { + "epoch": 0.374250299880048, + "grad_norm": 0.4102815026265374, + "learning_rate": 2.806597443459976e-05, + "loss": 1.3816, + "step": 2106 + }, + { + "epoch": 0.37442800657514774, + "grad_norm": 0.38227597468206215, + "learning_rate": 2.8055650810699286e-05, + "loss": 1.3376, + "step": 2107 + }, + { + "epoch": 0.37460571327024744, + "grad_norm": 0.37850444060685934, + "learning_rate": 2.804532462414479e-05, + "loss": 1.387, + "step": 2108 + }, + { + "epoch": 0.3747834199653472, + "grad_norm": 0.38451005594438303, + "learning_rate": 2.803499587822124e-05, + "loss": 1.3401, + "step": 2109 + }, + { + "epoch": 0.37496112666044695, + "grad_norm": 0.38499984993292624, + "learning_rate": 2.8024664576214387e-05, + "loss": 1.4156, + "step": 2110 + }, + { + "epoch": 0.37513883335554665, + "grad_norm": 0.36495403082361727, + "learning_rate": 2.801433072141083e-05, + "loss": 1.3434, + "step": 2111 + }, + { + "epoch": 0.3753165400506464, + "grad_norm": 0.38120210101103197, + "learning_rate": 2.800399431709795e-05, + "loss": 1.356, + "step": 2112 + }, + { + "epoch": 0.37549424674574616, + "grad_norm": 0.367466282318448, + "learning_rate": 2.799365536656396e-05, + "loss": 1.3656, + "step": 2113 + }, + { + "epoch": 0.37567195344084586, + "grad_norm": 0.37642793409710207, + "learning_rate": 2.7983313873097868e-05, + "loss": 1.3932, + "step": 2114 + }, + { + "epoch": 0.3758496601359456, + "grad_norm": 0.3853526175367025, + "learning_rate": 2.7972969839989495e-05, + "loss": 1.3992, + "step": 2115 + }, + { + "epoch": 0.3760273668310454, + "grad_norm": 0.3652098512506825, + "learning_rate": 2.796262327052949e-05, + "loss": 1.3428, + "step": 2116 + }, + { + "epoch": 0.3762050735261451, + "grad_norm": 0.3687840191593852, + "learning_rate": 2.7952274168009265e-05, + "loss": 1.358, + "step": 2117 + }, + { + "epoch": 0.37638278022124483, + "grad_norm": 0.3792236055814281, + "learning_rate": 2.7941922535721083e-05, + "loss": 1.3585, + "step": 2118 + }, + { + "epoch": 0.3765604869163446, + "grad_norm": 0.38475883667540234, + "learning_rate": 2.793156837695799e-05, + "loss": 1.39, + "step": 2119 + }, + { + "epoch": 0.37673819361144434, + "grad_norm": 0.37132752897505217, + "learning_rate": 2.7921211695013836e-05, + "loss": 1.3289, + "step": 2120 + }, + { + "epoch": 0.37691590030654404, + "grad_norm": 0.3693443745785962, + "learning_rate": 2.791085249318328e-05, + "loss": 1.357, + "step": 2121 + }, + { + "epoch": 0.3770936070016438, + "grad_norm": 0.3817370385206183, + "learning_rate": 2.7900490774761766e-05, + "loss": 1.3774, + "step": 2122 + }, + { + "epoch": 0.37727131369674355, + "grad_norm": 0.3847374719754216, + "learning_rate": 2.7890126543045566e-05, + "loss": 1.3909, + "step": 2123 + }, + { + "epoch": 0.37744902039184325, + "grad_norm": 0.37846996732480104, + "learning_rate": 2.7879759801331733e-05, + "loss": 1.3517, + "step": 2124 + }, + { + "epoch": 0.377626727086943, + "grad_norm": 0.3860969671107221, + "learning_rate": 2.7869390552918124e-05, + "loss": 1.389, + "step": 2125 + }, + { + "epoch": 0.37780443378204276, + "grad_norm": 0.3701093687869099, + "learning_rate": 2.785901880110338e-05, + "loss": 1.3201, + "step": 2126 + }, + { + "epoch": 0.37798214047714246, + "grad_norm": 0.37287429988285337, + "learning_rate": 2.7848644549186974e-05, + "loss": 1.335, + "step": 2127 + }, + { + "epoch": 0.3781598471722422, + "grad_norm": 0.40818306621556444, + "learning_rate": 2.783826780046913e-05, + "loss": 1.3744, + "step": 2128 + }, + { + "epoch": 0.37833755386734197, + "grad_norm": 0.36984971271511946, + "learning_rate": 2.782788855825089e-05, + "loss": 1.3407, + "step": 2129 + }, + { + "epoch": 0.37851526056244167, + "grad_norm": 0.3806308835124078, + "learning_rate": 2.7817506825834093e-05, + "loss": 1.3961, + "step": 2130 + }, + { + "epoch": 0.3786929672575414, + "grad_norm": 0.3741530163556233, + "learning_rate": 2.780712260652136e-05, + "loss": 1.3789, + "step": 2131 + }, + { + "epoch": 0.3788706739526412, + "grad_norm": 0.372668547949379, + "learning_rate": 2.7796735903616107e-05, + "loss": 1.3963, + "step": 2132 + }, + { + "epoch": 0.3790483806477409, + "grad_norm": 0.3979414169386232, + "learning_rate": 2.7786346720422536e-05, + "loss": 1.3872, + "step": 2133 + }, + { + "epoch": 0.37922608734284063, + "grad_norm": 0.365369011654538, + "learning_rate": 2.7775955060245645e-05, + "loss": 1.3727, + "step": 2134 + }, + { + "epoch": 0.3794037940379404, + "grad_norm": 0.3878602028797145, + "learning_rate": 2.776556092639122e-05, + "loss": 1.3938, + "step": 2135 + }, + { + "epoch": 0.37958150073304014, + "grad_norm": 0.3764632803844917, + "learning_rate": 2.775516432216582e-05, + "loss": 1.3549, + "step": 2136 + }, + { + "epoch": 0.37975920742813984, + "grad_norm": 0.4800489372765138, + "learning_rate": 2.774476525087681e-05, + "loss": 1.403, + "step": 2137 + }, + { + "epoch": 0.3799369141232396, + "grad_norm": 0.3840008330003893, + "learning_rate": 2.773436371583233e-05, + "loss": 1.3898, + "step": 2138 + }, + { + "epoch": 0.38011462081833935, + "grad_norm": 0.37055255539553345, + "learning_rate": 2.77239597203413e-05, + "loss": 1.417, + "step": 2139 + }, + { + "epoch": 0.38029232751343905, + "grad_norm": 0.3862633055022592, + "learning_rate": 2.7713553267713416e-05, + "loss": 1.3895, + "step": 2140 + }, + { + "epoch": 0.3804700342085388, + "grad_norm": 0.3717795090544308, + "learning_rate": 2.7703144361259186e-05, + "loss": 1.3688, + "step": 2141 + }, + { + "epoch": 0.38064774090363857, + "grad_norm": 0.383532129090514, + "learning_rate": 2.7692733004289873e-05, + "loss": 1.3714, + "step": 2142 + }, + { + "epoch": 0.38082544759873826, + "grad_norm": 0.3786001147192247, + "learning_rate": 2.7682319200117524e-05, + "loss": 1.4002, + "step": 2143 + }, + { + "epoch": 0.381003154293838, + "grad_norm": 0.38526844543360167, + "learning_rate": 2.767190295205496e-05, + "loss": 1.3497, + "step": 2144 + }, + { + "epoch": 0.3811808609889378, + "grad_norm": 0.36265953743190005, + "learning_rate": 2.766148426341579e-05, + "loss": 1.3516, + "step": 2145 + }, + { + "epoch": 0.3813585676840375, + "grad_norm": 0.40339135715887287, + "learning_rate": 2.7651063137514405e-05, + "loss": 1.3993, + "step": 2146 + }, + { + "epoch": 0.38153627437913723, + "grad_norm": 0.36499021850069835, + "learning_rate": 2.764063957766594e-05, + "loss": 1.3683, + "step": 2147 + }, + { + "epoch": 0.381713981074237, + "grad_norm": 0.3703688735124043, + "learning_rate": 2.763021358718634e-05, + "loss": 1.3928, + "step": 2148 + }, + { + "epoch": 0.3818916877693367, + "grad_norm": 0.37723125234606564, + "learning_rate": 2.7619785169392303e-05, + "loss": 1.3559, + "step": 2149 + }, + { + "epoch": 0.38206939446443644, + "grad_norm": 0.36324639264459596, + "learning_rate": 2.7609354327601313e-05, + "loss": 1.3561, + "step": 2150 + }, + { + "epoch": 0.3822471011595362, + "grad_norm": 0.37050264099248426, + "learning_rate": 2.759892106513161e-05, + "loss": 1.3524, + "step": 2151 + }, + { + "epoch": 0.38242480785463595, + "grad_norm": 0.3827956353434813, + "learning_rate": 2.7588485385302207e-05, + "loss": 1.3582, + "step": 2152 + }, + { + "epoch": 0.38260251454973565, + "grad_norm": 0.3678763455040647, + "learning_rate": 2.7578047291432898e-05, + "loss": 1.3493, + "step": 2153 + }, + { + "epoch": 0.3827802212448354, + "grad_norm": 0.3809404233444153, + "learning_rate": 2.7567606786844233e-05, + "loss": 1.3801, + "step": 2154 + }, + { + "epoch": 0.38295792793993516, + "grad_norm": 0.3691894269375115, + "learning_rate": 2.7557163874857536e-05, + "loss": 1.3431, + "step": 2155 + }, + { + "epoch": 0.38313563463503486, + "grad_norm": 0.35855099993474865, + "learning_rate": 2.7546718558794894e-05, + "loss": 1.3429, + "step": 2156 + }, + { + "epoch": 0.3833133413301346, + "grad_norm": 0.376539636653492, + "learning_rate": 2.7536270841979153e-05, + "loss": 1.4068, + "step": 2157 + }, + { + "epoch": 0.38349104802523437, + "grad_norm": 0.3729960486441172, + "learning_rate": 2.752582072773393e-05, + "loss": 1.3737, + "step": 2158 + }, + { + "epoch": 0.38366875472033407, + "grad_norm": 0.37335478540456274, + "learning_rate": 2.75153682193836e-05, + "loss": 1.3663, + "step": 2159 + }, + { + "epoch": 0.3838464614154338, + "grad_norm": 0.3583265867146266, + "learning_rate": 2.7504913320253312e-05, + "loss": 1.3565, + "step": 2160 + }, + { + "epoch": 0.3840241681105336, + "grad_norm": 0.37623669090396245, + "learning_rate": 2.749445603366896e-05, + "loss": 1.3576, + "step": 2161 + }, + { + "epoch": 0.3842018748056333, + "grad_norm": 0.3714993560258395, + "learning_rate": 2.7483996362957205e-05, + "loss": 1.3898, + "step": 2162 + }, + { + "epoch": 0.38437958150073304, + "grad_norm": 0.3677395205785789, + "learning_rate": 2.7473534311445463e-05, + "loss": 1.3661, + "step": 2163 + }, + { + "epoch": 0.3845572881958328, + "grad_norm": 0.3836427679343959, + "learning_rate": 2.746306988246191e-05, + "loss": 1.3618, + "step": 2164 + }, + { + "epoch": 0.3847349948909325, + "grad_norm": 0.3673439931273699, + "learning_rate": 2.745260307933548e-05, + "loss": 1.3587, + "step": 2165 + }, + { + "epoch": 0.38491270158603225, + "grad_norm": 0.3795729301405178, + "learning_rate": 2.7442133905395855e-05, + "loss": 1.3667, + "step": 2166 + }, + { + "epoch": 0.385090408281132, + "grad_norm": 0.3714090719765484, + "learning_rate": 2.7431662363973483e-05, + "loss": 1.384, + "step": 2167 + }, + { + "epoch": 0.38526811497623176, + "grad_norm": 0.3786886257590711, + "learning_rate": 2.7421188458399552e-05, + "loss": 1.347, + "step": 2168 + }, + { + "epoch": 0.38544582167133146, + "grad_norm": 0.4398314007332105, + "learning_rate": 2.741071219200601e-05, + "loss": 1.3534, + "step": 2169 + }, + { + "epoch": 0.3856235283664312, + "grad_norm": 0.3860393738500145, + "learning_rate": 2.7400233568125556e-05, + "loss": 1.378, + "step": 2170 + }, + { + "epoch": 0.38580123506153097, + "grad_norm": 0.37804928421098777, + "learning_rate": 2.7389752590091637e-05, + "loss": 1.3393, + "step": 2171 + }, + { + "epoch": 0.38597894175663067, + "grad_norm": 0.37630821570814543, + "learning_rate": 2.7379269261238445e-05, + "loss": 1.4025, + "step": 2172 + }, + { + "epoch": 0.3861566484517304, + "grad_norm": 0.7800582199137145, + "learning_rate": 2.7368783584900927e-05, + "loss": 1.4008, + "step": 2173 + }, + { + "epoch": 0.3863343551468302, + "grad_norm": 0.36366135941047745, + "learning_rate": 2.7358295564414782e-05, + "loss": 1.3613, + "step": 2174 + }, + { + "epoch": 0.3865120618419299, + "grad_norm": 0.3968335555548615, + "learning_rate": 2.734780520311643e-05, + "loss": 1.3789, + "step": 2175 + }, + { + "epoch": 0.38668976853702963, + "grad_norm": 0.37158786173068864, + "learning_rate": 2.733731250434307e-05, + "loss": 1.3614, + "step": 2176 + }, + { + "epoch": 0.3868674752321294, + "grad_norm": 0.3797194551343313, + "learning_rate": 2.7326817471432616e-05, + "loss": 1.3453, + "step": 2177 + }, + { + "epoch": 0.3870451819272291, + "grad_norm": 0.36906908806732547, + "learning_rate": 2.7316320107723732e-05, + "loss": 1.3588, + "step": 2178 + }, + { + "epoch": 0.38722288862232884, + "grad_norm": 0.38074304938224646, + "learning_rate": 2.7305820416555838e-05, + "loss": 1.387, + "step": 2179 + }, + { + "epoch": 0.3874005953174286, + "grad_norm": 0.3816018368878402, + "learning_rate": 2.7295318401269074e-05, + "loss": 1.3828, + "step": 2180 + }, + { + "epoch": 0.3875783020125283, + "grad_norm": 0.38851697097867094, + "learning_rate": 2.728481406520433e-05, + "loss": 1.4035, + "step": 2181 + }, + { + "epoch": 0.38775600870762805, + "grad_norm": 0.3874736122300011, + "learning_rate": 2.7274307411703237e-05, + "loss": 1.4391, + "step": 2182 + }, + { + "epoch": 0.3879337154027278, + "grad_norm": 0.3820879709926199, + "learning_rate": 2.726379844410816e-05, + "loss": 1.4032, + "step": 2183 + }, + { + "epoch": 0.38811142209782756, + "grad_norm": 0.3700821195528636, + "learning_rate": 2.7253287165762196e-05, + "loss": 1.3525, + "step": 2184 + }, + { + "epoch": 0.38828912879292726, + "grad_norm": 0.37592397826141766, + "learning_rate": 2.7242773580009174e-05, + "loss": 1.3384, + "step": 2185 + }, + { + "epoch": 0.388466835488027, + "grad_norm": 0.37863600814037157, + "learning_rate": 2.7232257690193673e-05, + "loss": 1.3926, + "step": 2186 + }, + { + "epoch": 0.3886445421831268, + "grad_norm": 0.38313579484972543, + "learning_rate": 2.7221739499660996e-05, + "loss": 1.371, + "step": 2187 + }, + { + "epoch": 0.3888222488782265, + "grad_norm": 0.3805435332526512, + "learning_rate": 2.7211219011757166e-05, + "loss": 1.3944, + "step": 2188 + }, + { + "epoch": 0.38899995557332623, + "grad_norm": 0.3828223497241651, + "learning_rate": 2.7200696229828957e-05, + "loss": 1.3444, + "step": 2189 + }, + { + "epoch": 0.389177662268426, + "grad_norm": 0.3700508917864514, + "learning_rate": 2.7190171157223867e-05, + "loss": 1.3446, + "step": 2190 + }, + { + "epoch": 0.3893553689635257, + "grad_norm": 0.3998394047129767, + "learning_rate": 2.7179643797290108e-05, + "loss": 1.3789, + "step": 2191 + }, + { + "epoch": 0.38953307565862544, + "grad_norm": 0.3745299908901653, + "learning_rate": 2.7169114153376646e-05, + "loss": 1.3249, + "step": 2192 + }, + { + "epoch": 0.3897107823537252, + "grad_norm": 0.38215659614142616, + "learning_rate": 2.7158582228833146e-05, + "loss": 1.3229, + "step": 2193 + }, + { + "epoch": 0.3898884890488249, + "grad_norm": 0.3705002991656851, + "learning_rate": 2.714804802701001e-05, + "loss": 1.3424, + "step": 2194 + }, + { + "epoch": 0.39006619574392465, + "grad_norm": 0.37710872512299437, + "learning_rate": 2.7137511551258386e-05, + "loss": 1.3927, + "step": 2195 + }, + { + "epoch": 0.3902439024390244, + "grad_norm": 0.3799472244887311, + "learning_rate": 2.7126972804930097e-05, + "loss": 1.342, + "step": 2196 + }, + { + "epoch": 0.3904216091341241, + "grad_norm": 0.38048939391655195, + "learning_rate": 2.7116431791377738e-05, + "loss": 1.3825, + "step": 2197 + }, + { + "epoch": 0.39059931582922386, + "grad_norm": 0.39204920142181177, + "learning_rate": 2.7105888513954593e-05, + "loss": 1.3924, + "step": 2198 + }, + { + "epoch": 0.3907770225243236, + "grad_norm": 0.3769480345378491, + "learning_rate": 2.709534297601468e-05, + "loss": 1.387, + "step": 2199 + }, + { + "epoch": 0.39095472921942337, + "grad_norm": 0.38770629389115324, + "learning_rate": 2.7084795180912727e-05, + "loss": 1.386, + "step": 2200 + }, + { + "epoch": 0.39113243591452307, + "grad_norm": 0.3786570159735101, + "learning_rate": 2.70742451320042e-05, + "loss": 1.3825, + "step": 2201 + }, + { + "epoch": 0.3913101426096228, + "grad_norm": 0.37293528997933595, + "learning_rate": 2.7063692832645254e-05, + "loss": 1.3949, + "step": 2202 + }, + { + "epoch": 0.3914878493047226, + "grad_norm": 0.3796336842472203, + "learning_rate": 2.7053138286192783e-05, + "loss": 1.3289, + "step": 2203 + }, + { + "epoch": 0.3916655559998223, + "grad_norm": 0.3909015339746708, + "learning_rate": 2.704258149600438e-05, + "loss": 1.3629, + "step": 2204 + }, + { + "epoch": 0.39184326269492203, + "grad_norm": 0.3817333771324511, + "learning_rate": 2.7032022465438362e-05, + "loss": 1.3794, + "step": 2205 + }, + { + "epoch": 0.3920209693900218, + "grad_norm": 0.3789955260995565, + "learning_rate": 2.7021461197853756e-05, + "loss": 1.3664, + "step": 2206 + }, + { + "epoch": 0.3921986760851215, + "grad_norm": 0.38544064428960867, + "learning_rate": 2.70108976966103e-05, + "loss": 1.393, + "step": 2207 + }, + { + "epoch": 0.39237638278022124, + "grad_norm": 0.38442331663479956, + "learning_rate": 2.700033196506843e-05, + "loss": 1.3566, + "step": 2208 + }, + { + "epoch": 0.392554089475321, + "grad_norm": 0.3736648780597236, + "learning_rate": 2.6989764006589325e-05, + "loss": 1.3616, + "step": 2209 + }, + { + "epoch": 0.3927317961704207, + "grad_norm": 0.36854101001463496, + "learning_rate": 2.6979193824534842e-05, + "loss": 1.3929, + "step": 2210 + }, + { + "epoch": 0.39290950286552045, + "grad_norm": 0.36291581597881556, + "learning_rate": 2.696862142226755e-05, + "loss": 1.3443, + "step": 2211 + }, + { + "epoch": 0.3930872095606202, + "grad_norm": 0.3867018963457568, + "learning_rate": 2.6958046803150733e-05, + "loss": 1.4153, + "step": 2212 + }, + { + "epoch": 0.3932649162557199, + "grad_norm": 0.3746429445925624, + "learning_rate": 2.694746997054837e-05, + "loss": 1.4251, + "step": 2213 + }, + { + "epoch": 0.39344262295081966, + "grad_norm": 0.38054859950973724, + "learning_rate": 2.693689092782517e-05, + "loss": 1.4121, + "step": 2214 + }, + { + "epoch": 0.3936203296459194, + "grad_norm": 0.3751670054719357, + "learning_rate": 2.69263096783465e-05, + "loss": 1.3861, + "step": 2215 + }, + { + "epoch": 0.3937980363410192, + "grad_norm": 0.36661633681258476, + "learning_rate": 2.691572622547847e-05, + "loss": 1.3723, + "step": 2216 + }, + { + "epoch": 0.3939757430361189, + "grad_norm": 0.3680499021848459, + "learning_rate": 2.6905140572587876e-05, + "loss": 1.3533, + "step": 2217 + }, + { + "epoch": 0.39415344973121863, + "grad_norm": 0.37276198879725636, + "learning_rate": 2.6894552723042205e-05, + "loss": 1.3708, + "step": 2218 + }, + { + "epoch": 0.3943311564263184, + "grad_norm": 0.36392983860194444, + "learning_rate": 2.6883962680209657e-05, + "loss": 1.3698, + "step": 2219 + }, + { + "epoch": 0.3945088631214181, + "grad_norm": 0.37148741457688733, + "learning_rate": 2.6873370447459114e-05, + "loss": 1.3438, + "step": 2220 + }, + { + "epoch": 0.39468656981651784, + "grad_norm": 0.37658159554045656, + "learning_rate": 2.6862776028160184e-05, + "loss": 1.379, + "step": 2221 + }, + { + "epoch": 0.3948642765116176, + "grad_norm": 0.36918130766323926, + "learning_rate": 2.6852179425683126e-05, + "loss": 1.331, + "step": 2222 + }, + { + "epoch": 0.3950419832067173, + "grad_norm": 0.3813060841403589, + "learning_rate": 2.684158064339894e-05, + "loss": 1.3329, + "step": 2223 + }, + { + "epoch": 0.39521968990181705, + "grad_norm": 0.3794639187450798, + "learning_rate": 2.6830979684679293e-05, + "loss": 1.3637, + "step": 2224 + }, + { + "epoch": 0.3953973965969168, + "grad_norm": 0.3638426474434246, + "learning_rate": 2.682037655289654e-05, + "loss": 1.3328, + "step": 2225 + }, + { + "epoch": 0.3955751032920165, + "grad_norm": 0.37816316424284646, + "learning_rate": 2.6809771251423746e-05, + "loss": 1.3944, + "step": 2226 + }, + { + "epoch": 0.39575280998711626, + "grad_norm": 0.37918587612906796, + "learning_rate": 2.6799163783634647e-05, + "loss": 1.3804, + "step": 2227 + }, + { + "epoch": 0.395930516682216, + "grad_norm": 0.3801526192472718, + "learning_rate": 2.678855415290369e-05, + "loss": 1.3622, + "step": 2228 + }, + { + "epoch": 0.3961082233773157, + "grad_norm": 0.37094280910114624, + "learning_rate": 2.677794236260599e-05, + "loss": 1.3557, + "step": 2229 + }, + { + "epoch": 0.39628593007241547, + "grad_norm": 0.46923870200435464, + "learning_rate": 2.676732841611736e-05, + "loss": 1.3149, + "step": 2230 + }, + { + "epoch": 0.3964636367675152, + "grad_norm": 0.3754507532286325, + "learning_rate": 2.6756712316814297e-05, + "loss": 1.3967, + "step": 2231 + }, + { + "epoch": 0.396641343462615, + "grad_norm": 0.3827458436658888, + "learning_rate": 2.6746094068073976e-05, + "loss": 1.3712, + "step": 2232 + }, + { + "epoch": 0.3968190501577147, + "grad_norm": 0.36858605464363037, + "learning_rate": 2.6735473673274273e-05, + "loss": 1.3512, + "step": 2233 + }, + { + "epoch": 0.39699675685281444, + "grad_norm": 0.40764798123038853, + "learning_rate": 2.6724851135793725e-05, + "loss": 1.3756, + "step": 2234 + }, + { + "epoch": 0.3971744635479142, + "grad_norm": 0.375877895416509, + "learning_rate": 2.6714226459011562e-05, + "loss": 1.3813, + "step": 2235 + }, + { + "epoch": 0.3973521702430139, + "grad_norm": 0.3701898935275692, + "learning_rate": 2.6703599646307698e-05, + "loss": 1.3405, + "step": 2236 + }, + { + "epoch": 0.39752987693811365, + "grad_norm": 0.3689702170603083, + "learning_rate": 2.669297070106272e-05, + "loss": 1.3361, + "step": 2237 + }, + { + "epoch": 0.3977075836332134, + "grad_norm": 0.38309159812747956, + "learning_rate": 2.6682339626657895e-05, + "loss": 1.3572, + "step": 2238 + }, + { + "epoch": 0.3978852903283131, + "grad_norm": 0.36679319871184973, + "learning_rate": 2.6671706426475164e-05, + "loss": 1.3495, + "step": 2239 + }, + { + "epoch": 0.39806299702341286, + "grad_norm": 0.3783807086598179, + "learning_rate": 2.666107110389716e-05, + "loss": 1.4046, + "step": 2240 + }, + { + "epoch": 0.3982407037185126, + "grad_norm": 0.37627245208013843, + "learning_rate": 2.665043366230716e-05, + "loss": 1.3553, + "step": 2241 + }, + { + "epoch": 0.3984184104136123, + "grad_norm": 0.3804367258759181, + "learning_rate": 2.6639794105089154e-05, + "loss": 1.3418, + "step": 2242 + }, + { + "epoch": 0.39859611710871207, + "grad_norm": 0.3837942238523859, + "learning_rate": 2.662915243562777e-05, + "loss": 1.367, + "step": 2243 + }, + { + "epoch": 0.3987738238038118, + "grad_norm": 0.3759728525380926, + "learning_rate": 2.6618508657308332e-05, + "loss": 1.3539, + "step": 2244 + }, + { + "epoch": 0.3989515304989115, + "grad_norm": 0.38170541137113095, + "learning_rate": 2.6607862773516826e-05, + "loss": 1.4033, + "step": 2245 + }, + { + "epoch": 0.3991292371940113, + "grad_norm": 0.37109731804300555, + "learning_rate": 2.6597214787639897e-05, + "loss": 1.3431, + "step": 2246 + }, + { + "epoch": 0.39930694388911103, + "grad_norm": 0.6960921903837297, + "learning_rate": 2.6586564703064887e-05, + "loss": 1.3625, + "step": 2247 + }, + { + "epoch": 0.3994846505842108, + "grad_norm": 0.3766372857217262, + "learning_rate": 2.6575912523179773e-05, + "loss": 1.4163, + "step": 2248 + }, + { + "epoch": 0.3996623572793105, + "grad_norm": 0.39369145095745955, + "learning_rate": 2.6565258251373225e-05, + "loss": 1.3445, + "step": 2249 + }, + { + "epoch": 0.39984006397441024, + "grad_norm": 0.41418421465744304, + "learning_rate": 2.6554601891034555e-05, + "loss": 1.3596, + "step": 2250 + }, + { + "epoch": 0.40001777066951, + "grad_norm": 0.3838837583781622, + "learning_rate": 2.6543943445553773e-05, + "loss": 1.3553, + "step": 2251 + }, + { + "epoch": 0.4001954773646097, + "grad_norm": 0.3917608265208986, + "learning_rate": 2.6533282918321503e-05, + "loss": 1.4201, + "step": 2252 + }, + { + "epoch": 0.40037318405970945, + "grad_norm": 0.3686529047421648, + "learning_rate": 2.6522620312729074e-05, + "loss": 1.3553, + "step": 2253 + }, + { + "epoch": 0.4005508907548092, + "grad_norm": 0.3745070055917828, + "learning_rate": 2.651195563216846e-05, + "loss": 1.3665, + "step": 2254 + }, + { + "epoch": 0.4007285974499089, + "grad_norm": 0.3653778510228011, + "learning_rate": 2.6501288880032304e-05, + "loss": 1.4024, + "step": 2255 + }, + { + "epoch": 0.40090630414500866, + "grad_norm": 0.3742831408164309, + "learning_rate": 2.6490620059713886e-05, + "loss": 1.3102, + "step": 2256 + }, + { + "epoch": 0.4010840108401084, + "grad_norm": 0.37701316599087775, + "learning_rate": 2.6479949174607166e-05, + "loss": 1.3795, + "step": 2257 + }, + { + "epoch": 0.4012617175352081, + "grad_norm": 0.3771767986404963, + "learning_rate": 2.6469276228106754e-05, + "loss": 1.4101, + "step": 2258 + }, + { + "epoch": 0.4014394242303079, + "grad_norm": 0.3800665891949158, + "learning_rate": 2.6458601223607923e-05, + "loss": 1.3621, + "step": 2259 + }, + { + "epoch": 0.40161713092540763, + "grad_norm": 0.3679116596213652, + "learning_rate": 2.6447924164506572e-05, + "loss": 1.3561, + "step": 2260 + }, + { + "epoch": 0.40179483762050733, + "grad_norm": 0.3878758500551551, + "learning_rate": 2.6437245054199285e-05, + "loss": 1.4075, + "step": 2261 + }, + { + "epoch": 0.4019725443156071, + "grad_norm": 0.3656877718520377, + "learning_rate": 2.6426563896083295e-05, + "loss": 1.3828, + "step": 2262 + }, + { + "epoch": 0.40215025101070684, + "grad_norm": 0.3976637029921766, + "learning_rate": 2.6415880693556467e-05, + "loss": 1.3946, + "step": 2263 + }, + { + "epoch": 0.4023279577058066, + "grad_norm": 0.36851713765657096, + "learning_rate": 2.640519545001733e-05, + "loss": 1.3432, + "step": 2264 + }, + { + "epoch": 0.4025056644009063, + "grad_norm": 0.49124439575842643, + "learning_rate": 2.6394508168865076e-05, + "loss": 1.3606, + "step": 2265 + }, + { + "epoch": 0.40268337109600605, + "grad_norm": 0.3914941274208213, + "learning_rate": 2.6383818853499518e-05, + "loss": 1.4301, + "step": 2266 + }, + { + "epoch": 0.4028610777911058, + "grad_norm": 0.3886976465176677, + "learning_rate": 2.6373127507321124e-05, + "loss": 1.3724, + "step": 2267 + }, + { + "epoch": 0.4030387844862055, + "grad_norm": 0.36324650779651735, + "learning_rate": 2.6362434133731022e-05, + "loss": 1.3785, + "step": 2268 + }, + { + "epoch": 0.40321649118130526, + "grad_norm": 0.38071888700082046, + "learning_rate": 2.635173873613097e-05, + "loss": 1.3754, + "step": 2269 + }, + { + "epoch": 0.403394197876405, + "grad_norm": 0.38689658753726724, + "learning_rate": 2.6341041317923374e-05, + "loss": 1.4078, + "step": 2270 + }, + { + "epoch": 0.4035719045715047, + "grad_norm": 0.36428077174364204, + "learning_rate": 2.6330341882511285e-05, + "loss": 1.3329, + "step": 2271 + }, + { + "epoch": 0.40374961126660447, + "grad_norm": 0.37973950431865044, + "learning_rate": 2.63196404332984e-05, + "loss": 1.3631, + "step": 2272 + }, + { + "epoch": 0.4039273179617042, + "grad_norm": 0.3840587315053361, + "learning_rate": 2.6308936973689045e-05, + "loss": 1.3526, + "step": 2273 + }, + { + "epoch": 0.4041050246568039, + "grad_norm": 0.38137734355205466, + "learning_rate": 2.62982315070882e-05, + "loss": 1.3625, + "step": 2274 + }, + { + "epoch": 0.4042827313519037, + "grad_norm": 0.37572945605051283, + "learning_rate": 2.628752403690146e-05, + "loss": 1.3959, + "step": 2275 + }, + { + "epoch": 0.40446043804700343, + "grad_norm": 0.36967537753531604, + "learning_rate": 2.627681456653508e-05, + "loss": 1.3942, + "step": 2276 + }, + { + "epoch": 0.40463814474210313, + "grad_norm": 0.3756502029239785, + "learning_rate": 2.6266103099395953e-05, + "loss": 1.4146, + "step": 2277 + }, + { + "epoch": 0.4048158514372029, + "grad_norm": 0.36433147221752377, + "learning_rate": 2.625538963889159e-05, + "loss": 1.3342, + "step": 2278 + }, + { + "epoch": 0.40499355813230264, + "grad_norm": 0.3647409157994278, + "learning_rate": 2.6244674188430145e-05, + "loss": 1.3433, + "step": 2279 + }, + { + "epoch": 0.4051712648274024, + "grad_norm": 0.39477654688647756, + "learning_rate": 2.6233956751420403e-05, + "loss": 1.3613, + "step": 2280 + }, + { + "epoch": 0.4053489715225021, + "grad_norm": 0.363324301498071, + "learning_rate": 2.6223237331271785e-05, + "loss": 1.394, + "step": 2281 + }, + { + "epoch": 0.40552667821760185, + "grad_norm": 0.37196892174562574, + "learning_rate": 2.6212515931394337e-05, + "loss": 1.371, + "step": 2282 + }, + { + "epoch": 0.4057043849127016, + "grad_norm": 0.3689203250859051, + "learning_rate": 2.620179255519873e-05, + "loss": 1.3743, + "step": 2283 + }, + { + "epoch": 0.4058820916078013, + "grad_norm": 0.36484216317901697, + "learning_rate": 2.6191067206096293e-05, + "loss": 1.3537, + "step": 2284 + }, + { + "epoch": 0.40605979830290106, + "grad_norm": 0.37548204718921047, + "learning_rate": 2.618033988749895e-05, + "loss": 1.384, + "step": 2285 + }, + { + "epoch": 0.4062375049980008, + "grad_norm": 0.381238958957241, + "learning_rate": 2.6169610602819262e-05, + "loss": 1.3652, + "step": 2286 + }, + { + "epoch": 0.4064152116931005, + "grad_norm": 0.36683229717233773, + "learning_rate": 2.6158879355470418e-05, + "loss": 1.3659, + "step": 2287 + }, + { + "epoch": 0.4065929183882003, + "grad_norm": 0.3766564752197739, + "learning_rate": 2.6148146148866217e-05, + "loss": 1.3516, + "step": 2288 + }, + { + "epoch": 0.40677062508330003, + "grad_norm": 0.38272038200092195, + "learning_rate": 2.6137410986421118e-05, + "loss": 1.367, + "step": 2289 + }, + { + "epoch": 0.40694833177839973, + "grad_norm": 0.37396853168675803, + "learning_rate": 2.6126673871550155e-05, + "loss": 1.3748, + "step": 2290 + }, + { + "epoch": 0.4071260384734995, + "grad_norm": 0.37419046601363093, + "learning_rate": 2.611593480766902e-05, + "loss": 1.3722, + "step": 2291 + }, + { + "epoch": 0.40730374516859924, + "grad_norm": 0.36879969445797145, + "learning_rate": 2.610519379819401e-05, + "loss": 1.3674, + "step": 2292 + }, + { + "epoch": 0.40748145186369894, + "grad_norm": 0.4014595143794716, + "learning_rate": 2.609445084654204e-05, + "loss": 1.3681, + "step": 2293 + }, + { + "epoch": 0.4076591585587987, + "grad_norm": 0.3674780088056944, + "learning_rate": 2.6083705956130638e-05, + "loss": 1.373, + "step": 2294 + }, + { + "epoch": 0.40783686525389845, + "grad_norm": 0.37434556908215866, + "learning_rate": 2.6072959130377965e-05, + "loss": 1.4071, + "step": 2295 + }, + { + "epoch": 0.4080145719489982, + "grad_norm": 0.36978595938703845, + "learning_rate": 2.6062210372702784e-05, + "loss": 1.3701, + "step": 2296 + }, + { + "epoch": 0.4081922786440979, + "grad_norm": 0.3728928263297197, + "learning_rate": 2.6051459686524484e-05, + "loss": 1.3916, + "step": 2297 + }, + { + "epoch": 0.40836998533919766, + "grad_norm": 0.3817637096482412, + "learning_rate": 2.604070707526305e-05, + "loss": 1.3927, + "step": 2298 + }, + { + "epoch": 0.4085476920342974, + "grad_norm": 0.3701625269030061, + "learning_rate": 2.602995254233909e-05, + "loss": 1.3547, + "step": 2299 + }, + { + "epoch": 0.4087253987293971, + "grad_norm": 0.3692082834679575, + "learning_rate": 2.6019196091173843e-05, + "loss": 1.4041, + "step": 2300 + }, + { + "epoch": 0.40890310542449687, + "grad_norm": 0.36521702830936914, + "learning_rate": 2.6008437725189116e-05, + "loss": 1.3272, + "step": 2301 + }, + { + "epoch": 0.4090808121195966, + "grad_norm": 0.3745097034754463, + "learning_rate": 2.599767744780735e-05, + "loss": 1.3625, + "step": 2302 + }, + { + "epoch": 0.4092585188146963, + "grad_norm": 0.3631276386939826, + "learning_rate": 2.59869152624516e-05, + "loss": 1.3173, + "step": 2303 + }, + { + "epoch": 0.4094362255097961, + "grad_norm": 0.3653002182323476, + "learning_rate": 2.5976151172545514e-05, + "loss": 1.3131, + "step": 2304 + }, + { + "epoch": 0.40961393220489584, + "grad_norm": 0.35938410847728314, + "learning_rate": 2.596538518151336e-05, + "loss": 1.329, + "step": 2305 + }, + { + "epoch": 0.40979163889999554, + "grad_norm": 0.3756698359485644, + "learning_rate": 2.5954617292779984e-05, + "loss": 1.3751, + "step": 2306 + }, + { + "epoch": 0.4099693455950953, + "grad_norm": 0.3591273757317011, + "learning_rate": 2.5943847509770878e-05, + "loss": 1.3345, + "step": 2307 + }, + { + "epoch": 0.41014705229019505, + "grad_norm": 0.3704273395113719, + "learning_rate": 2.5933075835912095e-05, + "loss": 1.4132, + "step": 2308 + }, + { + "epoch": 0.41032475898529475, + "grad_norm": 0.38010583196825565, + "learning_rate": 2.592230227463031e-05, + "loss": 1.376, + "step": 2309 + }, + { + "epoch": 0.4105024656803945, + "grad_norm": 0.6448396847403634, + "learning_rate": 2.5911526829352803e-05, + "loss": 1.3473, + "step": 2310 + }, + { + "epoch": 0.41068017237549426, + "grad_norm": 0.38676244842113655, + "learning_rate": 2.5900749503507438e-05, + "loss": 1.3377, + "step": 2311 + }, + { + "epoch": 0.410857879070594, + "grad_norm": 0.3769930458940102, + "learning_rate": 2.5889970300522684e-05, + "loss": 1.4034, + "step": 2312 + }, + { + "epoch": 0.4110355857656937, + "grad_norm": 0.39016758752896535, + "learning_rate": 2.5879189223827607e-05, + "loss": 1.3499, + "step": 2313 + }, + { + "epoch": 0.41121329246079347, + "grad_norm": 0.4885064844128314, + "learning_rate": 2.5868406276851886e-05, + "loss": 1.3552, + "step": 2314 + }, + { + "epoch": 0.4113909991558932, + "grad_norm": 0.39079990161170225, + "learning_rate": 2.5857621463025765e-05, + "loss": 1.3965, + "step": 2315 + }, + { + "epoch": 0.4115687058509929, + "grad_norm": 0.4454390221647807, + "learning_rate": 2.5846834785780096e-05, + "loss": 1.412, + "step": 2316 + }, + { + "epoch": 0.4117464125460927, + "grad_norm": 0.3769735278708659, + "learning_rate": 2.583604624854633e-05, + "loss": 1.3294, + "step": 2317 + }, + { + "epoch": 0.41192411924119243, + "grad_norm": 0.3715972275644503, + "learning_rate": 2.5825255854756494e-05, + "loss": 1.3355, + "step": 2318 + }, + { + "epoch": 0.41210182593629213, + "grad_norm": 0.3648385476503677, + "learning_rate": 2.581446360784323e-05, + "loss": 1.309, + "step": 2319 + }, + { + "epoch": 0.4122795326313919, + "grad_norm": 0.38492071118601323, + "learning_rate": 2.5803669511239743e-05, + "loss": 1.3424, + "step": 2320 + }, + { + "epoch": 0.41245723932649164, + "grad_norm": 0.37192028840848074, + "learning_rate": 2.579287356837984e-05, + "loss": 1.3546, + "step": 2321 + }, + { + "epoch": 0.41263494602159134, + "grad_norm": 0.37093144651678667, + "learning_rate": 2.578207578269792e-05, + "loss": 1.3658, + "step": 2322 + }, + { + "epoch": 0.4128126527166911, + "grad_norm": 0.37634505200600166, + "learning_rate": 2.577127615762895e-05, + "loss": 1.3365, + "step": 2323 + }, + { + "epoch": 0.41299035941179085, + "grad_norm": 0.37111922601044206, + "learning_rate": 2.576047469660851e-05, + "loss": 1.3304, + "step": 2324 + }, + { + "epoch": 0.41316806610689055, + "grad_norm": 0.3614174021506481, + "learning_rate": 2.5749671403072726e-05, + "loss": 1.3204, + "step": 2325 + }, + { + "epoch": 0.4133457728019903, + "grad_norm": 0.36951618389514373, + "learning_rate": 2.5738866280458347e-05, + "loss": 1.3387, + "step": 2326 + }, + { + "epoch": 0.41352347949709006, + "grad_norm": 0.3782220016632725, + "learning_rate": 2.5728059332202683e-05, + "loss": 1.3518, + "step": 2327 + }, + { + "epoch": 0.4137011861921898, + "grad_norm": 0.3761130947236687, + "learning_rate": 2.571725056174362e-05, + "loss": 1.3613, + "step": 2328 + }, + { + "epoch": 0.4138788928872895, + "grad_norm": 0.3772009802920589, + "learning_rate": 2.570643997251964e-05, + "loss": 1.3411, + "step": 2329 + }, + { + "epoch": 0.4140565995823893, + "grad_norm": 0.3782566947270513, + "learning_rate": 2.5695627567969786e-05, + "loss": 1.3497, + "step": 2330 + }, + { + "epoch": 0.41423430627748903, + "grad_norm": 0.3708416081240294, + "learning_rate": 2.5684813351533693e-05, + "loss": 1.3771, + "step": 2331 + }, + { + "epoch": 0.41441201297258873, + "grad_norm": 0.3660558662558747, + "learning_rate": 2.567399732665156e-05, + "loss": 1.3451, + "step": 2332 + }, + { + "epoch": 0.4145897196676885, + "grad_norm": 0.3703186872009514, + "learning_rate": 2.5663179496764184e-05, + "loss": 1.3057, + "step": 2333 + }, + { + "epoch": 0.41476742636278824, + "grad_norm": 0.38118204841398584, + "learning_rate": 2.5652359865312907e-05, + "loss": 1.3896, + "step": 2334 + }, + { + "epoch": 0.41494513305788794, + "grad_norm": 0.38405359765919656, + "learning_rate": 2.5641538435739656e-05, + "loss": 1.3446, + "step": 2335 + }, + { + "epoch": 0.4151228397529877, + "grad_norm": 0.3569880594121409, + "learning_rate": 2.5630715211486935e-05, + "loss": 1.3069, + "step": 2336 + }, + { + "epoch": 0.41530054644808745, + "grad_norm": 0.3770268321988843, + "learning_rate": 2.561989019599781e-05, + "loss": 1.3869, + "step": 2337 + }, + { + "epoch": 0.41547825314318715, + "grad_norm": 0.37831543388037175, + "learning_rate": 2.5609063392715937e-05, + "loss": 1.3679, + "step": 2338 + }, + { + "epoch": 0.4156559598382869, + "grad_norm": 0.36324953941678656, + "learning_rate": 2.5598234805085505e-05, + "loss": 1.344, + "step": 2339 + }, + { + "epoch": 0.41583366653338666, + "grad_norm": 0.37776845678876897, + "learning_rate": 2.5587404436551307e-05, + "loss": 1.3036, + "step": 2340 + }, + { + "epoch": 0.41601137322848636, + "grad_norm": 0.37493529109966117, + "learning_rate": 2.5576572290558686e-05, + "loss": 1.3757, + "step": 2341 + }, + { + "epoch": 0.4161890799235861, + "grad_norm": 0.35571555778923974, + "learning_rate": 2.5565738370553542e-05, + "loss": 1.3198, + "step": 2342 + }, + { + "epoch": 0.41636678661868587, + "grad_norm": 0.38268191988498174, + "learning_rate": 2.555490267998236e-05, + "loss": 1.3833, + "step": 2343 + }, + { + "epoch": 0.4165444933137856, + "grad_norm": 0.36631398389539993, + "learning_rate": 2.554406522229216e-05, + "loss": 1.3987, + "step": 2344 + }, + { + "epoch": 0.4167222000088853, + "grad_norm": 0.36447645789443867, + "learning_rate": 2.5533226000930563e-05, + "loss": 1.3619, + "step": 2345 + }, + { + "epoch": 0.4168999067039851, + "grad_norm": 0.369724239727089, + "learning_rate": 2.552238501934571e-05, + "loss": 1.3656, + "step": 2346 + }, + { + "epoch": 0.41707761339908483, + "grad_norm": 0.3622063506807623, + "learning_rate": 2.5511542280986334e-05, + "loss": 1.3606, + "step": 2347 + }, + { + "epoch": 0.41725532009418453, + "grad_norm": 0.3523011985067753, + "learning_rate": 2.5500697789301705e-05, + "loss": 1.3257, + "step": 2348 + }, + { + "epoch": 0.4174330267892843, + "grad_norm": 0.42100246905369515, + "learning_rate": 2.5489851547741672e-05, + "loss": 1.3246, + "step": 2349 + }, + { + "epoch": 0.41761073348438404, + "grad_norm": 0.37106627714345597, + "learning_rate": 2.5479003559756613e-05, + "loss": 1.4184, + "step": 2350 + }, + { + "epoch": 0.41778844017948374, + "grad_norm": 0.3655606003182911, + "learning_rate": 2.5468153828797486e-05, + "loss": 1.3506, + "step": 2351 + }, + { + "epoch": 0.4179661468745835, + "grad_norm": 0.3581987603850164, + "learning_rate": 2.545730235831579e-05, + "loss": 1.3407, + "step": 2352 + }, + { + "epoch": 0.41814385356968325, + "grad_norm": 0.37165528632356354, + "learning_rate": 2.5446449151763593e-05, + "loss": 1.3497, + "step": 2353 + }, + { + "epoch": 0.41832156026478295, + "grad_norm": 0.3694306120930717, + "learning_rate": 2.543559421259349e-05, + "loss": 1.3801, + "step": 2354 + }, + { + "epoch": 0.4184992669598827, + "grad_norm": 0.36890138999389693, + "learning_rate": 2.5424737544258644e-05, + "loss": 1.3637, + "step": 2355 + }, + { + "epoch": 0.41867697365498246, + "grad_norm": 0.37576834042952373, + "learning_rate": 2.541387915021278e-05, + "loss": 1.3789, + "step": 2356 + }, + { + "epoch": 0.41885468035008216, + "grad_norm": 0.38155947019695174, + "learning_rate": 2.5403019033910137e-05, + "loss": 1.4147, + "step": 2357 + }, + { + "epoch": 0.4190323870451819, + "grad_norm": 0.37030929568445786, + "learning_rate": 2.5392157198805527e-05, + "loss": 1.3544, + "step": 2358 + }, + { + "epoch": 0.4192100937402817, + "grad_norm": 0.3776214213750152, + "learning_rate": 2.538129364835431e-05, + "loss": 1.3865, + "step": 2359 + }, + { + "epoch": 0.41938780043538143, + "grad_norm": 0.38428987431906775, + "learning_rate": 2.537042838601239e-05, + "loss": 1.3937, + "step": 2360 + }, + { + "epoch": 0.41956550713048113, + "grad_norm": 0.3764978408999048, + "learning_rate": 2.53595614152362e-05, + "loss": 1.3975, + "step": 2361 + }, + { + "epoch": 0.4197432138255809, + "grad_norm": 0.4022274083838417, + "learning_rate": 2.5348692739482733e-05, + "loss": 1.3668, + "step": 2362 + }, + { + "epoch": 0.41992092052068064, + "grad_norm": 0.36611524877086477, + "learning_rate": 2.533782236220952e-05, + "loss": 1.3393, + "step": 2363 + }, + { + "epoch": 0.42009862721578034, + "grad_norm": 0.3831727674422021, + "learning_rate": 2.5326950286874636e-05, + "loss": 1.3516, + "step": 2364 + }, + { + "epoch": 0.4202763339108801, + "grad_norm": 0.3796039763154656, + "learning_rate": 2.5316076516936683e-05, + "loss": 1.3767, + "step": 2365 + }, + { + "epoch": 0.42045404060597985, + "grad_norm": 0.3613483537317841, + "learning_rate": 2.5305201055854815e-05, + "loss": 1.3421, + "step": 2366 + }, + { + "epoch": 0.42063174730107955, + "grad_norm": 0.38039216702237644, + "learning_rate": 2.5294323907088724e-05, + "loss": 1.3887, + "step": 2367 + }, + { + "epoch": 0.4208094539961793, + "grad_norm": 0.37332063147033506, + "learning_rate": 2.5283445074098634e-05, + "loss": 1.3564, + "step": 2368 + }, + { + "epoch": 0.42098716069127906, + "grad_norm": 0.3863617987784046, + "learning_rate": 2.5272564560345306e-05, + "loss": 1.4083, + "step": 2369 + }, + { + "epoch": 0.42116486738637876, + "grad_norm": 0.3784515461580594, + "learning_rate": 2.526168236929004e-05, + "loss": 1.343, + "step": 2370 + }, + { + "epoch": 0.4213425740814785, + "grad_norm": 0.3504632545263714, + "learning_rate": 2.5250798504394656e-05, + "loss": 1.3738, + "step": 2371 + }, + { + "epoch": 0.42152028077657827, + "grad_norm": 0.3657041776916383, + "learning_rate": 2.5239912969121527e-05, + "loss": 1.3127, + "step": 2372 + }, + { + "epoch": 0.42169798747167797, + "grad_norm": 0.39021725773059884, + "learning_rate": 2.5229025766933538e-05, + "loss": 1.3685, + "step": 2373 + }, + { + "epoch": 0.4218756941667777, + "grad_norm": 0.3776908094233572, + "learning_rate": 2.5218136901294115e-05, + "loss": 1.3659, + "step": 2374 + }, + { + "epoch": 0.4220534008618775, + "grad_norm": 0.38070218376462694, + "learning_rate": 2.5207246375667217e-05, + "loss": 1.3792, + "step": 2375 + }, + { + "epoch": 0.42223110755697724, + "grad_norm": 0.36666936901038155, + "learning_rate": 2.5196354193517317e-05, + "loss": 1.3082, + "step": 2376 + }, + { + "epoch": 0.42240881425207694, + "grad_norm": 0.3861134954156074, + "learning_rate": 2.5185460358309426e-05, + "loss": 1.3869, + "step": 2377 + }, + { + "epoch": 0.4225865209471767, + "grad_norm": 0.3688997106821003, + "learning_rate": 2.5174564873509086e-05, + "loss": 1.35, + "step": 2378 + }, + { + "epoch": 0.42276422764227645, + "grad_norm": 0.37208934956180695, + "learning_rate": 2.5163667742582337e-05, + "loss": 1.3823, + "step": 2379 + }, + { + "epoch": 0.42294193433737615, + "grad_norm": 0.37186059402784377, + "learning_rate": 2.515276896899578e-05, + "loss": 1.3506, + "step": 2380 + }, + { + "epoch": 0.4231196410324759, + "grad_norm": 0.37897797736318933, + "learning_rate": 2.5141868556216504e-05, + "loss": 1.3775, + "step": 2381 + }, + { + "epoch": 0.42329734772757566, + "grad_norm": 0.3580118662022412, + "learning_rate": 2.5130966507712146e-05, + "loss": 1.2847, + "step": 2382 + }, + { + "epoch": 0.42347505442267536, + "grad_norm": 0.38649161741796545, + "learning_rate": 2.5120062826950853e-05, + "loss": 1.3802, + "step": 2383 + }, + { + "epoch": 0.4236527611177751, + "grad_norm": 0.39547579457425697, + "learning_rate": 2.5109157517401283e-05, + "loss": 1.3831, + "step": 2384 + }, + { + "epoch": 0.42383046781287487, + "grad_norm": 0.40301291170276105, + "learning_rate": 2.509825058253263e-05, + "loss": 1.3891, + "step": 2385 + }, + { + "epoch": 0.42400817450797457, + "grad_norm": 0.37214182887704234, + "learning_rate": 2.5087342025814584e-05, + "loss": 1.3449, + "step": 2386 + }, + { + "epoch": 0.4241858812030743, + "grad_norm": 0.3780278261711136, + "learning_rate": 2.5076431850717375e-05, + "loss": 1.4096, + "step": 2387 + }, + { + "epoch": 0.4243635878981741, + "grad_norm": 0.38598308732512915, + "learning_rate": 2.5065520060711717e-05, + "loss": 1.3598, + "step": 2388 + }, + { + "epoch": 0.4245412945932738, + "grad_norm": 0.36593642280975036, + "learning_rate": 2.5054606659268876e-05, + "loss": 1.3642, + "step": 2389 + }, + { + "epoch": 0.42471900128837353, + "grad_norm": 0.3938478706883254, + "learning_rate": 2.50436916498606e-05, + "loss": 1.3681, + "step": 2390 + }, + { + "epoch": 0.4248967079834733, + "grad_norm": 0.3753203870640419, + "learning_rate": 2.503277503595915e-05, + "loss": 1.3988, + "step": 2391 + }, + { + "epoch": 0.42507441467857304, + "grad_norm": 0.37133668408237525, + "learning_rate": 2.5021856821037328e-05, + "loss": 1.3972, + "step": 2392 + }, + { + "epoch": 0.42525212137367274, + "grad_norm": 0.38652078312362, + "learning_rate": 2.5010937008568398e-05, + "loss": 1.3559, + "step": 2393 + }, + { + "epoch": 0.4254298280687725, + "grad_norm": 0.35873140963275923, + "learning_rate": 2.5000015602026183e-05, + "loss": 1.3492, + "step": 2394 + }, + { + "epoch": 0.42560753476387225, + "grad_norm": 0.37542617610833, + "learning_rate": 2.4989092604884966e-05, + "loss": 1.3856, + "step": 2395 + }, + { + "epoch": 0.42578524145897195, + "grad_norm": 0.3755752117648042, + "learning_rate": 2.4978168020619574e-05, + "loss": 1.3987, + "step": 2396 + }, + { + "epoch": 0.4259629481540717, + "grad_norm": 0.3730599691370295, + "learning_rate": 2.4967241852705316e-05, + "loss": 1.3601, + "step": 2397 + }, + { + "epoch": 0.42614065484917146, + "grad_norm": 0.3651611075277475, + "learning_rate": 2.4956314104618007e-05, + "loss": 1.3509, + "step": 2398 + }, + { + "epoch": 0.42631836154427116, + "grad_norm": 0.35847872066029823, + "learning_rate": 2.4945384779833974e-05, + "loss": 1.341, + "step": 2399 + }, + { + "epoch": 0.4264960682393709, + "grad_norm": 0.3582103695198002, + "learning_rate": 2.493445388183004e-05, + "loss": 1.3001, + "step": 2400 + }, + { + "epoch": 0.4266737749344707, + "grad_norm": 0.3563974600563056, + "learning_rate": 2.4923521414083532e-05, + "loss": 1.3216, + "step": 2401 + }, + { + "epoch": 0.4268514816295704, + "grad_norm": 0.3799486762593359, + "learning_rate": 2.4912587380072273e-05, + "loss": 1.3716, + "step": 2402 + }, + { + "epoch": 0.42702918832467013, + "grad_norm": 0.3735513184866531, + "learning_rate": 2.490165178327458e-05, + "loss": 1.3508, + "step": 2403 + }, + { + "epoch": 0.4272068950197699, + "grad_norm": 0.3808941436091705, + "learning_rate": 2.4890714627169273e-05, + "loss": 1.3434, + "step": 2404 + }, + { + "epoch": 0.4273846017148696, + "grad_norm": 0.38474303631771356, + "learning_rate": 2.4879775915235674e-05, + "loss": 1.378, + "step": 2405 + }, + { + "epoch": 0.42756230840996934, + "grad_norm": 0.3668329112834644, + "learning_rate": 2.486883565095359e-05, + "loss": 1.369, + "step": 2406 + }, + { + "epoch": 0.4277400151050691, + "grad_norm": 0.38296709397377376, + "learning_rate": 2.4857893837803313e-05, + "loss": 1.3593, + "step": 2407 + }, + { + "epoch": 0.42791772180016885, + "grad_norm": 0.37541262776896134, + "learning_rate": 2.4846950479265656e-05, + "loss": 1.3643, + "step": 2408 + }, + { + "epoch": 0.42809542849526855, + "grad_norm": 0.44179600608271563, + "learning_rate": 2.48360055788219e-05, + "loss": 1.3698, + "step": 2409 + }, + { + "epoch": 0.4282731351903683, + "grad_norm": 0.3704271827379285, + "learning_rate": 2.4825059139953826e-05, + "loss": 1.3464, + "step": 2410 + }, + { + "epoch": 0.42845084188546806, + "grad_norm": 0.37195575205082904, + "learning_rate": 2.4814111166143693e-05, + "loss": 1.3656, + "step": 2411 + }, + { + "epoch": 0.42862854858056776, + "grad_norm": 0.3802181821378268, + "learning_rate": 2.4803161660874272e-05, + "loss": 1.3767, + "step": 2412 + }, + { + "epoch": 0.4288062552756675, + "grad_norm": 0.36943973496177035, + "learning_rate": 2.4792210627628802e-05, + "loss": 1.3502, + "step": 2413 + }, + { + "epoch": 0.42898396197076727, + "grad_norm": 0.3685747575826343, + "learning_rate": 2.4781258069891e-05, + "loss": 1.3598, + "step": 2414 + }, + { + "epoch": 0.42916166866586697, + "grad_norm": 0.3741228383415003, + "learning_rate": 2.4770303991145097e-05, + "loss": 1.3202, + "step": 2415 + }, + { + "epoch": 0.4293393753609667, + "grad_norm": 0.3682257708532437, + "learning_rate": 2.4759348394875782e-05, + "loss": 1.3055, + "step": 2416 + }, + { + "epoch": 0.4295170820560665, + "grad_norm": 0.3763061976956641, + "learning_rate": 2.4748391284568244e-05, + "loss": 1.3605, + "step": 2417 + }, + { + "epoch": 0.4296947887511662, + "grad_norm": 0.6037316819956852, + "learning_rate": 2.4737432663708128e-05, + "loss": 1.3597, + "step": 2418 + }, + { + "epoch": 0.42987249544626593, + "grad_norm": 0.3663663781550869, + "learning_rate": 2.47264725357816e-05, + "loss": 1.3228, + "step": 2419 + }, + { + "epoch": 0.4300502021413657, + "grad_norm": 0.3820202368263099, + "learning_rate": 2.4715510904275276e-05, + "loss": 1.353, + "step": 2420 + }, + { + "epoch": 0.4302279088364654, + "grad_norm": 0.42682356634839697, + "learning_rate": 2.4704547772676247e-05, + "loss": 1.384, + "step": 2421 + }, + { + "epoch": 0.43040561553156514, + "grad_norm": 0.3695863652788531, + "learning_rate": 2.4693583144472105e-05, + "loss": 1.3833, + "step": 2422 + }, + { + "epoch": 0.4305833222266649, + "grad_norm": 0.3709696612822972, + "learning_rate": 2.468261702315089e-05, + "loss": 1.3656, + "step": 2423 + }, + { + "epoch": 0.43076102892176465, + "grad_norm": 0.38311420504737276, + "learning_rate": 2.4671649412201154e-05, + "loss": 1.3614, + "step": 2424 + }, + { + "epoch": 0.43093873561686435, + "grad_norm": 0.3703093793779499, + "learning_rate": 2.466068031511187e-05, + "loss": 1.3518, + "step": 2425 + }, + { + "epoch": 0.4311164423119641, + "grad_norm": 0.3736138756673212, + "learning_rate": 2.4649709735372538e-05, + "loss": 1.352, + "step": 2426 + }, + { + "epoch": 0.43129414900706387, + "grad_norm": 0.38183067854973496, + "learning_rate": 2.4638737676473095e-05, + "loss": 1.3366, + "step": 2427 + }, + { + "epoch": 0.43147185570216356, + "grad_norm": 0.3715035752996116, + "learning_rate": 2.462776414190396e-05, + "loss": 1.327, + "step": 2428 + }, + { + "epoch": 0.4316495623972633, + "grad_norm": 0.36720829775952324, + "learning_rate": 2.4616789135156024e-05, + "loss": 1.3551, + "step": 2429 + }, + { + "epoch": 0.4318272690923631, + "grad_norm": 0.36951530160770313, + "learning_rate": 2.460581265972064e-05, + "loss": 1.3807, + "step": 2430 + }, + { + "epoch": 0.4320049757874628, + "grad_norm": 0.3777968754516929, + "learning_rate": 2.4594834719089634e-05, + "loss": 1.4109, + "step": 2431 + }, + { + "epoch": 0.43218268248256253, + "grad_norm": 0.36895648932383046, + "learning_rate": 2.4583855316755293e-05, + "loss": 1.3552, + "step": 2432 + }, + { + "epoch": 0.4323603891776623, + "grad_norm": 0.3765602204984262, + "learning_rate": 2.4572874456210375e-05, + "loss": 1.3633, + "step": 2433 + }, + { + "epoch": 0.432538095872762, + "grad_norm": 0.3626466960393105, + "learning_rate": 2.45618921409481e-05, + "loss": 1.3664, + "step": 2434 + }, + { + "epoch": 0.43271580256786174, + "grad_norm": 0.36704397118823406, + "learning_rate": 2.4550908374462137e-05, + "loss": 1.3701, + "step": 2435 + }, + { + "epoch": 0.4328935092629615, + "grad_norm": 0.37572094628419545, + "learning_rate": 2.4539923160246638e-05, + "loss": 1.3907, + "step": 2436 + }, + { + "epoch": 0.4330712159580612, + "grad_norm": 0.36723032950078355, + "learning_rate": 2.4528936501796206e-05, + "loss": 1.2855, + "step": 2437 + }, + { + "epoch": 0.43324892265316095, + "grad_norm": 0.36733445142713567, + "learning_rate": 2.4517948402605903e-05, + "loss": 1.3332, + "step": 2438 + }, + { + "epoch": 0.4334266293482607, + "grad_norm": 0.3828742020744556, + "learning_rate": 2.450695886617125e-05, + "loss": 1.4047, + "step": 2439 + }, + { + "epoch": 0.43360433604336046, + "grad_norm": 0.37430284097762684, + "learning_rate": 2.4495967895988223e-05, + "loss": 1.3814, + "step": 2440 + }, + { + "epoch": 0.43378204273846016, + "grad_norm": 0.3770474026701448, + "learning_rate": 2.4484975495553256e-05, + "loss": 1.3727, + "step": 2441 + }, + { + "epoch": 0.4339597494335599, + "grad_norm": 0.3704061189946518, + "learning_rate": 2.4473981668363237e-05, + "loss": 1.3652, + "step": 2442 + }, + { + "epoch": 0.43413745612865967, + "grad_norm": 0.3784017602011827, + "learning_rate": 2.446298641791552e-05, + "loss": 1.3729, + "step": 2443 + }, + { + "epoch": 0.43431516282375937, + "grad_norm": 0.3758920961055329, + "learning_rate": 2.4451989747707887e-05, + "loss": 1.3654, + "step": 2444 + }, + { + "epoch": 0.4344928695188591, + "grad_norm": 0.37155786583024464, + "learning_rate": 2.44409916612386e-05, + "loss": 1.3302, + "step": 2445 + }, + { + "epoch": 0.4346705762139589, + "grad_norm": 0.3707735305871686, + "learning_rate": 2.442999216200634e-05, + "loss": 1.3399, + "step": 2446 + }, + { + "epoch": 0.4348482829090586, + "grad_norm": 0.36516776215342295, + "learning_rate": 2.441899125351027e-05, + "loss": 1.339, + "step": 2447 + }, + { + "epoch": 0.43502598960415834, + "grad_norm": 0.3837988129754436, + "learning_rate": 2.4407988939249978e-05, + "loss": 1.3806, + "step": 2448 + }, + { + "epoch": 0.4352036962992581, + "grad_norm": 0.3656160623536884, + "learning_rate": 2.4396985222725504e-05, + "loss": 1.3588, + "step": 2449 + }, + { + "epoch": 0.4353814029943578, + "grad_norm": 0.4206463711173713, + "learning_rate": 2.438598010743735e-05, + "loss": 1.3407, + "step": 2450 + }, + { + "epoch": 0.43555910968945755, + "grad_norm": 0.3648900508379003, + "learning_rate": 2.437497359688643e-05, + "loss": 1.3026, + "step": 2451 + }, + { + "epoch": 0.4357368163845573, + "grad_norm": 0.3722804443242332, + "learning_rate": 2.4363965694574142e-05, + "loss": 1.3709, + "step": 2452 + }, + { + "epoch": 0.435914523079657, + "grad_norm": 0.38199095847070424, + "learning_rate": 2.4352956404002293e-05, + "loss": 1.3658, + "step": 2453 + }, + { + "epoch": 0.43609222977475676, + "grad_norm": 0.35291410669252193, + "learning_rate": 2.4341945728673162e-05, + "loss": 1.3223, + "step": 2454 + }, + { + "epoch": 0.4362699364698565, + "grad_norm": 0.3696159173567162, + "learning_rate": 2.4330933672089434e-05, + "loss": 1.3679, + "step": 2455 + }, + { + "epoch": 0.43644764316495627, + "grad_norm": 0.36186971866916035, + "learning_rate": 2.431992023775425e-05, + "loss": 1.3439, + "step": 2456 + }, + { + "epoch": 0.43662534986005597, + "grad_norm": 0.3600051392442093, + "learning_rate": 2.430890542917121e-05, + "loss": 1.3457, + "step": 2457 + }, + { + "epoch": 0.4368030565551557, + "grad_norm": 0.37030565483931305, + "learning_rate": 2.4297889249844318e-05, + "loss": 1.3674, + "step": 2458 + }, + { + "epoch": 0.4369807632502555, + "grad_norm": 0.36449548453285147, + "learning_rate": 2.428687170327803e-05, + "loss": 1.3201, + "step": 2459 + }, + { + "epoch": 0.4371584699453552, + "grad_norm": 0.3706868786031279, + "learning_rate": 2.4275852792977227e-05, + "loss": 1.3788, + "step": 2460 + }, + { + "epoch": 0.43733617664045493, + "grad_norm": 0.3797452262332168, + "learning_rate": 2.426483252244725e-05, + "loss": 1.3675, + "step": 2461 + }, + { + "epoch": 0.4375138833355547, + "grad_norm": 0.37209389567459616, + "learning_rate": 2.4253810895193844e-05, + "loss": 1.3587, + "step": 2462 + }, + { + "epoch": 0.4376915900306544, + "grad_norm": 0.35551082416615015, + "learning_rate": 2.4242787914723188e-05, + "loss": 1.3394, + "step": 2463 + }, + { + "epoch": 0.43786929672575414, + "grad_norm": 0.3689469560495925, + "learning_rate": 2.4231763584541912e-05, + "loss": 1.3169, + "step": 2464 + }, + { + "epoch": 0.4380470034208539, + "grad_norm": 0.3606483136603109, + "learning_rate": 2.422073790815706e-05, + "loss": 1.3466, + "step": 2465 + }, + { + "epoch": 0.4382247101159536, + "grad_norm": 0.37891049161067963, + "learning_rate": 2.4209710889076095e-05, + "loss": 1.3563, + "step": 2466 + }, + { + "epoch": 0.43840241681105335, + "grad_norm": 0.36275891408148236, + "learning_rate": 2.4198682530806942e-05, + "loss": 1.2869, + "step": 2467 + }, + { + "epoch": 0.4385801235061531, + "grad_norm": 0.3776473569026916, + "learning_rate": 2.4187652836857904e-05, + "loss": 1.3842, + "step": 2468 + }, + { + "epoch": 0.4387578302012528, + "grad_norm": 0.36634649039683875, + "learning_rate": 2.4176621810737757e-05, + "loss": 1.3564, + "step": 2469 + }, + { + "epoch": 0.43893553689635256, + "grad_norm": 0.363406339305815, + "learning_rate": 2.4165589455955658e-05, + "loss": 1.3647, + "step": 2470 + }, + { + "epoch": 0.4391132435914523, + "grad_norm": 0.35808092460195007, + "learning_rate": 2.415455577602122e-05, + "loss": 1.3126, + "step": 2471 + }, + { + "epoch": 0.4392909502865521, + "grad_norm": 0.36498855003634634, + "learning_rate": 2.4143520774444458e-05, + "loss": 1.3629, + "step": 2472 + }, + { + "epoch": 0.4394686569816518, + "grad_norm": 0.3630769779739509, + "learning_rate": 2.413248445473582e-05, + "loss": 1.3748, + "step": 2473 + }, + { + "epoch": 0.43964636367675153, + "grad_norm": 0.37667976271819054, + "learning_rate": 2.4121446820406157e-05, + "loss": 1.3969, + "step": 2474 + }, + { + "epoch": 0.4398240703718513, + "grad_norm": 0.489233668993759, + "learning_rate": 2.4110407874966753e-05, + "loss": 1.3222, + "step": 2475 + }, + { + "epoch": 0.440001777066951, + "grad_norm": 0.36855495051436266, + "learning_rate": 2.4099367621929308e-05, + "loss": 1.3578, + "step": 2476 + }, + { + "epoch": 0.44017948376205074, + "grad_norm": 0.36651610330892465, + "learning_rate": 2.408832606480593e-05, + "loss": 1.3762, + "step": 2477 + }, + { + "epoch": 0.4403571904571505, + "grad_norm": 0.36678670340726954, + "learning_rate": 2.4077283207109145e-05, + "loss": 1.3426, + "step": 2478 + }, + { + "epoch": 0.4405348971522502, + "grad_norm": 0.36310801947240706, + "learning_rate": 2.406623905235189e-05, + "loss": 1.3816, + "step": 2479 + }, + { + "epoch": 0.44071260384734995, + "grad_norm": 0.36274985866414183, + "learning_rate": 2.4055193604047534e-05, + "loss": 1.3592, + "step": 2480 + }, + { + "epoch": 0.4408903105424497, + "grad_norm": 0.3724773838239447, + "learning_rate": 2.4044146865709825e-05, + "loss": 1.3535, + "step": 2481 + }, + { + "epoch": 0.4410680172375494, + "grad_norm": 0.35793349328478513, + "learning_rate": 2.403309884085294e-05, + "loss": 1.3368, + "step": 2482 + }, + { + "epoch": 0.44124572393264916, + "grad_norm": 0.36343033817960085, + "learning_rate": 2.4022049532991476e-05, + "loss": 1.3778, + "step": 2483 + }, + { + "epoch": 0.4414234306277489, + "grad_norm": 0.34936756584407097, + "learning_rate": 2.4010998945640415e-05, + "loss": 1.2654, + "step": 2484 + }, + { + "epoch": 0.4416011373228486, + "grad_norm": 0.3721265121923162, + "learning_rate": 2.3999947082315162e-05, + "loss": 1.3746, + "step": 2485 + }, + { + "epoch": 0.44177884401794837, + "grad_norm": 0.3568307889846751, + "learning_rate": 2.3988893946531513e-05, + "loss": 1.293, + "step": 2486 + }, + { + "epoch": 0.4419565507130481, + "grad_norm": 0.3662659139613045, + "learning_rate": 2.397783954180569e-05, + "loss": 1.342, + "step": 2487 + }, + { + "epoch": 0.4421342574081479, + "grad_norm": 0.3665303587462419, + "learning_rate": 2.3966783871654304e-05, + "loss": 1.3358, + "step": 2488 + }, + { + "epoch": 0.4423119641032476, + "grad_norm": 0.35931217344788907, + "learning_rate": 2.3955726939594363e-05, + "loss": 1.343, + "step": 2489 + }, + { + "epoch": 0.44248967079834733, + "grad_norm": 0.35781525770695205, + "learning_rate": 2.3944668749143295e-05, + "loss": 1.3545, + "step": 2490 + }, + { + "epoch": 0.4426673774934471, + "grad_norm": 0.36893829329356326, + "learning_rate": 2.3933609303818916e-05, + "loss": 1.3162, + "step": 2491 + }, + { + "epoch": 0.4428450841885468, + "grad_norm": 0.37703908118369167, + "learning_rate": 2.3922548607139442e-05, + "loss": 1.3928, + "step": 2492 + }, + { + "epoch": 0.44302279088364654, + "grad_norm": 0.36956659483986803, + "learning_rate": 2.3911486662623485e-05, + "loss": 1.3653, + "step": 2493 + }, + { + "epoch": 0.4432004975787463, + "grad_norm": 0.3657052195379849, + "learning_rate": 2.390042347379007e-05, + "loss": 1.3913, + "step": 2494 + }, + { + "epoch": 0.443378204273846, + "grad_norm": 0.3616298772997449, + "learning_rate": 2.388935904415859e-05, + "loss": 1.3818, + "step": 2495 + }, + { + "epoch": 0.44355591096894575, + "grad_norm": 0.3599845260099251, + "learning_rate": 2.387829337724886e-05, + "loss": 1.3857, + "step": 2496 + }, + { + "epoch": 0.4437336176640455, + "grad_norm": 0.36825199567307, + "learning_rate": 2.386722647658107e-05, + "loss": 1.3341, + "step": 2497 + }, + { + "epoch": 0.4439113243591452, + "grad_norm": 0.37579768747093106, + "learning_rate": 2.385615834567581e-05, + "loss": 1.3611, + "step": 2498 + }, + { + "epoch": 0.44408903105424496, + "grad_norm": 0.47175414022288126, + "learning_rate": 2.3845088988054067e-05, + "loss": 1.343, + "step": 2499 + }, + { + "epoch": 0.4442667377493447, + "grad_norm": 0.3753793352760324, + "learning_rate": 2.3834018407237203e-05, + "loss": 1.3661, + "step": 2500 + }, + { + "epoch": 0.4444444444444444, + "grad_norm": 0.35868214905063567, + "learning_rate": 2.382294660674698e-05, + "loss": 1.3289, + "step": 2501 + }, + { + "epoch": 0.4446221511395442, + "grad_norm": 0.3760300117959523, + "learning_rate": 2.381187359010555e-05, + "loss": 1.3636, + "step": 2502 + }, + { + "epoch": 0.44479985783464393, + "grad_norm": 0.3692546989749041, + "learning_rate": 2.3800799360835444e-05, + "loss": 1.3879, + "step": 2503 + }, + { + "epoch": 0.4449775645297437, + "grad_norm": 0.38139816336101673, + "learning_rate": 2.378972392245959e-05, + "loss": 1.368, + "step": 2504 + }, + { + "epoch": 0.4451552712248434, + "grad_norm": 0.371630132004165, + "learning_rate": 2.3778647278501277e-05, + "loss": 1.3387, + "step": 2505 + }, + { + "epoch": 0.44533297791994314, + "grad_norm": 0.363557543612448, + "learning_rate": 2.3767569432484212e-05, + "loss": 1.365, + "step": 2506 + }, + { + "epoch": 0.4455106846150429, + "grad_norm": 0.3772943098942852, + "learning_rate": 2.3756490387932458e-05, + "loss": 1.3652, + "step": 2507 + }, + { + "epoch": 0.4456883913101426, + "grad_norm": 0.3583627029781593, + "learning_rate": 2.3745410148370464e-05, + "loss": 1.3453, + "step": 2508 + }, + { + "epoch": 0.44586609800524235, + "grad_norm": 0.3604169394693747, + "learning_rate": 2.3734328717323073e-05, + "loss": 1.3663, + "step": 2509 + }, + { + "epoch": 0.4460438047003421, + "grad_norm": 0.3818164893681944, + "learning_rate": 2.372324609831548e-05, + "loss": 1.3719, + "step": 2510 + }, + { + "epoch": 0.4462215113954418, + "grad_norm": 0.36951250899291455, + "learning_rate": 2.3712162294873293e-05, + "loss": 1.3882, + "step": 2511 + }, + { + "epoch": 0.44639921809054156, + "grad_norm": 0.37082678119087104, + "learning_rate": 2.370107731052246e-05, + "loss": 1.3734, + "step": 2512 + }, + { + "epoch": 0.4465769247856413, + "grad_norm": 0.36561232543984495, + "learning_rate": 2.3689991148789337e-05, + "loss": 1.3458, + "step": 2513 + }, + { + "epoch": 0.446754631480741, + "grad_norm": 0.3624345049988776, + "learning_rate": 2.367890381320064e-05, + "loss": 1.3544, + "step": 2514 + }, + { + "epoch": 0.44693233817584077, + "grad_norm": 0.37237445408576886, + "learning_rate": 2.3667815307283457e-05, + "loss": 1.3595, + "step": 2515 + }, + { + "epoch": 0.4471100448709405, + "grad_norm": 0.3603569698073013, + "learning_rate": 2.3656725634565244e-05, + "loss": 1.3824, + "step": 2516 + }, + { + "epoch": 0.4472877515660402, + "grad_norm": 0.3494519226194827, + "learning_rate": 2.3645634798573832e-05, + "loss": 1.3386, + "step": 2517 + }, + { + "epoch": 0.44746545826114, + "grad_norm": 0.37890218620856275, + "learning_rate": 2.3634542802837445e-05, + "loss": 1.3852, + "step": 2518 + }, + { + "epoch": 0.44764316495623974, + "grad_norm": 0.36837881028718755, + "learning_rate": 2.362344965088463e-05, + "loss": 1.3575, + "step": 2519 + }, + { + "epoch": 0.4478208716513395, + "grad_norm": 0.363458165980323, + "learning_rate": 2.3612355346244346e-05, + "loss": 1.3481, + "step": 2520 + }, + { + "epoch": 0.4479985783464392, + "grad_norm": 0.34991766612535047, + "learning_rate": 2.3601259892445892e-05, + "loss": 1.3081, + "step": 2521 + }, + { + "epoch": 0.44817628504153895, + "grad_norm": 0.3757617737950117, + "learning_rate": 2.359016329301894e-05, + "loss": 1.3939, + "step": 2522 + }, + { + "epoch": 0.4483539917366387, + "grad_norm": 0.3706052849750369, + "learning_rate": 2.3579065551493526e-05, + "loss": 1.407, + "step": 2523 + }, + { + "epoch": 0.4485316984317384, + "grad_norm": 0.365245108358911, + "learning_rate": 2.3567966671400055e-05, + "loss": 1.3691, + "step": 2524 + }, + { + "epoch": 0.44870940512683816, + "grad_norm": 0.36340219928223094, + "learning_rate": 2.3556866656269288e-05, + "loss": 1.381, + "step": 2525 + }, + { + "epoch": 0.4488871118219379, + "grad_norm": 0.3689119172290008, + "learning_rate": 2.354576550963235e-05, + "loss": 1.3798, + "step": 2526 + }, + { + "epoch": 0.4490648185170376, + "grad_norm": 0.35986130666235555, + "learning_rate": 2.3534663235020715e-05, + "loss": 1.3362, + "step": 2527 + }, + { + "epoch": 0.44924252521213737, + "grad_norm": 0.3655341946386817, + "learning_rate": 2.3523559835966236e-05, + "loss": 1.3716, + "step": 2528 + }, + { + "epoch": 0.4494202319072371, + "grad_norm": 0.3539503151036961, + "learning_rate": 2.3512455316001117e-05, + "loss": 1.3221, + "step": 2529 + }, + { + "epoch": 0.4495979386023368, + "grad_norm": 0.35970275276049474, + "learning_rate": 2.35013496786579e-05, + "loss": 1.3243, + "step": 2530 + }, + { + "epoch": 0.4497756452974366, + "grad_norm": 0.36583732953029, + "learning_rate": 2.3490242927469506e-05, + "loss": 1.3166, + "step": 2531 + }, + { + "epoch": 0.44995335199253633, + "grad_norm": 0.36641328917657445, + "learning_rate": 2.34791350659692e-05, + "loss": 1.352, + "step": 2532 + }, + { + "epoch": 0.45013105868763603, + "grad_norm": 0.35967754356135523, + "learning_rate": 2.34680260976906e-05, + "loss": 1.3376, + "step": 2533 + }, + { + "epoch": 0.4503087653827358, + "grad_norm": 0.3743407483287956, + "learning_rate": 2.3456916026167683e-05, + "loss": 1.3934, + "step": 2534 + }, + { + "epoch": 0.45048647207783554, + "grad_norm": 0.35741092896705196, + "learning_rate": 2.344580485493476e-05, + "loss": 1.3505, + "step": 2535 + }, + { + "epoch": 0.4506641787729353, + "grad_norm": 0.4007646141340526, + "learning_rate": 2.3434692587526517e-05, + "loss": 1.3473, + "step": 2536 + }, + { + "epoch": 0.450841885468035, + "grad_norm": 0.3679769858150435, + "learning_rate": 2.3423579227477972e-05, + "loss": 1.3502, + "step": 2537 + }, + { + "epoch": 0.45101959216313475, + "grad_norm": 0.37470004140158025, + "learning_rate": 2.3412464778324485e-05, + "loss": 1.3742, + "step": 2538 + }, + { + "epoch": 0.4511972988582345, + "grad_norm": 0.3534727787328941, + "learning_rate": 2.3401349243601783e-05, + "loss": 1.3124, + "step": 2539 + }, + { + "epoch": 0.4513750055533342, + "grad_norm": 0.3663653540908419, + "learning_rate": 2.3390232626845922e-05, + "loss": 1.3769, + "step": 2540 + }, + { + "epoch": 0.45155271224843396, + "grad_norm": 0.36359691579944314, + "learning_rate": 2.33791149315933e-05, + "loss": 1.3257, + "step": 2541 + }, + { + "epoch": 0.4517304189435337, + "grad_norm": 0.3692494633829404, + "learning_rate": 2.336799616138067e-05, + "loss": 1.3418, + "step": 2542 + }, + { + "epoch": 0.4519081256386334, + "grad_norm": 0.3644286598902068, + "learning_rate": 2.335687631974513e-05, + "loss": 1.3349, + "step": 2543 + }, + { + "epoch": 0.4520858323337332, + "grad_norm": 0.3837693502229869, + "learning_rate": 2.3345755410224107e-05, + "loss": 1.3742, + "step": 2544 + }, + { + "epoch": 0.45226353902883293, + "grad_norm": 0.36632355918280635, + "learning_rate": 2.3334633436355364e-05, + "loss": 1.3874, + "step": 2545 + }, + { + "epoch": 0.45244124572393263, + "grad_norm": 0.35741126687898817, + "learning_rate": 2.332351040167701e-05, + "loss": 1.3283, + "step": 2546 + }, + { + "epoch": 0.4526189524190324, + "grad_norm": 0.36466220212848427, + "learning_rate": 2.3312386309727496e-05, + "loss": 1.3366, + "step": 2547 + }, + { + "epoch": 0.45279665911413214, + "grad_norm": 0.36817498895381734, + "learning_rate": 2.3301261164045613e-05, + "loss": 1.3765, + "step": 2548 + }, + { + "epoch": 0.45297436580923184, + "grad_norm": 0.3609299776017188, + "learning_rate": 2.3290134968170462e-05, + "loss": 1.3212, + "step": 2549 + }, + { + "epoch": 0.4531520725043316, + "grad_norm": 0.36300358661192106, + "learning_rate": 2.3279007725641506e-05, + "loss": 1.3779, + "step": 2550 + }, + { + "epoch": 0.45332977919943135, + "grad_norm": 0.3658623872078622, + "learning_rate": 2.3267879439998533e-05, + "loss": 1.3731, + "step": 2551 + }, + { + "epoch": 0.4535074858945311, + "grad_norm": 0.3593989384887376, + "learning_rate": 2.325675011478165e-05, + "loss": 1.3418, + "step": 2552 + }, + { + "epoch": 0.4536851925896308, + "grad_norm": 0.3819162508246344, + "learning_rate": 2.324561975353131e-05, + "loss": 1.3494, + "step": 2553 + }, + { + "epoch": 0.45386289928473056, + "grad_norm": 0.3686363732200014, + "learning_rate": 2.323448835978829e-05, + "loss": 1.3703, + "step": 2554 + }, + { + "epoch": 0.4540406059798303, + "grad_norm": 0.3577800070810984, + "learning_rate": 2.3223355937093697e-05, + "loss": 1.3165, + "step": 2555 + }, + { + "epoch": 0.45421831267493, + "grad_norm": 0.36624689225122303, + "learning_rate": 2.321222248898896e-05, + "loss": 1.3712, + "step": 2556 + }, + { + "epoch": 0.45439601937002977, + "grad_norm": 0.37828754195986, + "learning_rate": 2.3201088019015843e-05, + "loss": 1.391, + "step": 2557 + }, + { + "epoch": 0.4545737260651295, + "grad_norm": 0.37287571108834033, + "learning_rate": 2.3189952530716427e-05, + "loss": 1.3768, + "step": 2558 + }, + { + "epoch": 0.4547514327602292, + "grad_norm": 0.38078944198365794, + "learning_rate": 2.317881602763312e-05, + "loss": 1.3347, + "step": 2559 + }, + { + "epoch": 0.454929139455329, + "grad_norm": 0.37191650591950726, + "learning_rate": 2.316767851330866e-05, + "loss": 1.3635, + "step": 2560 + }, + { + "epoch": 0.45510684615042873, + "grad_norm": 0.3831073633926542, + "learning_rate": 2.3156539991286088e-05, + "loss": 1.3294, + "step": 2561 + }, + { + "epoch": 0.45528455284552843, + "grad_norm": 0.38610381854553955, + "learning_rate": 2.314540046510878e-05, + "loss": 1.4203, + "step": 2562 + }, + { + "epoch": 0.4554622595406282, + "grad_norm": 0.37090625201277466, + "learning_rate": 2.313425993832044e-05, + "loss": 1.3746, + "step": 2563 + }, + { + "epoch": 0.45563996623572794, + "grad_norm": 0.3728914256499427, + "learning_rate": 2.312311841446507e-05, + "loss": 1.3717, + "step": 2564 + }, + { + "epoch": 0.45581767293082764, + "grad_norm": 0.40310803526355243, + "learning_rate": 2.3111975897086997e-05, + "loss": 1.3845, + "step": 2565 + }, + { + "epoch": 0.4559953796259274, + "grad_norm": 0.3670825673314574, + "learning_rate": 2.3100832389730865e-05, + "loss": 1.3288, + "step": 2566 + }, + { + "epoch": 0.45617308632102715, + "grad_norm": 0.3829298949695095, + "learning_rate": 2.3089687895941647e-05, + "loss": 1.3454, + "step": 2567 + }, + { + "epoch": 0.4563507930161269, + "grad_norm": 0.3689696029602471, + "learning_rate": 2.3078542419264593e-05, + "loss": 1.3588, + "step": 2568 + }, + { + "epoch": 0.4565284997112266, + "grad_norm": 0.36880397809146925, + "learning_rate": 2.3067395963245307e-05, + "loss": 1.375, + "step": 2569 + }, + { + "epoch": 0.45670620640632636, + "grad_norm": 0.3602156816712697, + "learning_rate": 2.305624853142968e-05, + "loss": 1.3302, + "step": 2570 + }, + { + "epoch": 0.4568839131014261, + "grad_norm": 0.38075767144484307, + "learning_rate": 2.3045100127363917e-05, + "loss": 1.3854, + "step": 2571 + }, + { + "epoch": 0.4570616197965258, + "grad_norm": 0.35805346107680147, + "learning_rate": 2.303395075459454e-05, + "loss": 1.3464, + "step": 2572 + }, + { + "epoch": 0.4572393264916256, + "grad_norm": 0.3641153373207373, + "learning_rate": 2.302280041666837e-05, + "loss": 1.3212, + "step": 2573 + }, + { + "epoch": 0.45741703318672533, + "grad_norm": 0.36097113768018957, + "learning_rate": 2.3011649117132543e-05, + "loss": 1.3637, + "step": 2574 + }, + { + "epoch": 0.45759473988182503, + "grad_norm": 0.35570931844201364, + "learning_rate": 2.3000496859534493e-05, + "loss": 1.3128, + "step": 2575 + }, + { + "epoch": 0.4577724465769248, + "grad_norm": 0.3684573369916239, + "learning_rate": 2.2989343647421967e-05, + "loss": 1.3439, + "step": 2576 + }, + { + "epoch": 0.45795015327202454, + "grad_norm": 0.3657872718028968, + "learning_rate": 2.2978189484343007e-05, + "loss": 1.3335, + "step": 2577 + }, + { + "epoch": 0.45812785996712424, + "grad_norm": 0.36068035739037163, + "learning_rate": 2.2967034373845972e-05, + "loss": 1.3537, + "step": 2578 + }, + { + "epoch": 0.458305566662224, + "grad_norm": 0.3676315043246795, + "learning_rate": 2.29558783194795e-05, + "loss": 1.3723, + "step": 2579 + }, + { + "epoch": 0.45848327335732375, + "grad_norm": 0.3664525750444746, + "learning_rate": 2.2944721324792542e-05, + "loss": 1.3184, + "step": 2580 + }, + { + "epoch": 0.45866098005242345, + "grad_norm": 0.3662849413848241, + "learning_rate": 2.2933563393334364e-05, + "loss": 1.3446, + "step": 2581 + }, + { + "epoch": 0.4588386867475232, + "grad_norm": 0.36516980559353845, + "learning_rate": 2.2922404528654493e-05, + "loss": 1.3636, + "step": 2582 + }, + { + "epoch": 0.45901639344262296, + "grad_norm": 0.3729721472111294, + "learning_rate": 2.2911244734302788e-05, + "loss": 1.3615, + "step": 2583 + }, + { + "epoch": 0.4591941001377227, + "grad_norm": 0.36755445826632194, + "learning_rate": 2.290008401382938e-05, + "loss": 1.3702, + "step": 2584 + }, + { + "epoch": 0.4593718068328224, + "grad_norm": 0.3715568477576965, + "learning_rate": 2.2888922370784712e-05, + "loss": 1.3611, + "step": 2585 + }, + { + "epoch": 0.45954951352792217, + "grad_norm": 0.36389415361946975, + "learning_rate": 2.2877759808719513e-05, + "loss": 1.3273, + "step": 2586 + }, + { + "epoch": 0.4597272202230219, + "grad_norm": 0.37000295805490635, + "learning_rate": 2.2866596331184795e-05, + "loss": 1.3442, + "step": 2587 + }, + { + "epoch": 0.4599049269181216, + "grad_norm": 0.35401390066807403, + "learning_rate": 2.2855431941731877e-05, + "loss": 1.3463, + "step": 2588 + }, + { + "epoch": 0.4600826336132214, + "grad_norm": 0.3669906243253639, + "learning_rate": 2.2844266643912357e-05, + "loss": 1.3797, + "step": 2589 + }, + { + "epoch": 0.46026034030832114, + "grad_norm": 0.3857061046289869, + "learning_rate": 2.2833100441278128e-05, + "loss": 1.3875, + "step": 2590 + }, + { + "epoch": 0.46043804700342084, + "grad_norm": 0.36666155822743435, + "learning_rate": 2.282193333738137e-05, + "loss": 1.3602, + "step": 2591 + }, + { + "epoch": 0.4606157536985206, + "grad_norm": 0.37940327200794394, + "learning_rate": 2.2810765335774553e-05, + "loss": 1.3774, + "step": 2592 + }, + { + "epoch": 0.46079346039362035, + "grad_norm": 0.37090926469094876, + "learning_rate": 2.2799596440010428e-05, + "loss": 1.3044, + "step": 2593 + }, + { + "epoch": 0.46097116708872005, + "grad_norm": 0.36699177238256386, + "learning_rate": 2.278842665364201e-05, + "loss": 1.3762, + "step": 2594 + }, + { + "epoch": 0.4611488737838198, + "grad_norm": 0.36350404337437, + "learning_rate": 2.277725598022265e-05, + "loss": 1.3159, + "step": 2595 + }, + { + "epoch": 0.46132658047891956, + "grad_norm": 0.36041818514525864, + "learning_rate": 2.2766084423305933e-05, + "loss": 1.3185, + "step": 2596 + }, + { + "epoch": 0.46150428717401926, + "grad_norm": 0.3737702301543396, + "learning_rate": 2.2754911986445736e-05, + "loss": 1.3434, + "step": 2597 + }, + { + "epoch": 0.461681993869119, + "grad_norm": 0.35758725753853576, + "learning_rate": 2.2743738673196227e-05, + "loss": 1.3412, + "step": 2598 + }, + { + "epoch": 0.46185970056421877, + "grad_norm": 0.35756142321775597, + "learning_rate": 2.273256448711185e-05, + "loss": 1.3121, + "step": 2599 + }, + { + "epoch": 0.4620374072593185, + "grad_norm": 0.3617446513906599, + "learning_rate": 2.2721389431747322e-05, + "loss": 1.3357, + "step": 2600 + }, + { + "epoch": 0.4622151139544182, + "grad_norm": 0.36067688987890945, + "learning_rate": 2.2710213510657638e-05, + "loss": 1.3575, + "step": 2601 + }, + { + "epoch": 0.462392820649518, + "grad_norm": 0.357950134504415, + "learning_rate": 2.2699036727398074e-05, + "loss": 1.301, + "step": 2602 + }, + { + "epoch": 0.46257052734461773, + "grad_norm": 0.36142836111594073, + "learning_rate": 2.268785908552416e-05, + "loss": 1.339, + "step": 2603 + }, + { + "epoch": 0.46274823403971743, + "grad_norm": 0.3571226546807297, + "learning_rate": 2.2676680588591734e-05, + "loss": 1.366, + "step": 2604 + }, + { + "epoch": 0.4629259407348172, + "grad_norm": 0.37356430511904215, + "learning_rate": 2.2665501240156864e-05, + "loss": 1.3494, + "step": 2605 + }, + { + "epoch": 0.46310364742991694, + "grad_norm": 0.36242743321505566, + "learning_rate": 2.2654321043775925e-05, + "loss": 1.387, + "step": 2606 + }, + { + "epoch": 0.46328135412501664, + "grad_norm": 0.3644387718365672, + "learning_rate": 2.264314000300555e-05, + "loss": 1.3831, + "step": 2607 + }, + { + "epoch": 0.4634590608201164, + "grad_norm": 0.37045697467880256, + "learning_rate": 2.263195812140263e-05, + "loss": 1.3266, + "step": 2608 + }, + { + "epoch": 0.46363676751521615, + "grad_norm": 0.3620704399442718, + "learning_rate": 2.2620775402524338e-05, + "loss": 1.3301, + "step": 2609 + }, + { + "epoch": 0.46381447421031585, + "grad_norm": 0.3635890568365683, + "learning_rate": 2.26095918499281e-05, + "loss": 1.3422, + "step": 2610 + }, + { + "epoch": 0.4639921809054156, + "grad_norm": 0.363623122482695, + "learning_rate": 2.2598407467171623e-05, + "loss": 1.3348, + "step": 2611 + }, + { + "epoch": 0.46416988760051536, + "grad_norm": 0.368340606927619, + "learning_rate": 2.2587222257812865e-05, + "loss": 1.3692, + "step": 2612 + }, + { + "epoch": 0.46434759429561506, + "grad_norm": 0.37078675177928555, + "learning_rate": 2.257603622541005e-05, + "loss": 1.3854, + "step": 2613 + }, + { + "epoch": 0.4645253009907148, + "grad_norm": 0.37197816305365483, + "learning_rate": 2.256484937352167e-05, + "loss": 1.3492, + "step": 2614 + }, + { + "epoch": 0.4647030076858146, + "grad_norm": 0.3553643616299594, + "learning_rate": 2.255366170570647e-05, + "loss": 1.3136, + "step": 2615 + }, + { + "epoch": 0.46488071438091433, + "grad_norm": 0.3680394994439378, + "learning_rate": 2.2542473225523457e-05, + "loss": 1.3376, + "step": 2616 + }, + { + "epoch": 0.46505842107601403, + "grad_norm": 0.3685097246807061, + "learning_rate": 2.253128393653189e-05, + "loss": 1.3443, + "step": 2617 + }, + { + "epoch": 0.4652361277711138, + "grad_norm": 0.3637030697027318, + "learning_rate": 2.252009384229131e-05, + "loss": 1.3274, + "step": 2618 + }, + { + "epoch": 0.46541383446621354, + "grad_norm": 0.36965766529856053, + "learning_rate": 2.2508902946361485e-05, + "loss": 1.3126, + "step": 2619 + }, + { + "epoch": 0.46559154116131324, + "grad_norm": 0.36352250798321967, + "learning_rate": 2.249771125230245e-05, + "loss": 1.3367, + "step": 2620 + }, + { + "epoch": 0.465769247856413, + "grad_norm": 0.3637091803630393, + "learning_rate": 2.248651876367449e-05, + "loss": 1.3694, + "step": 2621 + }, + { + "epoch": 0.46594695455151275, + "grad_norm": 0.37484745308843825, + "learning_rate": 2.247532548403815e-05, + "loss": 1.3929, + "step": 2622 + }, + { + "epoch": 0.46612466124661245, + "grad_norm": 0.3559823929201626, + "learning_rate": 2.246413141695423e-05, + "loss": 1.3096, + "step": 2623 + }, + { + "epoch": 0.4663023679417122, + "grad_norm": 0.3697707871027922, + "learning_rate": 2.245293656598376e-05, + "loss": 1.3511, + "step": 2624 + }, + { + "epoch": 0.46648007463681196, + "grad_norm": 0.36824586687461225, + "learning_rate": 2.2441740934688042e-05, + "loss": 1.3295, + "step": 2625 + }, + { + "epoch": 0.46665778133191166, + "grad_norm": 0.38213332337637496, + "learning_rate": 2.2430544526628615e-05, + "loss": 1.3414, + "step": 2626 + }, + { + "epoch": 0.4668354880270114, + "grad_norm": 0.38043225021308125, + "learning_rate": 2.2419347345367265e-05, + "loss": 1.4011, + "step": 2627 + }, + { + "epoch": 0.46701319472211117, + "grad_norm": 0.3702055043780779, + "learning_rate": 2.2408149394466022e-05, + "loss": 1.3779, + "step": 2628 + }, + { + "epoch": 0.46719090141721087, + "grad_norm": 0.34739519353554854, + "learning_rate": 2.239695067748717e-05, + "loss": 1.3022, + "step": 2629 + }, + { + "epoch": 0.4673686081123106, + "grad_norm": 0.37708817243013343, + "learning_rate": 2.2385751197993234e-05, + "loss": 1.3793, + "step": 2630 + }, + { + "epoch": 0.4675463148074104, + "grad_norm": 0.3520454573366823, + "learning_rate": 2.2374550959546974e-05, + "loss": 1.3356, + "step": 2631 + }, + { + "epoch": 0.46772402150251013, + "grad_norm": 0.3652903482248608, + "learning_rate": 2.2363349965711398e-05, + "loss": 1.3619, + "step": 2632 + }, + { + "epoch": 0.46790172819760983, + "grad_norm": 0.37025141788854643, + "learning_rate": 2.2352148220049755e-05, + "loss": 1.3633, + "step": 2633 + }, + { + "epoch": 0.4680794348927096, + "grad_norm": 0.3652129204530205, + "learning_rate": 2.2340945726125528e-05, + "loss": 1.3837, + "step": 2634 + }, + { + "epoch": 0.46825714158780934, + "grad_norm": 0.3655416847940541, + "learning_rate": 2.2329742487502446e-05, + "loss": 1.3429, + "step": 2635 + }, + { + "epoch": 0.46843484828290904, + "grad_norm": 0.3862218694119032, + "learning_rate": 2.2318538507744458e-05, + "loss": 1.4004, + "step": 2636 + }, + { + "epoch": 0.4686125549780088, + "grad_norm": 0.3742234567796507, + "learning_rate": 2.2307333790415774e-05, + "loss": 1.3486, + "step": 2637 + }, + { + "epoch": 0.46879026167310855, + "grad_norm": 0.36834148195899913, + "learning_rate": 2.229612833908082e-05, + "loss": 1.3806, + "step": 2638 + }, + { + "epoch": 0.46896796836820825, + "grad_norm": 0.38227974876188614, + "learning_rate": 2.2284922157304258e-05, + "loss": 1.3769, + "step": 2639 + }, + { + "epoch": 0.469145675063308, + "grad_norm": 0.3741378516464579, + "learning_rate": 2.2273715248650988e-05, + "loss": 1.3946, + "step": 2640 + }, + { + "epoch": 0.46932338175840776, + "grad_norm": 0.3557786674604447, + "learning_rate": 2.226250761668614e-05, + "loss": 1.3231, + "step": 2641 + }, + { + "epoch": 0.46950108845350746, + "grad_norm": 0.37569734665344795, + "learning_rate": 2.2251299264975076e-05, + "loss": 1.3454, + "step": 2642 + }, + { + "epoch": 0.4696787951486072, + "grad_norm": 0.3572781404162457, + "learning_rate": 2.224009019708337e-05, + "loss": 1.3094, + "step": 2643 + }, + { + "epoch": 0.469856501843707, + "grad_norm": 0.3625741688764768, + "learning_rate": 2.2228880416576846e-05, + "loss": 1.3438, + "step": 2644 + }, + { + "epoch": 0.4700342085388067, + "grad_norm": 0.37014806397227973, + "learning_rate": 2.221766992702155e-05, + "loss": 1.3514, + "step": 2645 + }, + { + "epoch": 0.47021191523390643, + "grad_norm": 0.35545148601056614, + "learning_rate": 2.2206458731983745e-05, + "loss": 1.2937, + "step": 2646 + }, + { + "epoch": 0.4703896219290062, + "grad_norm": 0.37174921903910463, + "learning_rate": 2.2195246835029914e-05, + "loss": 1.3755, + "step": 2647 + }, + { + "epoch": 0.47056732862410594, + "grad_norm": 0.37356047165924144, + "learning_rate": 2.218403423972679e-05, + "loss": 1.337, + "step": 2648 + }, + { + "epoch": 0.47074503531920564, + "grad_norm": 0.3649296914270244, + "learning_rate": 2.21728209496413e-05, + "loss": 1.3284, + "step": 2649 + }, + { + "epoch": 0.4709227420143054, + "grad_norm": 0.36161419352277974, + "learning_rate": 2.216160696834061e-05, + "loss": 1.3547, + "step": 2650 + }, + { + "epoch": 0.47110044870940515, + "grad_norm": 0.3576902152703704, + "learning_rate": 2.215039229939208e-05, + "loss": 1.3188, + "step": 2651 + }, + { + "epoch": 0.47127815540450485, + "grad_norm": 0.35801418279744485, + "learning_rate": 2.2139176946363326e-05, + "loss": 1.3072, + "step": 2652 + }, + { + "epoch": 0.4714558620996046, + "grad_norm": 0.3669673003794392, + "learning_rate": 2.2127960912822162e-05, + "loss": 1.3543, + "step": 2653 + }, + { + "epoch": 0.47163356879470436, + "grad_norm": 0.3705971690686729, + "learning_rate": 2.2116744202336603e-05, + "loss": 1.3736, + "step": 2654 + }, + { + "epoch": 0.47181127548980406, + "grad_norm": 0.3703908239707703, + "learning_rate": 2.2105526818474914e-05, + "loss": 1.3782, + "step": 2655 + }, + { + "epoch": 0.4719889821849038, + "grad_norm": 0.3550612617891946, + "learning_rate": 2.2094308764805545e-05, + "loss": 1.3104, + "step": 2656 + }, + { + "epoch": 0.47216668888000357, + "grad_norm": 0.3617614143760198, + "learning_rate": 2.2083090044897172e-05, + "loss": 1.326, + "step": 2657 + }, + { + "epoch": 0.47234439557510327, + "grad_norm": 0.3655246733114863, + "learning_rate": 2.2071870662318683e-05, + "loss": 1.3432, + "step": 2658 + }, + { + "epoch": 0.472522102270203, + "grad_norm": 0.3589101375744327, + "learning_rate": 2.206065062063917e-05, + "loss": 1.3487, + "step": 2659 + }, + { + "epoch": 0.4726998089653028, + "grad_norm": 0.34965802393464246, + "learning_rate": 2.2049429923427942e-05, + "loss": 1.2698, + "step": 2660 + }, + { + "epoch": 0.4728775156604025, + "grad_norm": 0.35397520858965603, + "learning_rate": 2.2038208574254522e-05, + "loss": 1.3101, + "step": 2661 + }, + { + "epoch": 0.47305522235550224, + "grad_norm": 0.3650289333083801, + "learning_rate": 2.2026986576688616e-05, + "loss": 1.3116, + "step": 2662 + }, + { + "epoch": 0.473232929050602, + "grad_norm": 0.36040172487658534, + "learning_rate": 2.2015763934300166e-05, + "loss": 1.3311, + "step": 2663 + }, + { + "epoch": 0.47341063574570175, + "grad_norm": 0.3520903335633863, + "learning_rate": 2.2004540650659297e-05, + "loss": 1.3022, + "step": 2664 + }, + { + "epoch": 0.47358834244080145, + "grad_norm": 0.3702044559030688, + "learning_rate": 2.1993316729336353e-05, + "loss": 1.3517, + "step": 2665 + }, + { + "epoch": 0.4737660491359012, + "grad_norm": 0.3593013954260921, + "learning_rate": 2.1982092173901863e-05, + "loss": 1.3735, + "step": 2666 + }, + { + "epoch": 0.47394375583100096, + "grad_norm": 0.37294453014284673, + "learning_rate": 2.1970866987926585e-05, + "loss": 1.3836, + "step": 2667 + }, + { + "epoch": 0.47412146252610066, + "grad_norm": 0.3663044094099886, + "learning_rate": 2.1959641174981457e-05, + "loss": 1.3723, + "step": 2668 + }, + { + "epoch": 0.4742991692212004, + "grad_norm": 0.3521659829623544, + "learning_rate": 2.1948414738637612e-05, + "loss": 1.3527, + "step": 2669 + }, + { + "epoch": 0.47447687591630017, + "grad_norm": 0.36541943119922443, + "learning_rate": 2.1937187682466404e-05, + "loss": 1.3125, + "step": 2670 + }, + { + "epoch": 0.47465458261139987, + "grad_norm": 0.366226610526978, + "learning_rate": 2.1925960010039353e-05, + "loss": 1.3626, + "step": 2671 + }, + { + "epoch": 0.4748322893064996, + "grad_norm": 0.35125651457041435, + "learning_rate": 2.191473172492821e-05, + "loss": 1.3521, + "step": 2672 + }, + { + "epoch": 0.4750099960015994, + "grad_norm": 0.35768712169065753, + "learning_rate": 2.19035028307049e-05, + "loss": 1.3538, + "step": 2673 + }, + { + "epoch": 0.4751877026966991, + "grad_norm": 0.36221204633366816, + "learning_rate": 2.189227333094154e-05, + "loss": 1.359, + "step": 2674 + }, + { + "epoch": 0.47536540939179883, + "grad_norm": 0.37103939557277726, + "learning_rate": 2.1881043229210446e-05, + "loss": 1.3863, + "step": 2675 + }, + { + "epoch": 0.4755431160868986, + "grad_norm": 0.3585714609277535, + "learning_rate": 2.186981252908413e-05, + "loss": 1.3356, + "step": 2676 + }, + { + "epoch": 0.4757208227819983, + "grad_norm": 0.3678116096344312, + "learning_rate": 2.185858123413528e-05, + "loss": 1.3692, + "step": 2677 + }, + { + "epoch": 0.47589852947709804, + "grad_norm": 0.3589095463864255, + "learning_rate": 2.184734934793679e-05, + "loss": 1.3236, + "step": 2678 + }, + { + "epoch": 0.4760762361721978, + "grad_norm": 0.3569743736787915, + "learning_rate": 2.1836116874061734e-05, + "loss": 1.3481, + "step": 2679 + }, + { + "epoch": 0.47625394286729755, + "grad_norm": 0.3559962451453174, + "learning_rate": 2.1824883816083365e-05, + "loss": 1.3372, + "step": 2680 + }, + { + "epoch": 0.47643164956239725, + "grad_norm": 0.35287193640732023, + "learning_rate": 2.181365017757514e-05, + "loss": 1.3269, + "step": 2681 + }, + { + "epoch": 0.476609356257497, + "grad_norm": 0.3646787851581461, + "learning_rate": 2.180241596211068e-05, + "loss": 1.3903, + "step": 2682 + }, + { + "epoch": 0.47678706295259676, + "grad_norm": 0.36791090128333925, + "learning_rate": 2.1791181173263815e-05, + "loss": 1.3577, + "step": 2683 + }, + { + "epoch": 0.47696476964769646, + "grad_norm": 0.35492266554328017, + "learning_rate": 2.1779945814608534e-05, + "loss": 1.3462, + "step": 2684 + }, + { + "epoch": 0.4771424763427962, + "grad_norm": 0.359579655810323, + "learning_rate": 2.1768709889719005e-05, + "loss": 1.3266, + "step": 2685 + }, + { + "epoch": 0.477320183037896, + "grad_norm": 0.36395792917588615, + "learning_rate": 2.175747340216961e-05, + "loss": 1.3831, + "step": 2686 + }, + { + "epoch": 0.4774978897329957, + "grad_norm": 0.3515510667764322, + "learning_rate": 2.174623635553487e-05, + "loss": 1.3079, + "step": 2687 + }, + { + "epoch": 0.47767559642809543, + "grad_norm": 0.3617117769734793, + "learning_rate": 2.173499875338951e-05, + "loss": 1.3482, + "step": 2688 + }, + { + "epoch": 0.4778533031231952, + "grad_norm": 0.3674443491628358, + "learning_rate": 2.1723760599308408e-05, + "loss": 1.3644, + "step": 2689 + }, + { + "epoch": 0.4780310098182949, + "grad_norm": 0.37369527839372874, + "learning_rate": 2.1712521896866657e-05, + "loss": 1.373, + "step": 2690 + }, + { + "epoch": 0.47820871651339464, + "grad_norm": 0.3714660267826562, + "learning_rate": 2.1701282649639474e-05, + "loss": 1.3542, + "step": 2691 + }, + { + "epoch": 0.4783864232084944, + "grad_norm": 0.3776047275372483, + "learning_rate": 2.1690042861202286e-05, + "loss": 1.3352, + "step": 2692 + }, + { + "epoch": 0.4785641299035941, + "grad_norm": 0.36266241816809414, + "learning_rate": 2.1678802535130688e-05, + "loss": 1.3096, + "step": 2693 + }, + { + "epoch": 0.47874183659869385, + "grad_norm": 0.3826471236490594, + "learning_rate": 2.166756167500043e-05, + "loss": 1.3433, + "step": 2694 + }, + { + "epoch": 0.4789195432937936, + "grad_norm": 0.36385025977849184, + "learning_rate": 2.1656320284387446e-05, + "loss": 1.3251, + "step": 2695 + }, + { + "epoch": 0.47909724998889336, + "grad_norm": 0.37886629897590895, + "learning_rate": 2.164507836686782e-05, + "loss": 1.3844, + "step": 2696 + }, + { + "epoch": 0.47927495668399306, + "grad_norm": 0.3726511491684368, + "learning_rate": 2.1633835926017833e-05, + "loss": 1.3405, + "step": 2697 + }, + { + "epoch": 0.4794526633790928, + "grad_norm": 0.36445320693615957, + "learning_rate": 2.1622592965413923e-05, + "loss": 1.3551, + "step": 2698 + }, + { + "epoch": 0.47963037007419257, + "grad_norm": 0.368657259760148, + "learning_rate": 2.1611349488632665e-05, + "loss": 1.3353, + "step": 2699 + }, + { + "epoch": 0.47980807676929227, + "grad_norm": 0.3795934543677101, + "learning_rate": 2.1600105499250835e-05, + "loss": 1.3358, + "step": 2700 + }, + { + "epoch": 0.479985783464392, + "grad_norm": 0.3668045790843027, + "learning_rate": 2.158886100084536e-05, + "loss": 1.3423, + "step": 2701 + }, + { + "epoch": 0.4801634901594918, + "grad_norm": 0.35714332031502666, + "learning_rate": 2.157761599699331e-05, + "loss": 1.3348, + "step": 2702 + }, + { + "epoch": 0.4803411968545915, + "grad_norm": 0.3720617154996512, + "learning_rate": 2.156637049127195e-05, + "loss": 1.3005, + "step": 2703 + }, + { + "epoch": 0.48051890354969123, + "grad_norm": 0.36338863318301323, + "learning_rate": 2.1555124487258676e-05, + "loss": 1.3491, + "step": 2704 + }, + { + "epoch": 0.480696610244791, + "grad_norm": 0.359122654509386, + "learning_rate": 2.1543877988531057e-05, + "loss": 1.3901, + "step": 2705 + }, + { + "epoch": 0.4808743169398907, + "grad_norm": 0.3719580006892696, + "learning_rate": 2.153263099866682e-05, + "loss": 1.3334, + "step": 2706 + }, + { + "epoch": 0.48105202363499044, + "grad_norm": 0.3735747087215803, + "learning_rate": 2.1521383521243842e-05, + "loss": 1.3278, + "step": 2707 + }, + { + "epoch": 0.4812297303300902, + "grad_norm": 0.3645900067525138, + "learning_rate": 2.151013555984015e-05, + "loss": 1.3126, + "step": 2708 + }, + { + "epoch": 0.4814074370251899, + "grad_norm": 0.3972215853580638, + "learning_rate": 2.149888711803394e-05, + "loss": 1.3763, + "step": 2709 + }, + { + "epoch": 0.48158514372028965, + "grad_norm": 0.3775115965857101, + "learning_rate": 2.1487638199403548e-05, + "loss": 1.3715, + "step": 2710 + }, + { + "epoch": 0.4817628504153894, + "grad_norm": 0.3770204555496595, + "learning_rate": 2.1476388807527467e-05, + "loss": 1.3726, + "step": 2711 + }, + { + "epoch": 0.48194055711048917, + "grad_norm": 0.3881218467055191, + "learning_rate": 2.1465138945984342e-05, + "loss": 1.3861, + "step": 2712 + }, + { + "epoch": 0.48211826380558886, + "grad_norm": 0.3771831467372762, + "learning_rate": 2.1453888618352966e-05, + "loss": 1.345, + "step": 2713 + }, + { + "epoch": 0.4822959705006886, + "grad_norm": 0.36773897288536794, + "learning_rate": 2.144263782821228e-05, + "loss": 1.3067, + "step": 2714 + }, + { + "epoch": 0.4824736771957884, + "grad_norm": 0.3523413183718623, + "learning_rate": 2.143138657914137e-05, + "loss": 1.3253, + "step": 2715 + }, + { + "epoch": 0.4826513838908881, + "grad_norm": 0.3780601974012108, + "learning_rate": 2.142013487471947e-05, + "loss": 1.3902, + "step": 2716 + }, + { + "epoch": 0.48282909058598783, + "grad_norm": 0.3669348658595694, + "learning_rate": 2.1408882718525965e-05, + "loss": 1.33, + "step": 2717 + }, + { + "epoch": 0.4830067972810876, + "grad_norm": 0.3709859678216607, + "learning_rate": 2.1397630114140365e-05, + "loss": 1.3194, + "step": 2718 + }, + { + "epoch": 0.4831845039761873, + "grad_norm": 0.36583669979596484, + "learning_rate": 2.1386377065142346e-05, + "loss": 1.3379, + "step": 2719 + }, + { + "epoch": 0.48336221067128704, + "grad_norm": 0.37085221230036125, + "learning_rate": 2.1375123575111706e-05, + "loss": 1.3601, + "step": 2720 + }, + { + "epoch": 0.4835399173663868, + "grad_norm": 0.35904215723155725, + "learning_rate": 2.1363869647628404e-05, + "loss": 1.3419, + "step": 2721 + }, + { + "epoch": 0.4837176240614865, + "grad_norm": 0.36553572829177144, + "learning_rate": 2.135261528627251e-05, + "loss": 1.3347, + "step": 2722 + }, + { + "epoch": 0.48389533075658625, + "grad_norm": 0.3609072616544804, + "learning_rate": 2.1341360494624262e-05, + "loss": 1.3417, + "step": 2723 + }, + { + "epoch": 0.484073037451686, + "grad_norm": 0.3567302211282411, + "learning_rate": 2.1330105276264012e-05, + "loss": 1.3533, + "step": 2724 + }, + { + "epoch": 0.4842507441467857, + "grad_norm": 0.3725952669861981, + "learning_rate": 2.131884963477226e-05, + "loss": 1.3003, + "step": 2725 + }, + { + "epoch": 0.48442845084188546, + "grad_norm": 0.3679438937601488, + "learning_rate": 2.1307593573729642e-05, + "loss": 1.3284, + "step": 2726 + }, + { + "epoch": 0.4846061575369852, + "grad_norm": 0.3539359392461221, + "learning_rate": 2.129633709671691e-05, + "loss": 1.3499, + "step": 2727 + }, + { + "epoch": 0.48478386423208497, + "grad_norm": 0.385903867573792, + "learning_rate": 2.1285080207314976e-05, + "loss": 1.3349, + "step": 2728 + }, + { + "epoch": 0.48496157092718467, + "grad_norm": 0.36320761525786033, + "learning_rate": 2.1273822909104856e-05, + "loss": 1.3458, + "step": 2729 + }, + { + "epoch": 0.4851392776222844, + "grad_norm": 0.37410873096574154, + "learning_rate": 2.1262565205667714e-05, + "loss": 1.3505, + "step": 2730 + }, + { + "epoch": 0.4853169843173842, + "grad_norm": 0.3506174502038526, + "learning_rate": 2.125130710058484e-05, + "loss": 1.3172, + "step": 2731 + }, + { + "epoch": 0.4854946910124839, + "grad_norm": 0.36114231316280015, + "learning_rate": 2.1240048597437645e-05, + "loss": 1.3434, + "step": 2732 + }, + { + "epoch": 0.48567239770758364, + "grad_norm": 0.367592480295572, + "learning_rate": 2.122878969980767e-05, + "loss": 1.3529, + "step": 2733 + }, + { + "epoch": 0.4858501044026834, + "grad_norm": 0.3521422737899018, + "learning_rate": 2.121753041127658e-05, + "loss": 1.3303, + "step": 2734 + }, + { + "epoch": 0.4860278110977831, + "grad_norm": 0.36588192034123895, + "learning_rate": 2.120627073542617e-05, + "loss": 1.3446, + "step": 2735 + }, + { + "epoch": 0.48620551779288285, + "grad_norm": 0.36081444934875834, + "learning_rate": 2.1195010675838356e-05, + "loss": 1.3245, + "step": 2736 + }, + { + "epoch": 0.4863832244879826, + "grad_norm": 0.35910345118532927, + "learning_rate": 2.1183750236095176e-05, + "loss": 1.3502, + "step": 2737 + }, + { + "epoch": 0.4865609311830823, + "grad_norm": 0.36208003395460875, + "learning_rate": 2.1172489419778782e-05, + "loss": 1.3501, + "step": 2738 + }, + { + "epoch": 0.48673863787818206, + "grad_norm": 0.36121485258395153, + "learning_rate": 2.116122823047145e-05, + "loss": 1.3533, + "step": 2739 + }, + { + "epoch": 0.4869163445732818, + "grad_norm": 0.36534059322884777, + "learning_rate": 2.1149966671755585e-05, + "loss": 1.3489, + "step": 2740 + }, + { + "epoch": 0.4870940512683815, + "grad_norm": 0.35257381022660517, + "learning_rate": 2.113870474721369e-05, + "loss": 1.3395, + "step": 2741 + }, + { + "epoch": 0.48727175796348127, + "grad_norm": 0.3641210546790651, + "learning_rate": 2.1127442460428406e-05, + "loss": 1.3589, + "step": 2742 + }, + { + "epoch": 0.487449464658581, + "grad_norm": 0.3569506325466698, + "learning_rate": 2.1116179814982473e-05, + "loss": 1.3191, + "step": 2743 + }, + { + "epoch": 0.4876271713536808, + "grad_norm": 0.4564426150795033, + "learning_rate": 2.1104916814458746e-05, + "loss": 1.3378, + "step": 2744 + }, + { + "epoch": 0.4878048780487805, + "grad_norm": 0.35223748078857897, + "learning_rate": 2.1093653462440208e-05, + "loss": 1.3203, + "step": 2745 + }, + { + "epoch": 0.48798258474388023, + "grad_norm": 0.36425817623068074, + "learning_rate": 2.1082389762509928e-05, + "loss": 1.3639, + "step": 2746 + }, + { + "epoch": 0.48816029143898, + "grad_norm": 0.3531712139147734, + "learning_rate": 2.107112571825112e-05, + "loss": 1.3041, + "step": 2747 + }, + { + "epoch": 0.4883379981340797, + "grad_norm": 0.3766408899431714, + "learning_rate": 2.1059861333247063e-05, + "loss": 1.3726, + "step": 2748 + }, + { + "epoch": 0.48851570482917944, + "grad_norm": 0.35928138909638146, + "learning_rate": 2.1048596611081192e-05, + "loss": 1.3273, + "step": 2749 + }, + { + "epoch": 0.4886934115242792, + "grad_norm": 0.37305158280413625, + "learning_rate": 2.103733155533702e-05, + "loss": 1.3744, + "step": 2750 + }, + { + "epoch": 0.4888711182193789, + "grad_norm": 0.36493846042791933, + "learning_rate": 2.1026066169598174e-05, + "loss": 1.3787, + "step": 2751 + }, + { + "epoch": 0.48904882491447865, + "grad_norm": 0.3613167406333977, + "learning_rate": 2.1014800457448384e-05, + "loss": 1.3499, + "step": 2752 + }, + { + "epoch": 0.4892265316095784, + "grad_norm": 0.3609273185205677, + "learning_rate": 2.1003534422471475e-05, + "loss": 1.3479, + "step": 2753 + }, + { + "epoch": 0.4894042383046781, + "grad_norm": 0.35642644725642936, + "learning_rate": 2.0992268068251406e-05, + "loss": 1.3244, + "step": 2754 + }, + { + "epoch": 0.48958194499977786, + "grad_norm": 0.3644070632950628, + "learning_rate": 2.09810013983722e-05, + "loss": 1.3729, + "step": 2755 + }, + { + "epoch": 0.4897596516948776, + "grad_norm": 0.3640488442246515, + "learning_rate": 2.0969734416417995e-05, + "loss": 1.4008, + "step": 2756 + }, + { + "epoch": 0.4899373583899773, + "grad_norm": 0.37332911126965146, + "learning_rate": 2.095846712597304e-05, + "loss": 1.3813, + "step": 2757 + }, + { + "epoch": 0.4901150650850771, + "grad_norm": 0.3571142567393805, + "learning_rate": 2.094719953062167e-05, + "loss": 1.3482, + "step": 2758 + }, + { + "epoch": 0.49029277178017683, + "grad_norm": 0.37103299954625935, + "learning_rate": 2.0935931633948313e-05, + "loss": 1.3116, + "step": 2759 + }, + { + "epoch": 0.4904704784752766, + "grad_norm": 0.37733149055740745, + "learning_rate": 2.09246634395375e-05, + "loss": 1.3502, + "step": 2760 + }, + { + "epoch": 0.4906481851703763, + "grad_norm": 0.36185900854796244, + "learning_rate": 2.0913394950973863e-05, + "loss": 1.3448, + "step": 2761 + }, + { + "epoch": 0.49082589186547604, + "grad_norm": 0.37692248104914244, + "learning_rate": 2.0902126171842113e-05, + "loss": 1.3729, + "step": 2762 + }, + { + "epoch": 0.4910035985605758, + "grad_norm": 0.35609722922186443, + "learning_rate": 2.0890857105727065e-05, + "loss": 1.34, + "step": 2763 + }, + { + "epoch": 0.4911813052556755, + "grad_norm": 0.36660400286419315, + "learning_rate": 2.087958775621361e-05, + "loss": 1.3585, + "step": 2764 + }, + { + "epoch": 0.49135901195077525, + "grad_norm": 0.3621427752437197, + "learning_rate": 2.0868318126886753e-05, + "loss": 1.3159, + "step": 2765 + }, + { + "epoch": 0.491536718645875, + "grad_norm": 0.3626978069664154, + "learning_rate": 2.085704822133158e-05, + "loss": 1.3437, + "step": 2766 + }, + { + "epoch": 0.4917144253409747, + "grad_norm": 0.36165041592634645, + "learning_rate": 2.0845778043133235e-05, + "loss": 1.3183, + "step": 2767 + }, + { + "epoch": 0.49189213203607446, + "grad_norm": 0.3667628473974172, + "learning_rate": 2.0834507595876997e-05, + "loss": 1.3616, + "step": 2768 + }, + { + "epoch": 0.4920698387311742, + "grad_norm": 0.35344555001890005, + "learning_rate": 2.0823236883148195e-05, + "loss": 1.3396, + "step": 2769 + }, + { + "epoch": 0.4922475454262739, + "grad_norm": 0.3510174598606899, + "learning_rate": 2.0811965908532263e-05, + "loss": 1.3418, + "step": 2770 + }, + { + "epoch": 0.49242525212137367, + "grad_norm": 0.3579370895602885, + "learning_rate": 2.08006946756147e-05, + "loss": 1.3374, + "step": 2771 + }, + { + "epoch": 0.4926029588164734, + "grad_norm": 0.35098037760562983, + "learning_rate": 2.0789423187981108e-05, + "loss": 1.3563, + "step": 2772 + }, + { + "epoch": 0.4927806655115731, + "grad_norm": 0.35759418255366543, + "learning_rate": 2.0778151449217157e-05, + "loss": 1.3528, + "step": 2773 + }, + { + "epoch": 0.4929583722066729, + "grad_norm": 0.3531344126411576, + "learning_rate": 2.0766879462908593e-05, + "loss": 1.3288, + "step": 2774 + }, + { + "epoch": 0.49313607890177263, + "grad_norm": 0.35177715300961, + "learning_rate": 2.0755607232641252e-05, + "loss": 1.3148, + "step": 2775 + }, + { + "epoch": 0.4933137855968724, + "grad_norm": 0.3567003459409521, + "learning_rate": 2.074433476200103e-05, + "loss": 1.3265, + "step": 2776 + }, + { + "epoch": 0.4934914922919721, + "grad_norm": 0.3629866588815171, + "learning_rate": 2.0733062054573936e-05, + "loss": 1.3679, + "step": 2777 + }, + { + "epoch": 0.49366919898707184, + "grad_norm": 0.34455253753497683, + "learning_rate": 2.0721789113946008e-05, + "loss": 1.3264, + "step": 2778 + }, + { + "epoch": 0.4938469056821716, + "grad_norm": 0.3555532899783648, + "learning_rate": 2.071051594370339e-05, + "loss": 1.3138, + "step": 2779 + }, + { + "epoch": 0.4940246123772713, + "grad_norm": 0.3682937557228829, + "learning_rate": 2.0699242547432293e-05, + "loss": 1.3705, + "step": 2780 + }, + { + "epoch": 0.49420231907237105, + "grad_norm": 0.3619964546653071, + "learning_rate": 2.068796892871899e-05, + "loss": 1.3431, + "step": 2781 + }, + { + "epoch": 0.4943800257674708, + "grad_norm": 0.36541699859649135, + "learning_rate": 2.0676695091149833e-05, + "loss": 1.3497, + "step": 2782 + }, + { + "epoch": 0.4945577324625705, + "grad_norm": 0.37068345212365994, + "learning_rate": 2.0665421038311234e-05, + "loss": 1.3456, + "step": 2783 + }, + { + "epoch": 0.49473543915767026, + "grad_norm": 0.38745504013089405, + "learning_rate": 2.0654146773789705e-05, + "loss": 1.3511, + "step": 2784 + }, + { + "epoch": 0.49491314585277, + "grad_norm": 0.3597505131998641, + "learning_rate": 2.0642872301171772e-05, + "loss": 1.3433, + "step": 2785 + }, + { + "epoch": 0.4950908525478697, + "grad_norm": 0.3701598765174156, + "learning_rate": 2.0631597624044076e-05, + "loss": 1.36, + "step": 2786 + }, + { + "epoch": 0.4952685592429695, + "grad_norm": 0.3750446062922082, + "learning_rate": 2.0620322745993294e-05, + "loss": 1.3494, + "step": 2787 + }, + { + "epoch": 0.49544626593806923, + "grad_norm": 0.36681489210873613, + "learning_rate": 2.0609047670606187e-05, + "loss": 1.3534, + "step": 2788 + }, + { + "epoch": 0.49562397263316893, + "grad_norm": 0.3572674533847875, + "learning_rate": 2.059777240146956e-05, + "loss": 1.3516, + "step": 2789 + }, + { + "epoch": 0.4958016793282687, + "grad_norm": 0.36186684305571715, + "learning_rate": 2.0586496942170284e-05, + "loss": 1.3675, + "step": 2790 + }, + { + "epoch": 0.49597938602336844, + "grad_norm": 0.3470851149557133, + "learning_rate": 2.0575221296295306e-05, + "loss": 1.333, + "step": 2791 + }, + { + "epoch": 0.4961570927184682, + "grad_norm": 0.3591370385584767, + "learning_rate": 2.0563945467431616e-05, + "loss": 1.3444, + "step": 2792 + }, + { + "epoch": 0.4963347994135679, + "grad_norm": 0.35625601878515634, + "learning_rate": 2.055266945916627e-05, + "loss": 1.3425, + "step": 2793 + }, + { + "epoch": 0.49651250610866765, + "grad_norm": 0.36206029792873917, + "learning_rate": 2.0541393275086374e-05, + "loss": 1.3968, + "step": 2794 + }, + { + "epoch": 0.4966902128037674, + "grad_norm": 0.3574031620725376, + "learning_rate": 2.0530116918779097e-05, + "loss": 1.354, + "step": 2795 + }, + { + "epoch": 0.4968679194988671, + "grad_norm": 0.3662154484296931, + "learning_rate": 2.0518840393831655e-05, + "loss": 1.3532, + "step": 2796 + }, + { + "epoch": 0.49704562619396686, + "grad_norm": 0.3594205479851579, + "learning_rate": 2.0507563703831327e-05, + "loss": 1.3056, + "step": 2797 + }, + { + "epoch": 0.4972233328890666, + "grad_norm": 0.3735308931598829, + "learning_rate": 2.049628685236544e-05, + "loss": 1.3423, + "step": 2798 + }, + { + "epoch": 0.4974010395841663, + "grad_norm": 0.3649770648919041, + "learning_rate": 2.0485009843021375e-05, + "loss": 1.3577, + "step": 2799 + }, + { + "epoch": 0.49757874627926607, + "grad_norm": 0.3770256530833716, + "learning_rate": 2.0473732679386558e-05, + "loss": 1.3773, + "step": 2800 + }, + { + "epoch": 0.4977564529743658, + "grad_norm": 0.4041104609142492, + "learning_rate": 2.0462455365048462e-05, + "loss": 1.3743, + "step": 2801 + }, + { + "epoch": 0.4979341596694655, + "grad_norm": 0.36105967451707277, + "learning_rate": 2.0451177903594618e-05, + "loss": 1.3868, + "step": 2802 + }, + { + "epoch": 0.4981118663645653, + "grad_norm": 0.37786484125317515, + "learning_rate": 2.0439900298612606e-05, + "loss": 1.3572, + "step": 2803 + }, + { + "epoch": 0.49828957305966504, + "grad_norm": 0.37014516386977825, + "learning_rate": 2.0428622553690028e-05, + "loss": 1.3694, + "step": 2804 + }, + { + "epoch": 0.49846727975476474, + "grad_norm": 0.34916691013213275, + "learning_rate": 2.041734467241456e-05, + "loss": 1.3376, + "step": 2805 + }, + { + "epoch": 0.4986449864498645, + "grad_norm": 0.35857544028852656, + "learning_rate": 2.0406066658373897e-05, + "loss": 1.3514, + "step": 2806 + }, + { + "epoch": 0.49882269314496425, + "grad_norm": 0.3527759854097344, + "learning_rate": 2.0394788515155803e-05, + "loss": 1.2705, + "step": 2807 + }, + { + "epoch": 0.499000399840064, + "grad_norm": 0.3598420608671938, + "learning_rate": 2.038351024634805e-05, + "loss": 1.3819, + "step": 2808 + }, + { + "epoch": 0.4991781065351637, + "grad_norm": 0.3578966259376419, + "learning_rate": 2.0372231855538475e-05, + "loss": 1.3358, + "step": 2809 + }, + { + "epoch": 0.49935581323026346, + "grad_norm": 0.35172270780014814, + "learning_rate": 2.0360953346314952e-05, + "loss": 1.3472, + "step": 2810 + }, + { + "epoch": 0.4995335199253632, + "grad_norm": 0.3626406061330495, + "learning_rate": 2.034967472226538e-05, + "loss": 1.3434, + "step": 2811 + }, + { + "epoch": 0.4997112266204629, + "grad_norm": 0.3515804697540496, + "learning_rate": 2.0338395986977703e-05, + "loss": 1.3185, + "step": 2812 + }, + { + "epoch": 0.49988893331556267, + "grad_norm": 0.35056760602075804, + "learning_rate": 2.0327117144039895e-05, + "loss": 1.3161, + "step": 2813 + }, + { + "epoch": 0.5000666400106624, + "grad_norm": 0.3634975431865219, + "learning_rate": 2.0315838197039976e-05, + "loss": 1.3616, + "step": 2814 + }, + { + "epoch": 0.5002443467057621, + "grad_norm": 0.3558160832827394, + "learning_rate": 2.030455914956599e-05, + "loss": 1.3533, + "step": 2815 + }, + { + "epoch": 0.5004220534008619, + "grad_norm": 0.35020432648918964, + "learning_rate": 2.0293280005206003e-05, + "loss": 1.3227, + "step": 2816 + }, + { + "epoch": 0.5005997600959616, + "grad_norm": 0.3520780012350196, + "learning_rate": 2.0282000767548134e-05, + "loss": 1.3349, + "step": 2817 + }, + { + "epoch": 0.5007774667910614, + "grad_norm": 0.3619806435860585, + "learning_rate": 2.027072144018052e-05, + "loss": 1.369, + "step": 2818 + }, + { + "epoch": 0.5009551734861611, + "grad_norm": 0.35577411944977455, + "learning_rate": 2.0259442026691322e-05, + "loss": 1.3242, + "step": 2819 + }, + { + "epoch": 0.5011328801812608, + "grad_norm": 0.35190298295845057, + "learning_rate": 2.0248162530668733e-05, + "loss": 1.3358, + "step": 2820 + }, + { + "epoch": 0.5013105868763605, + "grad_norm": 0.3537088318944128, + "learning_rate": 2.0236882955700983e-05, + "loss": 1.3318, + "step": 2821 + }, + { + "epoch": 0.5014882935714603, + "grad_norm": 0.36756360111221986, + "learning_rate": 2.0225603305376313e-05, + "loss": 1.3882, + "step": 2822 + }, + { + "epoch": 0.50166600026656, + "grad_norm": 0.4093022353186475, + "learning_rate": 2.0214323583282978e-05, + "loss": 1.3498, + "step": 2823 + }, + { + "epoch": 0.5018437069616598, + "grad_norm": 0.35888442097835466, + "learning_rate": 2.0203043793009285e-05, + "loss": 1.3359, + "step": 2824 + }, + { + "epoch": 0.5020214136567596, + "grad_norm": 0.37545772976363817, + "learning_rate": 2.0191763938143546e-05, + "loss": 1.3404, + "step": 2825 + }, + { + "epoch": 0.5021991203518592, + "grad_norm": 0.3638957753136997, + "learning_rate": 2.0180484022274087e-05, + "loss": 1.3739, + "step": 2826 + }, + { + "epoch": 0.502376827046959, + "grad_norm": 0.36076021335259456, + "learning_rate": 2.016920404898927e-05, + "loss": 1.3262, + "step": 2827 + }, + { + "epoch": 0.5025545337420587, + "grad_norm": 0.3568024412890916, + "learning_rate": 2.0157924021877463e-05, + "loss": 1.3742, + "step": 2828 + }, + { + "epoch": 0.5027322404371585, + "grad_norm": 0.35488574786615973, + "learning_rate": 2.014664394452705e-05, + "loss": 1.3369, + "step": 2829 + }, + { + "epoch": 0.5029099471322582, + "grad_norm": 0.3622310025113257, + "learning_rate": 2.0135363820526446e-05, + "loss": 1.3012, + "step": 2830 + }, + { + "epoch": 0.503087653827358, + "grad_norm": 0.3576470828133915, + "learning_rate": 2.0124083653464065e-05, + "loss": 1.3158, + "step": 2831 + }, + { + "epoch": 0.5032653605224577, + "grad_norm": 0.36230481963891736, + "learning_rate": 2.0112803446928332e-05, + "loss": 1.372, + "step": 2832 + }, + { + "epoch": 0.5034430672175574, + "grad_norm": 0.36382786915407267, + "learning_rate": 2.0101523204507716e-05, + "loss": 1.3547, + "step": 2833 + }, + { + "epoch": 0.5036207739126571, + "grad_norm": 0.3651286695585329, + "learning_rate": 2.009024292979065e-05, + "loss": 1.3457, + "step": 2834 + }, + { + "epoch": 0.5037984806077569, + "grad_norm": 0.363431104675626, + "learning_rate": 2.0078962626365613e-05, + "loss": 1.3507, + "step": 2835 + }, + { + "epoch": 0.5039761873028566, + "grad_norm": 0.36847720638816134, + "learning_rate": 2.006768229782108e-05, + "loss": 1.3518, + "step": 2836 + }, + { + "epoch": 0.5041538939979564, + "grad_norm": 0.3698164924914968, + "learning_rate": 2.0056401947745533e-05, + "loss": 1.3464, + "step": 2837 + }, + { + "epoch": 0.5043316006930562, + "grad_norm": 0.3607331053456653, + "learning_rate": 2.0045121579727465e-05, + "loss": 1.3425, + "step": 2838 + }, + { + "epoch": 0.5045093073881558, + "grad_norm": 0.35519255563921104, + "learning_rate": 2.0033841197355373e-05, + "loss": 1.2976, + "step": 2839 + }, + { + "epoch": 0.5046870140832556, + "grad_norm": 0.3557740565237606, + "learning_rate": 2.0022560804217767e-05, + "loss": 1.3281, + "step": 2840 + }, + { + "epoch": 0.5048647207783553, + "grad_norm": 0.3545651346890717, + "learning_rate": 2.001128040390314e-05, + "loss": 1.3452, + "step": 2841 + }, + { + "epoch": 0.5050424274734551, + "grad_norm": 0.3605508469169887, + "learning_rate": 2e-05, + "loss": 1.337, + "step": 2842 + }, + { + "epoch": 0.5052201341685548, + "grad_norm": 0.3703084340193821, + "learning_rate": 1.9988719596096868e-05, + "loss": 1.3815, + "step": 2843 + }, + { + "epoch": 0.5053978408636546, + "grad_norm": 0.3787621593152529, + "learning_rate": 1.9977439195782243e-05, + "loss": 1.3561, + "step": 2844 + }, + { + "epoch": 0.5055755475587542, + "grad_norm": 0.36818002630657176, + "learning_rate": 1.996615880264463e-05, + "loss": 1.3482, + "step": 2845 + }, + { + "epoch": 0.505753254253854, + "grad_norm": 0.36777348455104447, + "learning_rate": 1.9954878420272538e-05, + "loss": 1.3525, + "step": 2846 + }, + { + "epoch": 0.5059309609489537, + "grad_norm": 0.3541087304225588, + "learning_rate": 1.9943598052254473e-05, + "loss": 1.3419, + "step": 2847 + }, + { + "epoch": 0.5061086676440535, + "grad_norm": 0.3651887508956978, + "learning_rate": 1.9932317702178928e-05, + "loss": 1.3587, + "step": 2848 + }, + { + "epoch": 0.5062863743391532, + "grad_norm": 0.36451032784277587, + "learning_rate": 1.99210373736344e-05, + "loss": 1.3756, + "step": 2849 + }, + { + "epoch": 0.506464081034253, + "grad_norm": 0.3603103333777577, + "learning_rate": 1.9909757070209354e-05, + "loss": 1.3289, + "step": 2850 + }, + { + "epoch": 0.5066417877293528, + "grad_norm": 0.3599355488064004, + "learning_rate": 1.989847679549229e-05, + "loss": 1.3623, + "step": 2851 + }, + { + "epoch": 0.5068194944244524, + "grad_norm": 0.35666043643053913, + "learning_rate": 1.988719655307167e-05, + "loss": 1.3554, + "step": 2852 + }, + { + "epoch": 0.5069972011195522, + "grad_norm": 0.3675415272107359, + "learning_rate": 1.9875916346535945e-05, + "loss": 1.338, + "step": 2853 + }, + { + "epoch": 0.5071749078146519, + "grad_norm": 0.3859448516119809, + "learning_rate": 1.9864636179473557e-05, + "loss": 1.4065, + "step": 2854 + }, + { + "epoch": 0.5073526145097517, + "grad_norm": 0.39254084361545905, + "learning_rate": 1.9853356055472955e-05, + "loss": 1.3582, + "step": 2855 + }, + { + "epoch": 0.5075303212048514, + "grad_norm": 0.3673711773545292, + "learning_rate": 1.9842075978122547e-05, + "loss": 1.3636, + "step": 2856 + }, + { + "epoch": 0.5077080278999512, + "grad_norm": 0.36321533194023914, + "learning_rate": 1.9830795951010737e-05, + "loss": 1.3197, + "step": 2857 + }, + { + "epoch": 0.5078857345950508, + "grad_norm": 0.3632833787762882, + "learning_rate": 1.981951597772592e-05, + "loss": 1.3472, + "step": 2858 + }, + { + "epoch": 0.5080634412901506, + "grad_norm": 0.366536545958968, + "learning_rate": 1.980823606185646e-05, + "loss": 1.3505, + "step": 2859 + }, + { + "epoch": 0.5082411479852503, + "grad_norm": 0.36865122145628043, + "learning_rate": 1.9796956206990722e-05, + "loss": 1.3527, + "step": 2860 + }, + { + "epoch": 0.5084188546803501, + "grad_norm": 0.3640445429233462, + "learning_rate": 1.978567641671703e-05, + "loss": 1.328, + "step": 2861 + }, + { + "epoch": 0.5085965613754498, + "grad_norm": 0.35951971391060233, + "learning_rate": 1.9774396694623697e-05, + "loss": 1.3545, + "step": 2862 + }, + { + "epoch": 0.5087742680705496, + "grad_norm": 0.36094109268922947, + "learning_rate": 1.9763117044299024e-05, + "loss": 1.3431, + "step": 2863 + }, + { + "epoch": 0.5089519747656494, + "grad_norm": 0.36443151906200194, + "learning_rate": 1.9751837469331267e-05, + "loss": 1.3518, + "step": 2864 + }, + { + "epoch": 0.509129681460749, + "grad_norm": 0.3582642190341808, + "learning_rate": 1.9740557973308684e-05, + "loss": 1.3419, + "step": 2865 + }, + { + "epoch": 0.5093073881558488, + "grad_norm": 0.3672586338565434, + "learning_rate": 1.9729278559819488e-05, + "loss": 1.3395, + "step": 2866 + }, + { + "epoch": 0.5094850948509485, + "grad_norm": 0.4192387449140547, + "learning_rate": 1.9717999232451876e-05, + "loss": 1.3423, + "step": 2867 + }, + { + "epoch": 0.5096628015460483, + "grad_norm": 0.35685950488953844, + "learning_rate": 1.9706719994794e-05, + "loss": 1.2923, + "step": 2868 + }, + { + "epoch": 0.509840508241148, + "grad_norm": 0.36047929504288423, + "learning_rate": 1.969544085043402e-05, + "loss": 1.3105, + "step": 2869 + }, + { + "epoch": 0.5100182149362478, + "grad_norm": 0.36211312092600784, + "learning_rate": 1.9684161802960028e-05, + "loss": 1.3302, + "step": 2870 + }, + { + "epoch": 0.5101959216313474, + "grad_norm": 0.3642067069684092, + "learning_rate": 1.9672882855960112e-05, + "loss": 1.3518, + "step": 2871 + }, + { + "epoch": 0.5103736283264472, + "grad_norm": 0.3790365226323441, + "learning_rate": 1.9661604013022307e-05, + "loss": 1.3755, + "step": 2872 + }, + { + "epoch": 0.5105513350215469, + "grad_norm": 0.3460647589020893, + "learning_rate": 1.965032527773462e-05, + "loss": 1.3331, + "step": 2873 + }, + { + "epoch": 0.5107290417166467, + "grad_norm": 0.3653377849193898, + "learning_rate": 1.9639046653685055e-05, + "loss": 1.387, + "step": 2874 + }, + { + "epoch": 0.5109067484117464, + "grad_norm": 0.3578003372830014, + "learning_rate": 1.962776814446153e-05, + "loss": 1.3379, + "step": 2875 + }, + { + "epoch": 0.5110844551068462, + "grad_norm": 0.36781398039717217, + "learning_rate": 1.9616489753651957e-05, + "loss": 1.3708, + "step": 2876 + }, + { + "epoch": 0.5112621618019458, + "grad_norm": 0.36564762968960335, + "learning_rate": 1.960521148484421e-05, + "loss": 1.3743, + "step": 2877 + }, + { + "epoch": 0.5114398684970456, + "grad_norm": 0.35499060556149525, + "learning_rate": 1.9593933341626107e-05, + "loss": 1.3451, + "step": 2878 + }, + { + "epoch": 0.5116175751921453, + "grad_norm": 0.35279036845476486, + "learning_rate": 1.9582655327585447e-05, + "loss": 1.3438, + "step": 2879 + }, + { + "epoch": 0.5117952818872451, + "grad_norm": 0.3756676667430106, + "learning_rate": 1.957137744630998e-05, + "loss": 1.3799, + "step": 2880 + }, + { + "epoch": 0.5119729885823449, + "grad_norm": 0.36455971074787796, + "learning_rate": 1.9560099701387404e-05, + "loss": 1.3553, + "step": 2881 + }, + { + "epoch": 0.5121506952774446, + "grad_norm": 0.36587302263997973, + "learning_rate": 1.9548822096405382e-05, + "loss": 1.3125, + "step": 2882 + }, + { + "epoch": 0.5123284019725444, + "grad_norm": 0.3666454463033673, + "learning_rate": 1.953754463495154e-05, + "loss": 1.3952, + "step": 2883 + }, + { + "epoch": 0.512506108667644, + "grad_norm": 0.3653675310479251, + "learning_rate": 1.952626732061345e-05, + "loss": 1.299, + "step": 2884 + }, + { + "epoch": 0.5126838153627438, + "grad_norm": 0.36346652636051296, + "learning_rate": 1.9514990156978632e-05, + "loss": 1.3658, + "step": 2885 + }, + { + "epoch": 0.5128615220578435, + "grad_norm": 0.35787348819454073, + "learning_rate": 1.950371314763457e-05, + "loss": 1.344, + "step": 2886 + }, + { + "epoch": 0.5130392287529433, + "grad_norm": 0.38885333863926036, + "learning_rate": 1.9492436296168677e-05, + "loss": 1.3421, + "step": 2887 + }, + { + "epoch": 0.513216935448043, + "grad_norm": 0.3548343070030667, + "learning_rate": 1.9481159606168348e-05, + "loss": 1.3087, + "step": 2888 + }, + { + "epoch": 0.5133946421431428, + "grad_norm": 0.3725963754691008, + "learning_rate": 1.946988308122091e-05, + "loss": 1.4117, + "step": 2889 + }, + { + "epoch": 0.5135723488382424, + "grad_norm": 0.4177376856614558, + "learning_rate": 1.9458606724913636e-05, + "loss": 1.3302, + "step": 2890 + }, + { + "epoch": 0.5137500555333422, + "grad_norm": 0.3553195555421267, + "learning_rate": 1.944733054083374e-05, + "loss": 1.3419, + "step": 2891 + }, + { + "epoch": 0.5139277622284419, + "grad_norm": 0.3612262945013363, + "learning_rate": 1.9436054532568384e-05, + "loss": 1.363, + "step": 2892 + }, + { + "epoch": 0.5141054689235417, + "grad_norm": 0.34986337370641657, + "learning_rate": 1.9424778703704697e-05, + "loss": 1.3198, + "step": 2893 + }, + { + "epoch": 0.5142831756186415, + "grad_norm": 0.362574151798206, + "learning_rate": 1.9413503057829722e-05, + "loss": 1.31, + "step": 2894 + }, + { + "epoch": 0.5144608823137412, + "grad_norm": 0.35634533355215053, + "learning_rate": 1.940222759853045e-05, + "loss": 1.3109, + "step": 2895 + }, + { + "epoch": 0.514638589008841, + "grad_norm": 0.3520413960052993, + "learning_rate": 1.939095232939382e-05, + "loss": 1.3206, + "step": 2896 + }, + { + "epoch": 0.5148162957039406, + "grad_norm": 0.3747616295514053, + "learning_rate": 1.937967725400671e-05, + "loss": 1.3638, + "step": 2897 + }, + { + "epoch": 0.5149940023990404, + "grad_norm": 0.5688692722354263, + "learning_rate": 1.936840237595593e-05, + "loss": 1.3189, + "step": 2898 + }, + { + "epoch": 0.5151717090941401, + "grad_norm": 0.3624855151520999, + "learning_rate": 1.935712769882823e-05, + "loss": 1.3674, + "step": 2899 + }, + { + "epoch": 0.5153494157892399, + "grad_norm": 0.35890446040133, + "learning_rate": 1.9345853226210308e-05, + "loss": 1.3235, + "step": 2900 + }, + { + "epoch": 0.5155271224843396, + "grad_norm": 0.3607004012800823, + "learning_rate": 1.9334578961688763e-05, + "loss": 1.3417, + "step": 2901 + }, + { + "epoch": 0.5157048291794394, + "grad_norm": 0.4616624764461598, + "learning_rate": 1.9323304908850173e-05, + "loss": 1.3129, + "step": 2902 + }, + { + "epoch": 0.515882535874539, + "grad_norm": 0.3559897931715917, + "learning_rate": 1.9312031071281013e-05, + "loss": 1.3508, + "step": 2903 + }, + { + "epoch": 0.5160602425696388, + "grad_norm": 0.36548416170396786, + "learning_rate": 1.930075745256771e-05, + "loss": 1.3001, + "step": 2904 + }, + { + "epoch": 0.5162379492647385, + "grad_norm": 0.3618579337285716, + "learning_rate": 1.9289484056296617e-05, + "loss": 1.3528, + "step": 2905 + }, + { + "epoch": 0.5164156559598383, + "grad_norm": 0.36604656326028606, + "learning_rate": 1.9278210886053995e-05, + "loss": 1.3851, + "step": 2906 + }, + { + "epoch": 0.516593362654938, + "grad_norm": 0.3650119506862482, + "learning_rate": 1.926693794542607e-05, + "loss": 1.3677, + "step": 2907 + }, + { + "epoch": 0.5167710693500378, + "grad_norm": 0.35582472216870936, + "learning_rate": 1.9255665237998976e-05, + "loss": 1.3382, + "step": 2908 + }, + { + "epoch": 0.5169487760451374, + "grad_norm": 0.3555804929988836, + "learning_rate": 1.924439276735876e-05, + "loss": 1.3274, + "step": 2909 + }, + { + "epoch": 0.5171264827402372, + "grad_norm": 0.36581018768779455, + "learning_rate": 1.923312053709141e-05, + "loss": 1.3466, + "step": 2910 + }, + { + "epoch": 0.517304189435337, + "grad_norm": 0.3559123553300019, + "learning_rate": 1.9221848550782846e-05, + "loss": 1.3672, + "step": 2911 + }, + { + "epoch": 0.5174818961304367, + "grad_norm": 0.3561087221511621, + "learning_rate": 1.9210576812018895e-05, + "loss": 1.3572, + "step": 2912 + }, + { + "epoch": 0.5176596028255365, + "grad_norm": 0.3676517881213993, + "learning_rate": 1.9199305324385306e-05, + "loss": 1.3117, + "step": 2913 + }, + { + "epoch": 0.5178373095206362, + "grad_norm": 0.3512025912786583, + "learning_rate": 1.9188034091467747e-05, + "loss": 1.297, + "step": 2914 + }, + { + "epoch": 0.518015016215736, + "grad_norm": 0.3623519044155793, + "learning_rate": 1.9176763116851808e-05, + "loss": 1.3625, + "step": 2915 + }, + { + "epoch": 0.5181927229108356, + "grad_norm": 0.35783389036603636, + "learning_rate": 1.916549240412301e-05, + "loss": 1.3612, + "step": 2916 + }, + { + "epoch": 0.5183704296059354, + "grad_norm": 0.349359408341441, + "learning_rate": 1.915422195686677e-05, + "loss": 1.3154, + "step": 2917 + }, + { + "epoch": 0.5185481363010351, + "grad_norm": 0.35334523802932266, + "learning_rate": 1.9142951778668432e-05, + "loss": 1.3548, + "step": 2918 + }, + { + "epoch": 0.5187258429961349, + "grad_norm": 0.37640890385226705, + "learning_rate": 1.9131681873113254e-05, + "loss": 1.3688, + "step": 2919 + }, + { + "epoch": 0.5189035496912346, + "grad_norm": 0.35562745840968546, + "learning_rate": 1.9120412243786393e-05, + "loss": 1.331, + "step": 2920 + }, + { + "epoch": 0.5190812563863344, + "grad_norm": 0.3623982590068297, + "learning_rate": 1.910914289427294e-05, + "loss": 1.3651, + "step": 2921 + }, + { + "epoch": 0.519258963081434, + "grad_norm": 0.35850837670935226, + "learning_rate": 1.9097873828157894e-05, + "loss": 1.3425, + "step": 2922 + }, + { + "epoch": 0.5194366697765338, + "grad_norm": 0.3586252815162115, + "learning_rate": 1.9086605049026143e-05, + "loss": 1.3507, + "step": 2923 + }, + { + "epoch": 0.5196143764716336, + "grad_norm": 0.36792366348624045, + "learning_rate": 1.90753365604625e-05, + "loss": 1.3476, + "step": 2924 + }, + { + "epoch": 0.5197920831667333, + "grad_norm": 0.35857927759557046, + "learning_rate": 1.906406836605169e-05, + "loss": 1.3332, + "step": 2925 + }, + { + "epoch": 0.5199697898618331, + "grad_norm": 0.3534072877854019, + "learning_rate": 1.9052800469378336e-05, + "loss": 1.3224, + "step": 2926 + }, + { + "epoch": 0.5201474965569328, + "grad_norm": 0.36190487471757754, + "learning_rate": 1.9041532874026967e-05, + "loss": 1.361, + "step": 2927 + }, + { + "epoch": 0.5203252032520326, + "grad_norm": 0.3522938000906696, + "learning_rate": 1.903026558358201e-05, + "loss": 1.3066, + "step": 2928 + }, + { + "epoch": 0.5205029099471322, + "grad_norm": 0.35275002695605007, + "learning_rate": 1.9018998601627804e-05, + "loss": 1.3293, + "step": 2929 + }, + { + "epoch": 0.520680616642232, + "grad_norm": 0.35716746535788046, + "learning_rate": 1.9007731931748604e-05, + "loss": 1.3631, + "step": 2930 + }, + { + "epoch": 0.5208583233373317, + "grad_norm": 0.35733149699769795, + "learning_rate": 1.899646557752853e-05, + "loss": 1.3546, + "step": 2931 + }, + { + "epoch": 0.5210360300324315, + "grad_norm": 0.3499106490479668, + "learning_rate": 1.8985199542551626e-05, + "loss": 1.3219, + "step": 2932 + }, + { + "epoch": 0.5212137367275312, + "grad_norm": 0.36322913962107684, + "learning_rate": 1.8973933830401836e-05, + "loss": 1.3351, + "step": 2933 + }, + { + "epoch": 0.521391443422631, + "grad_norm": 0.3579017155971588, + "learning_rate": 1.8962668444662983e-05, + "loss": 1.3266, + "step": 2934 + }, + { + "epoch": 0.5215691501177306, + "grad_norm": 0.3509816375159486, + "learning_rate": 1.895140338891881e-05, + "loss": 1.3491, + "step": 2935 + }, + { + "epoch": 0.5217468568128304, + "grad_norm": 0.368376079576896, + "learning_rate": 1.8940138666752944e-05, + "loss": 1.3406, + "step": 2936 + }, + { + "epoch": 0.5219245635079302, + "grad_norm": 0.3536562933615042, + "learning_rate": 1.8928874281748894e-05, + "loss": 1.3117, + "step": 2937 + }, + { + "epoch": 0.5221022702030299, + "grad_norm": 0.3512987235282378, + "learning_rate": 1.8917610237490075e-05, + "loss": 1.3516, + "step": 2938 + }, + { + "epoch": 0.5222799768981297, + "grad_norm": 0.3646995595294746, + "learning_rate": 1.8906346537559802e-05, + "loss": 1.3257, + "step": 2939 + }, + { + "epoch": 0.5224576835932294, + "grad_norm": 0.3649987919801856, + "learning_rate": 1.8895083185541257e-05, + "loss": 1.3279, + "step": 2940 + }, + { + "epoch": 0.5226353902883291, + "grad_norm": 0.35300145612225364, + "learning_rate": 1.8883820185017537e-05, + "loss": 1.3241, + "step": 2941 + }, + { + "epoch": 0.5228130969834288, + "grad_norm": 0.3536557449738324, + "learning_rate": 1.88725575395716e-05, + "loss": 1.3468, + "step": 2942 + }, + { + "epoch": 0.5229908036785286, + "grad_norm": 0.3562664734891774, + "learning_rate": 1.8861295252786312e-05, + "loss": 1.3433, + "step": 2943 + }, + { + "epoch": 0.5231685103736283, + "grad_norm": 0.3603408016433828, + "learning_rate": 1.885003332824442e-05, + "loss": 1.3566, + "step": 2944 + }, + { + "epoch": 0.5233462170687281, + "grad_norm": 0.363925978391125, + "learning_rate": 1.8838771769528556e-05, + "loss": 1.3343, + "step": 2945 + }, + { + "epoch": 0.5235239237638278, + "grad_norm": 0.3548548147302873, + "learning_rate": 1.882751058022123e-05, + "loss": 1.3484, + "step": 2946 + }, + { + "epoch": 0.5237016304589276, + "grad_norm": 0.3568949336250508, + "learning_rate": 1.8816249763904838e-05, + "loss": 1.328, + "step": 2947 + }, + { + "epoch": 0.5238793371540272, + "grad_norm": 0.37373807167335776, + "learning_rate": 1.8804989324161644e-05, + "loss": 1.3295, + "step": 2948 + }, + { + "epoch": 0.524057043849127, + "grad_norm": 0.35985600632311593, + "learning_rate": 1.8793729264573836e-05, + "loss": 1.3555, + "step": 2949 + }, + { + "epoch": 0.5242347505442267, + "grad_norm": 0.3661676464318552, + "learning_rate": 1.878246958872343e-05, + "loss": 1.355, + "step": 2950 + }, + { + "epoch": 0.5244124572393265, + "grad_norm": 0.37189172105045504, + "learning_rate": 1.877121030019234e-05, + "loss": 1.3224, + "step": 2951 + }, + { + "epoch": 0.5245901639344263, + "grad_norm": 0.36064330501919944, + "learning_rate": 1.8759951402562362e-05, + "loss": 1.3695, + "step": 2952 + }, + { + "epoch": 0.524767870629526, + "grad_norm": 0.36192366386463803, + "learning_rate": 1.8748692899415166e-05, + "loss": 1.3302, + "step": 2953 + }, + { + "epoch": 0.5249455773246257, + "grad_norm": 0.36384411610698797, + "learning_rate": 1.873743479433229e-05, + "loss": 1.319, + "step": 2954 + }, + { + "epoch": 0.5251232840197254, + "grad_norm": 0.35551202124849285, + "learning_rate": 1.872617709089515e-05, + "loss": 1.3265, + "step": 2955 + }, + { + "epoch": 0.5253009907148252, + "grad_norm": 0.3629321629368281, + "learning_rate": 1.8714919792685034e-05, + "loss": 1.332, + "step": 2956 + }, + { + "epoch": 0.5254786974099249, + "grad_norm": 0.3671764460411999, + "learning_rate": 1.8703662903283092e-05, + "loss": 1.3571, + "step": 2957 + }, + { + "epoch": 0.5256564041050247, + "grad_norm": 0.36952090517941927, + "learning_rate": 1.8692406426270368e-05, + "loss": 1.3034, + "step": 2958 + }, + { + "epoch": 0.5258341108001244, + "grad_norm": 0.3554421862204248, + "learning_rate": 1.8681150365227745e-05, + "loss": 1.3492, + "step": 2959 + }, + { + "epoch": 0.5260118174952242, + "grad_norm": 0.36510056019301185, + "learning_rate": 1.8669894723735995e-05, + "loss": 1.3149, + "step": 2960 + }, + { + "epoch": 0.5261895241903238, + "grad_norm": 0.3701366813399121, + "learning_rate": 1.865863950537575e-05, + "loss": 1.3172, + "step": 2961 + }, + { + "epoch": 0.5263672308854236, + "grad_norm": 0.36550565409129565, + "learning_rate": 1.864738471372749e-05, + "loss": 1.3222, + "step": 2962 + }, + { + "epoch": 0.5265449375805233, + "grad_norm": 0.37001664437091586, + "learning_rate": 1.8636130352371603e-05, + "loss": 1.3508, + "step": 2963 + }, + { + "epoch": 0.5267226442756231, + "grad_norm": 0.3475367050337639, + "learning_rate": 1.8624876424888297e-05, + "loss": 1.3087, + "step": 2964 + }, + { + "epoch": 0.5269003509707229, + "grad_norm": 0.3551245262782015, + "learning_rate": 1.8613622934857664e-05, + "loss": 1.3154, + "step": 2965 + }, + { + "epoch": 0.5270780576658226, + "grad_norm": 0.3638534759328045, + "learning_rate": 1.860236988585964e-05, + "loss": 1.2953, + "step": 2966 + }, + { + "epoch": 0.5272557643609223, + "grad_norm": 0.36085447979622576, + "learning_rate": 1.859111728147404e-05, + "loss": 1.3573, + "step": 2967 + }, + { + "epoch": 0.527433471056022, + "grad_norm": 0.36185216872707787, + "learning_rate": 1.8579865125280536e-05, + "loss": 1.3452, + "step": 2968 + }, + { + "epoch": 0.5276111777511218, + "grad_norm": 0.36347667732096267, + "learning_rate": 1.8568613420858636e-05, + "loss": 1.3107, + "step": 2969 + }, + { + "epoch": 0.5277888844462215, + "grad_norm": 0.35183967590753756, + "learning_rate": 1.8557362171787727e-05, + "loss": 1.3254, + "step": 2970 + }, + { + "epoch": 0.5279665911413213, + "grad_norm": 0.3601618391966797, + "learning_rate": 1.8546111381647037e-05, + "loss": 1.3462, + "step": 2971 + }, + { + "epoch": 0.528144297836421, + "grad_norm": 0.35570667546527074, + "learning_rate": 1.853486105401566e-05, + "loss": 1.3281, + "step": 2972 + }, + { + "epoch": 0.5283220045315207, + "grad_norm": 0.3562226277853729, + "learning_rate": 1.852361119247254e-05, + "loss": 1.3407, + "step": 2973 + }, + { + "epoch": 0.5284997112266204, + "grad_norm": 0.3629270053341451, + "learning_rate": 1.8512361800596462e-05, + "loss": 1.333, + "step": 2974 + }, + { + "epoch": 0.5286774179217202, + "grad_norm": 0.3630284908991094, + "learning_rate": 1.850111288196607e-05, + "loss": 1.3862, + "step": 2975 + }, + { + "epoch": 0.5288551246168199, + "grad_norm": 0.3726164620110594, + "learning_rate": 1.8489864440159853e-05, + "loss": 1.3511, + "step": 2976 + }, + { + "epoch": 0.5290328313119197, + "grad_norm": 0.3594614880609556, + "learning_rate": 1.8478616478756164e-05, + "loss": 1.3605, + "step": 2977 + }, + { + "epoch": 0.5292105380070194, + "grad_norm": 0.3581251956783206, + "learning_rate": 1.8467369001333183e-05, + "loss": 1.3706, + "step": 2978 + }, + { + "epoch": 0.5293882447021192, + "grad_norm": 0.35339409747433875, + "learning_rate": 1.8456122011468946e-05, + "loss": 1.3567, + "step": 2979 + }, + { + "epoch": 0.5295659513972188, + "grad_norm": 0.3698712300793728, + "learning_rate": 1.8444875512741324e-05, + "loss": 1.3271, + "step": 2980 + }, + { + "epoch": 0.5297436580923186, + "grad_norm": 0.35387871348504213, + "learning_rate": 1.8433629508728054e-05, + "loss": 1.3303, + "step": 2981 + }, + { + "epoch": 0.5299213647874184, + "grad_norm": 0.35157733760375803, + "learning_rate": 1.8422384003006694e-05, + "loss": 1.3498, + "step": 2982 + }, + { + "epoch": 0.5300990714825181, + "grad_norm": 0.36807704652491297, + "learning_rate": 1.8411138999154648e-05, + "loss": 1.3656, + "step": 2983 + }, + { + "epoch": 0.5302767781776179, + "grad_norm": 0.3644340020278979, + "learning_rate": 1.8399894500749175e-05, + "loss": 1.3629, + "step": 2984 + }, + { + "epoch": 0.5304544848727176, + "grad_norm": 0.3616278541905301, + "learning_rate": 1.8388650511367335e-05, + "loss": 1.3613, + "step": 2985 + }, + { + "epoch": 0.5306321915678173, + "grad_norm": 0.35452826409508276, + "learning_rate": 1.837740703458608e-05, + "loss": 1.3317, + "step": 2986 + }, + { + "epoch": 0.530809898262917, + "grad_norm": 0.3623991604301386, + "learning_rate": 1.836616407398217e-05, + "loss": 1.3692, + "step": 2987 + }, + { + "epoch": 0.5309876049580168, + "grad_norm": 0.359206355859447, + "learning_rate": 1.8354921633132185e-05, + "loss": 1.3531, + "step": 2988 + }, + { + "epoch": 0.5311653116531165, + "grad_norm": 0.3483298630300049, + "learning_rate": 1.8343679715612568e-05, + "loss": 1.3365, + "step": 2989 + }, + { + "epoch": 0.5313430183482163, + "grad_norm": 0.3756244406004804, + "learning_rate": 1.8332438324999577e-05, + "loss": 1.3006, + "step": 2990 + }, + { + "epoch": 0.531520725043316, + "grad_norm": 0.3539411212473202, + "learning_rate": 1.832119746486932e-05, + "loss": 1.319, + "step": 2991 + }, + { + "epoch": 0.5316984317384158, + "grad_norm": 0.359992781470055, + "learning_rate": 1.8309957138797717e-05, + "loss": 1.3053, + "step": 2992 + }, + { + "epoch": 0.5318761384335154, + "grad_norm": 0.35629066682146243, + "learning_rate": 1.8298717350360533e-05, + "loss": 1.3451, + "step": 2993 + }, + { + "epoch": 0.5320538451286152, + "grad_norm": 0.35342551711102815, + "learning_rate": 1.8287478103133353e-05, + "loss": 1.3605, + "step": 2994 + }, + { + "epoch": 0.532231551823715, + "grad_norm": 0.3572835124162402, + "learning_rate": 1.827623940069159e-05, + "loss": 1.3485, + "step": 2995 + }, + { + "epoch": 0.5324092585188147, + "grad_norm": 0.36098039965347856, + "learning_rate": 1.82650012466105e-05, + "loss": 1.3619, + "step": 2996 + }, + { + "epoch": 0.5325869652139145, + "grad_norm": 0.5014364575450393, + "learning_rate": 1.8253763644465133e-05, + "loss": 1.3418, + "step": 2997 + }, + { + "epoch": 0.5327646719090142, + "grad_norm": 0.35213821430867126, + "learning_rate": 1.8242526597830397e-05, + "loss": 1.3402, + "step": 2998 + }, + { + "epoch": 0.5329423786041139, + "grad_norm": 0.3816278526641126, + "learning_rate": 1.823129011028099e-05, + "loss": 1.3457, + "step": 2999 + }, + { + "epoch": 0.5331200852992136, + "grad_norm": 0.3637638394424721, + "learning_rate": 1.8220054185391473e-05, + "loss": 1.3655, + "step": 3000 + }, + { + "epoch": 0.5332977919943134, + "grad_norm": 0.3496823303625333, + "learning_rate": 1.8208818826736188e-05, + "loss": 1.2962, + "step": 3001 + }, + { + "epoch": 0.5334754986894131, + "grad_norm": 0.3465990610637408, + "learning_rate": 1.8197584037889325e-05, + "loss": 1.2788, + "step": 3002 + }, + { + "epoch": 0.5336532053845129, + "grad_norm": 0.3547409009221713, + "learning_rate": 1.818634982242487e-05, + "loss": 1.3624, + "step": 3003 + }, + { + "epoch": 0.5338309120796126, + "grad_norm": 0.35995599573033155, + "learning_rate": 1.8175116183916635e-05, + "loss": 1.3464, + "step": 3004 + }, + { + "epoch": 0.5340086187747123, + "grad_norm": 0.3534648527493373, + "learning_rate": 1.8163883125938272e-05, + "loss": 1.2971, + "step": 3005 + }, + { + "epoch": 0.534186325469812, + "grad_norm": 0.36308980615771086, + "learning_rate": 1.8152650652063218e-05, + "loss": 1.3468, + "step": 3006 + }, + { + "epoch": 0.5343640321649118, + "grad_norm": 0.3573183032571732, + "learning_rate": 1.8141418765864726e-05, + "loss": 1.3253, + "step": 3007 + }, + { + "epoch": 0.5345417388600116, + "grad_norm": 0.35109052070713, + "learning_rate": 1.813018747091587e-05, + "loss": 1.3018, + "step": 3008 + }, + { + "epoch": 0.5347194455551113, + "grad_norm": 0.34597883541704333, + "learning_rate": 1.811895677078956e-05, + "loss": 1.3173, + "step": 3009 + }, + { + "epoch": 0.5348971522502111, + "grad_norm": 0.35239071661063703, + "learning_rate": 1.8107726669058468e-05, + "loss": 1.3113, + "step": 3010 + }, + { + "epoch": 0.5350748589453108, + "grad_norm": 0.37348919474797276, + "learning_rate": 1.8096497169295107e-05, + "loss": 1.3523, + "step": 3011 + }, + { + "epoch": 0.5352525656404105, + "grad_norm": 0.35398862186577446, + "learning_rate": 1.8085268275071795e-05, + "loss": 1.3494, + "step": 3012 + }, + { + "epoch": 0.5354302723355102, + "grad_norm": 0.36198861676237026, + "learning_rate": 1.8074039989960647e-05, + "loss": 1.3531, + "step": 3013 + }, + { + "epoch": 0.53560797903061, + "grad_norm": 0.3543355509784464, + "learning_rate": 1.8062812317533606e-05, + "loss": 1.2781, + "step": 3014 + }, + { + "epoch": 0.5357856857257097, + "grad_norm": 0.34477783817711466, + "learning_rate": 1.805158526136239e-05, + "loss": 1.2989, + "step": 3015 + }, + { + "epoch": 0.5359633924208095, + "grad_norm": 0.34663354588691064, + "learning_rate": 1.804035882501855e-05, + "loss": 1.2895, + "step": 3016 + }, + { + "epoch": 0.5361410991159092, + "grad_norm": 0.3657167383906152, + "learning_rate": 1.802913301207342e-05, + "loss": 1.346, + "step": 3017 + }, + { + "epoch": 0.5363188058110089, + "grad_norm": 0.3495902173220004, + "learning_rate": 1.8017907826098137e-05, + "loss": 1.3309, + "step": 3018 + }, + { + "epoch": 0.5364965125061086, + "grad_norm": 0.3549079415601038, + "learning_rate": 1.8006683270663654e-05, + "loss": 1.3569, + "step": 3019 + }, + { + "epoch": 0.5366742192012084, + "grad_norm": 0.3512322008361958, + "learning_rate": 1.799545934934071e-05, + "loss": 1.3442, + "step": 3020 + }, + { + "epoch": 0.5368519258963081, + "grad_norm": 0.35991781262001044, + "learning_rate": 1.7984236065699844e-05, + "loss": 1.3447, + "step": 3021 + }, + { + "epoch": 0.5370296325914079, + "grad_norm": 0.3598805530485889, + "learning_rate": 1.7973013423311384e-05, + "loss": 1.365, + "step": 3022 + }, + { + "epoch": 0.5372073392865077, + "grad_norm": 0.35015929218715575, + "learning_rate": 1.796179142574548e-05, + "loss": 1.2975, + "step": 3023 + }, + { + "epoch": 0.5373850459816074, + "grad_norm": 0.3508625891411885, + "learning_rate": 1.795057007657206e-05, + "loss": 1.2904, + "step": 3024 + }, + { + "epoch": 0.5375627526767071, + "grad_norm": 0.3494995761432889, + "learning_rate": 1.7939349379360836e-05, + "loss": 1.2959, + "step": 3025 + }, + { + "epoch": 0.5377404593718068, + "grad_norm": 0.35341436658858655, + "learning_rate": 1.7928129337681327e-05, + "loss": 1.322, + "step": 3026 + }, + { + "epoch": 0.5379181660669066, + "grad_norm": 0.34971611308889927, + "learning_rate": 1.7916909955102827e-05, + "loss": 1.3161, + "step": 3027 + }, + { + "epoch": 0.5380958727620063, + "grad_norm": 0.38961704621842136, + "learning_rate": 1.7905691235194462e-05, + "loss": 1.3028, + "step": 3028 + }, + { + "epoch": 0.5382735794571061, + "grad_norm": 0.35677472810992455, + "learning_rate": 1.7894473181525092e-05, + "loss": 1.3397, + "step": 3029 + }, + { + "epoch": 0.5384512861522058, + "grad_norm": 0.3649535441281923, + "learning_rate": 1.78832557976634e-05, + "loss": 1.378, + "step": 3030 + }, + { + "epoch": 0.5386289928473055, + "grad_norm": 0.35723591638127455, + "learning_rate": 1.7872039087177848e-05, + "loss": 1.341, + "step": 3031 + }, + { + "epoch": 0.5388066995424052, + "grad_norm": 0.35625122565538725, + "learning_rate": 1.7860823053636677e-05, + "loss": 1.3043, + "step": 3032 + }, + { + "epoch": 0.538984406237505, + "grad_norm": 0.35708876308003723, + "learning_rate": 1.7849607700607922e-05, + "loss": 1.34, + "step": 3033 + }, + { + "epoch": 0.5391621129326047, + "grad_norm": 0.3543149424488148, + "learning_rate": 1.78383930316594e-05, + "loss": 1.3582, + "step": 3034 + }, + { + "epoch": 0.5393398196277045, + "grad_norm": 0.355221743684264, + "learning_rate": 1.7827179050358704e-05, + "loss": 1.3097, + "step": 3035 + }, + { + "epoch": 0.5395175263228043, + "grad_norm": 0.35526011374492955, + "learning_rate": 1.781596576027321e-05, + "loss": 1.3328, + "step": 3036 + }, + { + "epoch": 0.5396952330179039, + "grad_norm": 0.386357198429028, + "learning_rate": 1.7804753164970086e-05, + "loss": 1.3241, + "step": 3037 + }, + { + "epoch": 0.5398729397130037, + "grad_norm": 0.35714896040963595, + "learning_rate": 1.779354126801626e-05, + "loss": 1.3609, + "step": 3038 + }, + { + "epoch": 0.5400506464081034, + "grad_norm": 0.36567638648350054, + "learning_rate": 1.7782330072978454e-05, + "loss": 1.3417, + "step": 3039 + }, + { + "epoch": 0.5402283531032032, + "grad_norm": 0.35993581359518056, + "learning_rate": 1.7771119583423164e-05, + "loss": 1.3242, + "step": 3040 + }, + { + "epoch": 0.5404060597983029, + "grad_norm": 0.3555776449931194, + "learning_rate": 1.7759909802916633e-05, + "loss": 1.3071, + "step": 3041 + }, + { + "epoch": 0.5405837664934027, + "grad_norm": 0.36503317848006256, + "learning_rate": 1.774870073502493e-05, + "loss": 1.3673, + "step": 3042 + }, + { + "epoch": 0.5407614731885024, + "grad_norm": 0.3597704600444554, + "learning_rate": 1.7737492383313866e-05, + "loss": 1.3685, + "step": 3043 + }, + { + "epoch": 0.5409391798836021, + "grad_norm": 0.3573516271753079, + "learning_rate": 1.772628475134902e-05, + "loss": 1.3141, + "step": 3044 + }, + { + "epoch": 0.5411168865787018, + "grad_norm": 0.3677540315029491, + "learning_rate": 1.771507784269575e-05, + "loss": 1.3534, + "step": 3045 + }, + { + "epoch": 0.5412945932738016, + "grad_norm": 0.3552128078720035, + "learning_rate": 1.770387166091918e-05, + "loss": 1.3129, + "step": 3046 + }, + { + "epoch": 0.5414722999689013, + "grad_norm": 0.3819426965377775, + "learning_rate": 1.769266620958423e-05, + "loss": 1.3113, + "step": 3047 + }, + { + "epoch": 0.5416500066640011, + "grad_norm": 0.35618132966541255, + "learning_rate": 1.768146149225555e-05, + "loss": 1.2995, + "step": 3048 + }, + { + "epoch": 0.5418277133591008, + "grad_norm": 0.35724589797614714, + "learning_rate": 1.7670257512497564e-05, + "loss": 1.3358, + "step": 3049 + }, + { + "epoch": 0.5420054200542005, + "grad_norm": 0.3588161918993778, + "learning_rate": 1.7659054273874476e-05, + "loss": 1.323, + "step": 3050 + }, + { + "epoch": 0.5421831267493002, + "grad_norm": 0.3575850726531929, + "learning_rate": 1.764785177995025e-05, + "loss": 1.3407, + "step": 3051 + }, + { + "epoch": 0.5423608334444, + "grad_norm": 0.35243129018811564, + "learning_rate": 1.7636650034288605e-05, + "loss": 1.3162, + "step": 3052 + }, + { + "epoch": 0.5425385401394998, + "grad_norm": 0.35327567253855763, + "learning_rate": 1.762544904045303e-05, + "loss": 1.3537, + "step": 3053 + }, + { + "epoch": 0.5427162468345995, + "grad_norm": 0.35277026179544885, + "learning_rate": 1.7614248802006773e-05, + "loss": 1.3059, + "step": 3054 + }, + { + "epoch": 0.5428939535296993, + "grad_norm": 0.3496131098162887, + "learning_rate": 1.7603049322512834e-05, + "loss": 1.3531, + "step": 3055 + }, + { + "epoch": 0.543071660224799, + "grad_norm": 0.4074062166992718, + "learning_rate": 1.759185060553398e-05, + "loss": 1.322, + "step": 3056 + }, + { + "epoch": 0.5432493669198987, + "grad_norm": 0.3562788240116262, + "learning_rate": 1.7580652654632745e-05, + "loss": 1.3445, + "step": 3057 + }, + { + "epoch": 0.5434270736149984, + "grad_norm": 0.35871445418872067, + "learning_rate": 1.756945547337139e-05, + "loss": 1.3234, + "step": 3058 + }, + { + "epoch": 0.5436047803100982, + "grad_norm": 0.35669561372998515, + "learning_rate": 1.755825906531197e-05, + "loss": 1.3563, + "step": 3059 + }, + { + "epoch": 0.5437824870051979, + "grad_norm": 0.3567260191406541, + "learning_rate": 1.7547063434016242e-05, + "loss": 1.3664, + "step": 3060 + }, + { + "epoch": 0.5439601937002977, + "grad_norm": 0.35571425325610206, + "learning_rate": 1.7535868583045773e-05, + "loss": 1.3245, + "step": 3061 + }, + { + "epoch": 0.5441379003953974, + "grad_norm": 0.3590728562137645, + "learning_rate": 1.7524674515961853e-05, + "loss": 1.3882, + "step": 3062 + }, + { + "epoch": 0.5443156070904971, + "grad_norm": 0.3619417521619826, + "learning_rate": 1.751348123632552e-05, + "loss": 1.328, + "step": 3063 + }, + { + "epoch": 0.5444933137855968, + "grad_norm": 0.34701791246927793, + "learning_rate": 1.7502288747697552e-05, + "loss": 1.2806, + "step": 3064 + }, + { + "epoch": 0.5446710204806966, + "grad_norm": 0.3575668437803739, + "learning_rate": 1.7491097053638522e-05, + "loss": 1.3586, + "step": 3065 + }, + { + "epoch": 0.5448487271757964, + "grad_norm": 0.35812062014771007, + "learning_rate": 1.7479906157708693e-05, + "loss": 1.3392, + "step": 3066 + }, + { + "epoch": 0.5450264338708961, + "grad_norm": 0.3590297708568551, + "learning_rate": 1.7468716063468112e-05, + "loss": 1.3529, + "step": 3067 + }, + { + "epoch": 0.5452041405659959, + "grad_norm": 0.35219205364100037, + "learning_rate": 1.7457526774476554e-05, + "loss": 1.3414, + "step": 3068 + }, + { + "epoch": 0.5453818472610955, + "grad_norm": 0.3544861097378537, + "learning_rate": 1.7446338294293537e-05, + "loss": 1.3128, + "step": 3069 + }, + { + "epoch": 0.5455595539561953, + "grad_norm": 0.35002751355318656, + "learning_rate": 1.7435150626478336e-05, + "loss": 1.3295, + "step": 3070 + }, + { + "epoch": 0.545737260651295, + "grad_norm": 0.36288101499062586, + "learning_rate": 1.7423963774589953e-05, + "loss": 1.3299, + "step": 3071 + }, + { + "epoch": 0.5459149673463948, + "grad_norm": 0.35572605627120046, + "learning_rate": 1.7412777742187142e-05, + "loss": 1.345, + "step": 3072 + }, + { + "epoch": 0.5460926740414945, + "grad_norm": 0.36077172396005225, + "learning_rate": 1.7401592532828384e-05, + "loss": 1.338, + "step": 3073 + }, + { + "epoch": 0.5462703807365943, + "grad_norm": 0.3585725726952749, + "learning_rate": 1.73904081500719e-05, + "loss": 1.3553, + "step": 3074 + }, + { + "epoch": 0.546448087431694, + "grad_norm": 0.3725317248026827, + "learning_rate": 1.737922459747567e-05, + "loss": 1.2935, + "step": 3075 + }, + { + "epoch": 0.5466257941267937, + "grad_norm": 0.35902413703841757, + "learning_rate": 1.7368041878597375e-05, + "loss": 1.3572, + "step": 3076 + }, + { + "epoch": 0.5468035008218934, + "grad_norm": 0.35003186660553554, + "learning_rate": 1.7356859996994456e-05, + "loss": 1.3736, + "step": 3077 + }, + { + "epoch": 0.5469812075169932, + "grad_norm": 0.3517635948492715, + "learning_rate": 1.7345678956224075e-05, + "loss": 1.346, + "step": 3078 + }, + { + "epoch": 0.547158914212093, + "grad_norm": 0.3570032145902501, + "learning_rate": 1.733449875984314e-05, + "loss": 1.3641, + "step": 3079 + }, + { + "epoch": 0.5473366209071927, + "grad_norm": 0.3479475227847456, + "learning_rate": 1.7323319411408276e-05, + "loss": 1.2896, + "step": 3080 + }, + { + "epoch": 0.5475143276022925, + "grad_norm": 0.35604039988300484, + "learning_rate": 1.7312140914475848e-05, + "loss": 1.3612, + "step": 3081 + }, + { + "epoch": 0.5476920342973921, + "grad_norm": 0.35887943462098254, + "learning_rate": 1.730096327260194e-05, + "loss": 1.3721, + "step": 3082 + }, + { + "epoch": 0.5478697409924919, + "grad_norm": 0.3566269346555792, + "learning_rate": 1.728978648934236e-05, + "loss": 1.3481, + "step": 3083 + }, + { + "epoch": 0.5480474476875916, + "grad_norm": 0.3469964850556751, + "learning_rate": 1.727861056825268e-05, + "loss": 1.356, + "step": 3084 + }, + { + "epoch": 0.5482251543826914, + "grad_norm": 0.35206929136748466, + "learning_rate": 1.7267435512888156e-05, + "loss": 1.3571, + "step": 3085 + }, + { + "epoch": 0.5484028610777911, + "grad_norm": 0.33846926140930417, + "learning_rate": 1.725626132680378e-05, + "loss": 1.3069, + "step": 3086 + }, + { + "epoch": 0.5485805677728909, + "grad_norm": 0.35085091367425897, + "learning_rate": 1.7245088013554275e-05, + "loss": 1.3614, + "step": 3087 + }, + { + "epoch": 0.5487582744679906, + "grad_norm": 0.34600661934185983, + "learning_rate": 1.7233915576694077e-05, + "loss": 1.2973, + "step": 3088 + }, + { + "epoch": 0.5489359811630903, + "grad_norm": 0.35748934480367617, + "learning_rate": 1.7222744019777356e-05, + "loss": 1.334, + "step": 3089 + }, + { + "epoch": 0.54911368785819, + "grad_norm": 0.3529501407107381, + "learning_rate": 1.7211573346357992e-05, + "loss": 1.3026, + "step": 3090 + }, + { + "epoch": 0.5492913945532898, + "grad_norm": 0.362601025336206, + "learning_rate": 1.7200403559989586e-05, + "loss": 1.359, + "step": 3091 + }, + { + "epoch": 0.5494691012483895, + "grad_norm": 0.3606285981160576, + "learning_rate": 1.718923466422545e-05, + "loss": 1.331, + "step": 3092 + }, + { + "epoch": 0.5496468079434893, + "grad_norm": 0.353932627507291, + "learning_rate": 1.7178066662618633e-05, + "loss": 1.352, + "step": 3093 + }, + { + "epoch": 0.5498245146385891, + "grad_norm": 0.3671176423998276, + "learning_rate": 1.7166899558721876e-05, + "loss": 1.3619, + "step": 3094 + }, + { + "epoch": 0.5500022213336887, + "grad_norm": 0.37166334479742885, + "learning_rate": 1.715573335608765e-05, + "loss": 1.3534, + "step": 3095 + }, + { + "epoch": 0.5501799280287885, + "grad_norm": 0.3585155480725968, + "learning_rate": 1.7144568058268136e-05, + "loss": 1.2939, + "step": 3096 + }, + { + "epoch": 0.5503576347238882, + "grad_norm": 0.3476489841910763, + "learning_rate": 1.713340366881521e-05, + "loss": 1.3171, + "step": 3097 + }, + { + "epoch": 0.550535341418988, + "grad_norm": 0.36089357995071264, + "learning_rate": 1.7122240191280493e-05, + "loss": 1.3312, + "step": 3098 + }, + { + "epoch": 0.5507130481140877, + "grad_norm": 0.3606355818482498, + "learning_rate": 1.711107762921529e-05, + "loss": 1.3612, + "step": 3099 + }, + { + "epoch": 0.5508907548091875, + "grad_norm": 0.35963905731919565, + "learning_rate": 1.7099915986170628e-05, + "loss": 1.2836, + "step": 3100 + }, + { + "epoch": 0.5510684615042871, + "grad_norm": 0.3619954231171682, + "learning_rate": 1.7088755265697222e-05, + "loss": 1.3464, + "step": 3101 + }, + { + "epoch": 0.5512461681993869, + "grad_norm": 0.3531074933627891, + "learning_rate": 1.7077595471345507e-05, + "loss": 1.3183, + "step": 3102 + }, + { + "epoch": 0.5514238748944866, + "grad_norm": 0.4372574883289275, + "learning_rate": 1.7066436606665642e-05, + "loss": 1.3441, + "step": 3103 + }, + { + "epoch": 0.5516015815895864, + "grad_norm": 0.3537939767190582, + "learning_rate": 1.705527867520746e-05, + "loss": 1.3214, + "step": 3104 + }, + { + "epoch": 0.5517792882846861, + "grad_norm": 0.365278924288947, + "learning_rate": 1.704412168052051e-05, + "loss": 1.3528, + "step": 3105 + }, + { + "epoch": 0.5519569949797859, + "grad_norm": 0.3763367785721599, + "learning_rate": 1.7032965626154038e-05, + "loss": 1.3752, + "step": 3106 + }, + { + "epoch": 0.5521347016748857, + "grad_norm": 0.34705508717764383, + "learning_rate": 1.7021810515656993e-05, + "loss": 1.3156, + "step": 3107 + }, + { + "epoch": 0.5523124083699853, + "grad_norm": 0.34835072222060387, + "learning_rate": 1.7010656352578036e-05, + "loss": 1.3291, + "step": 3108 + }, + { + "epoch": 0.552490115065085, + "grad_norm": 0.4580993098436763, + "learning_rate": 1.6999503140465514e-05, + "loss": 1.3661, + "step": 3109 + }, + { + "epoch": 0.5526678217601848, + "grad_norm": 0.35900709238175893, + "learning_rate": 1.6988350882867464e-05, + "loss": 1.3398, + "step": 3110 + }, + { + "epoch": 0.5528455284552846, + "grad_norm": 0.35284705143877854, + "learning_rate": 1.6977199583331633e-05, + "loss": 1.3351, + "step": 3111 + }, + { + "epoch": 0.5530232351503843, + "grad_norm": 0.34305857552882685, + "learning_rate": 1.6966049245405466e-05, + "loss": 1.2939, + "step": 3112 + }, + { + "epoch": 0.5532009418454841, + "grad_norm": 0.35847511603474036, + "learning_rate": 1.6954899872636087e-05, + "loss": 1.349, + "step": 3113 + }, + { + "epoch": 0.5533786485405837, + "grad_norm": 0.3462736865695819, + "learning_rate": 1.6943751468570327e-05, + "loss": 1.2828, + "step": 3114 + }, + { + "epoch": 0.5535563552356835, + "grad_norm": 0.3568513652018462, + "learning_rate": 1.6932604036754706e-05, + "loss": 1.3258, + "step": 3115 + }, + { + "epoch": 0.5537340619307832, + "grad_norm": 0.35968340847110947, + "learning_rate": 1.692145758073541e-05, + "loss": 1.3438, + "step": 3116 + }, + { + "epoch": 0.553911768625883, + "grad_norm": 0.35653677735737366, + "learning_rate": 1.691031210405836e-05, + "loss": 1.3113, + "step": 3117 + }, + { + "epoch": 0.5540894753209827, + "grad_norm": 0.5240154486520902, + "learning_rate": 1.689916761026914e-05, + "loss": 1.3239, + "step": 3118 + }, + { + "epoch": 0.5542671820160825, + "grad_norm": 0.35957037671848324, + "learning_rate": 1.6888024102913013e-05, + "loss": 1.3685, + "step": 3119 + }, + { + "epoch": 0.5544448887111822, + "grad_norm": 0.34923791840275853, + "learning_rate": 1.6876881585534943e-05, + "loss": 1.2904, + "step": 3120 + }, + { + "epoch": 0.5546225954062819, + "grad_norm": 0.3547767396722677, + "learning_rate": 1.686574006167956e-05, + "loss": 1.3379, + "step": 3121 + }, + { + "epoch": 0.5548003021013816, + "grad_norm": 0.3634242515485292, + "learning_rate": 1.6854599534891223e-05, + "loss": 1.3454, + "step": 3122 + }, + { + "epoch": 0.5549780087964814, + "grad_norm": 0.36149375504685927, + "learning_rate": 1.6843460008713922e-05, + "loss": 1.3201, + "step": 3123 + }, + { + "epoch": 0.5551557154915812, + "grad_norm": 0.35819806088013895, + "learning_rate": 1.683232148669135e-05, + "loss": 1.338, + "step": 3124 + }, + { + "epoch": 0.5553334221866809, + "grad_norm": 0.3565175050855168, + "learning_rate": 1.6821183972366882e-05, + "loss": 1.315, + "step": 3125 + }, + { + "epoch": 0.5555111288817807, + "grad_norm": 0.34945516594482867, + "learning_rate": 1.6810047469283577e-05, + "loss": 1.3153, + "step": 3126 + }, + { + "epoch": 0.5556888355768803, + "grad_norm": 0.37481237517516475, + "learning_rate": 1.6798911980984163e-05, + "loss": 1.3832, + "step": 3127 + }, + { + "epoch": 0.5558665422719801, + "grad_norm": 0.3595863188078745, + "learning_rate": 1.6787777511011046e-05, + "loss": 1.3414, + "step": 3128 + }, + { + "epoch": 0.5560442489670798, + "grad_norm": 0.3624400748523654, + "learning_rate": 1.677664406290631e-05, + "loss": 1.3761, + "step": 3129 + }, + { + "epoch": 0.5562219556621796, + "grad_norm": 0.3649961984077324, + "learning_rate": 1.6765511640211714e-05, + "loss": 1.3637, + "step": 3130 + }, + { + "epoch": 0.5563996623572793, + "grad_norm": 0.3550793370272792, + "learning_rate": 1.6754380246468694e-05, + "loss": 1.3631, + "step": 3131 + }, + { + "epoch": 0.5565773690523791, + "grad_norm": 0.3548229769389945, + "learning_rate": 1.6743249885218355e-05, + "loss": 1.3215, + "step": 3132 + }, + { + "epoch": 0.5567550757474787, + "grad_norm": 0.36251495804038464, + "learning_rate": 1.6732120560001474e-05, + "loss": 1.319, + "step": 3133 + }, + { + "epoch": 0.5569327824425785, + "grad_norm": 0.35566342417657576, + "learning_rate": 1.6720992274358504e-05, + "loss": 1.3486, + "step": 3134 + }, + { + "epoch": 0.5571104891376782, + "grad_norm": 0.35326391704113047, + "learning_rate": 1.6709865031829538e-05, + "loss": 1.3834, + "step": 3135 + }, + { + "epoch": 0.557288195832778, + "grad_norm": 0.35615412607248265, + "learning_rate": 1.6698738835954394e-05, + "loss": 1.3267, + "step": 3136 + }, + { + "epoch": 0.5574659025278778, + "grad_norm": 0.34959900784242404, + "learning_rate": 1.668761369027251e-05, + "loss": 1.3258, + "step": 3137 + }, + { + "epoch": 0.5576436092229775, + "grad_norm": 0.36640842013392394, + "learning_rate": 1.6676489598323002e-05, + "loss": 1.3253, + "step": 3138 + }, + { + "epoch": 0.5578213159180773, + "grad_norm": 0.39939342676383416, + "learning_rate": 1.666536656364464e-05, + "loss": 1.3022, + "step": 3139 + }, + { + "epoch": 0.5579990226131769, + "grad_norm": 0.34989206821726687, + "learning_rate": 1.6654244589775896e-05, + "loss": 1.3085, + "step": 3140 + }, + { + "epoch": 0.5581767293082767, + "grad_norm": 0.34874797446072786, + "learning_rate": 1.6643123680254873e-05, + "loss": 1.3027, + "step": 3141 + }, + { + "epoch": 0.5583544360033764, + "grad_norm": 0.36344274162640366, + "learning_rate": 1.6632003838619333e-05, + "loss": 1.3442, + "step": 3142 + }, + { + "epoch": 0.5585321426984762, + "grad_norm": 0.3418024375247051, + "learning_rate": 1.6620885068406707e-05, + "loss": 1.2915, + "step": 3143 + }, + { + "epoch": 0.5587098493935759, + "grad_norm": 0.35103880021691486, + "learning_rate": 1.6609767373154088e-05, + "loss": 1.296, + "step": 3144 + }, + { + "epoch": 0.5588875560886757, + "grad_norm": 0.3664900538075101, + "learning_rate": 1.6598650756398224e-05, + "loss": 1.3564, + "step": 3145 + }, + { + "epoch": 0.5590652627837753, + "grad_norm": 0.36895711224948674, + "learning_rate": 1.6587535221675518e-05, + "loss": 1.3625, + "step": 3146 + }, + { + "epoch": 0.5592429694788751, + "grad_norm": 0.3529813030125228, + "learning_rate": 1.6576420772522038e-05, + "loss": 1.356, + "step": 3147 + }, + { + "epoch": 0.5594206761739748, + "grad_norm": 0.3666503520441967, + "learning_rate": 1.656530741247349e-05, + "loss": 1.3251, + "step": 3148 + }, + { + "epoch": 0.5595983828690746, + "grad_norm": 0.3611460278271957, + "learning_rate": 1.6554195145065242e-05, + "loss": 1.3243, + "step": 3149 + }, + { + "epoch": 0.5597760895641744, + "grad_norm": 0.35058843427442477, + "learning_rate": 1.6543083973832327e-05, + "loss": 1.3021, + "step": 3150 + }, + { + "epoch": 0.5599537962592741, + "grad_norm": 0.35316736846492747, + "learning_rate": 1.6531973902309406e-05, + "loss": 1.3385, + "step": 3151 + }, + { + "epoch": 0.5601315029543739, + "grad_norm": 0.35910993188327567, + "learning_rate": 1.6520864934030808e-05, + "loss": 1.3289, + "step": 3152 + }, + { + "epoch": 0.5603092096494735, + "grad_norm": 0.35387489800799665, + "learning_rate": 1.6509757072530498e-05, + "loss": 1.3571, + "step": 3153 + }, + { + "epoch": 0.5604869163445733, + "grad_norm": 0.34603162757437156, + "learning_rate": 1.6498650321342106e-05, + "loss": 1.3123, + "step": 3154 + }, + { + "epoch": 0.560664623039673, + "grad_norm": 0.36117466593088743, + "learning_rate": 1.648754468399889e-05, + "loss": 1.3664, + "step": 3155 + }, + { + "epoch": 0.5608423297347728, + "grad_norm": 0.35083761152022125, + "learning_rate": 1.6476440164033768e-05, + "loss": 1.3148, + "step": 3156 + }, + { + "epoch": 0.5610200364298725, + "grad_norm": 0.3527868710534661, + "learning_rate": 1.6465336764979292e-05, + "loss": 1.3455, + "step": 3157 + }, + { + "epoch": 0.5611977431249723, + "grad_norm": 0.36724013950610684, + "learning_rate": 1.6454234490367653e-05, + "loss": 1.3264, + "step": 3158 + }, + { + "epoch": 0.5613754498200719, + "grad_norm": 0.38691132838249376, + "learning_rate": 1.644313334373072e-05, + "loss": 1.3596, + "step": 3159 + }, + { + "epoch": 0.5615531565151717, + "grad_norm": 0.3671559049545463, + "learning_rate": 1.6432033328599952e-05, + "loss": 1.3239, + "step": 3160 + }, + { + "epoch": 0.5617308632102714, + "grad_norm": 0.4085327367617323, + "learning_rate": 1.642093444850648e-05, + "loss": 1.3388, + "step": 3161 + }, + { + "epoch": 0.5619085699053712, + "grad_norm": 0.366021203537141, + "learning_rate": 1.640983670698107e-05, + "loss": 1.3164, + "step": 3162 + }, + { + "epoch": 0.562086276600471, + "grad_norm": 0.3638684117269417, + "learning_rate": 1.6398740107554118e-05, + "loss": 1.3138, + "step": 3163 + }, + { + "epoch": 0.5622639832955707, + "grad_norm": 0.3582766330608195, + "learning_rate": 1.638764465375566e-05, + "loss": 1.3376, + "step": 3164 + }, + { + "epoch": 0.5624416899906703, + "grad_norm": 0.36132658155922703, + "learning_rate": 1.6376550349115378e-05, + "loss": 1.3365, + "step": 3165 + }, + { + "epoch": 0.5626193966857701, + "grad_norm": 0.35596273175243176, + "learning_rate": 1.6365457197162565e-05, + "loss": 1.319, + "step": 3166 + }, + { + "epoch": 0.5627971033808699, + "grad_norm": 0.36480806830707185, + "learning_rate": 1.635436520142617e-05, + "loss": 1.3252, + "step": 3167 + }, + { + "epoch": 0.5629748100759696, + "grad_norm": 0.3498872083721939, + "learning_rate": 1.6343274365434766e-05, + "loss": 1.303, + "step": 3168 + }, + { + "epoch": 0.5631525167710694, + "grad_norm": 0.36113176584927664, + "learning_rate": 1.6332184692716553e-05, + "loss": 1.3016, + "step": 3169 + }, + { + "epoch": 0.5633302234661691, + "grad_norm": 0.36790245884700934, + "learning_rate": 1.6321096186799365e-05, + "loss": 1.3583, + "step": 3170 + }, + { + "epoch": 0.5635079301612689, + "grad_norm": 0.3498005018215792, + "learning_rate": 1.6310008851210666e-05, + "loss": 1.3292, + "step": 3171 + }, + { + "epoch": 0.5636856368563685, + "grad_norm": 0.3706804926717746, + "learning_rate": 1.6298922689477542e-05, + "loss": 1.3673, + "step": 3172 + }, + { + "epoch": 0.5638633435514683, + "grad_norm": 0.3533417787854198, + "learning_rate": 1.6287837705126714e-05, + "loss": 1.3052, + "step": 3173 + }, + { + "epoch": 0.564041050246568, + "grad_norm": 0.37064753003851436, + "learning_rate": 1.6276753901684524e-05, + "loss": 1.3368, + "step": 3174 + }, + { + "epoch": 0.5642187569416678, + "grad_norm": 0.3647135958943936, + "learning_rate": 1.626567128267694e-05, + "loss": 1.3428, + "step": 3175 + }, + { + "epoch": 0.5643964636367675, + "grad_norm": 0.3579611374920639, + "learning_rate": 1.6254589851629546e-05, + "loss": 1.335, + "step": 3176 + }, + { + "epoch": 0.5645741703318673, + "grad_norm": 0.370601135161346, + "learning_rate": 1.6243509612067545e-05, + "loss": 1.3797, + "step": 3177 + }, + { + "epoch": 0.5647518770269669, + "grad_norm": 0.3629090828705271, + "learning_rate": 1.6232430567515794e-05, + "loss": 1.3551, + "step": 3178 + }, + { + "epoch": 0.5649295837220667, + "grad_norm": 0.3622790767015303, + "learning_rate": 1.6221352721498726e-05, + "loss": 1.3681, + "step": 3179 + }, + { + "epoch": 0.5651072904171665, + "grad_norm": 0.3471163223224285, + "learning_rate": 1.6210276077540422e-05, + "loss": 1.2967, + "step": 3180 + }, + { + "epoch": 0.5652849971122662, + "grad_norm": 0.36694944616670594, + "learning_rate": 1.619920063916456e-05, + "loss": 1.3344, + "step": 3181 + }, + { + "epoch": 0.565462703807366, + "grad_norm": 0.3698756203737894, + "learning_rate": 1.6188126409894452e-05, + "loss": 1.4027, + "step": 3182 + }, + { + "epoch": 0.5656404105024657, + "grad_norm": 0.3516163913323672, + "learning_rate": 1.6177053393253026e-05, + "loss": 1.2938, + "step": 3183 + }, + { + "epoch": 0.5658181171975655, + "grad_norm": 0.3706599579228091, + "learning_rate": 1.6165981592762807e-05, + "loss": 1.3467, + "step": 3184 + }, + { + "epoch": 0.5659958238926651, + "grad_norm": 0.3690083798372657, + "learning_rate": 1.6154911011945943e-05, + "loss": 1.3351, + "step": 3185 + }, + { + "epoch": 0.5661735305877649, + "grad_norm": 0.3701106811890601, + "learning_rate": 1.6143841654324192e-05, + "loss": 1.4176, + "step": 3186 + }, + { + "epoch": 0.5663512372828646, + "grad_norm": 0.3513633874600803, + "learning_rate": 1.6132773523418933e-05, + "loss": 1.3176, + "step": 3187 + }, + { + "epoch": 0.5665289439779644, + "grad_norm": 0.3607221197394773, + "learning_rate": 1.6121706622751147e-05, + "loss": 1.311, + "step": 3188 + }, + { + "epoch": 0.5667066506730641, + "grad_norm": 0.36019188579581696, + "learning_rate": 1.6110640955841415e-05, + "loss": 1.363, + "step": 3189 + }, + { + "epoch": 0.5668843573681639, + "grad_norm": 0.35264667170816555, + "learning_rate": 1.6099576526209944e-05, + "loss": 1.3077, + "step": 3190 + }, + { + "epoch": 0.5670620640632635, + "grad_norm": 0.3638200593889725, + "learning_rate": 1.6088513337376515e-05, + "loss": 1.3285, + "step": 3191 + }, + { + "epoch": 0.5672397707583633, + "grad_norm": 0.381826937536756, + "learning_rate": 1.6077451392860565e-05, + "loss": 1.3294, + "step": 3192 + }, + { + "epoch": 0.567417477453463, + "grad_norm": 0.3563212636669049, + "learning_rate": 1.606639069618109e-05, + "loss": 1.3207, + "step": 3193 + }, + { + "epoch": 0.5675951841485628, + "grad_norm": 0.3652014433716863, + "learning_rate": 1.6055331250856715e-05, + "loss": 1.3755, + "step": 3194 + }, + { + "epoch": 0.5677728908436626, + "grad_norm": 0.35088420798678743, + "learning_rate": 1.604427306040564e-05, + "loss": 1.3357, + "step": 3195 + }, + { + "epoch": 0.5679505975387623, + "grad_norm": 0.36113584904182816, + "learning_rate": 1.60332161283457e-05, + "loss": 1.36, + "step": 3196 + }, + { + "epoch": 0.568128304233862, + "grad_norm": 0.36781248043336534, + "learning_rate": 1.602216045819432e-05, + "loss": 1.3769, + "step": 3197 + }, + { + "epoch": 0.5683060109289617, + "grad_norm": 0.3494576248740234, + "learning_rate": 1.6011106053468494e-05, + "loss": 1.2954, + "step": 3198 + }, + { + "epoch": 0.5684837176240615, + "grad_norm": 0.3582667203690463, + "learning_rate": 1.600005291768485e-05, + "loss": 1.3736, + "step": 3199 + }, + { + "epoch": 0.5686614243191612, + "grad_norm": 0.35909854837601946, + "learning_rate": 1.598900105435959e-05, + "loss": 1.316, + "step": 3200 + }, + { + "epoch": 0.568839131014261, + "grad_norm": 0.3463470363162854, + "learning_rate": 1.5977950467008527e-05, + "loss": 1.3439, + "step": 3201 + }, + { + "epoch": 0.5690168377093607, + "grad_norm": 0.35926301577301817, + "learning_rate": 1.5966901159147063e-05, + "loss": 1.3545, + "step": 3202 + }, + { + "epoch": 0.5691945444044605, + "grad_norm": 0.3671054438992789, + "learning_rate": 1.595585313429018e-05, + "loss": 1.3776, + "step": 3203 + }, + { + "epoch": 0.5693722510995601, + "grad_norm": 0.3472875993083112, + "learning_rate": 1.5944806395952473e-05, + "loss": 1.3275, + "step": 3204 + }, + { + "epoch": 0.5695499577946599, + "grad_norm": 0.3522607929545398, + "learning_rate": 1.593376094764811e-05, + "loss": 1.3226, + "step": 3205 + }, + { + "epoch": 0.5697276644897596, + "grad_norm": 0.368788247840791, + "learning_rate": 1.592271679289086e-05, + "loss": 1.3897, + "step": 3206 + }, + { + "epoch": 0.5699053711848594, + "grad_norm": 0.35026937797876284, + "learning_rate": 1.5911673935194076e-05, + "loss": 1.3049, + "step": 3207 + }, + { + "epoch": 0.5700830778799592, + "grad_norm": 0.3990470937262973, + "learning_rate": 1.59006323780707e-05, + "loss": 1.3198, + "step": 3208 + }, + { + "epoch": 0.5702607845750589, + "grad_norm": 0.361318233042466, + "learning_rate": 1.588959212503325e-05, + "loss": 1.3816, + "step": 3209 + }, + { + "epoch": 0.5704384912701586, + "grad_norm": 0.34903541347334777, + "learning_rate": 1.5878553179593847e-05, + "loss": 1.3261, + "step": 3210 + }, + { + "epoch": 0.5706161979652583, + "grad_norm": 0.35116018630985574, + "learning_rate": 1.5867515545264186e-05, + "loss": 1.2892, + "step": 3211 + }, + { + "epoch": 0.5707939046603581, + "grad_norm": 0.36176007554064704, + "learning_rate": 1.585647922555555e-05, + "loss": 1.3762, + "step": 3212 + }, + { + "epoch": 0.5709716113554578, + "grad_norm": 0.35153628095762707, + "learning_rate": 1.584544422397879e-05, + "loss": 1.323, + "step": 3213 + }, + { + "epoch": 0.5711493180505576, + "grad_norm": 0.3632437642154713, + "learning_rate": 1.5834410544044342e-05, + "loss": 1.3439, + "step": 3214 + }, + { + "epoch": 0.5713270247456573, + "grad_norm": 0.34574596818089126, + "learning_rate": 1.582337818926225e-05, + "loss": 1.2832, + "step": 3215 + }, + { + "epoch": 0.5715047314407571, + "grad_norm": 0.3578436850359886, + "learning_rate": 1.58123471631421e-05, + "loss": 1.3258, + "step": 3216 + }, + { + "epoch": 0.5716824381358567, + "grad_norm": 0.36087813575138256, + "learning_rate": 1.580131746919307e-05, + "loss": 1.3453, + "step": 3217 + }, + { + "epoch": 0.5718601448309565, + "grad_norm": 0.35312898658473296, + "learning_rate": 1.579028911092391e-05, + "loss": 1.343, + "step": 3218 + }, + { + "epoch": 0.5720378515260562, + "grad_norm": 0.3533368916444126, + "learning_rate": 1.577926209184295e-05, + "loss": 1.3113, + "step": 3219 + }, + { + "epoch": 0.572215558221156, + "grad_norm": 0.3545981966774702, + "learning_rate": 1.5768236415458095e-05, + "loss": 1.3334, + "step": 3220 + }, + { + "epoch": 0.5723932649162558, + "grad_norm": 0.34431380887665286, + "learning_rate": 1.575721208527682e-05, + "loss": 1.2672, + "step": 3221 + }, + { + "epoch": 0.5725709716113555, + "grad_norm": 0.35849091926681326, + "learning_rate": 1.5746189104806167e-05, + "loss": 1.3472, + "step": 3222 + }, + { + "epoch": 0.5727486783064552, + "grad_norm": 0.3510242678554384, + "learning_rate": 1.5735167477552752e-05, + "loss": 1.3011, + "step": 3223 + }, + { + "epoch": 0.5729263850015549, + "grad_norm": 0.3598878342789821, + "learning_rate": 1.5724147207022773e-05, + "loss": 1.3753, + "step": 3224 + }, + { + "epoch": 0.5731040916966547, + "grad_norm": 0.34479298590246177, + "learning_rate": 1.5713128296721978e-05, + "loss": 1.3028, + "step": 3225 + }, + { + "epoch": 0.5732817983917544, + "grad_norm": 0.3514177894533139, + "learning_rate": 1.570211075015569e-05, + "loss": 1.2756, + "step": 3226 + }, + { + "epoch": 0.5734595050868542, + "grad_norm": 0.35047472978574734, + "learning_rate": 1.5691094570828798e-05, + "loss": 1.3366, + "step": 3227 + }, + { + "epoch": 0.5736372117819539, + "grad_norm": 0.35472909146708137, + "learning_rate": 1.5680079762245747e-05, + "loss": 1.331, + "step": 3228 + }, + { + "epoch": 0.5738149184770536, + "grad_norm": 0.35207134089893716, + "learning_rate": 1.5669066327910573e-05, + "loss": 1.3477, + "step": 3229 + }, + { + "epoch": 0.5739926251721533, + "grad_norm": 0.3510568184797083, + "learning_rate": 1.5658054271326844e-05, + "loss": 1.3353, + "step": 3230 + }, + { + "epoch": 0.5741703318672531, + "grad_norm": 0.35600104034540386, + "learning_rate": 1.5647043595997713e-05, + "loss": 1.3858, + "step": 3231 + }, + { + "epoch": 0.5743480385623528, + "grad_norm": 0.38237579124959836, + "learning_rate": 1.5636034305425868e-05, + "loss": 1.3474, + "step": 3232 + }, + { + "epoch": 0.5745257452574526, + "grad_norm": 0.3542852400985203, + "learning_rate": 1.562502640311357e-05, + "loss": 1.3127, + "step": 3233 + }, + { + "epoch": 0.5747034519525523, + "grad_norm": 0.3597333691166982, + "learning_rate": 1.5614019892562657e-05, + "loss": 1.3416, + "step": 3234 + }, + { + "epoch": 0.5748811586476521, + "grad_norm": 0.3485553389939112, + "learning_rate": 1.5603014777274503e-05, + "loss": 1.3566, + "step": 3235 + }, + { + "epoch": 0.5750588653427517, + "grad_norm": 0.3529553014024367, + "learning_rate": 1.5592011060750036e-05, + "loss": 1.3245, + "step": 3236 + }, + { + "epoch": 0.5752365720378515, + "grad_norm": 0.39995773840563853, + "learning_rate": 1.558100874648973e-05, + "loss": 1.3415, + "step": 3237 + }, + { + "epoch": 0.5754142787329513, + "grad_norm": 0.35051088254721285, + "learning_rate": 1.5570007837993663e-05, + "loss": 1.3369, + "step": 3238 + }, + { + "epoch": 0.575591985428051, + "grad_norm": 0.3533619630171019, + "learning_rate": 1.555900833876141e-05, + "loss": 1.3313, + "step": 3239 + }, + { + "epoch": 0.5757696921231508, + "grad_norm": 0.3798945598733388, + "learning_rate": 1.5548010252292116e-05, + "loss": 1.3033, + "step": 3240 + }, + { + "epoch": 0.5759473988182505, + "grad_norm": 0.34458667222670897, + "learning_rate": 1.5537013582084486e-05, + "loss": 1.3309, + "step": 3241 + }, + { + "epoch": 0.5761251055133502, + "grad_norm": 0.3696610785830197, + "learning_rate": 1.5526018331636766e-05, + "loss": 1.3465, + "step": 3242 + }, + { + "epoch": 0.5763028122084499, + "grad_norm": 0.35269801117298816, + "learning_rate": 1.551502450444675e-05, + "loss": 1.3682, + "step": 3243 + }, + { + "epoch": 0.5764805189035497, + "grad_norm": 0.4238727420219645, + "learning_rate": 1.5504032104011787e-05, + "loss": 1.2999, + "step": 3244 + }, + { + "epoch": 0.5766582255986494, + "grad_norm": 0.3516608659324545, + "learning_rate": 1.549304113382876e-05, + "loss": 1.3089, + "step": 3245 + }, + { + "epoch": 0.5768359322937492, + "grad_norm": 0.3493096051586714, + "learning_rate": 1.5482051597394104e-05, + "loss": 1.3087, + "step": 3246 + }, + { + "epoch": 0.5770136389888489, + "grad_norm": 0.35735127922305004, + "learning_rate": 1.5471063498203797e-05, + "loss": 1.3312, + "step": 3247 + }, + { + "epoch": 0.5771913456839487, + "grad_norm": 0.343972749306401, + "learning_rate": 1.5460076839753365e-05, + "loss": 1.3259, + "step": 3248 + }, + { + "epoch": 0.5773690523790483, + "grad_norm": 0.35654822325568947, + "learning_rate": 1.5449091625537866e-05, + "loss": 1.3841, + "step": 3249 + }, + { + "epoch": 0.5775467590741481, + "grad_norm": 0.3559314308280083, + "learning_rate": 1.543810785905191e-05, + "loss": 1.3428, + "step": 3250 + }, + { + "epoch": 0.5777244657692479, + "grad_norm": 0.35398032520178174, + "learning_rate": 1.542712554378962e-05, + "loss": 1.3584, + "step": 3251 + }, + { + "epoch": 0.5779021724643476, + "grad_norm": 0.4609732313628664, + "learning_rate": 1.5416144683244704e-05, + "loss": 1.3502, + "step": 3252 + }, + { + "epoch": 0.5780798791594474, + "grad_norm": 0.3672728559384176, + "learning_rate": 1.540516528091037e-05, + "loss": 1.3374, + "step": 3253 + }, + { + "epoch": 0.5782575858545471, + "grad_norm": 0.358254423588708, + "learning_rate": 1.5394187340279366e-05, + "loss": 1.3331, + "step": 3254 + }, + { + "epoch": 0.5784352925496468, + "grad_norm": 0.3550856723536352, + "learning_rate": 1.5383210864843986e-05, + "loss": 1.3424, + "step": 3255 + }, + { + "epoch": 0.5786129992447465, + "grad_norm": 0.3579560610196115, + "learning_rate": 1.5372235858096042e-05, + "loss": 1.3836, + "step": 3256 + }, + { + "epoch": 0.5787907059398463, + "grad_norm": 0.3582174116761431, + "learning_rate": 1.536126232352691e-05, + "loss": 1.3441, + "step": 3257 + }, + { + "epoch": 0.578968412634946, + "grad_norm": 0.3522822363052389, + "learning_rate": 1.535029026462747e-05, + "loss": 1.3286, + "step": 3258 + }, + { + "epoch": 0.5791461193300458, + "grad_norm": 0.3752313541973127, + "learning_rate": 1.5339319684888137e-05, + "loss": 1.3497, + "step": 3259 + }, + { + "epoch": 0.5793238260251455, + "grad_norm": 0.3497695925402451, + "learning_rate": 1.532835058779886e-05, + "loss": 1.2876, + "step": 3260 + }, + { + "epoch": 0.5795015327202452, + "grad_norm": 0.3518677734619256, + "learning_rate": 1.531738297684911e-05, + "loss": 1.3378, + "step": 3261 + }, + { + "epoch": 0.5796792394153449, + "grad_norm": 0.35533776301135683, + "learning_rate": 1.53064168555279e-05, + "loss": 1.3096, + "step": 3262 + }, + { + "epoch": 0.5798569461104447, + "grad_norm": 0.36041267961354073, + "learning_rate": 1.5295452227323756e-05, + "loss": 1.3346, + "step": 3263 + }, + { + "epoch": 0.5800346528055444, + "grad_norm": 0.35034600086244017, + "learning_rate": 1.528448909572473e-05, + "loss": 1.2637, + "step": 3264 + }, + { + "epoch": 0.5802123595006442, + "grad_norm": 0.36925125051668767, + "learning_rate": 1.5273527464218398e-05, + "loss": 1.3285, + "step": 3265 + }, + { + "epoch": 0.580390066195744, + "grad_norm": 0.35347552230985674, + "learning_rate": 1.526256733629187e-05, + "loss": 1.3322, + "step": 3266 + }, + { + "epoch": 0.5805677728908437, + "grad_norm": 0.3510632967953715, + "learning_rate": 1.5251608715431764e-05, + "loss": 1.2948, + "step": 3267 + }, + { + "epoch": 0.5807454795859434, + "grad_norm": 0.35127152990541166, + "learning_rate": 1.5240651605124224e-05, + "loss": 1.3177, + "step": 3268 + }, + { + "epoch": 0.5809231862810431, + "grad_norm": 0.3575381676930619, + "learning_rate": 1.5229696008854913e-05, + "loss": 1.324, + "step": 3269 + }, + { + "epoch": 0.5811008929761429, + "grad_norm": 0.3498894547189853, + "learning_rate": 1.5218741930109e-05, + "loss": 1.3233, + "step": 3270 + }, + { + "epoch": 0.5812785996712426, + "grad_norm": 0.46392480788700874, + "learning_rate": 1.5207789372371205e-05, + "loss": 1.334, + "step": 3271 + }, + { + "epoch": 0.5814563063663424, + "grad_norm": 0.3549345803719622, + "learning_rate": 1.5196838339125735e-05, + "loss": 1.358, + "step": 3272 + }, + { + "epoch": 0.5816340130614421, + "grad_norm": 0.429205976671245, + "learning_rate": 1.5185888833856313e-05, + "loss": 1.3235, + "step": 3273 + }, + { + "epoch": 0.5818117197565418, + "grad_norm": 0.35294133493769286, + "learning_rate": 1.5174940860046184e-05, + "loss": 1.3229, + "step": 3274 + }, + { + "epoch": 0.5819894264516415, + "grad_norm": 0.355114990183835, + "learning_rate": 1.5163994421178105e-05, + "loss": 1.3376, + "step": 3275 + }, + { + "epoch": 0.5821671331467413, + "grad_norm": 0.3515651695075507, + "learning_rate": 1.515304952073435e-05, + "loss": 1.3347, + "step": 3276 + }, + { + "epoch": 0.582344839841841, + "grad_norm": 0.3586565469716434, + "learning_rate": 1.5142106162196692e-05, + "loss": 1.3322, + "step": 3277 + }, + { + "epoch": 0.5825225465369408, + "grad_norm": 0.36229082757738135, + "learning_rate": 1.5131164349046421e-05, + "loss": 1.3611, + "step": 3278 + }, + { + "epoch": 0.5827002532320406, + "grad_norm": 0.3673505302785486, + "learning_rate": 1.512022408476433e-05, + "loss": 1.333, + "step": 3279 + }, + { + "epoch": 0.5828779599271403, + "grad_norm": 0.3460388101266975, + "learning_rate": 1.5109285372830729e-05, + "loss": 1.3122, + "step": 3280 + }, + { + "epoch": 0.58305566662224, + "grad_norm": 0.34947351322121956, + "learning_rate": 1.5098348216725425e-05, + "loss": 1.305, + "step": 3281 + }, + { + "epoch": 0.5832333733173397, + "grad_norm": 0.35712074878631417, + "learning_rate": 1.5087412619927736e-05, + "loss": 1.3321, + "step": 3282 + }, + { + "epoch": 0.5834110800124395, + "grad_norm": 0.35978153789840633, + "learning_rate": 1.5076478585916471e-05, + "loss": 1.3693, + "step": 3283 + }, + { + "epoch": 0.5835887867075392, + "grad_norm": 0.35067212862536573, + "learning_rate": 1.506554611816996e-05, + "loss": 1.3075, + "step": 3284 + }, + { + "epoch": 0.583766493402639, + "grad_norm": 0.34625143323763347, + "learning_rate": 1.5054615220166029e-05, + "loss": 1.3426, + "step": 3285 + }, + { + "epoch": 0.5839442000977387, + "grad_norm": 0.426437127319821, + "learning_rate": 1.5043685895381998e-05, + "loss": 1.3228, + "step": 3286 + }, + { + "epoch": 0.5841219067928384, + "grad_norm": 0.35546433936846183, + "learning_rate": 1.5032758147294692e-05, + "loss": 1.3629, + "step": 3287 + }, + { + "epoch": 0.5842996134879381, + "grad_norm": 0.3515534171845095, + "learning_rate": 1.5021831979380436e-05, + "loss": 1.3141, + "step": 3288 + }, + { + "epoch": 0.5844773201830379, + "grad_norm": 0.35971508100065025, + "learning_rate": 1.5010907395115033e-05, + "loss": 1.3121, + "step": 3289 + }, + { + "epoch": 0.5846550268781376, + "grad_norm": 0.3538811239344762, + "learning_rate": 1.499998439797382e-05, + "loss": 1.3892, + "step": 3290 + }, + { + "epoch": 0.5848327335732374, + "grad_norm": 0.3580210692093392, + "learning_rate": 1.4989062991431607e-05, + "loss": 1.3555, + "step": 3291 + }, + { + "epoch": 0.5850104402683372, + "grad_norm": 0.3563351170750152, + "learning_rate": 1.4978143178962685e-05, + "loss": 1.3431, + "step": 3292 + }, + { + "epoch": 0.5851881469634368, + "grad_norm": 0.3570521446937506, + "learning_rate": 1.4967224964040847e-05, + "loss": 1.3233, + "step": 3293 + }, + { + "epoch": 0.5853658536585366, + "grad_norm": 0.3652116318099997, + "learning_rate": 1.495630835013941e-05, + "loss": 1.3099, + "step": 3294 + }, + { + "epoch": 0.5855435603536363, + "grad_norm": 0.3538480448102535, + "learning_rate": 1.4945393340731131e-05, + "loss": 1.3232, + "step": 3295 + }, + { + "epoch": 0.5857212670487361, + "grad_norm": 0.36727097077346565, + "learning_rate": 1.493447993928829e-05, + "loss": 1.3271, + "step": 3296 + }, + { + "epoch": 0.5858989737438358, + "grad_norm": 0.3624193203079002, + "learning_rate": 1.4923568149282636e-05, + "loss": 1.345, + "step": 3297 + }, + { + "epoch": 0.5860766804389356, + "grad_norm": 0.3574498417530265, + "learning_rate": 1.4912657974185418e-05, + "loss": 1.3363, + "step": 3298 + }, + { + "epoch": 0.5862543871340353, + "grad_norm": 0.36234777284338704, + "learning_rate": 1.4901749417467377e-05, + "loss": 1.3135, + "step": 3299 + }, + { + "epoch": 0.586432093829135, + "grad_norm": 0.3592970980549119, + "learning_rate": 1.4890842482598722e-05, + "loss": 1.3528, + "step": 3300 + }, + { + "epoch": 0.5866098005242347, + "grad_norm": 0.3665654810053385, + "learning_rate": 1.4879937173049156e-05, + "loss": 1.3636, + "step": 3301 + }, + { + "epoch": 0.5867875072193345, + "grad_norm": 0.36883431302419983, + "learning_rate": 1.486903349228786e-05, + "loss": 1.3721, + "step": 3302 + }, + { + "epoch": 0.5869652139144342, + "grad_norm": 0.3871603709956387, + "learning_rate": 1.48581314437835e-05, + "loss": 1.3361, + "step": 3303 + }, + { + "epoch": 0.587142920609534, + "grad_norm": 0.3678710581702569, + "learning_rate": 1.4847231031004227e-05, + "loss": 1.3245, + "step": 3304 + }, + { + "epoch": 0.5873206273046337, + "grad_norm": 0.35091399498488307, + "learning_rate": 1.4836332257417668e-05, + "loss": 1.3128, + "step": 3305 + }, + { + "epoch": 0.5874983339997334, + "grad_norm": 0.3619278392353973, + "learning_rate": 1.4825435126490924e-05, + "loss": 1.3621, + "step": 3306 + }, + { + "epoch": 0.5876760406948331, + "grad_norm": 0.3584833297560503, + "learning_rate": 1.4814539641690574e-05, + "loss": 1.3588, + "step": 3307 + }, + { + "epoch": 0.5878537473899329, + "grad_norm": 0.35742314642348666, + "learning_rate": 1.4803645806482685e-05, + "loss": 1.3692, + "step": 3308 + }, + { + "epoch": 0.5880314540850327, + "grad_norm": 0.3593254294467593, + "learning_rate": 1.4792753624332784e-05, + "loss": 1.3255, + "step": 3309 + }, + { + "epoch": 0.5882091607801324, + "grad_norm": 0.3584890643372212, + "learning_rate": 1.4781863098705891e-05, + "loss": 1.3538, + "step": 3310 + }, + { + "epoch": 0.5883868674752322, + "grad_norm": 0.3472485407229358, + "learning_rate": 1.477097423306647e-05, + "loss": 1.2882, + "step": 3311 + }, + { + "epoch": 0.5885645741703319, + "grad_norm": 0.35457528429614343, + "learning_rate": 1.4760087030878473e-05, + "loss": 1.3496, + "step": 3312 + }, + { + "epoch": 0.5887422808654316, + "grad_norm": 0.3642206320106112, + "learning_rate": 1.474920149560535e-05, + "loss": 1.3428, + "step": 3313 + }, + { + "epoch": 0.5889199875605313, + "grad_norm": 0.4674885525444342, + "learning_rate": 1.473831763070997e-05, + "loss": 1.3665, + "step": 3314 + }, + { + "epoch": 0.5890976942556311, + "grad_norm": 0.355436914305763, + "learning_rate": 1.47274354396547e-05, + "loss": 1.337, + "step": 3315 + }, + { + "epoch": 0.5892754009507308, + "grad_norm": 0.3569204713244432, + "learning_rate": 1.4716554925901374e-05, + "loss": 1.3743, + "step": 3316 + }, + { + "epoch": 0.5894531076458306, + "grad_norm": 0.3428640341241889, + "learning_rate": 1.470567609291128e-05, + "loss": 1.3007, + "step": 3317 + }, + { + "epoch": 0.5896308143409303, + "grad_norm": 0.3532062422664561, + "learning_rate": 1.469479894414519e-05, + "loss": 1.3392, + "step": 3318 + }, + { + "epoch": 0.58980852103603, + "grad_norm": 0.35519775472288906, + "learning_rate": 1.4683923483063325e-05, + "loss": 1.3331, + "step": 3319 + }, + { + "epoch": 0.5899862277311297, + "grad_norm": 0.3654162550108507, + "learning_rate": 1.4673049713125372e-05, + "loss": 1.3142, + "step": 3320 + }, + { + "epoch": 0.5901639344262295, + "grad_norm": 0.3480085556587412, + "learning_rate": 1.466217763779048e-05, + "loss": 1.2939, + "step": 3321 + }, + { + "epoch": 0.5903416411213293, + "grad_norm": 0.35086270221502536, + "learning_rate": 1.4651307260517267e-05, + "loss": 1.3607, + "step": 3322 + }, + { + "epoch": 0.590519347816429, + "grad_norm": 0.3533034091437995, + "learning_rate": 1.4640438584763803e-05, + "loss": 1.3514, + "step": 3323 + }, + { + "epoch": 0.5906970545115288, + "grad_norm": 0.34592595049040153, + "learning_rate": 1.4629571613987614e-05, + "loss": 1.3014, + "step": 3324 + }, + { + "epoch": 0.5908747612066284, + "grad_norm": 0.356558266252796, + "learning_rate": 1.4618706351645697e-05, + "loss": 1.3493, + "step": 3325 + }, + { + "epoch": 0.5910524679017282, + "grad_norm": 0.3520732851507656, + "learning_rate": 1.4607842801194476e-05, + "loss": 1.3468, + "step": 3326 + }, + { + "epoch": 0.5912301745968279, + "grad_norm": 0.3578469769464203, + "learning_rate": 1.459698096608987e-05, + "loss": 1.372, + "step": 3327 + }, + { + "epoch": 0.5914078812919277, + "grad_norm": 0.3480134635162249, + "learning_rate": 1.4586120849787228e-05, + "loss": 1.3155, + "step": 3328 + }, + { + "epoch": 0.5915855879870274, + "grad_norm": 0.3565644832240233, + "learning_rate": 1.4575262455741361e-05, + "loss": 1.3317, + "step": 3329 + }, + { + "epoch": 0.5917632946821272, + "grad_norm": 0.34852062720230415, + "learning_rate": 1.4564405787406521e-05, + "loss": 1.3298, + "step": 3330 + }, + { + "epoch": 0.5919410013772269, + "grad_norm": 0.3495525376955254, + "learning_rate": 1.455355084823641e-05, + "loss": 1.3344, + "step": 3331 + }, + { + "epoch": 0.5921187080723266, + "grad_norm": 0.34770076716242626, + "learning_rate": 1.4542697641684211e-05, + "loss": 1.2946, + "step": 3332 + }, + { + "epoch": 0.5922964147674263, + "grad_norm": 0.3526824993769257, + "learning_rate": 1.4531846171202522e-05, + "loss": 1.3146, + "step": 3333 + }, + { + "epoch": 0.5924741214625261, + "grad_norm": 0.3516366662201093, + "learning_rate": 1.4520996440243393e-05, + "loss": 1.3159, + "step": 3334 + }, + { + "epoch": 0.5926518281576258, + "grad_norm": 0.3519054630565006, + "learning_rate": 1.4510148452258333e-05, + "loss": 1.3282, + "step": 3335 + }, + { + "epoch": 0.5928295348527256, + "grad_norm": 0.3624284254546288, + "learning_rate": 1.4499302210698296e-05, + "loss": 1.3184, + "step": 3336 + }, + { + "epoch": 0.5930072415478254, + "grad_norm": 0.3722079674471134, + "learning_rate": 1.4488457719013671e-05, + "loss": 1.3714, + "step": 3337 + }, + { + "epoch": 0.593184948242925, + "grad_norm": 0.35940070403711927, + "learning_rate": 1.4477614980654294e-05, + "loss": 1.3422, + "step": 3338 + }, + { + "epoch": 0.5933626549380248, + "grad_norm": 0.3524020929618335, + "learning_rate": 1.4466773999069445e-05, + "loss": 1.3306, + "step": 3339 + }, + { + "epoch": 0.5935403616331245, + "grad_norm": 0.358864523450581, + "learning_rate": 1.445593477770784e-05, + "loss": 1.3771, + "step": 3340 + }, + { + "epoch": 0.5937180683282243, + "grad_norm": 0.3654822573234683, + "learning_rate": 1.4445097320017647e-05, + "loss": 1.3406, + "step": 3341 + }, + { + "epoch": 0.593895775023324, + "grad_norm": 0.3583539868428544, + "learning_rate": 1.443426162944646e-05, + "loss": 1.3534, + "step": 3342 + }, + { + "epoch": 0.5940734817184238, + "grad_norm": 0.35949593161233495, + "learning_rate": 1.4423427709441317e-05, + "loss": 1.3837, + "step": 3343 + }, + { + "epoch": 0.5942511884135235, + "grad_norm": 0.35513562443514374, + "learning_rate": 1.44125955634487e-05, + "loss": 1.3357, + "step": 3344 + }, + { + "epoch": 0.5944288951086232, + "grad_norm": 0.3602125413723429, + "learning_rate": 1.4401765194914493e-05, + "loss": 1.3927, + "step": 3345 + }, + { + "epoch": 0.5946066018037229, + "grad_norm": 0.3515154294057817, + "learning_rate": 1.4390936607284068e-05, + "loss": 1.3277, + "step": 3346 + }, + { + "epoch": 0.5947843084988227, + "grad_norm": 0.35421470608637734, + "learning_rate": 1.4380109804002196e-05, + "loss": 1.3344, + "step": 3347 + }, + { + "epoch": 0.5949620151939224, + "grad_norm": 0.345666755185299, + "learning_rate": 1.4369284788513077e-05, + "loss": 1.2739, + "step": 3348 + }, + { + "epoch": 0.5951397218890222, + "grad_norm": 0.35150015801975987, + "learning_rate": 1.4358461564260356e-05, + "loss": 1.2932, + "step": 3349 + }, + { + "epoch": 0.595317428584122, + "grad_norm": 0.3532111985045056, + "learning_rate": 1.4347640134687098e-05, + "loss": 1.3167, + "step": 3350 + }, + { + "epoch": 0.5954951352792216, + "grad_norm": 0.3492944212338751, + "learning_rate": 1.4336820503235819e-05, + "loss": 1.3109, + "step": 3351 + }, + { + "epoch": 0.5956728419743214, + "grad_norm": 0.3533004028402618, + "learning_rate": 1.432600267334844e-05, + "loss": 1.3523, + "step": 3352 + }, + { + "epoch": 0.5958505486694211, + "grad_norm": 0.34423302974491937, + "learning_rate": 1.4315186648466313e-05, + "loss": 1.323, + "step": 3353 + }, + { + "epoch": 0.5960282553645209, + "grad_norm": 0.3496763866858666, + "learning_rate": 1.4304372432030218e-05, + "loss": 1.3093, + "step": 3354 + }, + { + "epoch": 0.5962059620596206, + "grad_norm": 0.3462153687253022, + "learning_rate": 1.4293560027480367e-05, + "loss": 1.2954, + "step": 3355 + }, + { + "epoch": 0.5963836687547204, + "grad_norm": 0.3469812289706861, + "learning_rate": 1.4282749438256385e-05, + "loss": 1.3201, + "step": 3356 + }, + { + "epoch": 0.59656137544982, + "grad_norm": 0.3627836093883163, + "learning_rate": 1.4271940667797324e-05, + "loss": 1.3677, + "step": 3357 + }, + { + "epoch": 0.5967390821449198, + "grad_norm": 0.33862354072520096, + "learning_rate": 1.4261133719541658e-05, + "loss": 1.2909, + "step": 3358 + }, + { + "epoch": 0.5969167888400195, + "grad_norm": 0.34504198392449603, + "learning_rate": 1.4250328596927277e-05, + "loss": 1.3321, + "step": 3359 + }, + { + "epoch": 0.5970944955351193, + "grad_norm": 0.3475951302460396, + "learning_rate": 1.42395253033915e-05, + "loss": 1.3272, + "step": 3360 + }, + { + "epoch": 0.597272202230219, + "grad_norm": 0.34195846819097087, + "learning_rate": 1.4228723842371053e-05, + "loss": 1.312, + "step": 3361 + }, + { + "epoch": 0.5974499089253188, + "grad_norm": 0.34197884962262975, + "learning_rate": 1.4217924217302088e-05, + "loss": 1.3084, + "step": 3362 + }, + { + "epoch": 0.5976276156204186, + "grad_norm": 0.3362986933034551, + "learning_rate": 1.4207126431620171e-05, + "loss": 1.2749, + "step": 3363 + }, + { + "epoch": 0.5978053223155182, + "grad_norm": 0.36148542505697445, + "learning_rate": 1.419633048876026e-05, + "loss": 1.307, + "step": 3364 + }, + { + "epoch": 0.597983029010618, + "grad_norm": 0.36026797879051387, + "learning_rate": 1.4185536392156776e-05, + "loss": 1.3541, + "step": 3365 + }, + { + "epoch": 0.5981607357057177, + "grad_norm": 0.3487388711668628, + "learning_rate": 1.4174744145243513e-05, + "loss": 1.3241, + "step": 3366 + }, + { + "epoch": 0.5983384424008175, + "grad_norm": 0.3535850386555065, + "learning_rate": 1.4163953751453683e-05, + "loss": 1.3493, + "step": 3367 + }, + { + "epoch": 0.5985161490959172, + "grad_norm": 0.35088206270137384, + "learning_rate": 1.4153165214219906e-05, + "loss": 1.336, + "step": 3368 + }, + { + "epoch": 0.598693855791017, + "grad_norm": 0.3634355096218182, + "learning_rate": 1.4142378536974243e-05, + "loss": 1.2718, + "step": 3369 + }, + { + "epoch": 0.5988715624861166, + "grad_norm": 0.3513092447595911, + "learning_rate": 1.4131593723148122e-05, + "loss": 1.3591, + "step": 3370 + }, + { + "epoch": 0.5990492691812164, + "grad_norm": 0.3535645382717685, + "learning_rate": 1.4120810776172396e-05, + "loss": 1.3722, + "step": 3371 + }, + { + "epoch": 0.5992269758763161, + "grad_norm": 0.35515319156027025, + "learning_rate": 1.4110029699477327e-05, + "loss": 1.3422, + "step": 3372 + }, + { + "epoch": 0.5994046825714159, + "grad_norm": 0.3554626993213754, + "learning_rate": 1.409925049649257e-05, + "loss": 1.3505, + "step": 3373 + }, + { + "epoch": 0.5995823892665156, + "grad_norm": 0.35638173726697353, + "learning_rate": 1.4088473170647205e-05, + "loss": 1.2791, + "step": 3374 + }, + { + "epoch": 0.5997600959616154, + "grad_norm": 0.3426686423345436, + "learning_rate": 1.4077697725369696e-05, + "loss": 1.3008, + "step": 3375 + }, + { + "epoch": 0.5999378026567151, + "grad_norm": 0.3497819274354154, + "learning_rate": 1.4066924164087912e-05, + "loss": 1.3138, + "step": 3376 + }, + { + "epoch": 0.6001155093518148, + "grad_norm": 0.35418800693554636, + "learning_rate": 1.405615249022913e-05, + "loss": 1.3157, + "step": 3377 + }, + { + "epoch": 0.6002932160469145, + "grad_norm": 0.3457024172191111, + "learning_rate": 1.4045382707220014e-05, + "loss": 1.2996, + "step": 3378 + }, + { + "epoch": 0.6004709227420143, + "grad_norm": 0.3767809033791895, + "learning_rate": 1.4034614818486647e-05, + "loss": 1.3244, + "step": 3379 + }, + { + "epoch": 0.6006486294371141, + "grad_norm": 0.35324349974171776, + "learning_rate": 1.402384882745449e-05, + "loss": 1.2991, + "step": 3380 + }, + { + "epoch": 0.6008263361322138, + "grad_norm": 0.3948559139054159, + "learning_rate": 1.4013084737548405e-05, + "loss": 1.3447, + "step": 3381 + }, + { + "epoch": 0.6010040428273136, + "grad_norm": 0.35257161812593213, + "learning_rate": 1.4002322552192654e-05, + "loss": 1.3078, + "step": 3382 + }, + { + "epoch": 0.6011817495224132, + "grad_norm": 0.7775892006647773, + "learning_rate": 1.3991562274810891e-05, + "loss": 1.2957, + "step": 3383 + }, + { + "epoch": 0.601359456217513, + "grad_norm": 0.35392610879244596, + "learning_rate": 1.3980803908826164e-05, + "loss": 1.3302, + "step": 3384 + }, + { + "epoch": 0.6015371629126127, + "grad_norm": 0.35909837502269015, + "learning_rate": 1.397004745766091e-05, + "loss": 1.326, + "step": 3385 + }, + { + "epoch": 0.6017148696077125, + "grad_norm": 0.3541038114278233, + "learning_rate": 1.3959292924736958e-05, + "loss": 1.3262, + "step": 3386 + }, + { + "epoch": 0.6018925763028122, + "grad_norm": 0.35304389372419415, + "learning_rate": 1.3948540313475518e-05, + "loss": 1.3163, + "step": 3387 + }, + { + "epoch": 0.602070282997912, + "grad_norm": 0.37929502564754813, + "learning_rate": 1.393778962729722e-05, + "loss": 1.3252, + "step": 3388 + }, + { + "epoch": 0.6022479896930116, + "grad_norm": 0.36403888417517616, + "learning_rate": 1.3927040869622044e-05, + "loss": 1.3323, + "step": 3389 + }, + { + "epoch": 0.6024256963881114, + "grad_norm": 0.36093193049555194, + "learning_rate": 1.3916294043869369e-05, + "loss": 1.3195, + "step": 3390 + }, + { + "epoch": 0.6026034030832111, + "grad_norm": 0.3504058470447915, + "learning_rate": 1.3905549153457974e-05, + "loss": 1.338, + "step": 3391 + }, + { + "epoch": 0.6027811097783109, + "grad_norm": 0.35253976962035305, + "learning_rate": 1.3894806201805997e-05, + "loss": 1.2804, + "step": 3392 + }, + { + "epoch": 0.6029588164734107, + "grad_norm": 0.35663805495351575, + "learning_rate": 1.3884065192330985e-05, + "loss": 1.3009, + "step": 3393 + }, + { + "epoch": 0.6031365231685104, + "grad_norm": 0.3757383719991757, + "learning_rate": 1.387332612844985e-05, + "loss": 1.3674, + "step": 3394 + }, + { + "epoch": 0.6033142298636102, + "grad_norm": 0.356126654885609, + "learning_rate": 1.3862589013578894e-05, + "loss": 1.3305, + "step": 3395 + }, + { + "epoch": 0.6034919365587098, + "grad_norm": 0.3553041157592863, + "learning_rate": 1.3851853851133784e-05, + "loss": 1.2987, + "step": 3396 + }, + { + "epoch": 0.6036696432538096, + "grad_norm": 0.35669594780169706, + "learning_rate": 1.384112064452959e-05, + "loss": 1.3368, + "step": 3397 + }, + { + "epoch": 0.6038473499489093, + "grad_norm": 0.35954925427186796, + "learning_rate": 1.3830389397180744e-05, + "loss": 1.3469, + "step": 3398 + }, + { + "epoch": 0.6040250566440091, + "grad_norm": 0.3548128211337011, + "learning_rate": 1.3819660112501054e-05, + "loss": 1.2965, + "step": 3399 + }, + { + "epoch": 0.6042027633391088, + "grad_norm": 0.349665034973616, + "learning_rate": 1.3808932793903709e-05, + "loss": 1.2836, + "step": 3400 + }, + { + "epoch": 0.6043804700342086, + "grad_norm": 0.37771782808565246, + "learning_rate": 1.3798207444801267e-05, + "loss": 1.3403, + "step": 3401 + }, + { + "epoch": 0.6045581767293082, + "grad_norm": 0.35294652954771016, + "learning_rate": 1.378748406860567e-05, + "loss": 1.3223, + "step": 3402 + }, + { + "epoch": 0.604735883424408, + "grad_norm": 0.35713961194565763, + "learning_rate": 1.3776762668728224e-05, + "loss": 1.355, + "step": 3403 + }, + { + "epoch": 0.6049135901195077, + "grad_norm": 0.34021766228241174, + "learning_rate": 1.3766043248579605e-05, + "loss": 1.2794, + "step": 3404 + }, + { + "epoch": 0.6050912968146075, + "grad_norm": 0.3488045121154714, + "learning_rate": 1.3755325811569863e-05, + "loss": 1.313, + "step": 3405 + }, + { + "epoch": 0.6052690035097072, + "grad_norm": 0.3598559048139747, + "learning_rate": 1.3744610361108412e-05, + "loss": 1.3419, + "step": 3406 + }, + { + "epoch": 0.605446710204807, + "grad_norm": 0.34841228078930575, + "learning_rate": 1.373389690060405e-05, + "loss": 1.3071, + "step": 3407 + }, + { + "epoch": 0.6056244168999068, + "grad_norm": 0.3582960062140285, + "learning_rate": 1.3723185433464923e-05, + "loss": 1.334, + "step": 3408 + }, + { + "epoch": 0.6058021235950064, + "grad_norm": 0.3514805555144828, + "learning_rate": 1.3712475963098548e-05, + "loss": 1.2882, + "step": 3409 + }, + { + "epoch": 0.6059798302901062, + "grad_norm": 0.36118994996643794, + "learning_rate": 1.3701768492911808e-05, + "loss": 1.3654, + "step": 3410 + }, + { + "epoch": 0.6061575369852059, + "grad_norm": 0.36147154720464797, + "learning_rate": 1.3691063026310958e-05, + "loss": 1.3802, + "step": 3411 + }, + { + "epoch": 0.6063352436803057, + "grad_norm": 0.35207992759249124, + "learning_rate": 1.3680359566701605e-05, + "loss": 1.3022, + "step": 3412 + }, + { + "epoch": 0.6065129503754054, + "grad_norm": 0.3535034028295533, + "learning_rate": 1.3669658117488717e-05, + "loss": 1.3104, + "step": 3413 + }, + { + "epoch": 0.6066906570705052, + "grad_norm": 0.3457652226249156, + "learning_rate": 1.3658958682076633e-05, + "loss": 1.2883, + "step": 3414 + }, + { + "epoch": 0.6068683637656048, + "grad_norm": 0.3507966248708197, + "learning_rate": 1.3648261263869036e-05, + "loss": 1.3456, + "step": 3415 + }, + { + "epoch": 0.6070460704607046, + "grad_norm": 0.3621360022205465, + "learning_rate": 1.3637565866268985e-05, + "loss": 1.3546, + "step": 3416 + }, + { + "epoch": 0.6072237771558043, + "grad_norm": 0.36235380086983665, + "learning_rate": 1.362687249267888e-05, + "loss": 1.3777, + "step": 3417 + }, + { + "epoch": 0.6074014838509041, + "grad_norm": 0.35765822328946123, + "learning_rate": 1.361618114650049e-05, + "loss": 1.3719, + "step": 3418 + }, + { + "epoch": 0.6075791905460038, + "grad_norm": 0.3564972731008636, + "learning_rate": 1.3605491831134936e-05, + "loss": 1.3328, + "step": 3419 + }, + { + "epoch": 0.6077568972411036, + "grad_norm": 0.38162366136796994, + "learning_rate": 1.3594804549982667e-05, + "loss": 1.3079, + "step": 3420 + }, + { + "epoch": 0.6079346039362032, + "grad_norm": 0.3502623701677519, + "learning_rate": 1.358411930644354e-05, + "loss": 1.3463, + "step": 3421 + }, + { + "epoch": 0.608112310631303, + "grad_norm": 0.3478311662147964, + "learning_rate": 1.3573436103916712e-05, + "loss": 1.2918, + "step": 3422 + }, + { + "epoch": 0.6082900173264028, + "grad_norm": 0.34333915102124024, + "learning_rate": 1.3562754945800725e-05, + "loss": 1.3216, + "step": 3423 + }, + { + "epoch": 0.6084677240215025, + "grad_norm": 0.36154332608882356, + "learning_rate": 1.3552075835493433e-05, + "loss": 1.3975, + "step": 3424 + }, + { + "epoch": 0.6086454307166023, + "grad_norm": 0.35238874630176287, + "learning_rate": 1.3541398776392085e-05, + "loss": 1.3285, + "step": 3425 + }, + { + "epoch": 0.608823137411702, + "grad_norm": 0.34650775810937595, + "learning_rate": 1.3530723771893248e-05, + "loss": 1.3279, + "step": 3426 + }, + { + "epoch": 0.6090008441068018, + "grad_norm": 0.3458946393733133, + "learning_rate": 1.3520050825392839e-05, + "loss": 1.3295, + "step": 3427 + }, + { + "epoch": 0.6091785508019014, + "grad_norm": 0.3660695913501381, + "learning_rate": 1.350937994028612e-05, + "loss": 1.3774, + "step": 3428 + }, + { + "epoch": 0.6093562574970012, + "grad_norm": 0.3579558570309594, + "learning_rate": 1.34987111199677e-05, + "loss": 1.3388, + "step": 3429 + }, + { + "epoch": 0.6095339641921009, + "grad_norm": 0.3440428892053028, + "learning_rate": 1.348804436783154e-05, + "loss": 1.2819, + "step": 3430 + }, + { + "epoch": 0.6097116708872007, + "grad_norm": 0.35047490870339304, + "learning_rate": 1.347737968727093e-05, + "loss": 1.3184, + "step": 3431 + }, + { + "epoch": 0.6098893775823004, + "grad_norm": 0.36302077145323347, + "learning_rate": 1.3466717081678504e-05, + "loss": 1.3336, + "step": 3432 + }, + { + "epoch": 0.6100670842774002, + "grad_norm": 0.35930584300584023, + "learning_rate": 1.345605655444624e-05, + "loss": 1.3792, + "step": 3433 + }, + { + "epoch": 0.6102447909724998, + "grad_norm": 0.34850453761408146, + "learning_rate": 1.3445398108965443e-05, + "loss": 1.3076, + "step": 3434 + }, + { + "epoch": 0.6104224976675996, + "grad_norm": 0.35930769006601837, + "learning_rate": 1.3434741748626778e-05, + "loss": 1.3561, + "step": 3435 + }, + { + "epoch": 0.6106002043626994, + "grad_norm": 0.3598028686972987, + "learning_rate": 1.3424087476820228e-05, + "loss": 1.3436, + "step": 3436 + }, + { + "epoch": 0.6107779110577991, + "grad_norm": 0.3556321628638517, + "learning_rate": 1.341343529693512e-05, + "loss": 1.3442, + "step": 3437 + }, + { + "epoch": 0.6109556177528989, + "grad_norm": 0.358092107483723, + "learning_rate": 1.3402785212360102e-05, + "loss": 1.3531, + "step": 3438 + }, + { + "epoch": 0.6111333244479986, + "grad_norm": 0.3579478154837523, + "learning_rate": 1.3392137226483179e-05, + "loss": 1.3688, + "step": 3439 + }, + { + "epoch": 0.6113110311430984, + "grad_norm": 0.3595318314443169, + "learning_rate": 1.3381491342691671e-05, + "loss": 1.3323, + "step": 3440 + }, + { + "epoch": 0.611488737838198, + "grad_norm": 0.3434803347418904, + "learning_rate": 1.3370847564372238e-05, + "loss": 1.2688, + "step": 3441 + }, + { + "epoch": 0.6116664445332978, + "grad_norm": 0.34716539881076947, + "learning_rate": 1.3360205894910858e-05, + "loss": 1.3338, + "step": 3442 + }, + { + "epoch": 0.6118441512283975, + "grad_norm": 0.3558241649399973, + "learning_rate": 1.3349566337692841e-05, + "loss": 1.3463, + "step": 3443 + }, + { + "epoch": 0.6120218579234973, + "grad_norm": 0.35014843448718375, + "learning_rate": 1.3338928896102847e-05, + "loss": 1.3344, + "step": 3444 + }, + { + "epoch": 0.612199564618597, + "grad_norm": 0.36066684304118046, + "learning_rate": 1.3328293573524841e-05, + "loss": 1.3096, + "step": 3445 + }, + { + "epoch": 0.6123772713136968, + "grad_norm": 0.35088320614217394, + "learning_rate": 1.3317660373342115e-05, + "loss": 1.2987, + "step": 3446 + }, + { + "epoch": 0.6125549780087964, + "grad_norm": 0.3452658746609516, + "learning_rate": 1.3307029298937288e-05, + "loss": 1.2939, + "step": 3447 + }, + { + "epoch": 0.6127326847038962, + "grad_norm": 0.34319440469889845, + "learning_rate": 1.3296400353692307e-05, + "loss": 1.2773, + "step": 3448 + }, + { + "epoch": 0.612910391398996, + "grad_norm": 0.35817010320683185, + "learning_rate": 1.3285773540988443e-05, + "loss": 1.3159, + "step": 3449 + }, + { + "epoch": 0.6130880980940957, + "grad_norm": 0.35515782252851075, + "learning_rate": 1.3275148864206283e-05, + "loss": 1.29, + "step": 3450 + }, + { + "epoch": 0.6132658047891955, + "grad_norm": 0.35487950706352067, + "learning_rate": 1.3264526326725735e-05, + "loss": 1.3477, + "step": 3451 + }, + { + "epoch": 0.6134435114842952, + "grad_norm": 0.34588878820892416, + "learning_rate": 1.3253905931926025e-05, + "loss": 1.3075, + "step": 3452 + }, + { + "epoch": 0.6136212181793949, + "grad_norm": 0.34397424681541394, + "learning_rate": 1.3243287683185708e-05, + "loss": 1.3156, + "step": 3453 + }, + { + "epoch": 0.6137989248744946, + "grad_norm": 0.35366375932630956, + "learning_rate": 1.3232671583882645e-05, + "loss": 1.3046, + "step": 3454 + }, + { + "epoch": 0.6139766315695944, + "grad_norm": 0.3603361334571491, + "learning_rate": 1.3222057637394016e-05, + "loss": 1.3399, + "step": 3455 + }, + { + "epoch": 0.6141543382646941, + "grad_norm": 0.3648964889968698, + "learning_rate": 1.3211445847096319e-05, + "loss": 1.3578, + "step": 3456 + }, + { + "epoch": 0.6143320449597939, + "grad_norm": 0.3514922925320543, + "learning_rate": 1.3200836216365357e-05, + "loss": 1.3464, + "step": 3457 + }, + { + "epoch": 0.6145097516548936, + "grad_norm": 0.34969958902453024, + "learning_rate": 1.3190228748576265e-05, + "loss": 1.3056, + "step": 3458 + }, + { + "epoch": 0.6146874583499934, + "grad_norm": 0.35090713872527757, + "learning_rate": 1.3179623447103466e-05, + "loss": 1.3364, + "step": 3459 + }, + { + "epoch": 0.614865165045093, + "grad_norm": 0.3513232004757053, + "learning_rate": 1.316902031532072e-05, + "loss": 1.3175, + "step": 3460 + }, + { + "epoch": 0.6150428717401928, + "grad_norm": 0.3384327118243738, + "learning_rate": 1.3158419356601069e-05, + "loss": 1.3057, + "step": 3461 + }, + { + "epoch": 0.6152205784352925, + "grad_norm": 0.34630904505240434, + "learning_rate": 1.3147820574316874e-05, + "loss": 1.3079, + "step": 3462 + }, + { + "epoch": 0.6153982851303923, + "grad_norm": 0.3513758096633715, + "learning_rate": 1.3137223971839823e-05, + "loss": 1.3341, + "step": 3463 + }, + { + "epoch": 0.615575991825492, + "grad_norm": 0.3498204131593602, + "learning_rate": 1.3126629552540893e-05, + "loss": 1.3385, + "step": 3464 + }, + { + "epoch": 0.6157536985205918, + "grad_norm": 0.35092940903969533, + "learning_rate": 1.3116037319790356e-05, + "loss": 1.3055, + "step": 3465 + }, + { + "epoch": 0.6159314052156915, + "grad_norm": 0.35344248496148667, + "learning_rate": 1.3105447276957798e-05, + "loss": 1.325, + "step": 3466 + }, + { + "epoch": 0.6161091119107912, + "grad_norm": 0.35202575310436035, + "learning_rate": 1.3094859427412132e-05, + "loss": 1.3039, + "step": 3467 + }, + { + "epoch": 0.616286818605891, + "grad_norm": 0.3483695842530992, + "learning_rate": 1.3084273774521534e-05, + "loss": 1.3468, + "step": 3468 + }, + { + "epoch": 0.6164645253009907, + "grad_norm": 0.3959357905709929, + "learning_rate": 1.3073690321653505e-05, + "loss": 1.298, + "step": 3469 + }, + { + "epoch": 0.6166422319960905, + "grad_norm": 0.34248997144547194, + "learning_rate": 1.3063109072174842e-05, + "loss": 1.3061, + "step": 3470 + }, + { + "epoch": 0.6168199386911902, + "grad_norm": 0.35193713015110695, + "learning_rate": 1.3052530029451628e-05, + "loss": 1.3444, + "step": 3471 + }, + { + "epoch": 0.61699764538629, + "grad_norm": 0.3610908653827003, + "learning_rate": 1.3041953196849276e-05, + "loss": 1.34, + "step": 3472 + }, + { + "epoch": 0.6171753520813896, + "grad_norm": 0.36302864356259795, + "learning_rate": 1.3031378577732459e-05, + "loss": 1.3565, + "step": 3473 + }, + { + "epoch": 0.6173530587764894, + "grad_norm": 0.35684466712961455, + "learning_rate": 1.3020806175465168e-05, + "loss": 1.325, + "step": 3474 + }, + { + "epoch": 0.6175307654715891, + "grad_norm": 0.3476267205029857, + "learning_rate": 1.3010235993410683e-05, + "loss": 1.3226, + "step": 3475 + }, + { + "epoch": 0.6177084721666889, + "grad_norm": 0.3541495132971835, + "learning_rate": 1.299966803493157e-05, + "loss": 1.3071, + "step": 3476 + }, + { + "epoch": 0.6178861788617886, + "grad_norm": 0.3530855538034206, + "learning_rate": 1.2989102303389708e-05, + "loss": 1.3172, + "step": 3477 + }, + { + "epoch": 0.6180638855568884, + "grad_norm": 0.352741230389903, + "learning_rate": 1.2978538802146252e-05, + "loss": 1.3087, + "step": 3478 + }, + { + "epoch": 0.618241592251988, + "grad_norm": 0.35098827117813136, + "learning_rate": 1.2967977534561648e-05, + "loss": 1.3086, + "step": 3479 + }, + { + "epoch": 0.6184192989470878, + "grad_norm": 0.36053657354714624, + "learning_rate": 1.2957418503995625e-05, + "loss": 1.3706, + "step": 3480 + }, + { + "epoch": 0.6185970056421876, + "grad_norm": 0.3573251621263162, + "learning_rate": 1.2946861713807222e-05, + "loss": 1.357, + "step": 3481 + }, + { + "epoch": 0.6187747123372873, + "grad_norm": 0.3648854987431012, + "learning_rate": 1.2936307167354753e-05, + "loss": 1.3206, + "step": 3482 + }, + { + "epoch": 0.6189524190323871, + "grad_norm": 0.35075119725142023, + "learning_rate": 1.292575486799581e-05, + "loss": 1.3333, + "step": 3483 + }, + { + "epoch": 0.6191301257274868, + "grad_norm": 0.3576639539935488, + "learning_rate": 1.291520481908728e-05, + "loss": 1.3479, + "step": 3484 + }, + { + "epoch": 0.6193078324225865, + "grad_norm": 0.3408548933739274, + "learning_rate": 1.2904657023985323e-05, + "loss": 1.3139, + "step": 3485 + }, + { + "epoch": 0.6194855391176862, + "grad_norm": 0.34827712255318927, + "learning_rate": 1.2894111486045416e-05, + "loss": 1.3164, + "step": 3486 + }, + { + "epoch": 0.619663245812786, + "grad_norm": 0.3530284512740369, + "learning_rate": 1.288356820862227e-05, + "loss": 1.3021, + "step": 3487 + }, + { + "epoch": 0.6198409525078857, + "grad_norm": 0.3487448358288206, + "learning_rate": 1.287302719506991e-05, + "loss": 1.3278, + "step": 3488 + }, + { + "epoch": 0.6200186592029855, + "grad_norm": 0.3546498559937753, + "learning_rate": 1.2862488448741623e-05, + "loss": 1.352, + "step": 3489 + }, + { + "epoch": 0.6201963658980852, + "grad_norm": 0.3414282080083184, + "learning_rate": 1.2851951972989988e-05, + "loss": 1.2896, + "step": 3490 + }, + { + "epoch": 0.620374072593185, + "grad_norm": 0.3481440177399318, + "learning_rate": 1.284141777116686e-05, + "loss": 1.3355, + "step": 3491 + }, + { + "epoch": 0.6205517792882846, + "grad_norm": 0.3555978004518865, + "learning_rate": 1.283088584662336e-05, + "loss": 1.345, + "step": 3492 + }, + { + "epoch": 0.6207294859833844, + "grad_norm": 0.3487013872756217, + "learning_rate": 1.2820356202709893e-05, + "loss": 1.3406, + "step": 3493 + }, + { + "epoch": 0.6209071926784842, + "grad_norm": 0.36431135589082125, + "learning_rate": 1.2809828842776135e-05, + "loss": 1.3666, + "step": 3494 + }, + { + "epoch": 0.6210848993735839, + "grad_norm": 0.3415748872215295, + "learning_rate": 1.2799303770171043e-05, + "loss": 1.3024, + "step": 3495 + }, + { + "epoch": 0.6212626060686837, + "grad_norm": 0.346755002742322, + "learning_rate": 1.2788780988242837e-05, + "loss": 1.3282, + "step": 3496 + }, + { + "epoch": 0.6214403127637834, + "grad_norm": 0.34617069790531374, + "learning_rate": 1.2778260500339013e-05, + "loss": 1.2872, + "step": 3497 + }, + { + "epoch": 0.6216180194588831, + "grad_norm": 0.3511723114281262, + "learning_rate": 1.2767742309806335e-05, + "loss": 1.3256, + "step": 3498 + }, + { + "epoch": 0.6217957261539828, + "grad_norm": 0.3560121169532296, + "learning_rate": 1.275722641999083e-05, + "loss": 1.3038, + "step": 3499 + }, + { + "epoch": 0.6219734328490826, + "grad_norm": 0.3428252230527555, + "learning_rate": 1.274671283423781e-05, + "loss": 1.3362, + "step": 3500 + }, + { + "epoch": 0.6221511395441823, + "grad_norm": 0.35595904506239096, + "learning_rate": 1.273620155589185e-05, + "loss": 1.3577, + "step": 3501 + }, + { + "epoch": 0.6223288462392821, + "grad_norm": 0.35364506147165736, + "learning_rate": 1.2725692588296768e-05, + "loss": 1.319, + "step": 3502 + }, + { + "epoch": 0.6225065529343818, + "grad_norm": 0.36371012528566943, + "learning_rate": 1.2715185934795678e-05, + "loss": 1.3025, + "step": 3503 + }, + { + "epoch": 0.6226842596294816, + "grad_norm": 0.3525034334520896, + "learning_rate": 1.2704681598730933e-05, + "loss": 1.3418, + "step": 3504 + }, + { + "epoch": 0.6228619663245812, + "grad_norm": 0.36707531277622457, + "learning_rate": 1.269417958344417e-05, + "loss": 1.3492, + "step": 3505 + }, + { + "epoch": 0.623039673019681, + "grad_norm": 0.3527874038572763, + "learning_rate": 1.2683679892276275e-05, + "loss": 1.3248, + "step": 3506 + }, + { + "epoch": 0.6232173797147808, + "grad_norm": 0.3805042949176451, + "learning_rate": 1.2673182528567394e-05, + "loss": 1.2803, + "step": 3507 + }, + { + "epoch": 0.6233950864098805, + "grad_norm": 0.3553290720721577, + "learning_rate": 1.2662687495656934e-05, + "loss": 1.3828, + "step": 3508 + }, + { + "epoch": 0.6235727931049803, + "grad_norm": 0.3502024829437212, + "learning_rate": 1.265219479688357e-05, + "loss": 1.3314, + "step": 3509 + }, + { + "epoch": 0.62375049980008, + "grad_norm": 0.36167146615962387, + "learning_rate": 1.2641704435585225e-05, + "loss": 1.377, + "step": 3510 + }, + { + "epoch": 0.6239282064951797, + "grad_norm": 0.3541914340991388, + "learning_rate": 1.2631216415099074e-05, + "loss": 1.3184, + "step": 3511 + }, + { + "epoch": 0.6241059131902794, + "grad_norm": 0.3511230442086655, + "learning_rate": 1.262073073876156e-05, + "loss": 1.32, + "step": 3512 + }, + { + "epoch": 0.6242836198853792, + "grad_norm": 0.348281527612528, + "learning_rate": 1.2610247409908368e-05, + "loss": 1.3026, + "step": 3513 + }, + { + "epoch": 0.6244613265804789, + "grad_norm": 0.5010936057062909, + "learning_rate": 1.2599766431874447e-05, + "loss": 1.3319, + "step": 3514 + }, + { + "epoch": 0.6246390332755787, + "grad_norm": 0.34982481338698207, + "learning_rate": 1.2589287807993994e-05, + "loss": 1.3028, + "step": 3515 + }, + { + "epoch": 0.6248167399706784, + "grad_norm": 0.35271161337064644, + "learning_rate": 1.2578811541600455e-05, + "loss": 1.3313, + "step": 3516 + }, + { + "epoch": 0.6249944466657781, + "grad_norm": 0.3500532385358204, + "learning_rate": 1.2568337636026526e-05, + "loss": 1.3269, + "step": 3517 + }, + { + "epoch": 0.6251721533608778, + "grad_norm": 0.35177103555905587, + "learning_rate": 1.2557866094604147e-05, + "loss": 1.3519, + "step": 3518 + }, + { + "epoch": 0.6253498600559776, + "grad_norm": 0.3584582389565658, + "learning_rate": 1.2547396920664524e-05, + "loss": 1.3183, + "step": 3519 + }, + { + "epoch": 0.6255275667510773, + "grad_norm": 0.34713114070942014, + "learning_rate": 1.2536930117538097e-05, + "loss": 1.3282, + "step": 3520 + }, + { + "epoch": 0.6257052734461771, + "grad_norm": 0.3505607946810754, + "learning_rate": 1.2526465688554543e-05, + "loss": 1.2847, + "step": 3521 + }, + { + "epoch": 0.6258829801412769, + "grad_norm": 0.3512982570310662, + "learning_rate": 1.2516003637042795e-05, + "loss": 1.3364, + "step": 3522 + }, + { + "epoch": 0.6260606868363766, + "grad_norm": 0.34666749618680676, + "learning_rate": 1.2505543966331045e-05, + "loss": 1.3096, + "step": 3523 + }, + { + "epoch": 0.6262383935314763, + "grad_norm": 0.34523876294436856, + "learning_rate": 1.2495086679746693e-05, + "loss": 1.3247, + "step": 3524 + }, + { + "epoch": 0.626416100226576, + "grad_norm": 0.35131784447409253, + "learning_rate": 1.2484631780616405e-05, + "loss": 1.2967, + "step": 3525 + }, + { + "epoch": 0.6265938069216758, + "grad_norm": 0.34895807051574573, + "learning_rate": 1.247417927226608e-05, + "loss": 1.316, + "step": 3526 + }, + { + "epoch": 0.6267715136167755, + "grad_norm": 0.3435311453437375, + "learning_rate": 1.2463729158020854e-05, + "loss": 1.3212, + "step": 3527 + }, + { + "epoch": 0.6269492203118753, + "grad_norm": 0.3504293859491529, + "learning_rate": 1.2453281441205115e-05, + "loss": 1.2841, + "step": 3528 + }, + { + "epoch": 0.627126927006975, + "grad_norm": 0.3452047492994417, + "learning_rate": 1.2442836125142468e-05, + "loss": 1.3029, + "step": 3529 + }, + { + "epoch": 0.6273046337020747, + "grad_norm": 0.3538870466975276, + "learning_rate": 1.243239321315577e-05, + "loss": 1.3334, + "step": 3530 + }, + { + "epoch": 0.6274823403971744, + "grad_norm": 0.4329482976640203, + "learning_rate": 1.2421952708567107e-05, + "loss": 1.3481, + "step": 3531 + }, + { + "epoch": 0.6276600470922742, + "grad_norm": 0.36199803471473163, + "learning_rate": 1.2411514614697798e-05, + "loss": 1.3566, + "step": 3532 + }, + { + "epoch": 0.6278377537873739, + "grad_norm": 0.3556286416595564, + "learning_rate": 1.2401078934868397e-05, + "loss": 1.3486, + "step": 3533 + }, + { + "epoch": 0.6280154604824737, + "grad_norm": 0.35600530329186614, + "learning_rate": 1.2390645672398693e-05, + "loss": 1.3646, + "step": 3534 + }, + { + "epoch": 0.6281931671775735, + "grad_norm": 0.3479904072114199, + "learning_rate": 1.2380214830607705e-05, + "loss": 1.3184, + "step": 3535 + }, + { + "epoch": 0.6283708738726732, + "grad_norm": 0.3660021801651203, + "learning_rate": 1.236978641281366e-05, + "loss": 1.3155, + "step": 3536 + }, + { + "epoch": 0.6285485805677729, + "grad_norm": 0.34826092642233225, + "learning_rate": 1.2359360422334064e-05, + "loss": 1.3026, + "step": 3537 + }, + { + "epoch": 0.6287262872628726, + "grad_norm": 0.3589388236277339, + "learning_rate": 1.2348936862485603e-05, + "loss": 1.2885, + "step": 3538 + }, + { + "epoch": 0.6289039939579724, + "grad_norm": 0.34406238927711147, + "learning_rate": 1.2338515736584213e-05, + "loss": 1.3149, + "step": 3539 + }, + { + "epoch": 0.6290817006530721, + "grad_norm": 0.34534939258453673, + "learning_rate": 1.2328097047945046e-05, + "loss": 1.3082, + "step": 3540 + }, + { + "epoch": 0.6292594073481719, + "grad_norm": 0.3479698754552064, + "learning_rate": 1.2317680799882478e-05, + "loss": 1.3089, + "step": 3541 + }, + { + "epoch": 0.6294371140432716, + "grad_norm": 0.3522472221669943, + "learning_rate": 1.230726699571013e-05, + "loss": 1.3436, + "step": 3542 + }, + { + "epoch": 0.6296148207383713, + "grad_norm": 0.3421187408811723, + "learning_rate": 1.2296855638740816e-05, + "loss": 1.3339, + "step": 3543 + }, + { + "epoch": 0.629792527433471, + "grad_norm": 0.371775519640679, + "learning_rate": 1.2286446732286587e-05, + "loss": 1.334, + "step": 3544 + }, + { + "epoch": 0.6299702341285708, + "grad_norm": 0.3516808475528218, + "learning_rate": 1.2276040279658714e-05, + "loss": 1.3459, + "step": 3545 + }, + { + "epoch": 0.6301479408236705, + "grad_norm": 0.34433514983690117, + "learning_rate": 1.2265636284167677e-05, + "loss": 1.3039, + "step": 3546 + }, + { + "epoch": 0.6303256475187703, + "grad_norm": 0.3595187422589055, + "learning_rate": 1.2255234749123195e-05, + "loss": 1.3402, + "step": 3547 + }, + { + "epoch": 0.63050335421387, + "grad_norm": 0.35500381815338017, + "learning_rate": 1.2244835677834183e-05, + "loss": 1.3545, + "step": 3548 + }, + { + "epoch": 0.6306810609089697, + "grad_norm": 0.35227984564181875, + "learning_rate": 1.223443907360879e-05, + "loss": 1.3279, + "step": 3549 + }, + { + "epoch": 0.6308587676040694, + "grad_norm": 0.3539012241116081, + "learning_rate": 1.2224044939754358e-05, + "loss": 1.366, + "step": 3550 + }, + { + "epoch": 0.6310364742991692, + "grad_norm": 0.3535723377466579, + "learning_rate": 1.2213653279577469e-05, + "loss": 1.3329, + "step": 3551 + }, + { + "epoch": 0.631214180994269, + "grad_norm": 0.3412230079184341, + "learning_rate": 1.22032640963839e-05, + "loss": 1.3111, + "step": 3552 + }, + { + "epoch": 0.6313918876893687, + "grad_norm": 0.3489158241352377, + "learning_rate": 1.2192877393478646e-05, + "loss": 1.3258, + "step": 3553 + }, + { + "epoch": 0.6315695943844685, + "grad_norm": 0.3502172954682903, + "learning_rate": 1.2182493174165917e-05, + "loss": 1.263, + "step": 3554 + }, + { + "epoch": 0.6317473010795682, + "grad_norm": 0.35442301222365435, + "learning_rate": 1.217211144174911e-05, + "loss": 1.3474, + "step": 3555 + }, + { + "epoch": 0.6319250077746679, + "grad_norm": 0.3447772063140135, + "learning_rate": 1.2161732199530874e-05, + "loss": 1.2988, + "step": 3556 + }, + { + "epoch": 0.6321027144697676, + "grad_norm": 0.359170476528373, + "learning_rate": 1.2151355450813032e-05, + "loss": 1.298, + "step": 3557 + }, + { + "epoch": 0.6322804211648674, + "grad_norm": 0.3889303169393706, + "learning_rate": 1.2140981198896622e-05, + "loss": 1.3322, + "step": 3558 + }, + { + "epoch": 0.6324581278599671, + "grad_norm": 0.34100859278037526, + "learning_rate": 1.2130609447081887e-05, + "loss": 1.2805, + "step": 3559 + }, + { + "epoch": 0.6326358345550669, + "grad_norm": 0.3371161733492959, + "learning_rate": 1.2120240198668267e-05, + "loss": 1.2838, + "step": 3560 + }, + { + "epoch": 0.6328135412501666, + "grad_norm": 0.3544709930045916, + "learning_rate": 1.2109873456954438e-05, + "loss": 1.328, + "step": 3561 + }, + { + "epoch": 0.6329912479452663, + "grad_norm": 0.3499247543553148, + "learning_rate": 1.2099509225238242e-05, + "loss": 1.3194, + "step": 3562 + }, + { + "epoch": 0.633168954640366, + "grad_norm": 0.3500964827390187, + "learning_rate": 1.2089147506816732e-05, + "loss": 1.3296, + "step": 3563 + }, + { + "epoch": 0.6333466613354658, + "grad_norm": 0.3539910136551971, + "learning_rate": 1.2078788304986168e-05, + "loss": 1.3238, + "step": 3564 + }, + { + "epoch": 0.6335243680305656, + "grad_norm": 0.35891071751053333, + "learning_rate": 1.2068431623042014e-05, + "loss": 1.338, + "step": 3565 + }, + { + "epoch": 0.6337020747256653, + "grad_norm": 0.3638873067049612, + "learning_rate": 1.205807746427892e-05, + "loss": 1.3636, + "step": 3566 + }, + { + "epoch": 0.6338797814207651, + "grad_norm": 0.6027654256216256, + "learning_rate": 1.2047725831990741e-05, + "loss": 1.3387, + "step": 3567 + }, + { + "epoch": 0.6340574881158648, + "grad_norm": 0.33576689188154824, + "learning_rate": 1.2037376729470522e-05, + "loss": 1.2514, + "step": 3568 + }, + { + "epoch": 0.6342351948109645, + "grad_norm": 0.3472133122929411, + "learning_rate": 1.2027030160010504e-05, + "loss": 1.3005, + "step": 3569 + }, + { + "epoch": 0.6344129015060642, + "grad_norm": 0.3587314884749791, + "learning_rate": 1.2016686126902137e-05, + "loss": 1.3292, + "step": 3570 + }, + { + "epoch": 0.634590608201164, + "grad_norm": 0.3572555695033759, + "learning_rate": 1.2006344633436045e-05, + "loss": 1.3583, + "step": 3571 + }, + { + "epoch": 0.6347683148962637, + "grad_norm": 0.352422896827629, + "learning_rate": 1.1996005682902054e-05, + "loss": 1.3536, + "step": 3572 + }, + { + "epoch": 0.6349460215913635, + "grad_norm": 0.3451986400193679, + "learning_rate": 1.198566927858918e-05, + "loss": 1.3127, + "step": 3573 + }, + { + "epoch": 0.6351237282864632, + "grad_norm": 0.35802191205505696, + "learning_rate": 1.1975335423785613e-05, + "loss": 1.3504, + "step": 3574 + }, + { + "epoch": 0.6353014349815629, + "grad_norm": 0.35446832909500153, + "learning_rate": 1.1965004121778768e-05, + "loss": 1.2733, + "step": 3575 + }, + { + "epoch": 0.6354791416766626, + "grad_norm": 0.35319387761890314, + "learning_rate": 1.1954675375855216e-05, + "loss": 1.3071, + "step": 3576 + }, + { + "epoch": 0.6356568483717624, + "grad_norm": 0.35483079117715055, + "learning_rate": 1.1944349189300726e-05, + "loss": 1.329, + "step": 3577 + }, + { + "epoch": 0.6358345550668622, + "grad_norm": 0.35331841236658873, + "learning_rate": 1.1934025565400242e-05, + "loss": 1.3075, + "step": 3578 + }, + { + "epoch": 0.6360122617619619, + "grad_norm": 0.3522955931944837, + "learning_rate": 1.1923704507437921e-05, + "loss": 1.281, + "step": 3579 + }, + { + "epoch": 0.6361899684570617, + "grad_norm": 0.36626422839522904, + "learning_rate": 1.1913386018697084e-05, + "loss": 1.3183, + "step": 3580 + }, + { + "epoch": 0.6363676751521613, + "grad_norm": 0.3566237535774367, + "learning_rate": 1.1903070102460225e-05, + "loss": 1.3362, + "step": 3581 + }, + { + "epoch": 0.6365453818472611, + "grad_norm": 0.3606735180431276, + "learning_rate": 1.1892756762009037e-05, + "loss": 1.3697, + "step": 3582 + }, + { + "epoch": 0.6367230885423608, + "grad_norm": 0.3544471811114998, + "learning_rate": 1.1882446000624381e-05, + "loss": 1.3473, + "step": 3583 + }, + { + "epoch": 0.6369007952374606, + "grad_norm": 0.34911300255163463, + "learning_rate": 1.1872137821586313e-05, + "loss": 1.2832, + "step": 3584 + }, + { + "epoch": 0.6370785019325603, + "grad_norm": 0.35043064903490645, + "learning_rate": 1.1861832228174057e-05, + "loss": 1.3224, + "step": 3585 + }, + { + "epoch": 0.6372562086276601, + "grad_norm": 0.3579147549809315, + "learning_rate": 1.1851529223666013e-05, + "loss": 1.2834, + "step": 3586 + }, + { + "epoch": 0.6374339153227598, + "grad_norm": 0.35684170651571745, + "learning_rate": 1.1841228811339764e-05, + "loss": 1.36, + "step": 3587 + }, + { + "epoch": 0.6376116220178595, + "grad_norm": 0.36910686942563103, + "learning_rate": 1.1830930994472057e-05, + "loss": 1.3324, + "step": 3588 + }, + { + "epoch": 0.6377893287129592, + "grad_norm": 0.35431582769181197, + "learning_rate": 1.182063577633883e-05, + "loss": 1.3193, + "step": 3589 + }, + { + "epoch": 0.637967035408059, + "grad_norm": 0.3662434623903684, + "learning_rate": 1.1810343160215183e-05, + "loss": 1.3446, + "step": 3590 + }, + { + "epoch": 0.6381447421031587, + "grad_norm": 0.3533396012906131, + "learning_rate": 1.1800053149375392e-05, + "loss": 1.3519, + "step": 3591 + }, + { + "epoch": 0.6383224487982585, + "grad_norm": 0.3546451578524887, + "learning_rate": 1.1789765747092896e-05, + "loss": 1.305, + "step": 3592 + }, + { + "epoch": 0.6385001554933583, + "grad_norm": 0.35417807509773597, + "learning_rate": 1.1779480956640322e-05, + "loss": 1.3334, + "step": 3593 + }, + { + "epoch": 0.6386778621884579, + "grad_norm": 0.3475884479077818, + "learning_rate": 1.1769198781289445e-05, + "loss": 1.318, + "step": 3594 + }, + { + "epoch": 0.6388555688835577, + "grad_norm": 0.35800434905644596, + "learning_rate": 1.175891922431123e-05, + "loss": 1.3127, + "step": 3595 + }, + { + "epoch": 0.6390332755786574, + "grad_norm": 0.3522202519786556, + "learning_rate": 1.1748642288975786e-05, + "loss": 1.3135, + "step": 3596 + }, + { + "epoch": 0.6392109822737572, + "grad_norm": 0.36084947516536625, + "learning_rate": 1.1738367978552394e-05, + "loss": 1.3278, + "step": 3597 + }, + { + "epoch": 0.6393886889688569, + "grad_norm": 0.3512062462924096, + "learning_rate": 1.1728096296309528e-05, + "loss": 1.3195, + "step": 3598 + }, + { + "epoch": 0.6395663956639567, + "grad_norm": 0.35289477670882013, + "learning_rate": 1.1717827245514787e-05, + "loss": 1.346, + "step": 3599 + }, + { + "epoch": 0.6397441023590564, + "grad_norm": 0.3527175209273952, + "learning_rate": 1.1707560829434952e-05, + "loss": 1.3143, + "step": 3600 + }, + { + "epoch": 0.6399218090541561, + "grad_norm": 0.3640141946618361, + "learning_rate": 1.1697297051335962e-05, + "loss": 1.3037, + "step": 3601 + }, + { + "epoch": 0.6400995157492558, + "grad_norm": 0.34995605232997207, + "learning_rate": 1.1687035914482919e-05, + "loss": 1.3098, + "step": 3602 + }, + { + "epoch": 0.6402772224443556, + "grad_norm": 0.3482300519280768, + "learning_rate": 1.1676777422140079e-05, + "loss": 1.3009, + "step": 3603 + }, + { + "epoch": 0.6404549291394553, + "grad_norm": 0.35937732045522675, + "learning_rate": 1.1666521577570875e-05, + "loss": 1.3508, + "step": 3604 + }, + { + "epoch": 0.6406326358345551, + "grad_norm": 0.35927073486236644, + "learning_rate": 1.165626838403788e-05, + "loss": 1.3194, + "step": 3605 + }, + { + "epoch": 0.6408103425296549, + "grad_norm": 0.3504476687300422, + "learning_rate": 1.1646017844802818e-05, + "loss": 1.3343, + "step": 3606 + }, + { + "epoch": 0.6409880492247545, + "grad_norm": 0.3490767533627115, + "learning_rate": 1.1635769963126573e-05, + "loss": 1.3319, + "step": 3607 + }, + { + "epoch": 0.6411657559198543, + "grad_norm": 0.3458004044475459, + "learning_rate": 1.1625524742269207e-05, + "loss": 1.3104, + "step": 3608 + }, + { + "epoch": 0.641343462614954, + "grad_norm": 0.35242397859525815, + "learning_rate": 1.1615282185489912e-05, + "loss": 1.3265, + "step": 3609 + }, + { + "epoch": 0.6415211693100538, + "grad_norm": 0.34601854464718834, + "learning_rate": 1.1605042296047034e-05, + "loss": 1.3115, + "step": 3610 + }, + { + "epoch": 0.6416988760051535, + "grad_norm": 0.3661617334284252, + "learning_rate": 1.1594805077198074e-05, + "loss": 1.2955, + "step": 3611 + }, + { + "epoch": 0.6418765827002533, + "grad_norm": 0.3684702839274687, + "learning_rate": 1.1584570532199688e-05, + "loss": 1.3931, + "step": 3612 + }, + { + "epoch": 0.6420542893953529, + "grad_norm": 0.34788510855090826, + "learning_rate": 1.1574338664307674e-05, + "loss": 1.2869, + "step": 3613 + }, + { + "epoch": 0.6422319960904527, + "grad_norm": 0.34370742810559013, + "learning_rate": 1.1564109476776983e-05, + "loss": 1.3223, + "step": 3614 + }, + { + "epoch": 0.6424097027855524, + "grad_norm": 0.3568583405736582, + "learning_rate": 1.155388297286171e-05, + "loss": 1.3258, + "step": 3615 + }, + { + "epoch": 0.6425874094806522, + "grad_norm": 0.3591957849927233, + "learning_rate": 1.1543659155815092e-05, + "loss": 1.3455, + "step": 3616 + }, + { + "epoch": 0.6427651161757519, + "grad_norm": 0.3544383209421418, + "learning_rate": 1.1533438028889537e-05, + "loss": 1.3422, + "step": 3617 + }, + { + "epoch": 0.6429428228708517, + "grad_norm": 0.3514316832526391, + "learning_rate": 1.1523219595336562e-05, + "loss": 1.3298, + "step": 3618 + }, + { + "epoch": 0.6431205295659514, + "grad_norm": 0.38974183894498776, + "learning_rate": 1.1513003858406848e-05, + "loss": 1.2817, + "step": 3619 + }, + { + "epoch": 0.6432982362610511, + "grad_norm": 0.3422279426283475, + "learning_rate": 1.1502790821350217e-05, + "loss": 1.2749, + "step": 3620 + }, + { + "epoch": 0.6434759429561508, + "grad_norm": 0.37370222240068574, + "learning_rate": 1.1492580487415612e-05, + "loss": 1.3079, + "step": 3621 + }, + { + "epoch": 0.6436536496512506, + "grad_norm": 0.3451495761033728, + "learning_rate": 1.1482372859851148e-05, + "loss": 1.281, + "step": 3622 + }, + { + "epoch": 0.6438313563463504, + "grad_norm": 0.34729055134458614, + "learning_rate": 1.1472167941904057e-05, + "loss": 1.3025, + "step": 3623 + }, + { + "epoch": 0.6440090630414501, + "grad_norm": 0.3461291927553688, + "learning_rate": 1.1461965736820719e-05, + "loss": 1.3212, + "step": 3624 + }, + { + "epoch": 0.6441867697365499, + "grad_norm": 0.3452232727609853, + "learning_rate": 1.1451766247846638e-05, + "loss": 1.3369, + "step": 3625 + }, + { + "epoch": 0.6443644764316495, + "grad_norm": 0.34826671737925735, + "learning_rate": 1.1441569478226478e-05, + "loss": 1.3019, + "step": 3626 + }, + { + "epoch": 0.6445421831267493, + "grad_norm": 0.34297546744899143, + "learning_rate": 1.1431375431204021e-05, + "loss": 1.2989, + "step": 3627 + }, + { + "epoch": 0.644719889821849, + "grad_norm": 0.34798360002674356, + "learning_rate": 1.1421184110022175e-05, + "loss": 1.3184, + "step": 3628 + }, + { + "epoch": 0.6448975965169488, + "grad_norm": 0.3583250054761565, + "learning_rate": 1.1410995517922991e-05, + "loss": 1.3139, + "step": 3629 + }, + { + "epoch": 0.6450753032120485, + "grad_norm": 0.3563166474028965, + "learning_rate": 1.1400809658147653e-05, + "loss": 1.3136, + "step": 3630 + }, + { + "epoch": 0.6452530099071483, + "grad_norm": 0.33680110116586953, + "learning_rate": 1.1390626533936482e-05, + "loss": 1.2922, + "step": 3631 + }, + { + "epoch": 0.645430716602248, + "grad_norm": 0.34764640599981006, + "learning_rate": 1.1380446148528921e-05, + "loss": 1.3304, + "step": 3632 + }, + { + "epoch": 0.6456084232973477, + "grad_norm": 0.34153223840634284, + "learning_rate": 1.1370268505163536e-05, + "loss": 1.2813, + "step": 3633 + }, + { + "epoch": 0.6457861299924474, + "grad_norm": 0.35084946690801455, + "learning_rate": 1.136009360707803e-05, + "loss": 1.3149, + "step": 3634 + }, + { + "epoch": 0.6459638366875472, + "grad_norm": 0.3437263386686483, + "learning_rate": 1.1349921457509226e-05, + "loss": 1.2783, + "step": 3635 + }, + { + "epoch": 0.646141543382647, + "grad_norm": 0.33985062583568526, + "learning_rate": 1.1339752059693078e-05, + "loss": 1.2968, + "step": 3636 + }, + { + "epoch": 0.6463192500777467, + "grad_norm": 0.35462496454508874, + "learning_rate": 1.1329585416864666e-05, + "loss": 1.3676, + "step": 3637 + }, + { + "epoch": 0.6464969567728465, + "grad_norm": 0.3450593816439494, + "learning_rate": 1.1319421532258185e-05, + "loss": 1.3305, + "step": 3638 + }, + { + "epoch": 0.6466746634679461, + "grad_norm": 0.3416057081749839, + "learning_rate": 1.1309260409106955e-05, + "loss": 1.3, + "step": 3639 + }, + { + "epoch": 0.6468523701630459, + "grad_norm": 0.3588587950187614, + "learning_rate": 1.1299102050643431e-05, + "loss": 1.3229, + "step": 3640 + }, + { + "epoch": 0.6470300768581456, + "grad_norm": 0.4204773179685022, + "learning_rate": 1.1288946460099173e-05, + "loss": 1.3182, + "step": 3641 + }, + { + "epoch": 0.6472077835532454, + "grad_norm": 0.34243059101949913, + "learning_rate": 1.1278793640704873e-05, + "loss": 1.2925, + "step": 3642 + }, + { + "epoch": 0.6473854902483451, + "grad_norm": 0.34519423240233155, + "learning_rate": 1.1268643595690318e-05, + "loss": 1.2934, + "step": 3643 + }, + { + "epoch": 0.6475631969434449, + "grad_norm": 0.35333237328784, + "learning_rate": 1.1258496328284427e-05, + "loss": 1.3349, + "step": 3644 + }, + { + "epoch": 0.6477409036385445, + "grad_norm": 0.34555008399123893, + "learning_rate": 1.1248351841715252e-05, + "loss": 1.3285, + "step": 3645 + }, + { + "epoch": 0.6479186103336443, + "grad_norm": 0.3586080671378361, + "learning_rate": 1.1238210139209942e-05, + "loss": 1.3151, + "step": 3646 + }, + { + "epoch": 0.648096317028744, + "grad_norm": 0.3508471840852196, + "learning_rate": 1.1228071223994757e-05, + "loss": 1.3267, + "step": 3647 + }, + { + "epoch": 0.6482740237238438, + "grad_norm": 0.3510992429683992, + "learning_rate": 1.121793509929508e-05, + "loss": 1.3294, + "step": 3648 + }, + { + "epoch": 0.6484517304189436, + "grad_norm": 0.3542094273190764, + "learning_rate": 1.12078017683354e-05, + "loss": 1.332, + "step": 3649 + }, + { + "epoch": 0.6486294371140433, + "grad_norm": 0.3389532684343894, + "learning_rate": 1.1197671234339324e-05, + "loss": 1.3182, + "step": 3650 + }, + { + "epoch": 0.6488071438091431, + "grad_norm": 0.3528520413474479, + "learning_rate": 1.1187543500529565e-05, + "loss": 1.3573, + "step": 3651 + }, + { + "epoch": 0.6489848505042427, + "grad_norm": 0.35284675047864744, + "learning_rate": 1.1177418570127943e-05, + "loss": 1.3123, + "step": 3652 + }, + { + "epoch": 0.6491625571993425, + "grad_norm": 0.35100765292428593, + "learning_rate": 1.116729644635538e-05, + "loss": 1.3347, + "step": 3653 + }, + { + "epoch": 0.6493402638944422, + "grad_norm": 0.40385935103769904, + "learning_rate": 1.1157177132431934e-05, + "loss": 1.2831, + "step": 3654 + }, + { + "epoch": 0.649517970589542, + "grad_norm": 0.3511078875767884, + "learning_rate": 1.1147060631576738e-05, + "loss": 1.3123, + "step": 3655 + }, + { + "epoch": 0.6496956772846417, + "grad_norm": 0.3550586122022803, + "learning_rate": 1.1136946947008042e-05, + "loss": 1.3267, + "step": 3656 + }, + { + "epoch": 0.6498733839797415, + "grad_norm": 0.4601289072957297, + "learning_rate": 1.1126836081943199e-05, + "loss": 1.3618, + "step": 3657 + }, + { + "epoch": 0.6500510906748411, + "grad_norm": 0.3380549678726808, + "learning_rate": 1.1116728039598668e-05, + "loss": 1.2991, + "step": 3658 + }, + { + "epoch": 0.6502287973699409, + "grad_norm": 0.35533370997942487, + "learning_rate": 1.1106622823190003e-05, + "loss": 1.3344, + "step": 3659 + }, + { + "epoch": 0.6504065040650406, + "grad_norm": 0.351216726506674, + "learning_rate": 1.1096520435931865e-05, + "loss": 1.3384, + "step": 3660 + }, + { + "epoch": 0.6505842107601404, + "grad_norm": 0.35029403833027334, + "learning_rate": 1.1086420881038016e-05, + "loss": 1.3345, + "step": 3661 + }, + { + "epoch": 0.6507619174552401, + "grad_norm": 0.3568126350628331, + "learning_rate": 1.107632416172131e-05, + "loss": 1.2866, + "step": 3662 + }, + { + "epoch": 0.6509396241503399, + "grad_norm": 0.34958623854560367, + "learning_rate": 1.10662302811937e-05, + "loss": 1.3337, + "step": 3663 + }, + { + "epoch": 0.6511173308454397, + "grad_norm": 0.3483133182419292, + "learning_rate": 1.105613924266626e-05, + "loss": 1.3094, + "step": 3664 + }, + { + "epoch": 0.6512950375405393, + "grad_norm": 0.3634436091274065, + "learning_rate": 1.1046051049349114e-05, + "loss": 1.3543, + "step": 3665 + }, + { + "epoch": 0.6514727442356391, + "grad_norm": 0.3974618856367738, + "learning_rate": 1.1035965704451515e-05, + "loss": 1.3101, + "step": 3666 + }, + { + "epoch": 0.6516504509307388, + "grad_norm": 0.3500587822843521, + "learning_rate": 1.1025883211181796e-05, + "loss": 1.3168, + "step": 3667 + }, + { + "epoch": 0.6518281576258386, + "grad_norm": 0.36009561151895203, + "learning_rate": 1.10158035727474e-05, + "loss": 1.3466, + "step": 3668 + }, + { + "epoch": 0.6520058643209383, + "grad_norm": 0.3513127427137808, + "learning_rate": 1.1005726792354843e-05, + "loss": 1.344, + "step": 3669 + }, + { + "epoch": 0.6521835710160381, + "grad_norm": 0.34741838690748694, + "learning_rate": 1.0995652873209739e-05, + "loss": 1.2868, + "step": 3670 + }, + { + "epoch": 0.6523612777111377, + "grad_norm": 0.3445656726790001, + "learning_rate": 1.0985581818516789e-05, + "loss": 1.3175, + "step": 3671 + }, + { + "epoch": 0.6525389844062375, + "grad_norm": 0.3464368571062268, + "learning_rate": 1.0975513631479788e-05, + "loss": 1.3203, + "step": 3672 + }, + { + "epoch": 0.6527166911013372, + "grad_norm": 0.3663077271992055, + "learning_rate": 1.0965448315301614e-05, + "loss": 1.3322, + "step": 3673 + }, + { + "epoch": 0.652894397796437, + "grad_norm": 0.36870857953823827, + "learning_rate": 1.0955385873184231e-05, + "loss": 1.3384, + "step": 3674 + }, + { + "epoch": 0.6530721044915367, + "grad_norm": 0.3544591607081791, + "learning_rate": 1.0945326308328696e-05, + "loss": 1.3326, + "step": 3675 + }, + { + "epoch": 0.6532498111866365, + "grad_norm": 0.3582443098591744, + "learning_rate": 1.093526962393514e-05, + "loss": 1.3537, + "step": 3676 + }, + { + "epoch": 0.6534275178817361, + "grad_norm": 0.35547344852330076, + "learning_rate": 1.0925215823202781e-05, + "loss": 1.3269, + "step": 3677 + }, + { + "epoch": 0.6536052245768359, + "grad_norm": 0.3503800971138621, + "learning_rate": 1.0915164909329937e-05, + "loss": 1.3166, + "step": 3678 + }, + { + "epoch": 0.6537829312719357, + "grad_norm": 0.34468421015362666, + "learning_rate": 1.090511688551398e-05, + "loss": 1.3054, + "step": 3679 + }, + { + "epoch": 0.6539606379670354, + "grad_norm": 0.34591137839759856, + "learning_rate": 1.0895071754951388e-05, + "loss": 1.3239, + "step": 3680 + }, + { + "epoch": 0.6541383446621352, + "grad_norm": 0.3614123029712968, + "learning_rate": 1.088502952083768e-05, + "loss": 1.3462, + "step": 3681 + }, + { + "epoch": 0.6543160513572349, + "grad_norm": 0.35073936314270276, + "learning_rate": 1.0874990186367507e-05, + "loss": 1.3382, + "step": 3682 + }, + { + "epoch": 0.6544937580523347, + "grad_norm": 0.33873860967612485, + "learning_rate": 1.0864953754734557e-05, + "loss": 1.3139, + "step": 3683 + }, + { + "epoch": 0.6546714647474343, + "grad_norm": 0.3390867183464163, + "learning_rate": 1.0854920229131609e-05, + "loss": 1.2753, + "step": 3684 + }, + { + "epoch": 0.6548491714425341, + "grad_norm": 0.356218239452208, + "learning_rate": 1.0844889612750517e-05, + "loss": 1.3017, + "step": 3685 + }, + { + "epoch": 0.6550268781376338, + "grad_norm": 0.34356572156436105, + "learning_rate": 1.083486190878221e-05, + "loss": 1.2819, + "step": 3686 + }, + { + "epoch": 0.6552045848327336, + "grad_norm": 0.34591191830786133, + "learning_rate": 1.0824837120416687e-05, + "loss": 1.2969, + "step": 3687 + }, + { + "epoch": 0.6553822915278333, + "grad_norm": 0.3667712797516585, + "learning_rate": 1.0814815250843025e-05, + "loss": 1.3188, + "step": 3688 + }, + { + "epoch": 0.6555599982229331, + "grad_norm": 0.3473359033613071, + "learning_rate": 1.0804796303249365e-05, + "loss": 1.3458, + "step": 3689 + }, + { + "epoch": 0.6557377049180327, + "grad_norm": 0.34239430019584516, + "learning_rate": 1.0794780280822926e-05, + "loss": 1.3281, + "step": 3690 + }, + { + "epoch": 0.6559154116131325, + "grad_norm": 0.34549645109197147, + "learning_rate": 1.078476718674998e-05, + "loss": 1.292, + "step": 3691 + }, + { + "epoch": 0.6560931183082322, + "grad_norm": 0.3521789609320512, + "learning_rate": 1.0774757024215904e-05, + "loss": 1.2964, + "step": 3692 + }, + { + "epoch": 0.656270825003332, + "grad_norm": 0.3556081642393652, + "learning_rate": 1.0764749796405106e-05, + "loss": 1.353, + "step": 3693 + }, + { + "epoch": 0.6564485316984318, + "grad_norm": 0.35815888133742413, + "learning_rate": 1.0754745506501074e-05, + "loss": 1.3497, + "step": 3694 + }, + { + "epoch": 0.6566262383935315, + "grad_norm": 0.3477932143773736, + "learning_rate": 1.074474415768636e-05, + "loss": 1.3013, + "step": 3695 + }, + { + "epoch": 0.6568039450886313, + "grad_norm": 0.3698423677668519, + "learning_rate": 1.0734745753142586e-05, + "loss": 1.3024, + "step": 3696 + }, + { + "epoch": 0.6569816517837309, + "grad_norm": 0.35058727241275217, + "learning_rate": 1.0724750296050425e-05, + "loss": 1.3152, + "step": 3697 + }, + { + "epoch": 0.6571593584788307, + "grad_norm": 0.3537993203463864, + "learning_rate": 1.0714757789589628e-05, + "loss": 1.3301, + "step": 3698 + }, + { + "epoch": 0.6573370651739304, + "grad_norm": 0.3485996636857801, + "learning_rate": 1.070476823693899e-05, + "loss": 1.3467, + "step": 3699 + }, + { + "epoch": 0.6575147718690302, + "grad_norm": 0.3609665237480074, + "learning_rate": 1.0694781641276375e-05, + "loss": 1.3351, + "step": 3700 + }, + { + "epoch": 0.6576924785641299, + "grad_norm": 0.34865060020943806, + "learning_rate": 1.068479800577872e-05, + "loss": 1.3233, + "step": 3701 + }, + { + "epoch": 0.6578701852592297, + "grad_norm": 0.3428667524605816, + "learning_rate": 1.0674817333622007e-05, + "loss": 1.3135, + "step": 3702 + }, + { + "epoch": 0.6580478919543293, + "grad_norm": 0.3581101323332052, + "learning_rate": 1.066483962798126e-05, + "loss": 1.2984, + "step": 3703 + }, + { + "epoch": 0.6582255986494291, + "grad_norm": 0.35579423922310016, + "learning_rate": 1.0654864892030585e-05, + "loss": 1.3084, + "step": 3704 + }, + { + "epoch": 0.6584033053445288, + "grad_norm": 0.34008483451330707, + "learning_rate": 1.0644893128943122e-05, + "loss": 1.3186, + "step": 3705 + }, + { + "epoch": 0.6585810120396286, + "grad_norm": 0.3486531832758974, + "learning_rate": 1.0634924341891093e-05, + "loss": 1.334, + "step": 3706 + }, + { + "epoch": 0.6587587187347284, + "grad_norm": 0.35702910853334957, + "learning_rate": 1.0624958534045748e-05, + "loss": 1.3032, + "step": 3707 + }, + { + "epoch": 0.6589364254298281, + "grad_norm": 0.35397638354198, + "learning_rate": 1.06149957085774e-05, + "loss": 1.3399, + "step": 3708 + }, + { + "epoch": 0.6591141321249278, + "grad_norm": 0.3632629208119128, + "learning_rate": 1.0605035868655411e-05, + "loss": 1.3008, + "step": 3709 + }, + { + "epoch": 0.6592918388200275, + "grad_norm": 0.3570549594307501, + "learning_rate": 1.0595079017448191e-05, + "loss": 1.3534, + "step": 3710 + }, + { + "epoch": 0.6594695455151273, + "grad_norm": 0.3481870247694426, + "learning_rate": 1.0585125158123204e-05, + "loss": 1.3194, + "step": 3711 + }, + { + "epoch": 0.659647252210227, + "grad_norm": 0.3446325208652196, + "learning_rate": 1.0575174293846957e-05, + "loss": 1.3069, + "step": 3712 + }, + { + "epoch": 0.6598249589053268, + "grad_norm": 0.3434266805852896, + "learning_rate": 1.0565226427785011e-05, + "loss": 1.3063, + "step": 3713 + }, + { + "epoch": 0.6600026656004265, + "grad_norm": 0.3493183979966537, + "learning_rate": 1.0555281563101957e-05, + "loss": 1.315, + "step": 3714 + }, + { + "epoch": 0.6601803722955263, + "grad_norm": 0.35377016786009574, + "learning_rate": 1.0545339702961463e-05, + "loss": 1.3376, + "step": 3715 + }, + { + "epoch": 0.6603580789906259, + "grad_norm": 0.3510733126283065, + "learning_rate": 1.0535400850526214e-05, + "loss": 1.3009, + "step": 3716 + }, + { + "epoch": 0.6605357856857257, + "grad_norm": 0.34692448274099447, + "learning_rate": 1.0525465008957951e-05, + "loss": 1.3414, + "step": 3717 + }, + { + "epoch": 0.6607134923808254, + "grad_norm": 0.34943164747198535, + "learning_rate": 1.0515532181417436e-05, + "loss": 1.3215, + "step": 3718 + }, + { + "epoch": 0.6608911990759252, + "grad_norm": 0.36068294818835905, + "learning_rate": 1.0505602371064492e-05, + "loss": 1.3167, + "step": 3719 + }, + { + "epoch": 0.661068905771025, + "grad_norm": 0.3495084316909251, + "learning_rate": 1.0495675581057992e-05, + "loss": 1.3295, + "step": 3720 + }, + { + "epoch": 0.6612466124661247, + "grad_norm": 0.34352898374800256, + "learning_rate": 1.0485751814555822e-05, + "loss": 1.3275, + "step": 3721 + }, + { + "epoch": 0.6614243191612243, + "grad_norm": 0.36387810229574835, + "learning_rate": 1.0475831074714927e-05, + "loss": 1.3041, + "step": 3722 + }, + { + "epoch": 0.6616020258563241, + "grad_norm": 0.3527236688170157, + "learning_rate": 1.0465913364691268e-05, + "loss": 1.3354, + "step": 3723 + }, + { + "epoch": 0.6617797325514239, + "grad_norm": 0.34576831683320336, + "learning_rate": 1.045599868763988e-05, + "loss": 1.3203, + "step": 3724 + }, + { + "epoch": 0.6619574392465236, + "grad_norm": 0.34922117786100354, + "learning_rate": 1.0446087046714788e-05, + "loss": 1.338, + "step": 3725 + }, + { + "epoch": 0.6621351459416234, + "grad_norm": 0.3519063927728252, + "learning_rate": 1.0436178445069071e-05, + "loss": 1.3325, + "step": 3726 + }, + { + "epoch": 0.6623128526367231, + "grad_norm": 0.35565998364823265, + "learning_rate": 1.042627288585485e-05, + "loss": 1.3454, + "step": 3727 + }, + { + "epoch": 0.6624905593318229, + "grad_norm": 0.348560134851858, + "learning_rate": 1.0416370372223254e-05, + "loss": 1.3361, + "step": 3728 + }, + { + "epoch": 0.6626682660269225, + "grad_norm": 0.36575705151723664, + "learning_rate": 1.0406470907324482e-05, + "loss": 1.3255, + "step": 3729 + }, + { + "epoch": 0.6628459727220223, + "grad_norm": 0.34383301139071126, + "learning_rate": 1.0396574494307727e-05, + "loss": 1.3077, + "step": 3730 + }, + { + "epoch": 0.663023679417122, + "grad_norm": 0.34208135835628173, + "learning_rate": 1.0386681136321228e-05, + "loss": 1.3184, + "step": 3731 + }, + { + "epoch": 0.6632013861122218, + "grad_norm": 0.40370700872959003, + "learning_rate": 1.0376790836512245e-05, + "loss": 1.3, + "step": 3732 + }, + { + "epoch": 0.6633790928073215, + "grad_norm": 0.3434374649475327, + "learning_rate": 1.0366903598027069e-05, + "loss": 1.3009, + "step": 3733 + }, + { + "epoch": 0.6635567995024213, + "grad_norm": 0.37173012973967334, + "learning_rate": 1.0357019424011018e-05, + "loss": 1.288, + "step": 3734 + }, + { + "epoch": 0.663734506197521, + "grad_norm": 0.33663340096220656, + "learning_rate": 1.0347138317608434e-05, + "loss": 1.2853, + "step": 3735 + }, + { + "epoch": 0.6639122128926207, + "grad_norm": 0.3510964898624168, + "learning_rate": 1.0337260281962678e-05, + "loss": 1.348, + "step": 3736 + }, + { + "epoch": 0.6640899195877205, + "grad_norm": 0.3535250806302582, + "learning_rate": 1.0327385320216136e-05, + "loss": 1.3508, + "step": 3737 + }, + { + "epoch": 0.6642676262828202, + "grad_norm": 0.3506383033136998, + "learning_rate": 1.0317513435510233e-05, + "loss": 1.3456, + "step": 3738 + }, + { + "epoch": 0.66444533297792, + "grad_norm": 0.34485357454112564, + "learning_rate": 1.0307644630985401e-05, + "loss": 1.3178, + "step": 3739 + }, + { + "epoch": 0.6646230396730197, + "grad_norm": 0.3519673944887055, + "learning_rate": 1.0297778909781078e-05, + "loss": 1.3051, + "step": 3740 + }, + { + "epoch": 0.6648007463681194, + "grad_norm": 0.3382798743591559, + "learning_rate": 1.028791627503574e-05, + "loss": 1.261, + "step": 3741 + }, + { + "epoch": 0.6649784530632191, + "grad_norm": 0.3546852828415783, + "learning_rate": 1.0278056729886873e-05, + "loss": 1.3194, + "step": 3742 + }, + { + "epoch": 0.6651561597583189, + "grad_norm": 0.3550205225395426, + "learning_rate": 1.0268200277470998e-05, + "loss": 1.3563, + "step": 3743 + }, + { + "epoch": 0.6653338664534186, + "grad_norm": 0.3423325756112575, + "learning_rate": 1.0258346920923628e-05, + "loss": 1.3314, + "step": 3744 + }, + { + "epoch": 0.6655115731485184, + "grad_norm": 0.345406103789718, + "learning_rate": 1.0248496663379304e-05, + "loss": 1.311, + "step": 3745 + }, + { + "epoch": 0.6656892798436181, + "grad_norm": 0.3542280193127132, + "learning_rate": 1.0238649507971577e-05, + "loss": 1.3121, + "step": 3746 + }, + { + "epoch": 0.6658669865387179, + "grad_norm": 0.3485568610656086, + "learning_rate": 1.0228805457833009e-05, + "loss": 1.3242, + "step": 3747 + }, + { + "epoch": 0.6660446932338175, + "grad_norm": 0.35988457310294947, + "learning_rate": 1.0218964516095182e-05, + "loss": 1.3457, + "step": 3748 + }, + { + "epoch": 0.6662223999289173, + "grad_norm": 0.3426065982364232, + "learning_rate": 1.0209126685888684e-05, + "loss": 1.3068, + "step": 3749 + }, + { + "epoch": 0.666400106624017, + "grad_norm": 0.3509704802958005, + "learning_rate": 1.019929197034311e-05, + "loss": 1.3232, + "step": 3750 + }, + { + "epoch": 0.6665778133191168, + "grad_norm": 0.35380883786579376, + "learning_rate": 1.0189460372587066e-05, + "loss": 1.3465, + "step": 3751 + }, + { + "epoch": 0.6667555200142166, + "grad_norm": 0.3638205732214967, + "learning_rate": 1.0179631895748182e-05, + "loss": 1.2868, + "step": 3752 + }, + { + "epoch": 0.6669332267093163, + "grad_norm": 0.33920235529542114, + "learning_rate": 1.0169806542953066e-05, + "loss": 1.2887, + "step": 3753 + }, + { + "epoch": 0.667110933404416, + "grad_norm": 0.35342580407844676, + "learning_rate": 1.015998431732736e-05, + "loss": 1.3416, + "step": 3754 + }, + { + "epoch": 0.6672886400995157, + "grad_norm": 0.3449369121225887, + "learning_rate": 1.0150165221995698e-05, + "loss": 1.3123, + "step": 3755 + }, + { + "epoch": 0.6674663467946155, + "grad_norm": 0.35557088887945765, + "learning_rate": 1.01403492600817e-05, + "loss": 1.3956, + "step": 3756 + }, + { + "epoch": 0.6676440534897152, + "grad_norm": 0.34408306382962855, + "learning_rate": 1.0130536434708024e-05, + "loss": 1.3027, + "step": 3757 + }, + { + "epoch": 0.667821760184815, + "grad_norm": 0.3632565654352166, + "learning_rate": 1.0120726748996316e-05, + "loss": 1.2915, + "step": 3758 + }, + { + "epoch": 0.6679994668799147, + "grad_norm": 0.3501142147172689, + "learning_rate": 1.0110920206067214e-05, + "loss": 1.3153, + "step": 3759 + }, + { + "epoch": 0.6681771735750145, + "grad_norm": 0.3933698275205193, + "learning_rate": 1.010111680904037e-05, + "loss": 1.3068, + "step": 3760 + }, + { + "epoch": 0.6683548802701141, + "grad_norm": 0.3419709278988747, + "learning_rate": 1.0091316561034419e-05, + "loss": 1.3211, + "step": 3761 + }, + { + "epoch": 0.6685325869652139, + "grad_norm": 0.34478644818617654, + "learning_rate": 1.0081519465167022e-05, + "loss": 1.3187, + "step": 3762 + }, + { + "epoch": 0.6687102936603136, + "grad_norm": 0.3495158630032051, + "learning_rate": 1.0071725524554803e-05, + "loss": 1.3256, + "step": 3763 + }, + { + "epoch": 0.6688880003554134, + "grad_norm": 0.3506032762168772, + "learning_rate": 1.0061934742313406e-05, + "loss": 1.3257, + "step": 3764 + }, + { + "epoch": 0.6690657070505132, + "grad_norm": 0.349651829457587, + "learning_rate": 1.0052147121557451e-05, + "loss": 1.3579, + "step": 3765 + }, + { + "epoch": 0.6692434137456129, + "grad_norm": 0.35788659447741256, + "learning_rate": 1.0042362665400584e-05, + "loss": 1.3481, + "step": 3766 + }, + { + "epoch": 0.6694211204407126, + "grad_norm": 0.33918981298407347, + "learning_rate": 1.0032581376955416e-05, + "loss": 1.2971, + "step": 3767 + }, + { + "epoch": 0.6695988271358123, + "grad_norm": 0.34813670927718626, + "learning_rate": 1.0022803259333553e-05, + "loss": 1.319, + "step": 3768 + }, + { + "epoch": 0.6697765338309121, + "grad_norm": 0.34449118351977087, + "learning_rate": 1.0013028315645607e-05, + "loss": 1.3123, + "step": 3769 + }, + { + "epoch": 0.6699542405260118, + "grad_norm": 0.3438958265061071, + "learning_rate": 1.0003256549001165e-05, + "loss": 1.3043, + "step": 3770 + }, + { + "epoch": 0.6701319472211116, + "grad_norm": 0.3375014339966034, + "learning_rate": 9.993487962508815e-06, + "loss": 1.2339, + "step": 3771 + }, + { + "epoch": 0.6703096539162113, + "grad_norm": 0.35182798482816785, + "learning_rate": 9.983722559276122e-06, + "loss": 1.3449, + "step": 3772 + }, + { + "epoch": 0.670487360611311, + "grad_norm": 0.3511503896850602, + "learning_rate": 9.973960342409647e-06, + "loss": 1.3271, + "step": 3773 + }, + { + "epoch": 0.6706650673064107, + "grad_norm": 0.3638382031611361, + "learning_rate": 9.96420131501494e-06, + "loss": 1.393, + "step": 3774 + }, + { + "epoch": 0.6708427740015105, + "grad_norm": 0.35860176029015717, + "learning_rate": 9.954445480196512e-06, + "loss": 1.313, + "step": 3775 + }, + { + "epoch": 0.6710204806966102, + "grad_norm": 0.3744752254676168, + "learning_rate": 9.944692841057904e-06, + "loss": 1.3139, + "step": 3776 + }, + { + "epoch": 0.67119818739171, + "grad_norm": 0.3508376833014186, + "learning_rate": 9.934943400701609e-06, + "loss": 1.3405, + "step": 3777 + }, + { + "epoch": 0.6713758940868098, + "grad_norm": 0.3463289049433646, + "learning_rate": 9.925197162229093e-06, + "loss": 1.3111, + "step": 3778 + }, + { + "epoch": 0.6715536007819095, + "grad_norm": 0.3507675524005522, + "learning_rate": 9.915454128740813e-06, + "loss": 1.3204, + "step": 3779 + }, + { + "epoch": 0.6717313074770092, + "grad_norm": 0.3767013166388892, + "learning_rate": 9.905714303336236e-06, + "loss": 1.3166, + "step": 3780 + }, + { + "epoch": 0.6719090141721089, + "grad_norm": 0.35275093881827113, + "learning_rate": 9.895977689113766e-06, + "loss": 1.3206, + "step": 3781 + }, + { + "epoch": 0.6720867208672087, + "grad_norm": 0.3482172444120543, + "learning_rate": 9.886244289170811e-06, + "loss": 1.299, + "step": 3782 + }, + { + "epoch": 0.6722644275623084, + "grad_norm": 0.3464450319084066, + "learning_rate": 9.876514106603744e-06, + "loss": 1.3029, + "step": 3783 + }, + { + "epoch": 0.6724421342574082, + "grad_norm": 0.3459529817413587, + "learning_rate": 9.866787144507922e-06, + "loss": 1.3013, + "step": 3784 + }, + { + "epoch": 0.6726198409525079, + "grad_norm": 0.3549209544420543, + "learning_rate": 9.857063405977672e-06, + "loss": 1.3146, + "step": 3785 + }, + { + "epoch": 0.6727975476476076, + "grad_norm": 0.3562575867785443, + "learning_rate": 9.847342894106298e-06, + "loss": 1.2985, + "step": 3786 + }, + { + "epoch": 0.6729752543427073, + "grad_norm": 0.35158670251474794, + "learning_rate": 9.837625611986079e-06, + "loss": 1.3219, + "step": 3787 + }, + { + "epoch": 0.6731529610378071, + "grad_norm": 0.3487477320111606, + "learning_rate": 9.827911562708266e-06, + "loss": 1.2901, + "step": 3788 + }, + { + "epoch": 0.6733306677329068, + "grad_norm": 0.33706100674861095, + "learning_rate": 9.818200749363071e-06, + "loss": 1.2711, + "step": 3789 + }, + { + "epoch": 0.6735083744280066, + "grad_norm": 0.3541971645387061, + "learning_rate": 9.808493175039704e-06, + "loss": 1.3064, + "step": 3790 + }, + { + "epoch": 0.6736860811231064, + "grad_norm": 0.37072759124769167, + "learning_rate": 9.798788842826316e-06, + "loss": 1.34, + "step": 3791 + }, + { + "epoch": 0.6738637878182061, + "grad_norm": 0.34771497982926697, + "learning_rate": 9.78908775581004e-06, + "loss": 1.3344, + "step": 3792 + }, + { + "epoch": 0.6740414945133058, + "grad_norm": 0.35928663799730987, + "learning_rate": 9.779389917076976e-06, + "loss": 1.3567, + "step": 3793 + }, + { + "epoch": 0.6742192012084055, + "grad_norm": 0.3450947667235526, + "learning_rate": 9.769695329712183e-06, + "loss": 1.2974, + "step": 3794 + }, + { + "epoch": 0.6743969079035053, + "grad_norm": 0.35506179991366366, + "learning_rate": 9.760003996799698e-06, + "loss": 1.3228, + "step": 3795 + }, + { + "epoch": 0.674574614598605, + "grad_norm": 0.3500866972256888, + "learning_rate": 9.750315921422513e-06, + "loss": 1.2817, + "step": 3796 + }, + { + "epoch": 0.6747523212937048, + "grad_norm": 0.34776051677143127, + "learning_rate": 9.740631106662586e-06, + "loss": 1.3543, + "step": 3797 + }, + { + "epoch": 0.6749300279888045, + "grad_norm": 0.3529223896447972, + "learning_rate": 9.730949555600832e-06, + "loss": 1.3474, + "step": 3798 + }, + { + "epoch": 0.6751077346839042, + "grad_norm": 0.342802478837947, + "learning_rate": 9.721271271317159e-06, + "loss": 1.323, + "step": 3799 + }, + { + "epoch": 0.6752854413790039, + "grad_norm": 0.3401879199538994, + "learning_rate": 9.711596256890388e-06, + "loss": 1.3077, + "step": 3800 + }, + { + "epoch": 0.6754631480741037, + "grad_norm": 0.3453509964499724, + "learning_rate": 9.701924515398329e-06, + "loss": 1.328, + "step": 3801 + }, + { + "epoch": 0.6756408547692034, + "grad_norm": 0.3462947112932736, + "learning_rate": 9.692256049917745e-06, + "loss": 1.3207, + "step": 3802 + }, + { + "epoch": 0.6758185614643032, + "grad_norm": 0.34302742268084707, + "learning_rate": 9.68259086352435e-06, + "loss": 1.3044, + "step": 3803 + }, + { + "epoch": 0.675996268159403, + "grad_norm": 0.34341197492284836, + "learning_rate": 9.672928959292836e-06, + "loss": 1.2974, + "step": 3804 + }, + { + "epoch": 0.6761739748545026, + "grad_norm": 0.34533980256249763, + "learning_rate": 9.66327034029683e-06, + "loss": 1.3287, + "step": 3805 + }, + { + "epoch": 0.6763516815496023, + "grad_norm": 0.33867777180255004, + "learning_rate": 9.653615009608921e-06, + "loss": 1.2855, + "step": 3806 + }, + { + "epoch": 0.6765293882447021, + "grad_norm": 0.38211701835295925, + "learning_rate": 9.643962970300646e-06, + "loss": 1.3536, + "step": 3807 + }, + { + "epoch": 0.6767070949398019, + "grad_norm": 0.3481213999351934, + "learning_rate": 9.63431422544251e-06, + "loss": 1.2958, + "step": 3808 + }, + { + "epoch": 0.6768848016349016, + "grad_norm": 0.3468897160122548, + "learning_rate": 9.624668778103949e-06, + "loss": 1.3008, + "step": 3809 + }, + { + "epoch": 0.6770625083300014, + "grad_norm": 0.35069294245080834, + "learning_rate": 9.61502663135337e-06, + "loss": 1.2923, + "step": 3810 + }, + { + "epoch": 0.6772402150251011, + "grad_norm": 0.3540759426806464, + "learning_rate": 9.605387788258116e-06, + "loss": 1.3426, + "step": 3811 + }, + { + "epoch": 0.6774179217202008, + "grad_norm": 0.3460268658073583, + "learning_rate": 9.595752251884479e-06, + "loss": 1.3208, + "step": 3812 + }, + { + "epoch": 0.6775956284153005, + "grad_norm": 0.3536999674421588, + "learning_rate": 9.586120025297719e-06, + "loss": 1.3187, + "step": 3813 + }, + { + "epoch": 0.6777733351104003, + "grad_norm": 0.3415819582103319, + "learning_rate": 9.576491111562021e-06, + "loss": 1.3165, + "step": 3814 + }, + { + "epoch": 0.6779510418055, + "grad_norm": 0.3499569054713927, + "learning_rate": 9.566865513740528e-06, + "loss": 1.3194, + "step": 3815 + }, + { + "epoch": 0.6781287485005998, + "grad_norm": 0.34520727978431087, + "learning_rate": 9.557243234895314e-06, + "loss": 1.3076, + "step": 3816 + }, + { + "epoch": 0.6783064551956995, + "grad_norm": 0.3541586011526474, + "learning_rate": 9.547624278087405e-06, + "loss": 1.3225, + "step": 3817 + }, + { + "epoch": 0.6784841618907992, + "grad_norm": 0.34599349959414766, + "learning_rate": 9.538008646376786e-06, + "loss": 1.3165, + "step": 3818 + }, + { + "epoch": 0.6786618685858989, + "grad_norm": 0.3408889969586033, + "learning_rate": 9.528396342822363e-06, + "loss": 1.3019, + "step": 3819 + }, + { + "epoch": 0.6788395752809987, + "grad_norm": 0.34808137353755114, + "learning_rate": 9.51878737048199e-06, + "loss": 1.3208, + "step": 3820 + }, + { + "epoch": 0.6790172819760985, + "grad_norm": 0.34836505243671495, + "learning_rate": 9.509181732412462e-06, + "loss": 1.3338, + "step": 3821 + }, + { + "epoch": 0.6791949886711982, + "grad_norm": 0.3461827343094303, + "learning_rate": 9.499579431669517e-06, + "loss": 1.2834, + "step": 3822 + }, + { + "epoch": 0.679372695366298, + "grad_norm": 0.3535691304104468, + "learning_rate": 9.48998047130782e-06, + "loss": 1.3324, + "step": 3823 + }, + { + "epoch": 0.6795504020613977, + "grad_norm": 0.35212202904188833, + "learning_rate": 9.480384854380988e-06, + "loss": 1.3267, + "step": 3824 + }, + { + "epoch": 0.6797281087564974, + "grad_norm": 0.3521307448609341, + "learning_rate": 9.470792583941562e-06, + "loss": 1.319, + "step": 3825 + }, + { + "epoch": 0.6799058154515971, + "grad_norm": 0.3537148523706328, + "learning_rate": 9.461203663041018e-06, + "loss": 1.3094, + "step": 3826 + }, + { + "epoch": 0.6800835221466969, + "grad_norm": 0.35467440171585674, + "learning_rate": 9.451618094729788e-06, + "loss": 1.3428, + "step": 3827 + }, + { + "epoch": 0.6802612288417966, + "grad_norm": 0.34694156198339976, + "learning_rate": 9.442035882057214e-06, + "loss": 1.2758, + "step": 3828 + }, + { + "epoch": 0.6804389355368964, + "grad_norm": 0.34817260300649083, + "learning_rate": 9.432457028071577e-06, + "loss": 1.3008, + "step": 3829 + }, + { + "epoch": 0.6806166422319961, + "grad_norm": 0.34983431942021, + "learning_rate": 9.422881535820099e-06, + "loss": 1.3191, + "step": 3830 + }, + { + "epoch": 0.6807943489270958, + "grad_norm": 0.34791399600667977, + "learning_rate": 9.413309408348898e-06, + "loss": 1.3247, + "step": 3831 + }, + { + "epoch": 0.6809720556221955, + "grad_norm": 0.3765051064566119, + "learning_rate": 9.403740648703077e-06, + "loss": 1.3147, + "step": 3832 + }, + { + "epoch": 0.6811497623172953, + "grad_norm": 0.34263540995834074, + "learning_rate": 9.394175259926626e-06, + "loss": 1.3122, + "step": 3833 + }, + { + "epoch": 0.681327469012395, + "grad_norm": 0.347564617752683, + "learning_rate": 9.384613245062475e-06, + "loss": 1.2957, + "step": 3834 + }, + { + "epoch": 0.6815051757074948, + "grad_norm": 0.35047269701360595, + "learning_rate": 9.375054607152477e-06, + "loss": 1.3547, + "step": 3835 + }, + { + "epoch": 0.6816828824025946, + "grad_norm": 0.35166755056633603, + "learning_rate": 9.365499349237426e-06, + "loss": 1.3384, + "step": 3836 + }, + { + "epoch": 0.6818605890976942, + "grad_norm": 0.3542020560803107, + "learning_rate": 9.35594747435703e-06, + "loss": 1.3538, + "step": 3837 + }, + { + "epoch": 0.682038295792794, + "grad_norm": 0.3624485981994534, + "learning_rate": 9.346398985549906e-06, + "loss": 1.3461, + "step": 3838 + }, + { + "epoch": 0.6822160024878937, + "grad_norm": 0.35254253350476805, + "learning_rate": 9.336853885853613e-06, + "loss": 1.3291, + "step": 3839 + }, + { + "epoch": 0.6823937091829935, + "grad_norm": 0.3405852410742013, + "learning_rate": 9.327312178304622e-06, + "loss": 1.3174, + "step": 3840 + }, + { + "epoch": 0.6825714158780932, + "grad_norm": 0.3479091212341918, + "learning_rate": 9.317773865938342e-06, + "loss": 1.3182, + "step": 3841 + }, + { + "epoch": 0.682749122573193, + "grad_norm": 0.3496765962577703, + "learning_rate": 9.308238951789085e-06, + "loss": 1.3015, + "step": 3842 + }, + { + "epoch": 0.6829268292682927, + "grad_norm": 0.34455688269038826, + "learning_rate": 9.298707438890086e-06, + "loss": 1.2895, + "step": 3843 + }, + { + "epoch": 0.6831045359633924, + "grad_norm": 0.3433143760268825, + "learning_rate": 9.289179330273496e-06, + "loss": 1.3031, + "step": 3844 + }, + { + "epoch": 0.6832822426584921, + "grad_norm": 0.3420259873247715, + "learning_rate": 9.279654628970388e-06, + "loss": 1.309, + "step": 3845 + }, + { + "epoch": 0.6834599493535919, + "grad_norm": 0.3494045886258132, + "learning_rate": 9.270133338010747e-06, + "loss": 1.3271, + "step": 3846 + }, + { + "epoch": 0.6836376560486916, + "grad_norm": 0.35279539491095696, + "learning_rate": 9.260615460423475e-06, + "loss": 1.3563, + "step": 3847 + }, + { + "epoch": 0.6838153627437914, + "grad_norm": 0.34808211755404067, + "learning_rate": 9.25110099923639e-06, + "loss": 1.3345, + "step": 3848 + }, + { + "epoch": 0.6839930694388912, + "grad_norm": 0.34346597210547863, + "learning_rate": 9.24158995747621e-06, + "loss": 1.3144, + "step": 3849 + }, + { + "epoch": 0.6841707761339908, + "grad_norm": 0.3442393985684423, + "learning_rate": 9.232082338168594e-06, + "loss": 1.3305, + "step": 3850 + }, + { + "epoch": 0.6843484828290906, + "grad_norm": 0.337024842366552, + "learning_rate": 9.222578144338086e-06, + "loss": 1.309, + "step": 3851 + }, + { + "epoch": 0.6845261895241903, + "grad_norm": 0.3394711888358347, + "learning_rate": 9.213077379008155e-06, + "loss": 1.3093, + "step": 3852 + }, + { + "epoch": 0.6847038962192901, + "grad_norm": 0.40892558322884853, + "learning_rate": 9.203580045201159e-06, + "loss": 1.3028, + "step": 3853 + }, + { + "epoch": 0.6848816029143898, + "grad_norm": 0.33905524032718554, + "learning_rate": 9.194086145938382e-06, + "loss": 1.2712, + "step": 3854 + }, + { + "epoch": 0.6850593096094896, + "grad_norm": 0.33497931167987577, + "learning_rate": 9.184595684240021e-06, + "loss": 1.2981, + "step": 3855 + }, + { + "epoch": 0.6852370163045893, + "grad_norm": 0.35227319116127603, + "learning_rate": 9.175108663125167e-06, + "loss": 1.3129, + "step": 3856 + }, + { + "epoch": 0.685414722999689, + "grad_norm": 0.3497427138089859, + "learning_rate": 9.165625085611818e-06, + "loss": 1.3236, + "step": 3857 + }, + { + "epoch": 0.6855924296947887, + "grad_norm": 0.3486067003403602, + "learning_rate": 9.156144954716878e-06, + "loss": 1.3306, + "step": 3858 + }, + { + "epoch": 0.6857701363898885, + "grad_norm": 0.3411661407635252, + "learning_rate": 9.146668273456158e-06, + "loss": 1.2847, + "step": 3859 + }, + { + "epoch": 0.6859478430849882, + "grad_norm": 0.3546296536913926, + "learning_rate": 9.137195044844365e-06, + "loss": 1.3429, + "step": 3860 + }, + { + "epoch": 0.686125549780088, + "grad_norm": 0.35156977152162283, + "learning_rate": 9.127725271895114e-06, + "loss": 1.3055, + "step": 3861 + }, + { + "epoch": 0.6863032564751878, + "grad_norm": 0.40526076592896804, + "learning_rate": 9.118258957620914e-06, + "loss": 1.3681, + "step": 3862 + }, + { + "epoch": 0.6864809631702874, + "grad_norm": 0.3412053101762149, + "learning_rate": 9.10879610503318e-06, + "loss": 1.2832, + "step": 3863 + }, + { + "epoch": 0.6866586698653872, + "grad_norm": 0.3526232078960032, + "learning_rate": 9.099336717142218e-06, + "loss": 1.2877, + "step": 3864 + }, + { + "epoch": 0.6868363765604869, + "grad_norm": 0.34741992507027797, + "learning_rate": 9.089880796957247e-06, + "loss": 1.3074, + "step": 3865 + }, + { + "epoch": 0.6870140832555867, + "grad_norm": 0.350807357831264, + "learning_rate": 9.08042834748637e-06, + "loss": 1.3199, + "step": 3866 + }, + { + "epoch": 0.6871917899506864, + "grad_norm": 0.3465907242452997, + "learning_rate": 9.070979371736588e-06, + "loss": 1.3209, + "step": 3867 + }, + { + "epoch": 0.6873694966457862, + "grad_norm": 0.3492554524679477, + "learning_rate": 9.061533872713797e-06, + "loss": 1.2898, + "step": 3868 + }, + { + "epoch": 0.6875472033408858, + "grad_norm": 0.3520787990429506, + "learning_rate": 9.052091853422789e-06, + "loss": 1.2978, + "step": 3869 + }, + { + "epoch": 0.6877249100359856, + "grad_norm": 0.3515819416325869, + "learning_rate": 9.042653316867245e-06, + "loss": 1.2691, + "step": 3870 + }, + { + "epoch": 0.6879026167310853, + "grad_norm": 0.3636882371897461, + "learning_rate": 9.033218266049743e-06, + "loss": 1.3462, + "step": 3871 + }, + { + "epoch": 0.6880803234261851, + "grad_norm": 0.3593152890861413, + "learning_rate": 9.023786703971752e-06, + "loss": 1.3208, + "step": 3872 + }, + { + "epoch": 0.6882580301212848, + "grad_norm": 0.3458349002267076, + "learning_rate": 9.01435863363362e-06, + "loss": 1.3032, + "step": 3873 + }, + { + "epoch": 0.6884357368163846, + "grad_norm": 0.36358408573780693, + "learning_rate": 9.004934058034614e-06, + "loss": 1.3861, + "step": 3874 + }, + { + "epoch": 0.6886134435114843, + "grad_norm": 0.3576962415044505, + "learning_rate": 8.995512980172849e-06, + "loss": 1.3152, + "step": 3875 + }, + { + "epoch": 0.688791150206584, + "grad_norm": 0.35522137847676755, + "learning_rate": 8.986095403045354e-06, + "loss": 1.3537, + "step": 3876 + }, + { + "epoch": 0.6889688569016837, + "grad_norm": 0.3550782216796053, + "learning_rate": 8.976681329648038e-06, + "loss": 1.3518, + "step": 3877 + }, + { + "epoch": 0.6891465635967835, + "grad_norm": 0.3441026674926366, + "learning_rate": 8.967270762975684e-06, + "loss": 1.2732, + "step": 3878 + }, + { + "epoch": 0.6893242702918833, + "grad_norm": 0.35125313565214344, + "learning_rate": 8.95786370602199e-06, + "loss": 1.3442, + "step": 3879 + }, + { + "epoch": 0.689501976986983, + "grad_norm": 0.3497812745100688, + "learning_rate": 8.948460161779506e-06, + "loss": 1.324, + "step": 3880 + }, + { + "epoch": 0.6896796836820828, + "grad_norm": 0.3424759127743685, + "learning_rate": 8.939060133239678e-06, + "loss": 1.3017, + "step": 3881 + }, + { + "epoch": 0.6898573903771824, + "grad_norm": 0.3438567276225371, + "learning_rate": 8.929663623392835e-06, + "loss": 1.3095, + "step": 3882 + }, + { + "epoch": 0.6900350970722822, + "grad_norm": 0.34587267663342874, + "learning_rate": 8.920270635228176e-06, + "loss": 1.3244, + "step": 3883 + }, + { + "epoch": 0.6902128037673819, + "grad_norm": 0.34610739874587604, + "learning_rate": 8.910881171733793e-06, + "loss": 1.3264, + "step": 3884 + }, + { + "epoch": 0.6903905104624817, + "grad_norm": 0.376653368887619, + "learning_rate": 8.901495235896654e-06, + "loss": 1.3153, + "step": 3885 + }, + { + "epoch": 0.6905682171575814, + "grad_norm": 0.35824236444933455, + "learning_rate": 8.892112830702593e-06, + "loss": 1.305, + "step": 3886 + }, + { + "epoch": 0.6907459238526812, + "grad_norm": 0.33991086498602324, + "learning_rate": 8.882733959136325e-06, + "loss": 1.2488, + "step": 3887 + }, + { + "epoch": 0.6909236305477809, + "grad_norm": 0.39287813235686503, + "learning_rate": 8.873358624181463e-06, + "loss": 1.3825, + "step": 3888 + }, + { + "epoch": 0.6911013372428806, + "grad_norm": 0.35582595169903597, + "learning_rate": 8.86398682882047e-06, + "loss": 1.2765, + "step": 3889 + }, + { + "epoch": 0.6912790439379803, + "grad_norm": 0.35312343985328937, + "learning_rate": 8.854618576034694e-06, + "loss": 1.3261, + "step": 3890 + }, + { + "epoch": 0.6914567506330801, + "grad_norm": 0.3458076960640693, + "learning_rate": 8.845253868804341e-06, + "loss": 1.3402, + "step": 3891 + }, + { + "epoch": 0.6916344573281799, + "grad_norm": 0.3467519080494391, + "learning_rate": 8.8358927101085e-06, + "loss": 1.2987, + "step": 3892 + }, + { + "epoch": 0.6918121640232796, + "grad_norm": 0.3495804512568741, + "learning_rate": 8.826535102925147e-06, + "loss": 1.3292, + "step": 3893 + }, + { + "epoch": 0.6919898707183794, + "grad_norm": 0.36314718981333227, + "learning_rate": 8.8171810502311e-06, + "loss": 1.3201, + "step": 3894 + }, + { + "epoch": 0.692167577413479, + "grad_norm": 0.3529063663094267, + "learning_rate": 8.807830555002068e-06, + "loss": 1.3698, + "step": 3895 + }, + { + "epoch": 0.6923452841085788, + "grad_norm": 0.3385510487763001, + "learning_rate": 8.798483620212612e-06, + "loss": 1.3039, + "step": 3896 + }, + { + "epoch": 0.6925229908036785, + "grad_norm": 0.35311072625994233, + "learning_rate": 8.78914024883617e-06, + "loss": 1.3165, + "step": 3897 + }, + { + "epoch": 0.6927006974987783, + "grad_norm": 0.3557320939412152, + "learning_rate": 8.779800443845046e-06, + "loss": 1.3217, + "step": 3898 + }, + { + "epoch": 0.692878404193878, + "grad_norm": 0.35310126778366924, + "learning_rate": 8.770464208210405e-06, + "loss": 1.3426, + "step": 3899 + }, + { + "epoch": 0.6930561108889778, + "grad_norm": 0.37139272367830295, + "learning_rate": 8.761131544902281e-06, + "loss": 1.316, + "step": 3900 + }, + { + "epoch": 0.6932338175840774, + "grad_norm": 0.3524010963975427, + "learning_rate": 8.751802456889562e-06, + "loss": 1.33, + "step": 3901 + }, + { + "epoch": 0.6934115242791772, + "grad_norm": 0.3382395308642985, + "learning_rate": 8.74247694714002e-06, + "loss": 1.2664, + "step": 3902 + }, + { + "epoch": 0.6935892309742769, + "grad_norm": 0.35332559372259437, + "learning_rate": 8.733155018620268e-06, + "loss": 1.3386, + "step": 3903 + }, + { + "epoch": 0.6937669376693767, + "grad_norm": 0.3448888004509563, + "learning_rate": 8.723836674295787e-06, + "loss": 1.3155, + "step": 3904 + }, + { + "epoch": 0.6939446443644764, + "grad_norm": 0.35373870513180455, + "learning_rate": 8.714521917130924e-06, + "loss": 1.3482, + "step": 3905 + }, + { + "epoch": 0.6941223510595762, + "grad_norm": 0.35049675791160956, + "learning_rate": 8.70521075008886e-06, + "loss": 1.3628, + "step": 3906 + }, + { + "epoch": 0.694300057754676, + "grad_norm": 0.3514838273498937, + "learning_rate": 8.695903176131671e-06, + "loss": 1.3319, + "step": 3907 + }, + { + "epoch": 0.6944777644497756, + "grad_norm": 0.3421308598660658, + "learning_rate": 8.686599198220265e-06, + "loss": 1.3002, + "step": 3908 + }, + { + "epoch": 0.6946554711448754, + "grad_norm": 0.34224169314493397, + "learning_rate": 8.677298819314411e-06, + "loss": 1.309, + "step": 3909 + }, + { + "epoch": 0.6948331778399751, + "grad_norm": 0.34039028040602154, + "learning_rate": 8.66800204237273e-06, + "loss": 1.2797, + "step": 3910 + }, + { + "epoch": 0.6950108845350749, + "grad_norm": 0.34837889703407493, + "learning_rate": 8.658708870352712e-06, + "loss": 1.3129, + "step": 3911 + }, + { + "epoch": 0.6951885912301746, + "grad_norm": 0.35351899423524386, + "learning_rate": 8.649419306210694e-06, + "loss": 1.3625, + "step": 3912 + }, + { + "epoch": 0.6953662979252744, + "grad_norm": 0.3513242458155008, + "learning_rate": 8.640133352901843e-06, + "loss": 1.3505, + "step": 3913 + }, + { + "epoch": 0.695544004620374, + "grad_norm": 0.5754239007237273, + "learning_rate": 8.630851013380207e-06, + "loss": 1.3266, + "step": 3914 + }, + { + "epoch": 0.6957217113154738, + "grad_norm": 0.3648997466926659, + "learning_rate": 8.621572290598662e-06, + "loss": 1.3338, + "step": 3915 + }, + { + "epoch": 0.6958994180105735, + "grad_norm": 0.35452825537346505, + "learning_rate": 8.612297187508958e-06, + "loss": 1.3683, + "step": 3916 + }, + { + "epoch": 0.6960771247056733, + "grad_norm": 0.34494993945443636, + "learning_rate": 8.603025707061675e-06, + "loss": 1.2809, + "step": 3917 + }, + { + "epoch": 0.696254831400773, + "grad_norm": 0.3568044832903926, + "learning_rate": 8.593757852206243e-06, + "loss": 1.3301, + "step": 3918 + }, + { + "epoch": 0.6964325380958728, + "grad_norm": 0.36008606097110607, + "learning_rate": 8.584493625890944e-06, + "loss": 1.3138, + "step": 3919 + }, + { + "epoch": 0.6966102447909726, + "grad_norm": 0.3449384137174798, + "learning_rate": 8.5752330310629e-06, + "loss": 1.2607, + "step": 3920 + }, + { + "epoch": 0.6967879514860722, + "grad_norm": 0.3632581491977349, + "learning_rate": 8.56597607066808e-06, + "loss": 1.3704, + "step": 3921 + }, + { + "epoch": 0.696965658181172, + "grad_norm": 0.34329757596997185, + "learning_rate": 8.5567227476513e-06, + "loss": 1.2915, + "step": 3922 + }, + { + "epoch": 0.6971433648762717, + "grad_norm": 0.3468110398761063, + "learning_rate": 8.547473064956216e-06, + "loss": 1.3032, + "step": 3923 + }, + { + "epoch": 0.6973210715713715, + "grad_norm": 0.35231656878723566, + "learning_rate": 8.538227025525314e-06, + "loss": 1.3259, + "step": 3924 + }, + { + "epoch": 0.6974987782664712, + "grad_norm": 0.3840620569645232, + "learning_rate": 8.528984632299953e-06, + "loss": 1.2972, + "step": 3925 + }, + { + "epoch": 0.697676484961571, + "grad_norm": 0.34263441309122117, + "learning_rate": 8.519745888220301e-06, + "loss": 1.3053, + "step": 3926 + }, + { + "epoch": 0.6978541916566706, + "grad_norm": 0.3504331525947938, + "learning_rate": 8.51051079622538e-06, + "loss": 1.3276, + "step": 3927 + }, + { + "epoch": 0.6980318983517704, + "grad_norm": 0.3502814897956183, + "learning_rate": 8.50127935925305e-06, + "loss": 1.2876, + "step": 3928 + }, + { + "epoch": 0.6982096050468701, + "grad_norm": 0.3484387996942799, + "learning_rate": 8.492051580239984e-06, + "loss": 1.324, + "step": 3929 + }, + { + "epoch": 0.6983873117419699, + "grad_norm": 0.35890679365830147, + "learning_rate": 8.482827462121735e-06, + "loss": 1.3487, + "step": 3930 + }, + { + "epoch": 0.6985650184370696, + "grad_norm": 0.35000140400661656, + "learning_rate": 8.47360700783266e-06, + "loss": 1.302, + "step": 3931 + }, + { + "epoch": 0.6987427251321694, + "grad_norm": 0.35448600152903265, + "learning_rate": 8.46439022030596e-06, + "loss": 1.327, + "step": 3932 + }, + { + "epoch": 0.698920431827269, + "grad_norm": 0.3477138758946661, + "learning_rate": 8.455177102473669e-06, + "loss": 1.3096, + "step": 3933 + }, + { + "epoch": 0.6990981385223688, + "grad_norm": 0.3465647607419958, + "learning_rate": 8.44596765726665e-06, + "loss": 1.3269, + "step": 3934 + }, + { + "epoch": 0.6992758452174686, + "grad_norm": 0.34931426068835386, + "learning_rate": 8.436761887614603e-06, + "loss": 1.3153, + "step": 3935 + }, + { + "epoch": 0.6994535519125683, + "grad_norm": 0.34968883667241074, + "learning_rate": 8.427559796446054e-06, + "loss": 1.3217, + "step": 3936 + }, + { + "epoch": 0.6996312586076681, + "grad_norm": 0.33757302005586765, + "learning_rate": 8.418361386688366e-06, + "loss": 1.2782, + "step": 3937 + }, + { + "epoch": 0.6998089653027678, + "grad_norm": 0.34935239853079925, + "learning_rate": 8.409166661267717e-06, + "loss": 1.3474, + "step": 3938 + }, + { + "epoch": 0.6999866719978676, + "grad_norm": 0.34392343144377996, + "learning_rate": 8.399975623109133e-06, + "loss": 1.3173, + "step": 3939 + }, + { + "epoch": 0.7001643786929672, + "grad_norm": 0.3522976694693785, + "learning_rate": 8.390788275136452e-06, + "loss": 1.3536, + "step": 3940 + }, + { + "epoch": 0.700342085388067, + "grad_norm": 0.3503867063301098, + "learning_rate": 8.381604620272343e-06, + "loss": 1.3431, + "step": 3941 + }, + { + "epoch": 0.7005197920831667, + "grad_norm": 0.3493524330599995, + "learning_rate": 8.372424661438296e-06, + "loss": 1.3083, + "step": 3942 + }, + { + "epoch": 0.7006974987782665, + "grad_norm": 0.3464932463128864, + "learning_rate": 8.363248401554633e-06, + "loss": 1.3329, + "step": 3943 + }, + { + "epoch": 0.7008752054733662, + "grad_norm": 0.3383381776211295, + "learning_rate": 8.35407584354049e-06, + "loss": 1.2819, + "step": 3944 + }, + { + "epoch": 0.701052912168466, + "grad_norm": 0.3498436196579954, + "learning_rate": 8.344906990313834e-06, + "loss": 1.3562, + "step": 3945 + }, + { + "epoch": 0.7012306188635656, + "grad_norm": 0.3425480591737586, + "learning_rate": 8.33574184479145e-06, + "loss": 1.3235, + "step": 3946 + }, + { + "epoch": 0.7014083255586654, + "grad_norm": 0.34241297181992103, + "learning_rate": 8.326580409888938e-06, + "loss": 1.3216, + "step": 3947 + }, + { + "epoch": 0.7015860322537651, + "grad_norm": 0.34229220872694405, + "learning_rate": 8.317422688520722e-06, + "loss": 1.3038, + "step": 3948 + }, + { + "epoch": 0.7017637389488649, + "grad_norm": 0.3411831955276525, + "learning_rate": 8.308268683600053e-06, + "loss": 1.3066, + "step": 3949 + }, + { + "epoch": 0.7019414456439647, + "grad_norm": 0.35000061774590346, + "learning_rate": 8.299118398038999e-06, + "loss": 1.3565, + "step": 3950 + }, + { + "epoch": 0.7021191523390644, + "grad_norm": 0.34654847879027195, + "learning_rate": 8.289971834748421e-06, + "loss": 1.2992, + "step": 3951 + }, + { + "epoch": 0.7022968590341642, + "grad_norm": 0.34117614456582507, + "learning_rate": 8.280828996638009e-06, + "loss": 1.2814, + "step": 3952 + }, + { + "epoch": 0.7024745657292638, + "grad_norm": 0.33929488411192116, + "learning_rate": 8.271689886616292e-06, + "loss": 1.3097, + "step": 3953 + }, + { + "epoch": 0.7026522724243636, + "grad_norm": 0.3441968601951114, + "learning_rate": 8.26255450759058e-06, + "loss": 1.2855, + "step": 3954 + }, + { + "epoch": 0.7028299791194633, + "grad_norm": 0.3599839202046591, + "learning_rate": 8.253422862467016e-06, + "loss": 1.3714, + "step": 3955 + }, + { + "epoch": 0.7030076858145631, + "grad_norm": 0.35639372494148774, + "learning_rate": 8.24429495415054e-06, + "loss": 1.3575, + "step": 3956 + }, + { + "epoch": 0.7031853925096628, + "grad_norm": 0.34173256125656676, + "learning_rate": 8.235170785544915e-06, + "loss": 1.3175, + "step": 3957 + }, + { + "epoch": 0.7033630992047626, + "grad_norm": 0.34572341584151767, + "learning_rate": 8.226050359552713e-06, + "loss": 1.2883, + "step": 3958 + }, + { + "epoch": 0.7035408058998622, + "grad_norm": 0.3622428039486531, + "learning_rate": 8.216933679075309e-06, + "loss": 1.3137, + "step": 3959 + }, + { + "epoch": 0.703718512594962, + "grad_norm": 0.3478312718082184, + "learning_rate": 8.207820747012894e-06, + "loss": 1.3191, + "step": 3960 + }, + { + "epoch": 0.7038962192900617, + "grad_norm": 0.3484189733944188, + "learning_rate": 8.19871156626446e-06, + "loss": 1.3476, + "step": 3961 + }, + { + "epoch": 0.7040739259851615, + "grad_norm": 0.3524979863696322, + "learning_rate": 8.189606139727802e-06, + "loss": 1.309, + "step": 3962 + }, + { + "epoch": 0.7042516326802613, + "grad_norm": 0.3412157333337828, + "learning_rate": 8.180504470299543e-06, + "loss": 1.268, + "step": 3963 + }, + { + "epoch": 0.704429339375361, + "grad_norm": 0.3613012298947117, + "learning_rate": 8.171406560875088e-06, + "loss": 1.3541, + "step": 3964 + }, + { + "epoch": 0.7046070460704607, + "grad_norm": 0.34073489822029107, + "learning_rate": 8.16231241434866e-06, + "loss": 1.3, + "step": 3965 + }, + { + "epoch": 0.7047847527655604, + "grad_norm": 0.341139284457699, + "learning_rate": 8.153222033613254e-06, + "loss": 1.2895, + "step": 3966 + }, + { + "epoch": 0.7049624594606602, + "grad_norm": 0.3540906811925608, + "learning_rate": 8.14413542156072e-06, + "loss": 1.3179, + "step": 3967 + }, + { + "epoch": 0.7051401661557599, + "grad_norm": 0.3372616665020818, + "learning_rate": 8.135052581081664e-06, + "loss": 1.25, + "step": 3968 + }, + { + "epoch": 0.7053178728508597, + "grad_norm": 0.3643193185813, + "learning_rate": 8.125973515065513e-06, + "loss": 1.345, + "step": 3969 + }, + { + "epoch": 0.7054955795459594, + "grad_norm": 0.3532096421003043, + "learning_rate": 8.116898226400488e-06, + "loss": 1.3209, + "step": 3970 + }, + { + "epoch": 0.7056732862410592, + "grad_norm": 0.3426036990977531, + "learning_rate": 8.107826717973603e-06, + "loss": 1.3178, + "step": 3971 + }, + { + "epoch": 0.7058509929361588, + "grad_norm": 0.34272341383217203, + "learning_rate": 8.098758992670694e-06, + "loss": 1.2719, + "step": 3972 + }, + { + "epoch": 0.7060286996312586, + "grad_norm": 0.3501486965647963, + "learning_rate": 8.089695053376357e-06, + "loss": 1.3424, + "step": 3973 + }, + { + "epoch": 0.7062064063263583, + "grad_norm": 0.34658752754345223, + "learning_rate": 8.080634902974005e-06, + "loss": 1.345, + "step": 3974 + }, + { + "epoch": 0.7063841130214581, + "grad_norm": 0.34054983774552056, + "learning_rate": 8.071578544345846e-06, + "loss": 1.3197, + "step": 3975 + }, + { + "epoch": 0.7065618197165578, + "grad_norm": 0.34590784400627356, + "learning_rate": 8.062525980372867e-06, + "loss": 1.315, + "step": 3976 + }, + { + "epoch": 0.7067395264116576, + "grad_norm": 0.351466989359575, + "learning_rate": 8.053477213934876e-06, + "loss": 1.3063, + "step": 3977 + }, + { + "epoch": 0.7069172331067572, + "grad_norm": 0.34081769016207203, + "learning_rate": 8.044432247910448e-06, + "loss": 1.3034, + "step": 3978 + }, + { + "epoch": 0.707094939801857, + "grad_norm": 0.346078724252139, + "learning_rate": 8.035391085176955e-06, + "loss": 1.3295, + "step": 3979 + }, + { + "epoch": 0.7072726464969568, + "grad_norm": 0.34587198639750866, + "learning_rate": 8.026353728610565e-06, + "loss": 1.3414, + "step": 3980 + }, + { + "epoch": 0.7074503531920565, + "grad_norm": 0.3474039466119413, + "learning_rate": 8.017320181086225e-06, + "loss": 1.3143, + "step": 3981 + }, + { + "epoch": 0.7076280598871563, + "grad_norm": 0.3577269611721558, + "learning_rate": 8.008290445477682e-06, + "loss": 1.3402, + "step": 3982 + }, + { + "epoch": 0.707805766582256, + "grad_norm": 0.34034665683387316, + "learning_rate": 7.999264524657464e-06, + "loss": 1.2999, + "step": 3983 + }, + { + "epoch": 0.7079834732773558, + "grad_norm": 0.34747637923791336, + "learning_rate": 7.990242421496883e-06, + "loss": 1.3347, + "step": 3984 + }, + { + "epoch": 0.7081611799724554, + "grad_norm": 0.34619691701462574, + "learning_rate": 7.981224138866032e-06, + "loss": 1.3287, + "step": 3985 + }, + { + "epoch": 0.7083388866675552, + "grad_norm": 0.3422313452976539, + "learning_rate": 7.972209679633815e-06, + "loss": 1.2921, + "step": 3986 + }, + { + "epoch": 0.7085165933626549, + "grad_norm": 0.3464733736640523, + "learning_rate": 7.9631990466679e-06, + "loss": 1.316, + "step": 3987 + }, + { + "epoch": 0.7086943000577547, + "grad_norm": 0.3423705818410509, + "learning_rate": 7.954192242834723e-06, + "loss": 1.2908, + "step": 3988 + }, + { + "epoch": 0.7088720067528544, + "grad_norm": 0.34020800221406955, + "learning_rate": 7.945189270999523e-06, + "loss": 1.3079, + "step": 3989 + }, + { + "epoch": 0.7090497134479542, + "grad_norm": 0.34698100448206765, + "learning_rate": 7.936190134026311e-06, + "loss": 1.3264, + "step": 3990 + }, + { + "epoch": 0.7092274201430538, + "grad_norm": 0.3443937743124649, + "learning_rate": 7.927194834777895e-06, + "loss": 1.3312, + "step": 3991 + }, + { + "epoch": 0.7094051268381536, + "grad_norm": 0.33673194734875, + "learning_rate": 7.91820337611584e-06, + "loss": 1.3038, + "step": 3992 + }, + { + "epoch": 0.7095828335332534, + "grad_norm": 0.3422663540043533, + "learning_rate": 7.909215760900501e-06, + "loss": 1.334, + "step": 3993 + }, + { + "epoch": 0.7097605402283531, + "grad_norm": 0.3498199072685063, + "learning_rate": 7.900231991991006e-06, + "loss": 1.3254, + "step": 3994 + }, + { + "epoch": 0.7099382469234529, + "grad_norm": 0.3360262833600118, + "learning_rate": 7.891252072245258e-06, + "loss": 1.2845, + "step": 3995 + }, + { + "epoch": 0.7101159536185526, + "grad_norm": 0.34796067265217623, + "learning_rate": 7.882276004519944e-06, + "loss": 1.3279, + "step": 3996 + }, + { + "epoch": 0.7102936603136523, + "grad_norm": 0.33110660065948805, + "learning_rate": 7.873303791670518e-06, + "loss": 1.2562, + "step": 3997 + }, + { + "epoch": 0.710471367008752, + "grad_norm": 0.3420231646079241, + "learning_rate": 7.864335436551205e-06, + "loss": 1.2929, + "step": 3998 + }, + { + "epoch": 0.7106490737038518, + "grad_norm": 0.3410278854590192, + "learning_rate": 7.855370942015006e-06, + "loss": 1.2791, + "step": 3999 + }, + { + "epoch": 0.7108267803989515, + "grad_norm": 0.34675208935634877, + "learning_rate": 7.846410310913707e-06, + "loss": 1.3168, + "step": 4000 + }, + { + "epoch": 0.7110044870940513, + "grad_norm": 0.34183227330689736, + "learning_rate": 7.837453546097846e-06, + "loss": 1.2804, + "step": 4001 + }, + { + "epoch": 0.711182193789151, + "grad_norm": 0.33850664161704874, + "learning_rate": 7.828500650416739e-06, + "loss": 1.3008, + "step": 4002 + }, + { + "epoch": 0.7113599004842508, + "grad_norm": 0.34036328946114275, + "learning_rate": 7.819551626718478e-06, + "loss": 1.3185, + "step": 4003 + }, + { + "epoch": 0.7115376071793504, + "grad_norm": 0.34141692013695923, + "learning_rate": 7.810606477849894e-06, + "loss": 1.3143, + "step": 4004 + }, + { + "epoch": 0.7117153138744502, + "grad_norm": 0.3481182488340219, + "learning_rate": 7.801665206656628e-06, + "loss": 1.3439, + "step": 4005 + }, + { + "epoch": 0.71189302056955, + "grad_norm": 0.3431330395920456, + "learning_rate": 7.79272781598306e-06, + "loss": 1.3019, + "step": 4006 + }, + { + "epoch": 0.7120707272646497, + "grad_norm": 0.3416949547630586, + "learning_rate": 7.783794308672343e-06, + "loss": 1.2939, + "step": 4007 + }, + { + "epoch": 0.7122484339597495, + "grad_norm": 0.34532845708064197, + "learning_rate": 7.774864687566383e-06, + "loss": 1.3105, + "step": 4008 + }, + { + "epoch": 0.7124261406548492, + "grad_norm": 0.34823823614235877, + "learning_rate": 7.765938955505887e-06, + "loss": 1.3195, + "step": 4009 + }, + { + "epoch": 0.7126038473499489, + "grad_norm": 0.352630760831812, + "learning_rate": 7.757017115330272e-06, + "loss": 1.3538, + "step": 4010 + }, + { + "epoch": 0.7127815540450486, + "grad_norm": 0.347704388946326, + "learning_rate": 7.748099169877752e-06, + "loss": 1.3023, + "step": 4011 + }, + { + "epoch": 0.7129592607401484, + "grad_norm": 0.35236081601923486, + "learning_rate": 7.739185121985295e-06, + "loss": 1.3146, + "step": 4012 + }, + { + "epoch": 0.7131369674352481, + "grad_norm": 0.3432301896677569, + "learning_rate": 7.730274974488616e-06, + "loss": 1.3184, + "step": 4013 + }, + { + "epoch": 0.7133146741303479, + "grad_norm": 0.36597400709637956, + "learning_rate": 7.721368730222221e-06, + "loss": 1.2544, + "step": 4014 + }, + { + "epoch": 0.7134923808254476, + "grad_norm": 0.3566758927394462, + "learning_rate": 7.71246639201934e-06, + "loss": 1.3168, + "step": 4015 + }, + { + "epoch": 0.7136700875205474, + "grad_norm": 0.339243959835646, + "learning_rate": 7.703567962711978e-06, + "loss": 1.3074, + "step": 4016 + }, + { + "epoch": 0.713847794215647, + "grad_norm": 0.34177152975985786, + "learning_rate": 7.694673445130891e-06, + "loss": 1.3383, + "step": 4017 + }, + { + "epoch": 0.7140255009107468, + "grad_norm": 0.34138406396791965, + "learning_rate": 7.685782842105593e-06, + "loss": 1.3008, + "step": 4018 + }, + { + "epoch": 0.7142032076058465, + "grad_norm": 0.3382462719100332, + "learning_rate": 7.676896156464355e-06, + "loss": 1.3059, + "step": 4019 + }, + { + "epoch": 0.7143809143009463, + "grad_norm": 0.34249480498420126, + "learning_rate": 7.668013391034194e-06, + "loss": 1.2883, + "step": 4020 + }, + { + "epoch": 0.7145586209960461, + "grad_norm": 0.3466544654579431, + "learning_rate": 7.659134548640888e-06, + "loss": 1.3185, + "step": 4021 + }, + { + "epoch": 0.7147363276911458, + "grad_norm": 0.3494239541877539, + "learning_rate": 7.650259632108953e-06, + "loss": 1.3409, + "step": 4022 + }, + { + "epoch": 0.7149140343862455, + "grad_norm": 0.35331316732504076, + "learning_rate": 7.641388644261684e-06, + "loss": 1.3346, + "step": 4023 + }, + { + "epoch": 0.7150917410813452, + "grad_norm": 0.3445995224850807, + "learning_rate": 7.632521587921102e-06, + "loss": 1.3024, + "step": 4024 + }, + { + "epoch": 0.715269447776445, + "grad_norm": 0.3381822813699869, + "learning_rate": 7.6236584659079905e-06, + "loss": 1.2844, + "step": 4025 + }, + { + "epoch": 0.7154471544715447, + "grad_norm": 0.3472168123410575, + "learning_rate": 7.614799281041863e-06, + "loss": 1.3421, + "step": 4026 + }, + { + "epoch": 0.7156248611666445, + "grad_norm": 0.347430143457322, + "learning_rate": 7.605944036140991e-06, + "loss": 1.3513, + "step": 4027 + }, + { + "epoch": 0.7158025678617442, + "grad_norm": 0.33979226368048715, + "learning_rate": 7.597092734022406e-06, + "loss": 1.3064, + "step": 4028 + }, + { + "epoch": 0.7159802745568439, + "grad_norm": 0.34501772968276934, + "learning_rate": 7.588245377501872e-06, + "loss": 1.3024, + "step": 4029 + }, + { + "epoch": 0.7161579812519436, + "grad_norm": 0.3518169192338613, + "learning_rate": 7.579401969393898e-06, + "loss": 1.3407, + "step": 4030 + }, + { + "epoch": 0.7163356879470434, + "grad_norm": 0.3420862864297147, + "learning_rate": 7.5705625125117345e-06, + "loss": 1.3177, + "step": 4031 + }, + { + "epoch": 0.7165133946421431, + "grad_norm": 0.3463352084097385, + "learning_rate": 7.561727009667383e-06, + "loss": 1.3183, + "step": 4032 + }, + { + "epoch": 0.7166911013372429, + "grad_norm": 0.34358667301230644, + "learning_rate": 7.552895463671583e-06, + "loss": 1.3044, + "step": 4033 + }, + { + "epoch": 0.7168688080323427, + "grad_norm": 0.34285658528137114, + "learning_rate": 7.544067877333814e-06, + "loss": 1.2963, + "step": 4034 + }, + { + "epoch": 0.7170465147274424, + "grad_norm": 0.3353324955239236, + "learning_rate": 7.535244253462295e-06, + "loss": 1.3215, + "step": 4035 + }, + { + "epoch": 0.717224221422542, + "grad_norm": 0.3647432128022017, + "learning_rate": 7.526424594863986e-06, + "loss": 1.2674, + "step": 4036 + }, + { + "epoch": 0.7174019281176418, + "grad_norm": 0.3469022434969301, + "learning_rate": 7.517608904344593e-06, + "loss": 1.3374, + "step": 4037 + }, + { + "epoch": 0.7175796348127416, + "grad_norm": 0.35854988713924324, + "learning_rate": 7.5087971847085515e-06, + "loss": 1.322, + "step": 4038 + }, + { + "epoch": 0.7177573415078413, + "grad_norm": 0.3368566693610481, + "learning_rate": 7.499989438759032e-06, + "loss": 1.2736, + "step": 4039 + }, + { + "epoch": 0.7179350482029411, + "grad_norm": 0.347420294139603, + "learning_rate": 7.491185669297953e-06, + "loss": 1.3267, + "step": 4040 + }, + { + "epoch": 0.7181127548980408, + "grad_norm": 0.33982651985085394, + "learning_rate": 7.482385879125939e-06, + "loss": 1.2984, + "step": 4041 + }, + { + "epoch": 0.7182904615931405, + "grad_norm": 0.3475523515893918, + "learning_rate": 7.473590071042387e-06, + "loss": 1.3341, + "step": 4042 + }, + { + "epoch": 0.7184681682882402, + "grad_norm": 0.3381308300075107, + "learning_rate": 7.464798247845402e-06, + "loss": 1.2497, + "step": 4043 + }, + { + "epoch": 0.71864587498334, + "grad_norm": 0.3429143723225144, + "learning_rate": 7.4560104123318314e-06, + "loss": 1.2854, + "step": 4044 + }, + { + "epoch": 0.7188235816784397, + "grad_norm": 0.3431059885096514, + "learning_rate": 7.447226567297246e-06, + "loss": 1.3307, + "step": 4045 + }, + { + "epoch": 0.7190012883735395, + "grad_norm": 0.3465359403232201, + "learning_rate": 7.43844671553595e-06, + "loss": 1.3172, + "step": 4046 + }, + { + "epoch": 0.7191789950686392, + "grad_norm": 0.33063716837556145, + "learning_rate": 7.429670859840998e-06, + "loss": 1.2282, + "step": 4047 + }, + { + "epoch": 0.719356701763739, + "grad_norm": 0.3367392043821428, + "learning_rate": 7.420899003004134e-06, + "loss": 1.3208, + "step": 4048 + }, + { + "epoch": 0.7195344084588386, + "grad_norm": 0.3630552362231714, + "learning_rate": 7.41213114781586e-06, + "loss": 1.3438, + "step": 4049 + }, + { + "epoch": 0.7197121151539384, + "grad_norm": 0.35012777203967266, + "learning_rate": 7.403367297065383e-06, + "loss": 1.355, + "step": 4050 + }, + { + "epoch": 0.7198898218490382, + "grad_norm": 0.3367638795089637, + "learning_rate": 7.394607453540667e-06, + "loss": 1.2879, + "step": 4051 + }, + { + "epoch": 0.7200675285441379, + "grad_norm": 0.34522156270100673, + "learning_rate": 7.385851620028377e-06, + "loss": 1.2753, + "step": 4052 + }, + { + "epoch": 0.7202452352392377, + "grad_norm": 0.3469652716402909, + "learning_rate": 7.377099799313905e-06, + "loss": 1.3168, + "step": 4053 + }, + { + "epoch": 0.7204229419343374, + "grad_norm": 0.3470029865285727, + "learning_rate": 7.368351994181371e-06, + "loss": 1.3088, + "step": 4054 + }, + { + "epoch": 0.7206006486294371, + "grad_norm": 0.34324610403960204, + "learning_rate": 7.359608207413615e-06, + "loss": 1.2985, + "step": 4055 + }, + { + "epoch": 0.7207783553245368, + "grad_norm": 0.3528790223246071, + "learning_rate": 7.350868441792205e-06, + "loss": 1.3156, + "step": 4056 + }, + { + "epoch": 0.7209560620196366, + "grad_norm": 0.3866584183753084, + "learning_rate": 7.34213270009742e-06, + "loss": 1.2976, + "step": 4057 + }, + { + "epoch": 0.7211337687147363, + "grad_norm": 0.3582539544670879, + "learning_rate": 7.333400985108263e-06, + "loss": 1.3414, + "step": 4058 + }, + { + "epoch": 0.7213114754098361, + "grad_norm": 0.34666141012363766, + "learning_rate": 7.324673299602461e-06, + "loss": 1.3381, + "step": 4059 + }, + { + "epoch": 0.7214891821049358, + "grad_norm": 0.34182546927180485, + "learning_rate": 7.315949646356444e-06, + "loss": 1.3111, + "step": 4060 + }, + { + "epoch": 0.7216668888000355, + "grad_norm": 0.34655302734998517, + "learning_rate": 7.307230028145387e-06, + "loss": 1.2995, + "step": 4061 + }, + { + "epoch": 0.7218445954951352, + "grad_norm": 0.34892818950818083, + "learning_rate": 7.298514447743161e-06, + "loss": 1.301, + "step": 4062 + }, + { + "epoch": 0.722022302190235, + "grad_norm": 0.33798553604141823, + "learning_rate": 7.2898029079223474e-06, + "loss": 1.2718, + "step": 4063 + }, + { + "epoch": 0.7222000088853348, + "grad_norm": 0.34614319835874274, + "learning_rate": 7.281095411454247e-06, + "loss": 1.2934, + "step": 4064 + }, + { + "epoch": 0.7223777155804345, + "grad_norm": 0.3470620820615626, + "learning_rate": 7.272391961108891e-06, + "loss": 1.3114, + "step": 4065 + }, + { + "epoch": 0.7225554222755343, + "grad_norm": 0.34946085445134856, + "learning_rate": 7.263692559655009e-06, + "loss": 1.3305, + "step": 4066 + }, + { + "epoch": 0.722733128970634, + "grad_norm": 0.3434813536069956, + "learning_rate": 7.254997209860038e-06, + "loss": 1.3119, + "step": 4067 + }, + { + "epoch": 0.7229108356657337, + "grad_norm": 0.34061548703717626, + "learning_rate": 7.246305914490137e-06, + "loss": 1.3081, + "step": 4068 + }, + { + "epoch": 0.7230885423608334, + "grad_norm": 0.451485966902142, + "learning_rate": 7.237618676310168e-06, + "loss": 1.3142, + "step": 4069 + }, + { + "epoch": 0.7232662490559332, + "grad_norm": 0.3552065709311755, + "learning_rate": 7.228935498083705e-06, + "loss": 1.3262, + "step": 4070 + }, + { + "epoch": 0.7234439557510329, + "grad_norm": 0.3549082974820173, + "learning_rate": 7.22025638257303e-06, + "loss": 1.3303, + "step": 4071 + }, + { + "epoch": 0.7236216624461327, + "grad_norm": 0.42694901708429145, + "learning_rate": 7.211581332539132e-06, + "loss": 1.3277, + "step": 4072 + }, + { + "epoch": 0.7237993691412324, + "grad_norm": 0.34716486715440426, + "learning_rate": 7.202910350741712e-06, + "loss": 1.3069, + "step": 4073 + }, + { + "epoch": 0.7239770758363321, + "grad_norm": 0.35786957430164473, + "learning_rate": 7.194243439939163e-06, + "loss": 1.3364, + "step": 4074 + }, + { + "epoch": 0.7241547825314318, + "grad_norm": 0.34837529444815096, + "learning_rate": 7.1855806028886045e-06, + "loss": 1.3249, + "step": 4075 + }, + { + "epoch": 0.7243324892265316, + "grad_norm": 0.35712499276661647, + "learning_rate": 7.176921842345843e-06, + "loss": 1.3715, + "step": 4076 + }, + { + "epoch": 0.7245101959216314, + "grad_norm": 0.34561545388645853, + "learning_rate": 7.168267161065392e-06, + "loss": 1.2739, + "step": 4077 + }, + { + "epoch": 0.7246879026167311, + "grad_norm": 0.34708008230067033, + "learning_rate": 7.159616561800467e-06, + "loss": 1.3014, + "step": 4078 + }, + { + "epoch": 0.7248656093118309, + "grad_norm": 0.36259132305698893, + "learning_rate": 7.15097004730299e-06, + "loss": 1.32, + "step": 4079 + }, + { + "epoch": 0.7250433160069306, + "grad_norm": 0.3470138069793676, + "learning_rate": 7.142327620323577e-06, + "loss": 1.2867, + "step": 4080 + }, + { + "epoch": 0.7252210227020303, + "grad_norm": 0.3497425940483375, + "learning_rate": 7.133689283611547e-06, + "loss": 1.3321, + "step": 4081 + }, + { + "epoch": 0.72539872939713, + "grad_norm": 0.41960512271340883, + "learning_rate": 7.125055039914919e-06, + "loss": 1.3049, + "step": 4082 + }, + { + "epoch": 0.7255764360922298, + "grad_norm": 0.344144185430658, + "learning_rate": 7.116424891980398e-06, + "loss": 1.2849, + "step": 4083 + }, + { + "epoch": 0.7257541427873295, + "grad_norm": 0.34913856932352094, + "learning_rate": 7.107798842553415e-06, + "loss": 1.3384, + "step": 4084 + }, + { + "epoch": 0.7259318494824293, + "grad_norm": 0.3563746669445148, + "learning_rate": 7.099176894378072e-06, + "loss": 1.3434, + "step": 4085 + }, + { + "epoch": 0.726109556177529, + "grad_norm": 0.3469724219845676, + "learning_rate": 7.090559050197165e-06, + "loss": 1.3028, + "step": 4086 + }, + { + "epoch": 0.7262872628726287, + "grad_norm": 0.34028358149857274, + "learning_rate": 7.081945312752198e-06, + "loss": 1.3105, + "step": 4087 + }, + { + "epoch": 0.7264649695677284, + "grad_norm": 0.348351351215965, + "learning_rate": 7.0733356847833555e-06, + "loss": 1.3176, + "step": 4088 + }, + { + "epoch": 0.7266426762628282, + "grad_norm": 0.360722530438116, + "learning_rate": 7.064730169029534e-06, + "loss": 1.3691, + "step": 4089 + }, + { + "epoch": 0.726820382957928, + "grad_norm": 0.34727566210409055, + "learning_rate": 7.056128768228305e-06, + "loss": 1.3009, + "step": 4090 + }, + { + "epoch": 0.7269980896530277, + "grad_norm": 0.34916300716344684, + "learning_rate": 7.047531485115935e-06, + "loss": 1.3229, + "step": 4091 + }, + { + "epoch": 0.7271757963481275, + "grad_norm": 0.34149868971740843, + "learning_rate": 7.03893832242738e-06, + "loss": 1.3002, + "step": 4092 + }, + { + "epoch": 0.7273535030432271, + "grad_norm": 0.3468503418429682, + "learning_rate": 7.030349282896291e-06, + "loss": 1.2819, + "step": 4093 + }, + { + "epoch": 0.7275312097383269, + "grad_norm": 0.3431632074066352, + "learning_rate": 7.021764369254999e-06, + "loss": 1.3127, + "step": 4094 + }, + { + "epoch": 0.7277089164334266, + "grad_norm": 0.3542849150466704, + "learning_rate": 7.013183584234529e-06, + "loss": 1.3067, + "step": 4095 + }, + { + "epoch": 0.7278866231285264, + "grad_norm": 0.3525862608494627, + "learning_rate": 7.004606930564588e-06, + "loss": 1.3544, + "step": 4096 + }, + { + "epoch": 0.7280643298236261, + "grad_norm": 0.3465448671792795, + "learning_rate": 6.996034410973564e-06, + "loss": 1.3169, + "step": 4097 + }, + { + "epoch": 0.7282420365187259, + "grad_norm": 0.34832229496300704, + "learning_rate": 6.987466028188552e-06, + "loss": 1.3274, + "step": 4098 + }, + { + "epoch": 0.7284197432138256, + "grad_norm": 0.34380558206787776, + "learning_rate": 6.978901784935308e-06, + "loss": 1.3274, + "step": 4099 + }, + { + "epoch": 0.7285974499089253, + "grad_norm": 0.35106469732476286, + "learning_rate": 6.970341683938287e-06, + "loss": 1.3288, + "step": 4100 + }, + { + "epoch": 0.728775156604025, + "grad_norm": 0.34420146349304, + "learning_rate": 6.961785727920602e-06, + "loss": 1.3052, + "step": 4101 + }, + { + "epoch": 0.7289528632991248, + "grad_norm": 0.34610023070689433, + "learning_rate": 6.9532339196040655e-06, + "loss": 1.3085, + "step": 4102 + }, + { + "epoch": 0.7291305699942245, + "grad_norm": 0.3448137343818155, + "learning_rate": 6.9446862617091815e-06, + "loss": 1.2863, + "step": 4103 + }, + { + "epoch": 0.7293082766893243, + "grad_norm": 0.40140533271955176, + "learning_rate": 6.9361427569551136e-06, + "loss": 1.3476, + "step": 4104 + }, + { + "epoch": 0.729485983384424, + "grad_norm": 0.34531078420635725, + "learning_rate": 6.927603408059711e-06, + "loss": 1.3068, + "step": 4105 + }, + { + "epoch": 0.7296636900795237, + "grad_norm": 0.352143152771808, + "learning_rate": 6.919068217739495e-06, + "loss": 1.3085, + "step": 4106 + }, + { + "epoch": 0.7298413967746235, + "grad_norm": 0.34309217694914285, + "learning_rate": 6.91053718870969e-06, + "loss": 1.337, + "step": 4107 + }, + { + "epoch": 0.7300191034697232, + "grad_norm": 0.3476586223839192, + "learning_rate": 6.902010323684158e-06, + "loss": 1.3247, + "step": 4108 + }, + { + "epoch": 0.730196810164823, + "grad_norm": 0.3482077589799202, + "learning_rate": 6.893487625375461e-06, + "loss": 1.3128, + "step": 4109 + }, + { + "epoch": 0.7303745168599227, + "grad_norm": 0.3431787292057853, + "learning_rate": 6.884969096494829e-06, + "loss": 1.3171, + "step": 4110 + }, + { + "epoch": 0.7305522235550225, + "grad_norm": 0.34465355469375686, + "learning_rate": 6.876454739752159e-06, + "loss": 1.3314, + "step": 4111 + }, + { + "epoch": 0.7307299302501222, + "grad_norm": 0.34698593914063824, + "learning_rate": 6.867944557856043e-06, + "loss": 1.2894, + "step": 4112 + }, + { + "epoch": 0.7309076369452219, + "grad_norm": 0.341698239442693, + "learning_rate": 6.859438553513724e-06, + "loss": 1.3354, + "step": 4113 + }, + { + "epoch": 0.7310853436403216, + "grad_norm": 0.34405011118853907, + "learning_rate": 6.850936729431119e-06, + "loss": 1.3026, + "step": 4114 + }, + { + "epoch": 0.7312630503354214, + "grad_norm": 0.3502559848729948, + "learning_rate": 6.84243908831282e-06, + "loss": 1.3304, + "step": 4115 + }, + { + "epoch": 0.7314407570305211, + "grad_norm": 0.3429752841644757, + "learning_rate": 6.833945632862084e-06, + "loss": 1.3057, + "step": 4116 + }, + { + "epoch": 0.7316184637256209, + "grad_norm": 0.344253757788228, + "learning_rate": 6.825456365780845e-06, + "loss": 1.3089, + "step": 4117 + }, + { + "epoch": 0.7317961704207206, + "grad_norm": 0.3425500911071719, + "learning_rate": 6.816971289769692e-06, + "loss": 1.3062, + "step": 4118 + }, + { + "epoch": 0.7319738771158203, + "grad_norm": 0.3428687776664972, + "learning_rate": 6.80849040752789e-06, + "loss": 1.3224, + "step": 4119 + }, + { + "epoch": 0.73215158381092, + "grad_norm": 0.35522480102697357, + "learning_rate": 6.800013721753367e-06, + "loss": 1.3496, + "step": 4120 + }, + { + "epoch": 0.7323292905060198, + "grad_norm": 0.34078073076737286, + "learning_rate": 6.791541235142709e-06, + "loss": 1.3146, + "step": 4121 + }, + { + "epoch": 0.7325069972011196, + "grad_norm": 0.34288660776948277, + "learning_rate": 6.783072950391194e-06, + "loss": 1.3275, + "step": 4122 + }, + { + "epoch": 0.7326847038962193, + "grad_norm": 0.3550551755858433, + "learning_rate": 6.77460887019272e-06, + "loss": 1.3691, + "step": 4123 + }, + { + "epoch": 0.7328624105913191, + "grad_norm": 0.34255439066181315, + "learning_rate": 6.766148997239883e-06, + "loss": 1.3111, + "step": 4124 + }, + { + "epoch": 0.7330401172864187, + "grad_norm": 0.3375395770129814, + "learning_rate": 6.7576933342239134e-06, + "loss": 1.2864, + "step": 4125 + }, + { + "epoch": 0.7332178239815185, + "grad_norm": 0.34675218625351384, + "learning_rate": 6.749241883834736e-06, + "loss": 1.3107, + "step": 4126 + }, + { + "epoch": 0.7333955306766182, + "grad_norm": 0.33870254613389145, + "learning_rate": 6.740794648760907e-06, + "loss": 1.2837, + "step": 4127 + }, + { + "epoch": 0.733573237371718, + "grad_norm": 0.35487052404645986, + "learning_rate": 6.7323516316896505e-06, + "loss": 1.3572, + "step": 4128 + }, + { + "epoch": 0.7337509440668177, + "grad_norm": 0.3400765151220762, + "learning_rate": 6.72391283530685e-06, + "loss": 1.2947, + "step": 4129 + }, + { + "epoch": 0.7339286507619175, + "grad_norm": 0.3349964524944202, + "learning_rate": 6.715478262297041e-06, + "loss": 1.2889, + "step": 4130 + }, + { + "epoch": 0.7341063574570172, + "grad_norm": 0.3518392883260942, + "learning_rate": 6.7070479153434276e-06, + "loss": 1.3081, + "step": 4131 + }, + { + "epoch": 0.7342840641521169, + "grad_norm": 0.343256862727128, + "learning_rate": 6.698621797127855e-06, + "loss": 1.3041, + "step": 4132 + }, + { + "epoch": 0.7344617708472166, + "grad_norm": 0.35001328060577014, + "learning_rate": 6.690199910330835e-06, + "loss": 1.3662, + "step": 4133 + }, + { + "epoch": 0.7346394775423164, + "grad_norm": 0.3450226558279936, + "learning_rate": 6.681782257631524e-06, + "loss": 1.3272, + "step": 4134 + }, + { + "epoch": 0.7348171842374162, + "grad_norm": 0.34468549784106733, + "learning_rate": 6.67336884170773e-06, + "loss": 1.2803, + "step": 4135 + }, + { + "epoch": 0.7349948909325159, + "grad_norm": 0.35170449522098957, + "learning_rate": 6.664959665235933e-06, + "loss": 1.3417, + "step": 4136 + }, + { + "epoch": 0.7351725976276157, + "grad_norm": 0.35005520135578194, + "learning_rate": 6.656554730891243e-06, + "loss": 1.3121, + "step": 4137 + }, + { + "epoch": 0.7353503043227153, + "grad_norm": 0.3437948200028736, + "learning_rate": 6.648154041347434e-06, + "loss": 1.3178, + "step": 4138 + }, + { + "epoch": 0.7355280110178151, + "grad_norm": 0.33601008714015856, + "learning_rate": 6.639757599276906e-06, + "loss": 1.2809, + "step": 4139 + }, + { + "epoch": 0.7357057177129148, + "grad_norm": 0.34753246075457067, + "learning_rate": 6.63136540735074e-06, + "loss": 1.3127, + "step": 4140 + }, + { + "epoch": 0.7358834244080146, + "grad_norm": 0.34418264092724643, + "learning_rate": 6.62297746823865e-06, + "loss": 1.3079, + "step": 4141 + }, + { + "epoch": 0.7360611311031143, + "grad_norm": 0.3460007104826968, + "learning_rate": 6.614593784608992e-06, + "loss": 1.3052, + "step": 4142 + }, + { + "epoch": 0.7362388377982141, + "grad_norm": 0.3481975426007932, + "learning_rate": 6.606214359128773e-06, + "loss": 1.3197, + "step": 4143 + }, + { + "epoch": 0.7364165444933138, + "grad_norm": 0.3480790838829178, + "learning_rate": 6.597839194463649e-06, + "loss": 1.298, + "step": 4144 + }, + { + "epoch": 0.7365942511884135, + "grad_norm": 0.3451661639011644, + "learning_rate": 6.5894682932779185e-06, + "loss": 1.2876, + "step": 4145 + }, + { + "epoch": 0.7367719578835132, + "grad_norm": 0.354601227106467, + "learning_rate": 6.581101658234517e-06, + "loss": 1.3366, + "step": 4146 + }, + { + "epoch": 0.736949664578613, + "grad_norm": 0.34746547588835225, + "learning_rate": 6.572739291995034e-06, + "loss": 1.3103, + "step": 4147 + }, + { + "epoch": 0.7371273712737128, + "grad_norm": 0.3434305974687531, + "learning_rate": 6.564381197219691e-06, + "loss": 1.2687, + "step": 4148 + }, + { + "epoch": 0.7373050779688125, + "grad_norm": 0.3475142540294302, + "learning_rate": 6.5560273765673535e-06, + "loss": 1.3013, + "step": 4149 + }, + { + "epoch": 0.7374827846639123, + "grad_norm": 0.3473330191284544, + "learning_rate": 6.547677832695538e-06, + "loss": 1.3032, + "step": 4150 + }, + { + "epoch": 0.7376604913590119, + "grad_norm": 0.33904701635539963, + "learning_rate": 6.539332568260386e-06, + "loss": 1.2812, + "step": 4151 + }, + { + "epoch": 0.7378381980541117, + "grad_norm": 0.33637753628908146, + "learning_rate": 6.530991585916682e-06, + "loss": 1.2948, + "step": 4152 + }, + { + "epoch": 0.7380159047492114, + "grad_norm": 0.3573513108238807, + "learning_rate": 6.522654888317852e-06, + "loss": 1.3197, + "step": 4153 + }, + { + "epoch": 0.7381936114443112, + "grad_norm": 0.3479655408244483, + "learning_rate": 6.5143224781159555e-06, + "loss": 1.3092, + "step": 4154 + }, + { + "epoch": 0.7383713181394109, + "grad_norm": 0.34681327946701324, + "learning_rate": 6.505994357961687e-06, + "loss": 1.3041, + "step": 4155 + }, + { + "epoch": 0.7385490248345107, + "grad_norm": 0.33959346865628043, + "learning_rate": 6.497670530504381e-06, + "loss": 1.2912, + "step": 4156 + }, + { + "epoch": 0.7387267315296103, + "grad_norm": 0.34369201097865865, + "learning_rate": 6.489350998392001e-06, + "loss": 1.3265, + "step": 4157 + }, + { + "epoch": 0.7389044382247101, + "grad_norm": 0.3329993588818506, + "learning_rate": 6.4810357642711395e-06, + "loss": 1.2937, + "step": 4158 + }, + { + "epoch": 0.7390821449198098, + "grad_norm": 0.34085429294795494, + "learning_rate": 6.472724830787047e-06, + "loss": 1.2992, + "step": 4159 + }, + { + "epoch": 0.7392598516149096, + "grad_norm": 0.341246518207478, + "learning_rate": 6.464418200583582e-06, + "loss": 1.3069, + "step": 4160 + }, + { + "epoch": 0.7394375583100093, + "grad_norm": 0.34629844722005126, + "learning_rate": 6.456115876303228e-06, + "loss": 1.3425, + "step": 4161 + }, + { + "epoch": 0.7396152650051091, + "grad_norm": 0.33917393956664726, + "learning_rate": 6.44781786058712e-06, + "loss": 1.3002, + "step": 4162 + }, + { + "epoch": 0.7397929717002089, + "grad_norm": 0.33721662443593003, + "learning_rate": 6.439524156075003e-06, + "loss": 1.301, + "step": 4163 + }, + { + "epoch": 0.7399706783953085, + "grad_norm": 0.3446203669520131, + "learning_rate": 6.431234765405274e-06, + "loss": 1.3255, + "step": 4164 + }, + { + "epoch": 0.7401483850904083, + "grad_norm": 0.3427442481444144, + "learning_rate": 6.42294969121494e-06, + "loss": 1.3031, + "step": 4165 + }, + { + "epoch": 0.740326091785508, + "grad_norm": 0.34081922589884395, + "learning_rate": 6.4146689361396365e-06, + "loss": 1.291, + "step": 4166 + }, + { + "epoch": 0.7405037984806078, + "grad_norm": 0.3420515423379779, + "learning_rate": 6.406392502813628e-06, + "loss": 1.28, + "step": 4167 + }, + { + "epoch": 0.7406815051757075, + "grad_norm": 0.3376121942977207, + "learning_rate": 6.398120393869802e-06, + "loss": 1.3008, + "step": 4168 + }, + { + "epoch": 0.7408592118708073, + "grad_norm": 0.34089501757010254, + "learning_rate": 6.389852611939675e-06, + "loss": 1.3075, + "step": 4169 + }, + { + "epoch": 0.7410369185659069, + "grad_norm": 0.3516506916576127, + "learning_rate": 6.381589159653383e-06, + "loss": 1.3364, + "step": 4170 + }, + { + "epoch": 0.7412146252610067, + "grad_norm": 0.34450102632024016, + "learning_rate": 6.373330039639685e-06, + "loss": 1.3042, + "step": 4171 + }, + { + "epoch": 0.7413923319561064, + "grad_norm": 0.34440654631013323, + "learning_rate": 6.365075254525955e-06, + "loss": 1.3187, + "step": 4172 + }, + { + "epoch": 0.7415700386512062, + "grad_norm": 0.34649406706813474, + "learning_rate": 6.356824806938209e-06, + "loss": 1.3067, + "step": 4173 + }, + { + "epoch": 0.7417477453463059, + "grad_norm": 0.357320400073252, + "learning_rate": 6.3485786995010645e-06, + "loss": 1.3414, + "step": 4174 + }, + { + "epoch": 0.7419254520414057, + "grad_norm": 0.35615568586301494, + "learning_rate": 6.340336934837768e-06, + "loss": 1.3561, + "step": 4175 + }, + { + "epoch": 0.7421031587365055, + "grad_norm": 0.3422689820889564, + "learning_rate": 6.332099515570169e-06, + "loss": 1.3127, + "step": 4176 + }, + { + "epoch": 0.7422808654316051, + "grad_norm": 0.36676353524989613, + "learning_rate": 6.323866444318742e-06, + "loss": 1.326, + "step": 4177 + }, + { + "epoch": 0.7424585721267049, + "grad_norm": 0.3431304277473577, + "learning_rate": 6.315637723702597e-06, + "loss": 1.3586, + "step": 4178 + }, + { + "epoch": 0.7426362788218046, + "grad_norm": 0.34255853247565354, + "learning_rate": 6.3074133563394405e-06, + "loss": 1.3369, + "step": 4179 + }, + { + "epoch": 0.7428139855169044, + "grad_norm": 0.34708823341322126, + "learning_rate": 6.299193344845593e-06, + "loss": 1.295, + "step": 4180 + }, + { + "epoch": 0.7429916922120041, + "grad_norm": 0.34364661551696146, + "learning_rate": 6.290977691835994e-06, + "loss": 1.3593, + "step": 4181 + }, + { + "epoch": 0.7431693989071039, + "grad_norm": 0.3556159283705207, + "learning_rate": 6.282766399924212e-06, + "loss": 1.3341, + "step": 4182 + }, + { + "epoch": 0.7433471056022035, + "grad_norm": 0.34672116131426706, + "learning_rate": 6.274559471722395e-06, + "loss": 1.2797, + "step": 4183 + }, + { + "epoch": 0.7435248122973033, + "grad_norm": 0.3532486345446146, + "learning_rate": 6.266356909841329e-06, + "loss": 1.3549, + "step": 4184 + }, + { + "epoch": 0.743702518992403, + "grad_norm": 0.33542873312900595, + "learning_rate": 6.258158716890404e-06, + "loss": 1.2674, + "step": 4185 + }, + { + "epoch": 0.7438802256875028, + "grad_norm": 0.3409228798584469, + "learning_rate": 6.249964895477612e-06, + "loss": 1.2837, + "step": 4186 + }, + { + "epoch": 0.7440579323826025, + "grad_norm": 0.3471932536703681, + "learning_rate": 6.241775448209573e-06, + "loss": 1.3201, + "step": 4187 + }, + { + "epoch": 0.7442356390777023, + "grad_norm": 0.3486543948318935, + "learning_rate": 6.233590377691498e-06, + "loss": 1.3407, + "step": 4188 + }, + { + "epoch": 0.7444133457728019, + "grad_norm": 0.3443679092752075, + "learning_rate": 6.225409686527215e-06, + "loss": 1.328, + "step": 4189 + }, + { + "epoch": 0.7445910524679017, + "grad_norm": 0.35064025915412356, + "learning_rate": 6.217233377319152e-06, + "loss": 1.3401, + "step": 4190 + }, + { + "epoch": 0.7447687591630014, + "grad_norm": 0.34185511968528753, + "learning_rate": 6.20906145266835e-06, + "loss": 1.3111, + "step": 4191 + }, + { + "epoch": 0.7449464658581012, + "grad_norm": 0.3443027773547935, + "learning_rate": 6.200893915174448e-06, + "loss": 1.3489, + "step": 4192 + }, + { + "epoch": 0.745124172553201, + "grad_norm": 0.350858393275898, + "learning_rate": 6.192730767435697e-06, + "loss": 1.3003, + "step": 4193 + }, + { + "epoch": 0.7453018792483007, + "grad_norm": 0.34174998556426345, + "learning_rate": 6.184572012048946e-06, + "loss": 1.2992, + "step": 4194 + }, + { + "epoch": 0.7454795859434005, + "grad_norm": 0.3455927572572645, + "learning_rate": 6.176417651609643e-06, + "loss": 1.3021, + "step": 4195 + }, + { + "epoch": 0.7456572926385001, + "grad_norm": 0.36480773836167274, + "learning_rate": 6.168267688711853e-06, + "loss": 1.3193, + "step": 4196 + }, + { + "epoch": 0.7458349993335999, + "grad_norm": 0.3406081595479604, + "learning_rate": 6.160122125948238e-06, + "loss": 1.2968, + "step": 4197 + }, + { + "epoch": 0.7460127060286996, + "grad_norm": 0.3480640091370051, + "learning_rate": 6.151980965910036e-06, + "loss": 1.2943, + "step": 4198 + }, + { + "epoch": 0.7461904127237994, + "grad_norm": 0.3445684181633426, + "learning_rate": 6.143844211187115e-06, + "loss": 1.3149, + "step": 4199 + }, + { + "epoch": 0.7463681194188991, + "grad_norm": 0.34933971342692427, + "learning_rate": 6.135711864367919e-06, + "loss": 1.3249, + "step": 4200 + }, + { + "epoch": 0.7465458261139989, + "grad_norm": 0.3425332369888758, + "learning_rate": 6.1275839280395155e-06, + "loss": 1.3255, + "step": 4201 + }, + { + "epoch": 0.7467235328090985, + "grad_norm": 0.34901764254149575, + "learning_rate": 6.119460404787547e-06, + "loss": 1.3686, + "step": 4202 + }, + { + "epoch": 0.7469012395041983, + "grad_norm": 0.3339388571804678, + "learning_rate": 6.1113412971962605e-06, + "loss": 1.2683, + "step": 4203 + }, + { + "epoch": 0.747078946199298, + "grad_norm": 0.43094455873264953, + "learning_rate": 6.103226607848494e-06, + "loss": 1.31, + "step": 4204 + }, + { + "epoch": 0.7472566528943978, + "grad_norm": 0.3465526518101947, + "learning_rate": 6.095116339325684e-06, + "loss": 1.3256, + "step": 4205 + }, + { + "epoch": 0.7474343595894976, + "grad_norm": 0.3415905248260003, + "learning_rate": 6.087010494207859e-06, + "loss": 1.3259, + "step": 4206 + }, + { + "epoch": 0.7476120662845973, + "grad_norm": 0.33992081096383225, + "learning_rate": 6.078909075073642e-06, + "loss": 1.2931, + "step": 4207 + }, + { + "epoch": 0.7477897729796971, + "grad_norm": 0.34883550562117266, + "learning_rate": 6.070812084500246e-06, + "loss": 1.3475, + "step": 4208 + }, + { + "epoch": 0.7479674796747967, + "grad_norm": 0.3477842862093228, + "learning_rate": 6.0627195250634716e-06, + "loss": 1.3305, + "step": 4209 + }, + { + "epoch": 0.7481451863698965, + "grad_norm": 0.34897778997251844, + "learning_rate": 6.054631399337723e-06, + "loss": 1.3415, + "step": 4210 + }, + { + "epoch": 0.7483228930649962, + "grad_norm": 0.34624002009071125, + "learning_rate": 6.04654770989598e-06, + "loss": 1.322, + "step": 4211 + }, + { + "epoch": 0.748500599760096, + "grad_norm": 0.35346077678049553, + "learning_rate": 6.038468459309818e-06, + "loss": 1.3554, + "step": 4212 + }, + { + "epoch": 0.7486783064551957, + "grad_norm": 0.3517435746242705, + "learning_rate": 6.030393650149404e-06, + "loss": 1.3241, + "step": 4213 + }, + { + "epoch": 0.7488560131502955, + "grad_norm": 0.3516304662158467, + "learning_rate": 6.022323284983466e-06, + "loss": 1.297, + "step": 4214 + }, + { + "epoch": 0.7490337198453951, + "grad_norm": 0.3420430085423513, + "learning_rate": 6.014257366379361e-06, + "loss": 1.3103, + "step": 4215 + }, + { + "epoch": 0.7492114265404949, + "grad_norm": 0.340190992086526, + "learning_rate": 6.006195896903002e-06, + "loss": 1.3098, + "step": 4216 + }, + { + "epoch": 0.7493891332355946, + "grad_norm": 0.35183823301870254, + "learning_rate": 5.998138879118891e-06, + "loss": 1.3049, + "step": 4217 + }, + { + "epoch": 0.7495668399306944, + "grad_norm": 0.3423032145289341, + "learning_rate": 5.990086315590122e-06, + "loss": 1.3017, + "step": 4218 + }, + { + "epoch": 0.7497445466257942, + "grad_norm": 0.3485555319176679, + "learning_rate": 5.982038208878362e-06, + "loss": 1.3657, + "step": 4219 + }, + { + "epoch": 0.7499222533208939, + "grad_norm": 0.33612620563063583, + "learning_rate": 5.97399456154387e-06, + "loss": 1.2792, + "step": 4220 + }, + { + "epoch": 0.7500999600159935, + "grad_norm": 0.3433118871544173, + "learning_rate": 5.965955376145475e-06, + "loss": 1.2796, + "step": 4221 + }, + { + "epoch": 0.7502776667110933, + "grad_norm": 0.3495395908544088, + "learning_rate": 5.957920655240601e-06, + "loss": 1.2695, + "step": 4222 + }, + { + "epoch": 0.7504553734061931, + "grad_norm": 0.3442796673646616, + "learning_rate": 5.949890401385232e-06, + "loss": 1.3207, + "step": 4223 + }, + { + "epoch": 0.7506330801012928, + "grad_norm": 0.3953482913819814, + "learning_rate": 5.941864617133957e-06, + "loss": 1.297, + "step": 4224 + }, + { + "epoch": 0.7508107867963926, + "grad_norm": 0.37307989463211394, + "learning_rate": 5.933843305039921e-06, + "loss": 1.3382, + "step": 4225 + }, + { + "epoch": 0.7509884934914923, + "grad_norm": 0.3472294018535373, + "learning_rate": 5.925826467654856e-06, + "loss": 1.3408, + "step": 4226 + }, + { + "epoch": 0.7511662001865921, + "grad_norm": 0.34734555888522534, + "learning_rate": 5.917814107529069e-06, + "loss": 1.3291, + "step": 4227 + }, + { + "epoch": 0.7513439068816917, + "grad_norm": 0.34929686428594564, + "learning_rate": 5.909806227211441e-06, + "loss": 1.3049, + "step": 4228 + }, + { + "epoch": 0.7515216135767915, + "grad_norm": 0.34832618203934246, + "learning_rate": 5.9018028292494325e-06, + "loss": 1.3127, + "step": 4229 + }, + { + "epoch": 0.7516993202718912, + "grad_norm": 0.3523166163622038, + "learning_rate": 5.893803916189069e-06, + "loss": 1.3276, + "step": 4230 + }, + { + "epoch": 0.751877026966991, + "grad_norm": 0.33890749981469376, + "learning_rate": 5.885809490574961e-06, + "loss": 1.2785, + "step": 4231 + }, + { + "epoch": 0.7520547336620907, + "grad_norm": 0.3448647313551246, + "learning_rate": 5.877819554950284e-06, + "loss": 1.2937, + "step": 4232 + }, + { + "epoch": 0.7522324403571905, + "grad_norm": 0.4311517751458175, + "learning_rate": 5.869834111856778e-06, + "loss": 1.3506, + "step": 4233 + }, + { + "epoch": 0.7524101470522901, + "grad_norm": 0.3393258014004162, + "learning_rate": 5.8618531638347766e-06, + "loss": 1.2851, + "step": 4234 + }, + { + "epoch": 0.7525878537473899, + "grad_norm": 0.33824341789537293, + "learning_rate": 5.853876713423172e-06, + "loss": 1.2958, + "step": 4235 + }, + { + "epoch": 0.7527655604424897, + "grad_norm": 0.33909717383149385, + "learning_rate": 5.845904763159407e-06, + "loss": 1.2857, + "step": 4236 + }, + { + "epoch": 0.7529432671375894, + "grad_norm": 0.3469472126638024, + "learning_rate": 5.837937315579509e-06, + "loss": 1.3389, + "step": 4237 + }, + { + "epoch": 0.7531209738326892, + "grad_norm": 0.34513103455169336, + "learning_rate": 5.82997437321809e-06, + "loss": 1.2947, + "step": 4238 + }, + { + "epoch": 0.7532986805277889, + "grad_norm": 0.3383875977925546, + "learning_rate": 5.8220159386083004e-06, + "loss": 1.3148, + "step": 4239 + }, + { + "epoch": 0.7534763872228887, + "grad_norm": 0.3340379281689894, + "learning_rate": 5.814062014281869e-06, + "loss": 1.2673, + "step": 4240 + }, + { + "epoch": 0.7536540939179883, + "grad_norm": 0.3395233596828416, + "learning_rate": 5.8061126027690915e-06, + "loss": 1.3061, + "step": 4241 + }, + { + "epoch": 0.7538318006130881, + "grad_norm": 0.33462768957862127, + "learning_rate": 5.79816770659882e-06, + "loss": 1.2687, + "step": 4242 + }, + { + "epoch": 0.7540095073081878, + "grad_norm": 0.3398603451200291, + "learning_rate": 5.790227328298481e-06, + "loss": 1.3055, + "step": 4243 + }, + { + "epoch": 0.7541872140032876, + "grad_norm": 0.34169257423264643, + "learning_rate": 5.782291470394054e-06, + "loss": 1.3212, + "step": 4244 + }, + { + "epoch": 0.7543649206983873, + "grad_norm": 0.6704105433310065, + "learning_rate": 5.7743601354100885e-06, + "loss": 1.3208, + "step": 4245 + }, + { + "epoch": 0.7545426273934871, + "grad_norm": 0.34099853485204484, + "learning_rate": 5.766433325869687e-06, + "loss": 1.3221, + "step": 4246 + }, + { + "epoch": 0.7547203340885867, + "grad_norm": 0.3408685337579333, + "learning_rate": 5.758511044294515e-06, + "loss": 1.3363, + "step": 4247 + }, + { + "epoch": 0.7548980407836865, + "grad_norm": 0.34021587918433066, + "learning_rate": 5.750593293204807e-06, + "loss": 1.2972, + "step": 4248 + }, + { + "epoch": 0.7550757474787863, + "grad_norm": 0.3422513255756088, + "learning_rate": 5.742680075119344e-06, + "loss": 1.2807, + "step": 4249 + }, + { + "epoch": 0.755253454173886, + "grad_norm": 0.34375059414270154, + "learning_rate": 5.734771392555472e-06, + "loss": 1.312, + "step": 4250 + }, + { + "epoch": 0.7554311608689858, + "grad_norm": 0.348198755240176, + "learning_rate": 5.726867248029089e-06, + "loss": 1.3464, + "step": 4251 + }, + { + "epoch": 0.7556088675640855, + "grad_norm": 0.3434719012140069, + "learning_rate": 5.718967644054651e-06, + "loss": 1.3016, + "step": 4252 + }, + { + "epoch": 0.7557865742591852, + "grad_norm": 0.33794114617290866, + "learning_rate": 5.711072583145174e-06, + "loss": 1.2988, + "step": 4253 + }, + { + "epoch": 0.7559642809542849, + "grad_norm": 0.343778774717607, + "learning_rate": 5.703182067812225e-06, + "loss": 1.3178, + "step": 4254 + }, + { + "epoch": 0.7561419876493847, + "grad_norm": 0.34302638724337053, + "learning_rate": 5.6952961005659215e-06, + "loss": 1.3107, + "step": 4255 + }, + { + "epoch": 0.7563196943444844, + "grad_norm": 0.350200636249512, + "learning_rate": 5.687414683914936e-06, + "loss": 1.3334, + "step": 4256 + }, + { + "epoch": 0.7564974010395842, + "grad_norm": 0.3456518912574501, + "learning_rate": 5.679537820366512e-06, + "loss": 1.3088, + "step": 4257 + }, + { + "epoch": 0.7566751077346839, + "grad_norm": 0.3496742128568309, + "learning_rate": 5.671665512426408e-06, + "loss": 1.3314, + "step": 4258 + }, + { + "epoch": 0.7568528144297837, + "grad_norm": 0.3432504229528284, + "learning_rate": 5.663797762598962e-06, + "loss": 1.3293, + "step": 4259 + }, + { + "epoch": 0.7570305211248833, + "grad_norm": 0.3520977848034954, + "learning_rate": 5.655934573387052e-06, + "loss": 1.331, + "step": 4260 + }, + { + "epoch": 0.7572082278199831, + "grad_norm": 0.3481823817144091, + "learning_rate": 5.6480759472921e-06, + "loss": 1.3181, + "step": 4261 + }, + { + "epoch": 0.7573859345150828, + "grad_norm": 0.3526653715755676, + "learning_rate": 5.640221886814097e-06, + "loss": 1.3019, + "step": 4262 + }, + { + "epoch": 0.7575636412101826, + "grad_norm": 0.342821450459445, + "learning_rate": 5.632372394451558e-06, + "loss": 1.3331, + "step": 4263 + }, + { + "epoch": 0.7577413479052824, + "grad_norm": 0.3432940384506741, + "learning_rate": 5.624527472701556e-06, + "loss": 1.2891, + "step": 4264 + }, + { + "epoch": 0.7579190546003821, + "grad_norm": 0.33382835127012533, + "learning_rate": 5.616687124059708e-06, + "loss": 1.2695, + "step": 4265 + }, + { + "epoch": 0.7580967612954818, + "grad_norm": 0.33998697907823316, + "learning_rate": 5.608851351020175e-06, + "loss": 1.305, + "step": 4266 + }, + { + "epoch": 0.7582744679905815, + "grad_norm": 0.3472473383809747, + "learning_rate": 5.601020156075665e-06, + "loss": 1.3238, + "step": 4267 + }, + { + "epoch": 0.7584521746856813, + "grad_norm": 0.35202694940340284, + "learning_rate": 5.5931935417174295e-06, + "loss": 1.356, + "step": 4268 + }, + { + "epoch": 0.758629881380781, + "grad_norm": 0.34654132500759016, + "learning_rate": 5.58537151043526e-06, + "loss": 1.3169, + "step": 4269 + }, + { + "epoch": 0.7588075880758808, + "grad_norm": 0.34212747347541117, + "learning_rate": 5.577554064717488e-06, + "loss": 1.3205, + "step": 4270 + }, + { + "epoch": 0.7589852947709805, + "grad_norm": 0.3443944916670033, + "learning_rate": 5.5697412070509985e-06, + "loss": 1.3632, + "step": 4271 + }, + { + "epoch": 0.7591630014660803, + "grad_norm": 0.34709134158454263, + "learning_rate": 5.5619329399212045e-06, + "loss": 1.2888, + "step": 4272 + }, + { + "epoch": 0.7593407081611799, + "grad_norm": 0.3422973427107207, + "learning_rate": 5.55412926581207e-06, + "loss": 1.308, + "step": 4273 + }, + { + "epoch": 0.7595184148562797, + "grad_norm": 0.3427578412007267, + "learning_rate": 5.546330187206073e-06, + "loss": 1.2808, + "step": 4274 + }, + { + "epoch": 0.7596961215513794, + "grad_norm": 0.3410404374492175, + "learning_rate": 5.538535706584254e-06, + "loss": 1.3175, + "step": 4275 + }, + { + "epoch": 0.7598738282464792, + "grad_norm": 0.34324319213596627, + "learning_rate": 5.530745826426192e-06, + "loss": 1.3083, + "step": 4276 + }, + { + "epoch": 0.760051534941579, + "grad_norm": 0.38069031313621465, + "learning_rate": 5.522960549209988e-06, + "loss": 1.3401, + "step": 4277 + }, + { + "epoch": 0.7602292416366787, + "grad_norm": 0.33926660370580486, + "learning_rate": 5.515179877412289e-06, + "loss": 1.2866, + "step": 4278 + }, + { + "epoch": 0.7604069483317784, + "grad_norm": 0.34765085510557775, + "learning_rate": 5.507403813508267e-06, + "loss": 1.2938, + "step": 4279 + }, + { + "epoch": 0.7605846550268781, + "grad_norm": 0.3600103948986757, + "learning_rate": 5.499632359971641e-06, + "loss": 1.3109, + "step": 4280 + }, + { + "epoch": 0.7607623617219779, + "grad_norm": 0.34882656098882087, + "learning_rate": 5.49186551927465e-06, + "loss": 1.3035, + "step": 4281 + }, + { + "epoch": 0.7609400684170776, + "grad_norm": 0.35342172660051463, + "learning_rate": 5.4841032938880765e-06, + "loss": 1.3559, + "step": 4282 + }, + { + "epoch": 0.7611177751121774, + "grad_norm": 0.3447296897275748, + "learning_rate": 5.476345686281228e-06, + "loss": 1.3098, + "step": 4283 + }, + { + "epoch": 0.7612954818072771, + "grad_norm": 0.3458327661078427, + "learning_rate": 5.468592698921942e-06, + "loss": 1.2939, + "step": 4284 + }, + { + "epoch": 0.7614731885023768, + "grad_norm": 0.347520949901532, + "learning_rate": 5.460844334276598e-06, + "loss": 1.3233, + "step": 4285 + }, + { + "epoch": 0.7616508951974765, + "grad_norm": 0.35632219158098793, + "learning_rate": 5.453100594810093e-06, + "loss": 1.2937, + "step": 4286 + }, + { + "epoch": 0.7618286018925763, + "grad_norm": 0.344253513214666, + "learning_rate": 5.445361482985856e-06, + "loss": 1.2928, + "step": 4287 + }, + { + "epoch": 0.762006308587676, + "grad_norm": 0.34240984489878123, + "learning_rate": 5.437627001265848e-06, + "loss": 1.3164, + "step": 4288 + }, + { + "epoch": 0.7621840152827758, + "grad_norm": 0.33308431141064654, + "learning_rate": 5.42989715211054e-06, + "loss": 1.2659, + "step": 4289 + }, + { + "epoch": 0.7623617219778756, + "grad_norm": 0.3461476027768379, + "learning_rate": 5.422171937978953e-06, + "loss": 1.3514, + "step": 4290 + }, + { + "epoch": 0.7625394286729753, + "grad_norm": 0.34931443081294994, + "learning_rate": 5.414451361328623e-06, + "loss": 1.2861, + "step": 4291 + }, + { + "epoch": 0.762717135368075, + "grad_norm": 0.3643940669972285, + "learning_rate": 5.4067354246156075e-06, + "loss": 1.2999, + "step": 4292 + }, + { + "epoch": 0.7628948420631747, + "grad_norm": 0.34878787860820115, + "learning_rate": 5.3990241302944875e-06, + "loss": 1.3661, + "step": 4293 + }, + { + "epoch": 0.7630725487582745, + "grad_norm": 0.34120808842784583, + "learning_rate": 5.391317480818379e-06, + "loss": 1.3144, + "step": 4294 + }, + { + "epoch": 0.7632502554533742, + "grad_norm": 0.3469626067880268, + "learning_rate": 5.383615478638917e-06, + "loss": 1.3348, + "step": 4295 + }, + { + "epoch": 0.763427962148474, + "grad_norm": 0.3521537967587144, + "learning_rate": 5.3759181262062385e-06, + "loss": 1.3293, + "step": 4296 + }, + { + "epoch": 0.7636056688435737, + "grad_norm": 0.3504318662479647, + "learning_rate": 5.36822542596902e-06, + "loss": 1.303, + "step": 4297 + }, + { + "epoch": 0.7637833755386734, + "grad_norm": 0.3489323951333383, + "learning_rate": 5.360537380374453e-06, + "loss": 1.341, + "step": 4298 + }, + { + "epoch": 0.7639610822337731, + "grad_norm": 0.34121182386745313, + "learning_rate": 5.352853991868257e-06, + "loss": 1.285, + "step": 4299 + }, + { + "epoch": 0.7641387889288729, + "grad_norm": 0.34023501887894053, + "learning_rate": 5.345175262894659e-06, + "loss": 1.2994, + "step": 4300 + }, + { + "epoch": 0.7643164956239726, + "grad_norm": 0.3584208317716767, + "learning_rate": 5.337501195896406e-06, + "loss": 1.3241, + "step": 4301 + }, + { + "epoch": 0.7644942023190724, + "grad_norm": 0.3390070491129489, + "learning_rate": 5.329831793314764e-06, + "loss": 1.2872, + "step": 4302 + }, + { + "epoch": 0.7646719090141721, + "grad_norm": 0.34668332075915337, + "learning_rate": 5.322167057589511e-06, + "loss": 1.3409, + "step": 4303 + }, + { + "epoch": 0.7648496157092719, + "grad_norm": 0.3511759745357536, + "learning_rate": 5.314506991158948e-06, + "loss": 1.291, + "step": 4304 + }, + { + "epoch": 0.7650273224043715, + "grad_norm": 0.34534505981854907, + "learning_rate": 5.306851596459886e-06, + "loss": 1.3308, + "step": 4305 + }, + { + "epoch": 0.7652050290994713, + "grad_norm": 0.3463629116389305, + "learning_rate": 5.299200875927643e-06, + "loss": 1.3269, + "step": 4306 + }, + { + "epoch": 0.7653827357945711, + "grad_norm": 0.3366302856681844, + "learning_rate": 5.291554831996062e-06, + "loss": 1.275, + "step": 4307 + }, + { + "epoch": 0.7655604424896708, + "grad_norm": 0.3481468604621738, + "learning_rate": 5.283913467097497e-06, + "loss": 1.2906, + "step": 4308 + }, + { + "epoch": 0.7657381491847706, + "grad_norm": 0.341492871642623, + "learning_rate": 5.276276783662806e-06, + "loss": 1.2812, + "step": 4309 + }, + { + "epoch": 0.7659158558798703, + "grad_norm": 0.3317725396908999, + "learning_rate": 5.2686447841213685e-06, + "loss": 1.2427, + "step": 4310 + }, + { + "epoch": 0.76609356257497, + "grad_norm": 0.34463353209474684, + "learning_rate": 5.261017470901055e-06, + "loss": 1.3174, + "step": 4311 + }, + { + "epoch": 0.7662712692700697, + "grad_norm": 0.34290802624451444, + "learning_rate": 5.253394846428257e-06, + "loss": 1.3176, + "step": 4312 + }, + { + "epoch": 0.7664489759651695, + "grad_norm": 0.3405673936328139, + "learning_rate": 5.245776913127887e-06, + "loss": 1.3019, + "step": 4313 + }, + { + "epoch": 0.7666266826602692, + "grad_norm": 0.3390665902713169, + "learning_rate": 5.238163673423346e-06, + "loss": 1.2876, + "step": 4314 + }, + { + "epoch": 0.766804389355369, + "grad_norm": 0.33858236150085624, + "learning_rate": 5.23055512973655e-06, + "loss": 1.2952, + "step": 4315 + }, + { + "epoch": 0.7669820960504687, + "grad_norm": 0.3460333766208056, + "learning_rate": 5.22295128448792e-06, + "loss": 1.3222, + "step": 4316 + }, + { + "epoch": 0.7671598027455684, + "grad_norm": 0.34787751829228863, + "learning_rate": 5.215352140096379e-06, + "loss": 1.3352, + "step": 4317 + }, + { + "epoch": 0.7673375094406681, + "grad_norm": 1.108191783409848, + "learning_rate": 5.207757698979361e-06, + "loss": 1.308, + "step": 4318 + }, + { + "epoch": 0.7675152161357679, + "grad_norm": 0.34814797244124146, + "learning_rate": 5.2001679635528005e-06, + "loss": 1.3222, + "step": 4319 + }, + { + "epoch": 0.7676929228308677, + "grad_norm": 0.33869997375836786, + "learning_rate": 5.192582936231134e-06, + "loss": 1.2972, + "step": 4320 + }, + { + "epoch": 0.7678706295259674, + "grad_norm": 0.3426795421673565, + "learning_rate": 5.185002619427295e-06, + "loss": 1.2903, + "step": 4321 + }, + { + "epoch": 0.7680483362210672, + "grad_norm": 0.35846335504785243, + "learning_rate": 5.1774270155527365e-06, + "loss": 1.3206, + "step": 4322 + }, + { + "epoch": 0.7682260429161669, + "grad_norm": 0.36385801898537745, + "learning_rate": 5.169856127017396e-06, + "loss": 1.3153, + "step": 4323 + }, + { + "epoch": 0.7684037496112666, + "grad_norm": 0.3501146354430717, + "learning_rate": 5.162289956229714e-06, + "loss": 1.3422, + "step": 4324 + }, + { + "epoch": 0.7685814563063663, + "grad_norm": 0.3490321970964417, + "learning_rate": 5.154728505596633e-06, + "loss": 1.3397, + "step": 4325 + }, + { + "epoch": 0.7687591630014661, + "grad_norm": 0.34585442258606913, + "learning_rate": 5.147171777523594e-06, + "loss": 1.3475, + "step": 4326 + }, + { + "epoch": 0.7689368696965658, + "grad_norm": 0.35658993085406454, + "learning_rate": 5.13961977441453e-06, + "loss": 1.3167, + "step": 4327 + }, + { + "epoch": 0.7691145763916656, + "grad_norm": 0.3418028177693534, + "learning_rate": 5.1320724986718804e-06, + "loss": 1.3296, + "step": 4328 + }, + { + "epoch": 0.7692922830867653, + "grad_norm": 0.34276316429037645, + "learning_rate": 5.124529952696571e-06, + "loss": 1.2702, + "step": 4329 + }, + { + "epoch": 0.769469989781865, + "grad_norm": 0.3426566794746893, + "learning_rate": 5.1169921388880306e-06, + "loss": 1.3011, + "step": 4330 + }, + { + "epoch": 0.7696476964769647, + "grad_norm": 0.34411175100579783, + "learning_rate": 5.109459059644171e-06, + "loss": 1.3168, + "step": 4331 + }, + { + "epoch": 0.7698254031720645, + "grad_norm": 0.3377523484264508, + "learning_rate": 5.101930717361425e-06, + "loss": 1.2706, + "step": 4332 + }, + { + "epoch": 0.7700031098671642, + "grad_norm": 0.3419754668086324, + "learning_rate": 5.0944071144346855e-06, + "loss": 1.3365, + "step": 4333 + }, + { + "epoch": 0.770180816562264, + "grad_norm": 0.3352192722556796, + "learning_rate": 5.086888253257354e-06, + "loss": 1.3088, + "step": 4334 + }, + { + "epoch": 0.7703585232573638, + "grad_norm": 0.3547938781387917, + "learning_rate": 5.0793741362213155e-06, + "loss": 1.338, + "step": 4335 + }, + { + "epoch": 0.7705362299524635, + "grad_norm": 0.34998063592570755, + "learning_rate": 5.071864765716967e-06, + "loss": 1.3301, + "step": 4336 + }, + { + "epoch": 0.7707139366475632, + "grad_norm": 0.3437921759232778, + "learning_rate": 5.064360144133171e-06, + "loss": 1.2902, + "step": 4337 + }, + { + "epoch": 0.7708916433426629, + "grad_norm": 0.3557598958548118, + "learning_rate": 5.056860273857291e-06, + "loss": 1.3313, + "step": 4338 + }, + { + "epoch": 0.7710693500377627, + "grad_norm": 0.3476892216098733, + "learning_rate": 5.0493651572751765e-06, + "loss": 1.3221, + "step": 4339 + }, + { + "epoch": 0.7712470567328624, + "grad_norm": 0.33726831094703746, + "learning_rate": 5.041874796771165e-06, + "loss": 1.2591, + "step": 4340 + }, + { + "epoch": 0.7714247634279622, + "grad_norm": 0.3413760079127435, + "learning_rate": 5.034389194728082e-06, + "loss": 1.2777, + "step": 4341 + }, + { + "epoch": 0.7716024701230619, + "grad_norm": 0.33664761454343034, + "learning_rate": 5.026908353527236e-06, + "loss": 1.2684, + "step": 4342 + }, + { + "epoch": 0.7717801768181616, + "grad_norm": 0.34629212311128854, + "learning_rate": 5.019432275548423e-06, + "loss": 1.3459, + "step": 4343 + }, + { + "epoch": 0.7719578835132613, + "grad_norm": 0.340147967209719, + "learning_rate": 5.011960963169926e-06, + "loss": 1.2962, + "step": 4344 + }, + { + "epoch": 0.7721355902083611, + "grad_norm": 0.35264049109682183, + "learning_rate": 5.004494418768504e-06, + "loss": 1.2767, + "step": 4345 + }, + { + "epoch": 0.7723132969034608, + "grad_norm": 0.3598436517740002, + "learning_rate": 4.997032644719417e-06, + "loss": 1.3176, + "step": 4346 + }, + { + "epoch": 0.7724910035985606, + "grad_norm": 0.3445991369194026, + "learning_rate": 4.98957564339639e-06, + "loss": 1.3218, + "step": 4347 + }, + { + "epoch": 0.7726687102936604, + "grad_norm": 0.38363854081509435, + "learning_rate": 4.982123417171638e-06, + "loss": 1.3004, + "step": 4348 + }, + { + "epoch": 0.77284641698876, + "grad_norm": 0.33670178661994565, + "learning_rate": 4.974675968415841e-06, + "loss": 1.27, + "step": 4349 + }, + { + "epoch": 0.7730241236838598, + "grad_norm": 0.34872860509525555, + "learning_rate": 4.967233299498186e-06, + "loss": 1.3517, + "step": 4350 + }, + { + "epoch": 0.7732018303789595, + "grad_norm": 0.3456858015287268, + "learning_rate": 4.959795412786324e-06, + "loss": 1.312, + "step": 4351 + }, + { + "epoch": 0.7733795370740593, + "grad_norm": 0.34677210873998093, + "learning_rate": 4.952362310646384e-06, + "loss": 1.3076, + "step": 4352 + }, + { + "epoch": 0.773557243769159, + "grad_norm": 0.38321542732835506, + "learning_rate": 4.9449339954429775e-06, + "loss": 1.3102, + "step": 4353 + }, + { + "epoch": 0.7737349504642588, + "grad_norm": 0.3447687780931403, + "learning_rate": 4.937510469539191e-06, + "loss": 1.2984, + "step": 4354 + }, + { + "epoch": 0.7739126571593585, + "grad_norm": 0.35225290496011186, + "learning_rate": 4.930091735296585e-06, + "loss": 1.2954, + "step": 4355 + }, + { + "epoch": 0.7740903638544582, + "grad_norm": 0.34508955873160263, + "learning_rate": 4.922677795075202e-06, + "loss": 1.3011, + "step": 4356 + }, + { + "epoch": 0.7742680705495579, + "grad_norm": 0.3383548309628456, + "learning_rate": 4.915268651233553e-06, + "loss": 1.2853, + "step": 4357 + }, + { + "epoch": 0.7744457772446577, + "grad_norm": 0.33819298507395745, + "learning_rate": 4.907864306128627e-06, + "loss": 1.2594, + "step": 4358 + }, + { + "epoch": 0.7746234839397574, + "grad_norm": 0.3399706120877467, + "learning_rate": 4.90046476211588e-06, + "loss": 1.2826, + "step": 4359 + }, + { + "epoch": 0.7748011906348572, + "grad_norm": 0.3354998848924768, + "learning_rate": 4.893070021549258e-06, + "loss": 1.2809, + "step": 4360 + }, + { + "epoch": 0.774978897329957, + "grad_norm": 0.3461581246059562, + "learning_rate": 4.885680086781161e-06, + "loss": 1.3445, + "step": 4361 + }, + { + "epoch": 0.7751566040250566, + "grad_norm": 0.340401287205169, + "learning_rate": 4.878294960162466e-06, + "loss": 1.3143, + "step": 4362 + }, + { + "epoch": 0.7753343107201563, + "grad_norm": 0.34014079228182453, + "learning_rate": 4.870914644042526e-06, + "loss": 1.315, + "step": 4363 + }, + { + "epoch": 0.7755120174152561, + "grad_norm": 0.36258325465788754, + "learning_rate": 4.86353914076914e-06, + "loss": 1.3097, + "step": 4364 + }, + { + "epoch": 0.7756897241103559, + "grad_norm": 0.3384204140398828, + "learning_rate": 4.856168452688615e-06, + "loss": 1.3187, + "step": 4365 + }, + { + "epoch": 0.7758674308054556, + "grad_norm": 0.3343293368843455, + "learning_rate": 4.848802582145698e-06, + "loss": 1.2945, + "step": 4366 + }, + { + "epoch": 0.7760451375005554, + "grad_norm": 0.34471181338003637, + "learning_rate": 4.841441531483608e-06, + "loss": 1.2731, + "step": 4367 + }, + { + "epoch": 0.7762228441956551, + "grad_norm": 0.3413811888900859, + "learning_rate": 4.834085303044034e-06, + "loss": 1.2743, + "step": 4368 + }, + { + "epoch": 0.7764005508907548, + "grad_norm": 0.3450537582079213, + "learning_rate": 4.826733899167135e-06, + "loss": 1.345, + "step": 4369 + }, + { + "epoch": 0.7765782575858545, + "grad_norm": 0.34448622335993734, + "learning_rate": 4.819387322191537e-06, + "loss": 1.3002, + "step": 4370 + }, + { + "epoch": 0.7767559642809543, + "grad_norm": 0.3406847927066691, + "learning_rate": 4.812045574454311e-06, + "loss": 1.2946, + "step": 4371 + }, + { + "epoch": 0.776933670976054, + "grad_norm": 0.34045405004480395, + "learning_rate": 4.804708658291008e-06, + "loss": 1.3051, + "step": 4372 + }, + { + "epoch": 0.7771113776711538, + "grad_norm": 0.3446144080607388, + "learning_rate": 4.797376576035637e-06, + "loss": 1.2935, + "step": 4373 + }, + { + "epoch": 0.7772890843662535, + "grad_norm": 0.3457872428397815, + "learning_rate": 4.790049330020681e-06, + "loss": 1.3136, + "step": 4374 + }, + { + "epoch": 0.7774667910613532, + "grad_norm": 0.3413675178714204, + "learning_rate": 4.7827269225770675e-06, + "loss": 1.3252, + "step": 4375 + }, + { + "epoch": 0.777644497756453, + "grad_norm": 0.3396675436654211, + "learning_rate": 4.775409356034195e-06, + "loss": 1.3126, + "step": 4376 + }, + { + "epoch": 0.7778222044515527, + "grad_norm": 0.3489733568739252, + "learning_rate": 4.768096632719916e-06, + "loss": 1.3278, + "step": 4377 + }, + { + "epoch": 0.7779999111466525, + "grad_norm": 0.3406415346858529, + "learning_rate": 4.760788754960548e-06, + "loss": 1.3013, + "step": 4378 + }, + { + "epoch": 0.7781776178417522, + "grad_norm": 0.34397153121123497, + "learning_rate": 4.753485725080864e-06, + "loss": 1.3149, + "step": 4379 + }, + { + "epoch": 0.778355324536852, + "grad_norm": 0.34564506276034357, + "learning_rate": 4.746187545404093e-06, + "loss": 1.3433, + "step": 4380 + }, + { + "epoch": 0.7785330312319516, + "grad_norm": 0.34755484183538554, + "learning_rate": 4.738894218251926e-06, + "loss": 1.306, + "step": 4381 + }, + { + "epoch": 0.7787107379270514, + "grad_norm": 0.3472970443573358, + "learning_rate": 4.731605745944501e-06, + "loss": 1.3285, + "step": 4382 + }, + { + "epoch": 0.7788884446221511, + "grad_norm": 0.3391846899992639, + "learning_rate": 4.724322130800427e-06, + "loss": 1.3298, + "step": 4383 + }, + { + "epoch": 0.7790661513172509, + "grad_norm": 0.3495768680084348, + "learning_rate": 4.717043375136756e-06, + "loss": 1.286, + "step": 4384 + }, + { + "epoch": 0.7792438580123506, + "grad_norm": 0.3392408001201329, + "learning_rate": 4.709769481269002e-06, + "loss": 1.318, + "step": 4385 + }, + { + "epoch": 0.7794215647074504, + "grad_norm": 0.347808502693149, + "learning_rate": 4.702500451511116e-06, + "loss": 1.3508, + "step": 4386 + }, + { + "epoch": 0.7795992714025501, + "grad_norm": 0.33969540549758154, + "learning_rate": 4.695236288175513e-06, + "loss": 1.2733, + "step": 4387 + }, + { + "epoch": 0.7797769780976498, + "grad_norm": 0.34798957299794614, + "learning_rate": 4.687976993573071e-06, + "loss": 1.3066, + "step": 4388 + }, + { + "epoch": 0.7799546847927495, + "grad_norm": 0.44232983088154953, + "learning_rate": 4.680722570013103e-06, + "loss": 1.2929, + "step": 4389 + }, + { + "epoch": 0.7801323914878493, + "grad_norm": 0.341333435233234, + "learning_rate": 4.6734730198033784e-06, + "loss": 1.3317, + "step": 4390 + }, + { + "epoch": 0.780310098182949, + "grad_norm": 0.3476892301379565, + "learning_rate": 4.6662283452501145e-06, + "loss": 1.3396, + "step": 4391 + }, + { + "epoch": 0.7804878048780488, + "grad_norm": 0.34239468202027873, + "learning_rate": 4.658988548657977e-06, + "loss": 1.3018, + "step": 4392 + }, + { + "epoch": 0.7806655115731486, + "grad_norm": 0.35134600925004034, + "learning_rate": 4.651753632330085e-06, + "loss": 1.317, + "step": 4393 + }, + { + "epoch": 0.7808432182682482, + "grad_norm": 0.33337035984081675, + "learning_rate": 4.644523598567998e-06, + "loss": 1.2562, + "step": 4394 + }, + { + "epoch": 0.781020924963348, + "grad_norm": 0.3406414933112748, + "learning_rate": 4.637298449671728e-06, + "loss": 1.2982, + "step": 4395 + }, + { + "epoch": 0.7811986316584477, + "grad_norm": 0.3485421497188995, + "learning_rate": 4.630078187939722e-06, + "loss": 1.3513, + "step": 4396 + }, + { + "epoch": 0.7813763383535475, + "grad_norm": 0.33709635745056604, + "learning_rate": 4.622862815668896e-06, + "loss": 1.3015, + "step": 4397 + }, + { + "epoch": 0.7815540450486472, + "grad_norm": 0.3471510224474482, + "learning_rate": 4.615652335154588e-06, + "loss": 1.3469, + "step": 4398 + }, + { + "epoch": 0.781731751743747, + "grad_norm": 0.3542169798221436, + "learning_rate": 4.608446748690587e-06, + "loss": 1.3472, + "step": 4399 + }, + { + "epoch": 0.7819094584388467, + "grad_norm": 0.34315817861467257, + "learning_rate": 4.601246058569127e-06, + "loss": 1.3061, + "step": 4400 + }, + { + "epoch": 0.7820871651339464, + "grad_norm": 0.35212317050244957, + "learning_rate": 4.594050267080883e-06, + "loss": 1.3247, + "step": 4401 + }, + { + "epoch": 0.7822648718290461, + "grad_norm": 0.39818591947714327, + "learning_rate": 4.586859376514969e-06, + "loss": 1.2913, + "step": 4402 + }, + { + "epoch": 0.7824425785241459, + "grad_norm": 0.3410470062638385, + "learning_rate": 4.579673389158948e-06, + "loss": 1.2937, + "step": 4403 + }, + { + "epoch": 0.7826202852192456, + "grad_norm": 0.347135713225281, + "learning_rate": 4.572492307298813e-06, + "loss": 1.3213, + "step": 4404 + }, + { + "epoch": 0.7827979919143454, + "grad_norm": 0.34801677481824445, + "learning_rate": 4.565316133219e-06, + "loss": 1.3118, + "step": 4405 + }, + { + "epoch": 0.7829756986094452, + "grad_norm": 0.3577182694441601, + "learning_rate": 4.558144869202383e-06, + "loss": 1.362, + "step": 4406 + }, + { + "epoch": 0.7831534053045448, + "grad_norm": 0.33077579544814856, + "learning_rate": 4.550978517530287e-06, + "loss": 1.2507, + "step": 4407 + }, + { + "epoch": 0.7833311119996446, + "grad_norm": 0.3377465018454749, + "learning_rate": 4.54381708048246e-06, + "loss": 1.2942, + "step": 4408 + }, + { + "epoch": 0.7835088186947443, + "grad_norm": 0.34108780271647604, + "learning_rate": 4.536660560337083e-06, + "loss": 1.2963, + "step": 4409 + }, + { + "epoch": 0.7836865253898441, + "grad_norm": 0.3449431314993055, + "learning_rate": 4.529508959370774e-06, + "loss": 1.3116, + "step": 4410 + }, + { + "epoch": 0.7838642320849438, + "grad_norm": 0.3400384612727309, + "learning_rate": 4.5223622798586095e-06, + "loss": 1.3012, + "step": 4411 + }, + { + "epoch": 0.7840419387800436, + "grad_norm": 0.3482450934356735, + "learning_rate": 4.515220524074073e-06, + "loss": 1.331, + "step": 4412 + }, + { + "epoch": 0.7842196454751432, + "grad_norm": 0.35067295600395226, + "learning_rate": 4.508083694289092e-06, + "loss": 1.347, + "step": 4413 + }, + { + "epoch": 0.784397352170243, + "grad_norm": 0.3348172343770928, + "learning_rate": 4.5009517927740266e-06, + "loss": 1.2833, + "step": 4414 + }, + { + "epoch": 0.7845750588653427, + "grad_norm": 0.3411811623867012, + "learning_rate": 4.493824821797667e-06, + "loss": 1.2952, + "step": 4415 + }, + { + "epoch": 0.7847527655604425, + "grad_norm": 0.34247189030525443, + "learning_rate": 4.486702783627239e-06, + "loss": 1.295, + "step": 4416 + }, + { + "epoch": 0.7849304722555422, + "grad_norm": 0.34570333913965967, + "learning_rate": 4.479585680528398e-06, + "loss": 1.3384, + "step": 4417 + }, + { + "epoch": 0.785108178950642, + "grad_norm": 0.34153121578826307, + "learning_rate": 4.472473514765225e-06, + "loss": 1.308, + "step": 4418 + }, + { + "epoch": 0.7852858856457418, + "grad_norm": 0.33224257341861474, + "learning_rate": 4.465366288600235e-06, + "loss": 1.2425, + "step": 4419 + }, + { + "epoch": 0.7854635923408414, + "grad_norm": 0.3451441820205841, + "learning_rate": 4.4582640042943656e-06, + "loss": 1.3337, + "step": 4420 + }, + { + "epoch": 0.7856412990359412, + "grad_norm": 0.3404681973547898, + "learning_rate": 4.451166664106996e-06, + "loss": 1.3115, + "step": 4421 + }, + { + "epoch": 0.7858190057310409, + "grad_norm": 0.3467782321745968, + "learning_rate": 4.4440742702959215e-06, + "loss": 1.315, + "step": 4422 + }, + { + "epoch": 0.7859967124261407, + "grad_norm": 0.34988024460789274, + "learning_rate": 4.436986825117368e-06, + "loss": 1.3316, + "step": 4423 + }, + { + "epoch": 0.7861744191212404, + "grad_norm": 0.34071226795879034, + "learning_rate": 4.4299043308259714e-06, + "loss": 1.2999, + "step": 4424 + }, + { + "epoch": 0.7863521258163402, + "grad_norm": 0.3465231848900846, + "learning_rate": 4.422826789674821e-06, + "loss": 1.3215, + "step": 4425 + }, + { + "epoch": 0.7865298325114398, + "grad_norm": 0.33976811605853496, + "learning_rate": 4.41575420391541e-06, + "loss": 1.2984, + "step": 4426 + }, + { + "epoch": 0.7867075392065396, + "grad_norm": 0.3407814614065495, + "learning_rate": 4.408686575797663e-06, + "loss": 1.2974, + "step": 4427 + }, + { + "epoch": 0.7868852459016393, + "grad_norm": 0.3452903983789818, + "learning_rate": 4.401623907569923e-06, + "loss": 1.3217, + "step": 4428 + }, + { + "epoch": 0.7870629525967391, + "grad_norm": 0.34276191909169645, + "learning_rate": 4.394566201478954e-06, + "loss": 1.3048, + "step": 4429 + }, + { + "epoch": 0.7872406592918388, + "grad_norm": 0.34200463010175347, + "learning_rate": 4.387513459769959e-06, + "loss": 1.32, + "step": 4430 + }, + { + "epoch": 0.7874183659869386, + "grad_norm": 0.34278742552746566, + "learning_rate": 4.380465684686535e-06, + "loss": 1.3329, + "step": 4431 + }, + { + "epoch": 0.7875960726820384, + "grad_norm": 0.34510068790585174, + "learning_rate": 4.373422878470712e-06, + "loss": 1.3031, + "step": 4432 + }, + { + "epoch": 0.787773779377138, + "grad_norm": 0.34625047931139213, + "learning_rate": 4.366385043362946e-06, + "loss": 1.308, + "step": 4433 + }, + { + "epoch": 0.7879514860722378, + "grad_norm": 0.3364699380366685, + "learning_rate": 4.359352181602094e-06, + "loss": 1.2698, + "step": 4434 + }, + { + "epoch": 0.7881291927673375, + "grad_norm": 0.33732533313659285, + "learning_rate": 4.352324295425454e-06, + "loss": 1.3072, + "step": 4435 + }, + { + "epoch": 0.7883068994624373, + "grad_norm": 0.33906394452680694, + "learning_rate": 4.345301387068723e-06, + "loss": 1.321, + "step": 4436 + }, + { + "epoch": 0.788484606157537, + "grad_norm": 0.3366030519719437, + "learning_rate": 4.338283458766021e-06, + "loss": 1.2991, + "step": 4437 + }, + { + "epoch": 0.7886623128526368, + "grad_norm": 0.34509386743464004, + "learning_rate": 4.3312705127498835e-06, + "loss": 1.3068, + "step": 4438 + }, + { + "epoch": 0.7888400195477364, + "grad_norm": 0.3334507743276015, + "learning_rate": 4.324262551251259e-06, + "loss": 1.2878, + "step": 4439 + }, + { + "epoch": 0.7890177262428362, + "grad_norm": 0.3363287051261396, + "learning_rate": 4.317259576499513e-06, + "loss": 1.293, + "step": 4440 + }, + { + "epoch": 0.7891954329379359, + "grad_norm": 0.34416102993957376, + "learning_rate": 4.310261590722422e-06, + "loss": 1.2922, + "step": 4441 + }, + { + "epoch": 0.7893731396330357, + "grad_norm": 0.3453903768355734, + "learning_rate": 4.3032685961461775e-06, + "loss": 1.3582, + "step": 4442 + }, + { + "epoch": 0.7895508463281354, + "grad_norm": 0.33572545763901324, + "learning_rate": 4.296280594995377e-06, + "loss": 1.2758, + "step": 4443 + }, + { + "epoch": 0.7897285530232352, + "grad_norm": 0.34426042178289934, + "learning_rate": 4.289297589493046e-06, + "loss": 1.3135, + "step": 4444 + }, + { + "epoch": 0.7899062597183348, + "grad_norm": 0.33506855480443287, + "learning_rate": 4.282319581860612e-06, + "loss": 1.261, + "step": 4445 + }, + { + "epoch": 0.7900839664134346, + "grad_norm": 0.3341724523913581, + "learning_rate": 4.2753465743178975e-06, + "loss": 1.2694, + "step": 4446 + }, + { + "epoch": 0.7902616731085343, + "grad_norm": 0.3342819187216692, + "learning_rate": 4.268378569083153e-06, + "loss": 1.2731, + "step": 4447 + }, + { + "epoch": 0.7904393798036341, + "grad_norm": 0.3499600439242514, + "learning_rate": 4.261415568373027e-06, + "loss": 1.3287, + "step": 4448 + }, + { + "epoch": 0.7906170864987339, + "grad_norm": 0.34800759383263985, + "learning_rate": 4.254457574402591e-06, + "loss": 1.3337, + "step": 4449 + }, + { + "epoch": 0.7907947931938336, + "grad_norm": 0.34254073302888854, + "learning_rate": 4.247504589385309e-06, + "loss": 1.2933, + "step": 4450 + }, + { + "epoch": 0.7909724998889334, + "grad_norm": 0.34575458970044337, + "learning_rate": 4.240556615533056e-06, + "loss": 1.312, + "step": 4451 + }, + { + "epoch": 0.791150206584033, + "grad_norm": 0.3571608917298233, + "learning_rate": 4.233613655056112e-06, + "loss": 1.3609, + "step": 4452 + }, + { + "epoch": 0.7913279132791328, + "grad_norm": 0.34274111731790213, + "learning_rate": 4.226675710163166e-06, + "loss": 1.2859, + "step": 4453 + }, + { + "epoch": 0.7915056199742325, + "grad_norm": 0.35185831717416194, + "learning_rate": 4.219742783061307e-06, + "loss": 1.2949, + "step": 4454 + }, + { + "epoch": 0.7916833266693323, + "grad_norm": 0.34457729596245673, + "learning_rate": 4.21281487595603e-06, + "loss": 1.3242, + "step": 4455 + }, + { + "epoch": 0.791861033364432, + "grad_norm": 0.33723401241683165, + "learning_rate": 4.205891991051232e-06, + "loss": 1.3068, + "step": 4456 + }, + { + "epoch": 0.7920387400595318, + "grad_norm": 0.3462430757313181, + "learning_rate": 4.198974130549209e-06, + "loss": 1.3724, + "step": 4457 + }, + { + "epoch": 0.7922164467546314, + "grad_norm": 0.3541317621901335, + "learning_rate": 4.1920612966506715e-06, + "loss": 1.3107, + "step": 4458 + }, + { + "epoch": 0.7923941534497312, + "grad_norm": 0.34770970808264046, + "learning_rate": 4.185153491554717e-06, + "loss": 1.3354, + "step": 4459 + }, + { + "epoch": 0.7925718601448309, + "grad_norm": 0.34075074831307134, + "learning_rate": 4.178250717458847e-06, + "loss": 1.3008, + "step": 4460 + }, + { + "epoch": 0.7927495668399307, + "grad_norm": 0.3403705862042727, + "learning_rate": 4.171352976558971e-06, + "loss": 1.2594, + "step": 4461 + }, + { + "epoch": 0.7929272735350305, + "grad_norm": 0.33817581806598873, + "learning_rate": 4.164460271049375e-06, + "loss": 1.3043, + "step": 4462 + }, + { + "epoch": 0.7931049802301302, + "grad_norm": 0.3422852784681905, + "learning_rate": 4.15757260312277e-06, + "loss": 1.304, + "step": 4463 + }, + { + "epoch": 0.79328268692523, + "grad_norm": 0.34121681129810966, + "learning_rate": 4.150689974970252e-06, + "loss": 1.2904, + "step": 4464 + }, + { + "epoch": 0.7934603936203296, + "grad_norm": 0.34418360762274874, + "learning_rate": 4.143812388781314e-06, + "loss": 1.2657, + "step": 4465 + }, + { + "epoch": 0.7936381003154294, + "grad_norm": 0.35061539755159443, + "learning_rate": 4.136939846743837e-06, + "loss": 1.3096, + "step": 4466 + }, + { + "epoch": 0.7938158070105291, + "grad_norm": 0.34079886099495893, + "learning_rate": 4.130072351044125e-06, + "loss": 1.338, + "step": 4467 + }, + { + "epoch": 0.7939935137056289, + "grad_norm": 0.3382027965471477, + "learning_rate": 4.123209903866838e-06, + "loss": 1.2832, + "step": 4468 + }, + { + "epoch": 0.7941712204007286, + "grad_norm": 0.34381154793702284, + "learning_rate": 4.1163525073950586e-06, + "loss": 1.3232, + "step": 4469 + }, + { + "epoch": 0.7943489270958284, + "grad_norm": 0.3397366271026268, + "learning_rate": 4.1095001638102514e-06, + "loss": 1.2842, + "step": 4470 + }, + { + "epoch": 0.794526633790928, + "grad_norm": 0.3385351768658032, + "learning_rate": 4.102652875292272e-06, + "loss": 1.2929, + "step": 4471 + }, + { + "epoch": 0.7947043404860278, + "grad_norm": 0.35155724138581873, + "learning_rate": 4.09581064401938e-06, + "loss": 1.2842, + "step": 4472 + }, + { + "epoch": 0.7948820471811275, + "grad_norm": 0.33889754777870085, + "learning_rate": 4.088973472168216e-06, + "loss": 1.2999, + "step": 4473 + }, + { + "epoch": 0.7950597538762273, + "grad_norm": 0.3411531708523102, + "learning_rate": 4.0821413619138095e-06, + "loss": 1.2767, + "step": 4474 + }, + { + "epoch": 0.795237460571327, + "grad_norm": 0.34554886152784803, + "learning_rate": 4.075314315429584e-06, + "loss": 1.3075, + "step": 4475 + }, + { + "epoch": 0.7954151672664268, + "grad_norm": 0.34325467897694173, + "learning_rate": 4.068492334887353e-06, + "loss": 1.3252, + "step": 4476 + }, + { + "epoch": 0.7955928739615264, + "grad_norm": 0.3488551737418395, + "learning_rate": 4.061675422457314e-06, + "loss": 1.3633, + "step": 4477 + }, + { + "epoch": 0.7957705806566262, + "grad_norm": 0.3440719428795472, + "learning_rate": 4.054863580308057e-06, + "loss": 1.2993, + "step": 4478 + }, + { + "epoch": 0.795948287351726, + "grad_norm": 0.3362892646547857, + "learning_rate": 4.048056810606558e-06, + "loss": 1.2741, + "step": 4479 + }, + { + "epoch": 0.7961259940468257, + "grad_norm": 0.3507754543182098, + "learning_rate": 4.041255115518172e-06, + "loss": 1.3432, + "step": 4480 + }, + { + "epoch": 0.7963037007419255, + "grad_norm": 0.3402751009480102, + "learning_rate": 4.034458497206657e-06, + "loss": 1.3084, + "step": 4481 + }, + { + "epoch": 0.7964814074370252, + "grad_norm": 0.34544150781143546, + "learning_rate": 4.02766695783414e-06, + "loss": 1.3183, + "step": 4482 + }, + { + "epoch": 0.796659114132125, + "grad_norm": 0.3421615192611735, + "learning_rate": 4.020880499561139e-06, + "loss": 1.3057, + "step": 4483 + }, + { + "epoch": 0.7968368208272246, + "grad_norm": 0.3386349168466458, + "learning_rate": 4.014099124546549e-06, + "loss": 1.3288, + "step": 4484 + }, + { + "epoch": 0.7970145275223244, + "grad_norm": 0.34157181292428035, + "learning_rate": 4.007322834947651e-06, + "loss": 1.2916, + "step": 4485 + }, + { + "epoch": 0.7971922342174241, + "grad_norm": 0.3398169525132576, + "learning_rate": 4.00055163292012e-06, + "loss": 1.2999, + "step": 4486 + }, + { + "epoch": 0.7973699409125239, + "grad_norm": 0.3411339499646046, + "learning_rate": 3.993785520617997e-06, + "loss": 1.3058, + "step": 4487 + }, + { + "epoch": 0.7975476476076236, + "grad_norm": 0.3491218206997587, + "learning_rate": 3.98702450019371e-06, + "loss": 1.3589, + "step": 4488 + }, + { + "epoch": 0.7977253543027234, + "grad_norm": 0.33737871231219024, + "learning_rate": 3.9802685737980694e-06, + "loss": 1.323, + "step": 4489 + }, + { + "epoch": 0.797903060997823, + "grad_norm": 0.34209066065910815, + "learning_rate": 3.973517743580257e-06, + "loss": 1.3063, + "step": 4490 + }, + { + "epoch": 0.7980807676929228, + "grad_norm": 0.3419612968075547, + "learning_rate": 3.9667720116878425e-06, + "loss": 1.2889, + "step": 4491 + }, + { + "epoch": 0.7982584743880226, + "grad_norm": 0.34219153464049895, + "learning_rate": 3.9600313802667714e-06, + "loss": 1.3356, + "step": 4492 + }, + { + "epoch": 0.7984361810831223, + "grad_norm": 0.3357706107214097, + "learning_rate": 3.953295851461363e-06, + "loss": 1.2844, + "step": 4493 + }, + { + "epoch": 0.7986138877782221, + "grad_norm": 0.3344231589239494, + "learning_rate": 3.946565427414308e-06, + "loss": 1.2908, + "step": 4494 + }, + { + "epoch": 0.7987915944733218, + "grad_norm": 0.3325520842151161, + "learning_rate": 3.939840110266698e-06, + "loss": 1.2719, + "step": 4495 + }, + { + "epoch": 0.7989693011684216, + "grad_norm": 0.3394600493438445, + "learning_rate": 3.933119902157972e-06, + "loss": 1.3086, + "step": 4496 + }, + { + "epoch": 0.7991470078635212, + "grad_norm": 0.3564249077549884, + "learning_rate": 3.926404805225956e-06, + "loss": 1.3586, + "step": 4497 + }, + { + "epoch": 0.799324714558621, + "grad_norm": 0.3387923052521522, + "learning_rate": 3.919694821606854e-06, + "loss": 1.314, + "step": 4498 + }, + { + "epoch": 0.7995024212537207, + "grad_norm": 0.3425383638820576, + "learning_rate": 3.912989953435224e-06, + "loss": 1.3173, + "step": 4499 + }, + { + "epoch": 0.7996801279488205, + "grad_norm": 0.3397593153855081, + "learning_rate": 3.9062902028440235e-06, + "loss": 1.2989, + "step": 4500 + }, + { + "epoch": 0.7998578346439202, + "grad_norm": 0.3396965303278776, + "learning_rate": 3.899595571964565e-06, + "loss": 1.3172, + "step": 4501 + }, + { + "epoch": 0.80003554133902, + "grad_norm": 0.3400071596574887, + "learning_rate": 3.892906062926538e-06, + "loss": 1.2742, + "step": 4502 + }, + { + "epoch": 0.8002132480341196, + "grad_norm": 0.36242878920303223, + "learning_rate": 3.886221677857999e-06, + "loss": 1.292, + "step": 4503 + }, + { + "epoch": 0.8003909547292194, + "grad_norm": 0.3431723828850276, + "learning_rate": 3.879542418885373e-06, + "loss": 1.3158, + "step": 4504 + }, + { + "epoch": 0.8005686614243192, + "grad_norm": 0.34135950100918805, + "learning_rate": 3.872868288133474e-06, + "loss": 1.3094, + "step": 4505 + }, + { + "epoch": 0.8007463681194189, + "grad_norm": 0.338038106962566, + "learning_rate": 3.86619928772545e-06, + "loss": 1.3062, + "step": 4506 + }, + { + "epoch": 0.8009240748145187, + "grad_norm": 0.34364580887872187, + "learning_rate": 3.8595354197828405e-06, + "loss": 1.3114, + "step": 4507 + }, + { + "epoch": 0.8011017815096184, + "grad_norm": 0.34994721663057726, + "learning_rate": 3.852876686425546e-06, + "loss": 1.3239, + "step": 4508 + }, + { + "epoch": 0.8012794882047181, + "grad_norm": 0.34078110684254814, + "learning_rate": 3.8462230897718434e-06, + "loss": 1.3089, + "step": 4509 + }, + { + "epoch": 0.8014571948998178, + "grad_norm": 0.33957054539911474, + "learning_rate": 3.8395746319383605e-06, + "loss": 1.2975, + "step": 4510 + }, + { + "epoch": 0.8016349015949176, + "grad_norm": 0.34174544502247606, + "learning_rate": 3.832931315040098e-06, + "loss": 1.3402, + "step": 4511 + }, + { + "epoch": 0.8018126082900173, + "grad_norm": 0.33839907983642276, + "learning_rate": 3.82629314119042e-06, + "loss": 1.3151, + "step": 4512 + }, + { + "epoch": 0.8019903149851171, + "grad_norm": 0.347983260310792, + "learning_rate": 3.819660112501053e-06, + "loss": 1.35, + "step": 4513 + }, + { + "epoch": 0.8021680216802168, + "grad_norm": 0.339757639610529, + "learning_rate": 3.81303223108209e-06, + "loss": 1.2871, + "step": 4514 + }, + { + "epoch": 0.8023457283753166, + "grad_norm": 0.33612759515870605, + "learning_rate": 3.806409499041983e-06, + "loss": 1.2789, + "step": 4515 + }, + { + "epoch": 0.8025234350704162, + "grad_norm": 0.3379299441287126, + "learning_rate": 3.7997919184875498e-06, + "loss": 1.3355, + "step": 4516 + }, + { + "epoch": 0.802701141765516, + "grad_norm": 0.34787015294104406, + "learning_rate": 3.7931794915239638e-06, + "loss": 1.3334, + "step": 4517 + }, + { + "epoch": 0.8028788484606157, + "grad_norm": 0.3463743049493097, + "learning_rate": 3.7865722202547607e-06, + "loss": 1.3048, + "step": 4518 + }, + { + "epoch": 0.8030565551557155, + "grad_norm": 0.33939455588400136, + "learning_rate": 3.7799701067818474e-06, + "loss": 1.2747, + "step": 4519 + }, + { + "epoch": 0.8032342618508153, + "grad_norm": 0.33465398244956673, + "learning_rate": 3.7733731532054797e-06, + "loss": 1.3079, + "step": 4520 + }, + { + "epoch": 0.803411968545915, + "grad_norm": 0.33896152676227176, + "learning_rate": 3.766781361624261e-06, + "loss": 1.294, + "step": 4521 + }, + { + "epoch": 0.8035896752410147, + "grad_norm": 0.3389367003171283, + "learning_rate": 3.760194734135165e-06, + "loss": 1.3108, + "step": 4522 + }, + { + "epoch": 0.8037673819361144, + "grad_norm": 0.3367381566840238, + "learning_rate": 3.753613272833534e-06, + "loss": 1.2939, + "step": 4523 + }, + { + "epoch": 0.8039450886312142, + "grad_norm": 0.3484964404239962, + "learning_rate": 3.7470369798130477e-06, + "loss": 1.3334, + "step": 4524 + }, + { + "epoch": 0.8041227953263139, + "grad_norm": 0.3380458104798637, + "learning_rate": 3.740465857165747e-06, + "loss": 1.2708, + "step": 4525 + }, + { + "epoch": 0.8043005020214137, + "grad_norm": 0.3425439967680597, + "learning_rate": 3.7338999069820346e-06, + "loss": 1.3107, + "step": 4526 + }, + { + "epoch": 0.8044782087165134, + "grad_norm": 0.3452113081251813, + "learning_rate": 3.7273391313506556e-06, + "loss": 1.3294, + "step": 4527 + }, + { + "epoch": 0.8046559154116132, + "grad_norm": 0.3332841265322128, + "learning_rate": 3.7207835323587227e-06, + "loss": 1.2785, + "step": 4528 + }, + { + "epoch": 0.8048336221067128, + "grad_norm": 0.3383154381617818, + "learning_rate": 3.714233112091692e-06, + "loss": 1.2835, + "step": 4529 + }, + { + "epoch": 0.8050113288018126, + "grad_norm": 0.33854184865209397, + "learning_rate": 3.7076878726333767e-06, + "loss": 1.2817, + "step": 4530 + }, + { + "epoch": 0.8051890354969123, + "grad_norm": 0.3361391204116564, + "learning_rate": 3.7011478160659397e-06, + "loss": 1.2938, + "step": 4531 + }, + { + "epoch": 0.8053667421920121, + "grad_norm": 0.34369635889787575, + "learning_rate": 3.694612944469891e-06, + "loss": 1.3023, + "step": 4532 + }, + { + "epoch": 0.8055444488871119, + "grad_norm": 0.3361868335300112, + "learning_rate": 3.6880832599241047e-06, + "loss": 1.2979, + "step": 4533 + }, + { + "epoch": 0.8057221555822116, + "grad_norm": 0.34286384140466636, + "learning_rate": 3.6815587645057947e-06, + "loss": 1.3466, + "step": 4534 + }, + { + "epoch": 0.8058998622773113, + "grad_norm": 0.3419551163492004, + "learning_rate": 3.6750394602905217e-06, + "loss": 1.2988, + "step": 4535 + }, + { + "epoch": 0.806077568972411, + "grad_norm": 0.3422858897596777, + "learning_rate": 3.668525349352203e-06, + "loss": 1.2892, + "step": 4536 + }, + { + "epoch": 0.8062552756675108, + "grad_norm": 0.3532789426885383, + "learning_rate": 3.662016433763096e-06, + "loss": 1.3519, + "step": 4537 + }, + { + "epoch": 0.8064329823626105, + "grad_norm": 0.3407908976966685, + "learning_rate": 3.655512715593812e-06, + "loss": 1.3351, + "step": 4538 + }, + { + "epoch": 0.8066106890577103, + "grad_norm": 0.34573747879252265, + "learning_rate": 3.649014196913305e-06, + "loss": 1.3052, + "step": 4539 + }, + { + "epoch": 0.80678839575281, + "grad_norm": 0.3442947547800284, + "learning_rate": 3.6425208797888777e-06, + "loss": 1.3285, + "step": 4540 + }, + { + "epoch": 0.8069661024479097, + "grad_norm": 0.3405215131348537, + "learning_rate": 3.6360327662861684e-06, + "loss": 1.296, + "step": 4541 + }, + { + "epoch": 0.8071438091430094, + "grad_norm": 0.3403618044155951, + "learning_rate": 3.6295498584691834e-06, + "loss": 1.2666, + "step": 4542 + }, + { + "epoch": 0.8073215158381092, + "grad_norm": 0.3472728191179307, + "learning_rate": 3.6230721584002448e-06, + "loss": 1.3211, + "step": 4543 + }, + { + "epoch": 0.8074992225332089, + "grad_norm": 0.3375339884776245, + "learning_rate": 3.6165996681400326e-06, + "loss": 1.2959, + "step": 4544 + }, + { + "epoch": 0.8076769292283087, + "grad_norm": 0.34066746621807953, + "learning_rate": 3.6101323897475714e-06, + "loss": 1.3017, + "step": 4545 + }, + { + "epoch": 0.8078546359234084, + "grad_norm": 0.3488830438569876, + "learning_rate": 3.6036703252802173e-06, + "loss": 1.3178, + "step": 4546 + }, + { + "epoch": 0.8080323426185082, + "grad_norm": 0.3442532934514744, + "learning_rate": 3.597213476793686e-06, + "loss": 1.3226, + "step": 4547 + }, + { + "epoch": 0.8082100493136078, + "grad_norm": 0.34282199993155793, + "learning_rate": 3.590761846342015e-06, + "loss": 1.3062, + "step": 4548 + }, + { + "epoch": 0.8083877560087076, + "grad_norm": 0.3414317130151515, + "learning_rate": 3.5843154359775877e-06, + "loss": 1.3155, + "step": 4549 + }, + { + "epoch": 0.8085654627038074, + "grad_norm": 0.34083086459415146, + "learning_rate": 3.577874247751134e-06, + "loss": 1.3372, + "step": 4550 + }, + { + "epoch": 0.8087431693989071, + "grad_norm": 0.3465171309047562, + "learning_rate": 3.571438283711712e-06, + "loss": 1.3184, + "step": 4551 + }, + { + "epoch": 0.8089208760940069, + "grad_norm": 0.3445285944367498, + "learning_rate": 3.5650075459067267e-06, + "loss": 1.3073, + "step": 4552 + }, + { + "epoch": 0.8090985827891066, + "grad_norm": 0.34804025483215073, + "learning_rate": 3.5585820363819146e-06, + "loss": 1.3273, + "step": 4553 + }, + { + "epoch": 0.8092762894842063, + "grad_norm": 0.3531236025576362, + "learning_rate": 3.5521617571813495e-06, + "loss": 1.3155, + "step": 4554 + }, + { + "epoch": 0.809453996179306, + "grad_norm": 0.33194517499446063, + "learning_rate": 3.545746710347442e-06, + "loss": 1.2761, + "step": 4555 + }, + { + "epoch": 0.8096317028744058, + "grad_norm": 0.3628265038576701, + "learning_rate": 3.5393368979209464e-06, + "loss": 1.3447, + "step": 4556 + }, + { + "epoch": 0.8098094095695055, + "grad_norm": 0.3391487875470714, + "learning_rate": 3.5329323219409404e-06, + "loss": 1.3027, + "step": 4557 + }, + { + "epoch": 0.8099871162646053, + "grad_norm": 0.3404607299822333, + "learning_rate": 3.526532984444846e-06, + "loss": 1.332, + "step": 4558 + }, + { + "epoch": 0.810164822959705, + "grad_norm": 0.34015238816821153, + "learning_rate": 3.5201388874684004e-06, + "loss": 1.3167, + "step": 4559 + }, + { + "epoch": 0.8103425296548048, + "grad_norm": 0.3365985878458328, + "learning_rate": 3.5137500330456865e-06, + "loss": 1.3157, + "step": 4560 + }, + { + "epoch": 0.8105202363499044, + "grad_norm": 0.34050173064470235, + "learning_rate": 3.507366423209131e-06, + "loss": 1.3108, + "step": 4561 + }, + { + "epoch": 0.8106979430450042, + "grad_norm": 0.34411230647752616, + "learning_rate": 3.5009880599894743e-06, + "loss": 1.3176, + "step": 4562 + }, + { + "epoch": 0.810875649740104, + "grad_norm": 0.4942224020074281, + "learning_rate": 3.494614945415795e-06, + "loss": 1.328, + "step": 4563 + }, + { + "epoch": 0.8110533564352037, + "grad_norm": 0.34354631743723696, + "learning_rate": 3.4882470815154923e-06, + "loss": 1.3407, + "step": 4564 + }, + { + "epoch": 0.8112310631303035, + "grad_norm": 0.3372447362831482, + "learning_rate": 3.4818844703143206e-06, + "loss": 1.2866, + "step": 4565 + }, + { + "epoch": 0.8114087698254032, + "grad_norm": 0.3373438389413971, + "learning_rate": 3.4755271138363324e-06, + "loss": 1.3226, + "step": 4566 + }, + { + "epoch": 0.8115864765205029, + "grad_norm": 0.33586383223086913, + "learning_rate": 3.469175014103925e-06, + "loss": 1.3065, + "step": 4567 + }, + { + "epoch": 0.8117641832156026, + "grad_norm": 0.34101021541107496, + "learning_rate": 3.46282817313782e-06, + "loss": 1.3175, + "step": 4568 + }, + { + "epoch": 0.8119418899107024, + "grad_norm": 0.33513423683223004, + "learning_rate": 3.4564865929570667e-06, + "loss": 1.2868, + "step": 4569 + }, + { + "epoch": 0.8121195966058021, + "grad_norm": 0.3438560571977966, + "learning_rate": 3.450150275579045e-06, + "loss": 1.3349, + "step": 4570 + }, + { + "epoch": 0.8122973033009019, + "grad_norm": 0.33702666520408814, + "learning_rate": 3.4438192230194554e-06, + "loss": 1.2478, + "step": 4571 + }, + { + "epoch": 0.8124750099960016, + "grad_norm": 0.33055426225309154, + "learning_rate": 3.4374934372923254e-06, + "loss": 1.247, + "step": 4572 + }, + { + "epoch": 0.8126527166911013, + "grad_norm": 0.36239477915185836, + "learning_rate": 3.431172920410004e-06, + "loss": 1.2734, + "step": 4573 + }, + { + "epoch": 0.812830423386201, + "grad_norm": 0.34781864186861444, + "learning_rate": 3.4248576743831685e-06, + "loss": 1.3409, + "step": 4574 + }, + { + "epoch": 0.8130081300813008, + "grad_norm": 0.3455964869635224, + "learning_rate": 3.4185477012208135e-06, + "loss": 1.3339, + "step": 4575 + }, + { + "epoch": 0.8131858367764006, + "grad_norm": 0.3339922288531123, + "learning_rate": 3.4122430029302667e-06, + "loss": 1.283, + "step": 4576 + }, + { + "epoch": 0.8133635434715003, + "grad_norm": 0.33611232912750255, + "learning_rate": 3.405943581517164e-06, + "loss": 1.273, + "step": 4577 + }, + { + "epoch": 0.8135412501666001, + "grad_norm": 0.3487866972986766, + "learning_rate": 3.3996494389854707e-06, + "loss": 1.342, + "step": 4578 + }, + { + "epoch": 0.8137189568616998, + "grad_norm": 0.33451702658238675, + "learning_rate": 3.393360577337479e-06, + "loss": 1.2904, + "step": 4579 + }, + { + "epoch": 0.8138966635567995, + "grad_norm": 0.34591246691324984, + "learning_rate": 3.3870769985737928e-06, + "loss": 1.2875, + "step": 4580 + }, + { + "epoch": 0.8140743702518992, + "grad_norm": 0.34185974436527483, + "learning_rate": 3.380798704693329e-06, + "loss": 1.2979, + "step": 4581 + }, + { + "epoch": 0.814252076946999, + "grad_norm": 0.41296896547967277, + "learning_rate": 3.374525697693336e-06, + "loss": 1.3097, + "step": 4582 + }, + { + "epoch": 0.8144297836420987, + "grad_norm": 0.34119324438490345, + "learning_rate": 3.3682579795693715e-06, + "loss": 1.313, + "step": 4583 + }, + { + "epoch": 0.8146074903371985, + "grad_norm": 0.3401606429251715, + "learning_rate": 3.3619955523153204e-06, + "loss": 1.32, + "step": 4584 + }, + { + "epoch": 0.8147851970322982, + "grad_norm": 0.3410265500547769, + "learning_rate": 3.3557384179233754e-06, + "loss": 1.2976, + "step": 4585 + }, + { + "epoch": 0.8149629037273979, + "grad_norm": 0.33748350257274357, + "learning_rate": 3.349486578384049e-06, + "loss": 1.304, + "step": 4586 + }, + { + "epoch": 0.8151406104224976, + "grad_norm": 0.3483221761957685, + "learning_rate": 3.3432400356861705e-06, + "loss": 1.3477, + "step": 4587 + }, + { + "epoch": 0.8153183171175974, + "grad_norm": 0.3491456999937691, + "learning_rate": 3.336998791816881e-06, + "loss": 1.3033, + "step": 4588 + }, + { + "epoch": 0.8154960238126971, + "grad_norm": 0.3380320083150273, + "learning_rate": 3.330762848761637e-06, + "loss": 1.286, + "step": 4589 + }, + { + "epoch": 0.8156737305077969, + "grad_norm": 0.33016195634195783, + "learning_rate": 3.32453220850421e-06, + "loss": 1.2596, + "step": 4590 + }, + { + "epoch": 0.8158514372028967, + "grad_norm": 0.33300415192036603, + "learning_rate": 3.3183068730266844e-06, + "loss": 1.315, + "step": 4591 + }, + { + "epoch": 0.8160291438979964, + "grad_norm": 0.3375529671543962, + "learning_rate": 3.31208684430945e-06, + "loss": 1.2894, + "step": 4592 + }, + { + "epoch": 0.8162068505930961, + "grad_norm": 0.3288722748329811, + "learning_rate": 3.3058721243312264e-06, + "loss": 1.2914, + "step": 4593 + }, + { + "epoch": 0.8163845572881958, + "grad_norm": 0.3466382939058354, + "learning_rate": 3.2996627150690255e-06, + "loss": 1.3247, + "step": 4594 + }, + { + "epoch": 0.8165622639832956, + "grad_norm": 0.3361842282128901, + "learning_rate": 3.29345861849818e-06, + "loss": 1.3271, + "step": 4595 + }, + { + "epoch": 0.8167399706783953, + "grad_norm": 0.34355999937661275, + "learning_rate": 3.287259836592334e-06, + "loss": 1.3083, + "step": 4596 + }, + { + "epoch": 0.8169176773734951, + "grad_norm": 0.38467830289832744, + "learning_rate": 3.2810663713234204e-06, + "loss": 1.2755, + "step": 4597 + }, + { + "epoch": 0.8170953840685948, + "grad_norm": 0.34247733137511005, + "learning_rate": 3.2748782246617127e-06, + "loss": 1.3084, + "step": 4598 + }, + { + "epoch": 0.8172730907636945, + "grad_norm": 0.339537165375921, + "learning_rate": 3.268695398575772e-06, + "loss": 1.2878, + "step": 4599 + }, + { + "epoch": 0.8174507974587942, + "grad_norm": 0.34769567663298645, + "learning_rate": 3.262517895032473e-06, + "loss": 1.2987, + "step": 4600 + }, + { + "epoch": 0.817628504153894, + "grad_norm": 0.3415884398917667, + "learning_rate": 3.2563457159969912e-06, + "loss": 1.3187, + "step": 4601 + }, + { + "epoch": 0.8178062108489937, + "grad_norm": 0.34295623577720813, + "learning_rate": 3.250178863432818e-06, + "loss": 1.3387, + "step": 4602 + }, + { + "epoch": 0.8179839175440935, + "grad_norm": 0.33877175299103385, + "learning_rate": 3.2440173393017416e-06, + "loss": 1.2893, + "step": 4603 + }, + { + "epoch": 0.8181616242391933, + "grad_norm": 0.34110018010334525, + "learning_rate": 3.237861145563861e-06, + "loss": 1.3091, + "step": 4604 + }, + { + "epoch": 0.8183393309342929, + "grad_norm": 0.3448085512986606, + "learning_rate": 3.231710284177576e-06, + "loss": 1.3506, + "step": 4605 + }, + { + "epoch": 0.8185170376293927, + "grad_norm": 0.34242916387322136, + "learning_rate": 3.225564757099586e-06, + "loss": 1.346, + "step": 4606 + }, + { + "epoch": 0.8186947443244924, + "grad_norm": 0.34443566718954827, + "learning_rate": 3.2194245662849076e-06, + "loss": 1.3158, + "step": 4607 + }, + { + "epoch": 0.8188724510195922, + "grad_norm": 0.345963384397402, + "learning_rate": 3.213289713686849e-06, + "loss": 1.3071, + "step": 4608 + }, + { + "epoch": 0.8190501577146919, + "grad_norm": 0.4768793786272897, + "learning_rate": 3.2071602012570223e-06, + "loss": 1.3074, + "step": 4609 + }, + { + "epoch": 0.8192278644097917, + "grad_norm": 0.3397927334754639, + "learning_rate": 3.201036030945337e-06, + "loss": 1.2669, + "step": 4610 + }, + { + "epoch": 0.8194055711048914, + "grad_norm": 0.3418396470908267, + "learning_rate": 3.19491720470001e-06, + "loss": 1.2954, + "step": 4611 + }, + { + "epoch": 0.8195832777999911, + "grad_norm": 0.33860986710532726, + "learning_rate": 3.188803724467553e-06, + "loss": 1.3023, + "step": 4612 + }, + { + "epoch": 0.8197609844950908, + "grad_norm": 0.3306234410120881, + "learning_rate": 3.1826955921927815e-06, + "loss": 1.2924, + "step": 4613 + }, + { + "epoch": 0.8199386911901906, + "grad_norm": 0.34300028812944067, + "learning_rate": 3.1765928098188037e-06, + "loss": 1.3226, + "step": 4614 + }, + { + "epoch": 0.8201163978852903, + "grad_norm": 0.3382359058742841, + "learning_rate": 3.170495379287033e-06, + "loss": 1.291, + "step": 4615 + }, + { + "epoch": 0.8202941045803901, + "grad_norm": 0.3522335230612715, + "learning_rate": 3.1644033025371714e-06, + "loss": 1.3182, + "step": 4616 + }, + { + "epoch": 0.8204718112754898, + "grad_norm": 0.3365252220281805, + "learning_rate": 3.1583165815072302e-06, + "loss": 1.283, + "step": 4617 + }, + { + "epoch": 0.8206495179705895, + "grad_norm": 0.34291280615126923, + "learning_rate": 3.1522352181335103e-06, + "loss": 1.3254, + "step": 4618 + }, + { + "epoch": 0.8208272246656892, + "grad_norm": 0.33492505608371015, + "learning_rate": 3.1461592143506015e-06, + "loss": 1.2838, + "step": 4619 + }, + { + "epoch": 0.821004931360789, + "grad_norm": 0.3386304505140558, + "learning_rate": 3.1400885720913956e-06, + "loss": 1.3217, + "step": 4620 + }, + { + "epoch": 0.8211826380558888, + "grad_norm": 0.3328846301703854, + "learning_rate": 3.134023293287076e-06, + "loss": 1.2805, + "step": 4621 + }, + { + "epoch": 0.8213603447509885, + "grad_norm": 0.33835243237486556, + "learning_rate": 3.1279633798671294e-06, + "loss": 1.328, + "step": 4622 + }, + { + "epoch": 0.8215380514460883, + "grad_norm": 0.3375540505576467, + "learning_rate": 3.121908833759324e-06, + "loss": 1.3142, + "step": 4623 + }, + { + "epoch": 0.821715758141188, + "grad_norm": 0.34803028201228386, + "learning_rate": 3.115859656889728e-06, + "loss": 1.3152, + "step": 4624 + }, + { + "epoch": 0.8218934648362877, + "grad_norm": 0.3414878141596167, + "learning_rate": 3.109815851182694e-06, + "loss": 1.3034, + "step": 4625 + }, + { + "epoch": 0.8220711715313874, + "grad_norm": 0.36413003877188294, + "learning_rate": 3.1037774185608716e-06, + "loss": 1.3448, + "step": 4626 + }, + { + "epoch": 0.8222488782264872, + "grad_norm": 0.3540050483406548, + "learning_rate": 3.0977443609452007e-06, + "loss": 1.2758, + "step": 4627 + }, + { + "epoch": 0.8224265849215869, + "grad_norm": 0.3388110594775293, + "learning_rate": 3.0917166802549103e-06, + "loss": 1.3156, + "step": 4628 + }, + { + "epoch": 0.8226042916166867, + "grad_norm": 0.3417001296813917, + "learning_rate": 3.085694378407518e-06, + "loss": 1.3305, + "step": 4629 + }, + { + "epoch": 0.8227819983117864, + "grad_norm": 0.34867505699947743, + "learning_rate": 3.079677457318826e-06, + "loss": 1.3341, + "step": 4630 + }, + { + "epoch": 0.8229597050068861, + "grad_norm": 0.34832142086671053, + "learning_rate": 3.0736659189029415e-06, + "loss": 1.3065, + "step": 4631 + }, + { + "epoch": 0.8231374117019858, + "grad_norm": 0.3409181742871657, + "learning_rate": 3.0676597650722417e-06, + "loss": 1.3142, + "step": 4632 + }, + { + "epoch": 0.8233151183970856, + "grad_norm": 0.34456190191272856, + "learning_rate": 3.0616589977374024e-06, + "loss": 1.3305, + "step": 4633 + }, + { + "epoch": 0.8234928250921854, + "grad_norm": 0.3574612047926084, + "learning_rate": 3.0556636188073717e-06, + "loss": 1.288, + "step": 4634 + }, + { + "epoch": 0.8236705317872851, + "grad_norm": 0.3314709985334294, + "learning_rate": 3.0496736301893915e-06, + "loss": 1.2792, + "step": 4635 + }, + { + "epoch": 0.8238482384823849, + "grad_norm": 0.3292329407718297, + "learning_rate": 3.043689033788999e-06, + "loss": 1.2734, + "step": 4636 + }, + { + "epoch": 0.8240259451774845, + "grad_norm": 0.33888135117334117, + "learning_rate": 3.0377098315100027e-06, + "loss": 1.305, + "step": 4637 + }, + { + "epoch": 0.8242036518725843, + "grad_norm": 0.338469154397661, + "learning_rate": 3.0317360252544994e-06, + "loss": 1.316, + "step": 4638 + }, + { + "epoch": 0.824381358567684, + "grad_norm": 0.3331707163501605, + "learning_rate": 3.0257676169228633e-06, + "loss": 1.2737, + "step": 4639 + }, + { + "epoch": 0.8245590652627838, + "grad_norm": 0.3524181062995475, + "learning_rate": 3.0198046084137744e-06, + "loss": 1.3497, + "step": 4640 + }, + { + "epoch": 0.8247367719578835, + "grad_norm": 0.32910498325993154, + "learning_rate": 3.0138470016241616e-06, + "loss": 1.2741, + "step": 4641 + }, + { + "epoch": 0.8249144786529833, + "grad_norm": 0.34152351157350247, + "learning_rate": 3.0078947984492557e-06, + "loss": 1.3215, + "step": 4642 + }, + { + "epoch": 0.825092185348083, + "grad_norm": 0.33892690881270693, + "learning_rate": 3.001948000782564e-06, + "loss": 1.2988, + "step": 4643 + }, + { + "epoch": 0.8252698920431827, + "grad_norm": 0.33989668852355664, + "learning_rate": 2.996006610515874e-06, + "loss": 1.3201, + "step": 4644 + }, + { + "epoch": 0.8254475987382824, + "grad_norm": 0.3422164927516207, + "learning_rate": 2.990070629539257e-06, + "loss": 1.3308, + "step": 4645 + }, + { + "epoch": 0.8256253054333822, + "grad_norm": 0.33811387161110074, + "learning_rate": 2.9841400597410607e-06, + "loss": 1.2845, + "step": 4646 + }, + { + "epoch": 0.825803012128482, + "grad_norm": 0.34564129675006894, + "learning_rate": 2.97821490300791e-06, + "loss": 1.339, + "step": 4647 + }, + { + "epoch": 0.8259807188235817, + "grad_norm": 0.34169122031608534, + "learning_rate": 2.972295161224705e-06, + "loss": 1.3096, + "step": 4648 + }, + { + "epoch": 0.8261584255186815, + "grad_norm": 0.34345966889686075, + "learning_rate": 2.9663808362746314e-06, + "loss": 1.289, + "step": 4649 + }, + { + "epoch": 0.8263361322137811, + "grad_norm": 0.3454421794827229, + "learning_rate": 2.960471930039146e-06, + "loss": 1.3358, + "step": 4650 + }, + { + "epoch": 0.8265138389088809, + "grad_norm": 0.3412632698631247, + "learning_rate": 2.9545684443979826e-06, + "loss": 1.3216, + "step": 4651 + }, + { + "epoch": 0.8266915456039806, + "grad_norm": 0.345640947554814, + "learning_rate": 2.9486703812291485e-06, + "loss": 1.3216, + "step": 4652 + }, + { + "epoch": 0.8268692522990804, + "grad_norm": 0.34243001490868175, + "learning_rate": 2.942777742408929e-06, + "loss": 1.32, + "step": 4653 + }, + { + "epoch": 0.8270469589941801, + "grad_norm": 0.34256299531669293, + "learning_rate": 2.9368905298118866e-06, + "loss": 1.3225, + "step": 4654 + }, + { + "epoch": 0.8272246656892799, + "grad_norm": 0.34307399091147317, + "learning_rate": 2.9310087453108592e-06, + "loss": 1.3205, + "step": 4655 + }, + { + "epoch": 0.8274023723843796, + "grad_norm": 0.3368645290034622, + "learning_rate": 2.9251323907769436e-06, + "loss": 1.2812, + "step": 4656 + }, + { + "epoch": 0.8275800790794793, + "grad_norm": 0.3438649364737481, + "learning_rate": 2.9192614680795196e-06, + "loss": 1.3257, + "step": 4657 + }, + { + "epoch": 0.827757785774579, + "grad_norm": 0.5612749418825967, + "learning_rate": 2.9133959790862354e-06, + "loss": 1.3156, + "step": 4658 + }, + { + "epoch": 0.8279354924696788, + "grad_norm": 0.3382197286658945, + "learning_rate": 2.9075359256630255e-06, + "loss": 1.2676, + "step": 4659 + }, + { + "epoch": 0.8281131991647785, + "grad_norm": 0.33838559716167177, + "learning_rate": 2.901681309674074e-06, + "loss": 1.2971, + "step": 4660 + }, + { + "epoch": 0.8282909058598783, + "grad_norm": 0.34402517279983946, + "learning_rate": 2.8958321329818463e-06, + "loss": 1.307, + "step": 4661 + }, + { + "epoch": 0.8284686125549781, + "grad_norm": 0.3395429499677862, + "learning_rate": 2.889988397447074e-06, + "loss": 1.3098, + "step": 4662 + }, + { + "epoch": 0.8286463192500777, + "grad_norm": 0.3477995337551216, + "learning_rate": 2.8841501049287624e-06, + "loss": 1.2811, + "step": 4663 + }, + { + "epoch": 0.8288240259451775, + "grad_norm": 0.340854066440371, + "learning_rate": 2.87831725728418e-06, + "loss": 1.2596, + "step": 4664 + }, + { + "epoch": 0.8290017326402772, + "grad_norm": 0.335800490335906, + "learning_rate": 2.8724898563688673e-06, + "loss": 1.2793, + "step": 4665 + }, + { + "epoch": 0.829179439335377, + "grad_norm": 0.34094551755510405, + "learning_rate": 2.866667904036626e-06, + "loss": 1.283, + "step": 4666 + }, + { + "epoch": 0.8293571460304767, + "grad_norm": 0.3391895562829231, + "learning_rate": 2.8608514021395285e-06, + "loss": 1.2944, + "step": 4667 + }, + { + "epoch": 0.8295348527255765, + "grad_norm": 0.34895945348518054, + "learning_rate": 2.85504035252792e-06, + "loss": 1.2936, + "step": 4668 + }, + { + "epoch": 0.8297125594206761, + "grad_norm": 0.3366546328129815, + "learning_rate": 2.849234757050401e-06, + "loss": 1.3045, + "step": 4669 + }, + { + "epoch": 0.8298902661157759, + "grad_norm": 0.3491893739695462, + "learning_rate": 2.8434346175538395e-06, + "loss": 1.3347, + "step": 4670 + }, + { + "epoch": 0.8300679728108756, + "grad_norm": 0.33714030149640645, + "learning_rate": 2.837639935883376e-06, + "loss": 1.2798, + "step": 4671 + }, + { + "epoch": 0.8302456795059754, + "grad_norm": 0.3337513547830566, + "learning_rate": 2.8318507138823913e-06, + "loss": 1.2672, + "step": 4672 + }, + { + "epoch": 0.8304233862010751, + "grad_norm": 0.3412962916767757, + "learning_rate": 2.826066953392561e-06, + "loss": 1.2993, + "step": 4673 + }, + { + "epoch": 0.8306010928961749, + "grad_norm": 0.3373514257612226, + "learning_rate": 2.8202886562538023e-06, + "loss": 1.2951, + "step": 4674 + }, + { + "epoch": 0.8307787995912747, + "grad_norm": 0.33733318584977623, + "learning_rate": 2.8145158243043026e-06, + "loss": 1.2771, + "step": 4675 + }, + { + "epoch": 0.8309565062863743, + "grad_norm": 0.3422733296025344, + "learning_rate": 2.808748459380506e-06, + "loss": 1.3074, + "step": 4676 + }, + { + "epoch": 0.831134212981474, + "grad_norm": 0.34029595532523726, + "learning_rate": 2.8029865633171204e-06, + "loss": 1.3131, + "step": 4677 + }, + { + "epoch": 0.8313119196765738, + "grad_norm": 0.34156993856254037, + "learning_rate": 2.7972301379471133e-06, + "loss": 1.321, + "step": 4678 + }, + { + "epoch": 0.8314896263716736, + "grad_norm": 0.337965609422608, + "learning_rate": 2.791479185101713e-06, + "loss": 1.2763, + "step": 4679 + }, + { + "epoch": 0.8316673330667733, + "grad_norm": 0.3404250406402814, + "learning_rate": 2.785733706610403e-06, + "loss": 1.2931, + "step": 4680 + }, + { + "epoch": 0.8318450397618731, + "grad_norm": 0.34506802226881056, + "learning_rate": 2.779993704300927e-06, + "loss": 1.3276, + "step": 4681 + }, + { + "epoch": 0.8320227464569727, + "grad_norm": 0.33144448351122996, + "learning_rate": 2.7742591799992923e-06, + "loss": 1.2505, + "step": 4682 + }, + { + "epoch": 0.8322004531520725, + "grad_norm": 0.3438951116593279, + "learning_rate": 2.768530135529759e-06, + "loss": 1.2789, + "step": 4683 + }, + { + "epoch": 0.8323781598471722, + "grad_norm": 0.34056170998610175, + "learning_rate": 2.762806572714842e-06, + "loss": 1.2788, + "step": 4684 + }, + { + "epoch": 0.832555866542272, + "grad_norm": 0.34424591274260313, + "learning_rate": 2.757088493375315e-06, + "loss": 1.3481, + "step": 4685 + }, + { + "epoch": 0.8327335732373717, + "grad_norm": 0.336954384646606, + "learning_rate": 2.7513758993302043e-06, + "loss": 1.3228, + "step": 4686 + }, + { + "epoch": 0.8329112799324715, + "grad_norm": 0.3415759560563202, + "learning_rate": 2.745668792396794e-06, + "loss": 1.3135, + "step": 4687 + }, + { + "epoch": 0.8330889866275712, + "grad_norm": 0.3374626157987603, + "learning_rate": 2.7399671743906255e-06, + "loss": 1.3044, + "step": 4688 + }, + { + "epoch": 0.8332666933226709, + "grad_norm": 0.3387937273146511, + "learning_rate": 2.7342710471254874e-06, + "loss": 1.3168, + "step": 4689 + }, + { + "epoch": 0.8334444000177706, + "grad_norm": 0.33601706863269465, + "learning_rate": 2.728580412413424e-06, + "loss": 1.2819, + "step": 4690 + }, + { + "epoch": 0.8336221067128704, + "grad_norm": 0.34781616188846537, + "learning_rate": 2.722895272064734e-06, + "loss": 1.3233, + "step": 4691 + }, + { + "epoch": 0.8337998134079702, + "grad_norm": 0.34086747324718725, + "learning_rate": 2.71721562788797e-06, + "loss": 1.3031, + "step": 4692 + }, + { + "epoch": 0.8339775201030699, + "grad_norm": 0.3420549017464182, + "learning_rate": 2.7115414816899386e-06, + "loss": 1.31, + "step": 4693 + }, + { + "epoch": 0.8341552267981697, + "grad_norm": 0.330119796327603, + "learning_rate": 2.70587283527568e-06, + "loss": 1.2841, + "step": 4694 + }, + { + "epoch": 0.8343329334932693, + "grad_norm": 0.3415978336651676, + "learning_rate": 2.7002096904484986e-06, + "loss": 1.3484, + "step": 4695 + }, + { + "epoch": 0.8345106401883691, + "grad_norm": 0.3413741951736629, + "learning_rate": 2.6945520490099573e-06, + "loss": 1.3234, + "step": 4696 + }, + { + "epoch": 0.8346883468834688, + "grad_norm": 0.3563264203406242, + "learning_rate": 2.6888999127598524e-06, + "loss": 1.2913, + "step": 4697 + }, + { + "epoch": 0.8348660535785686, + "grad_norm": 0.3365065350767785, + "learning_rate": 2.6832532834962366e-06, + "loss": 1.264, + "step": 4698 + }, + { + "epoch": 0.8350437602736683, + "grad_norm": 0.34021676227489284, + "learning_rate": 2.677612163015404e-06, + "loss": 1.3156, + "step": 4699 + }, + { + "epoch": 0.8352214669687681, + "grad_norm": 0.3306819346894872, + "learning_rate": 2.671976553111908e-06, + "loss": 1.2608, + "step": 4700 + }, + { + "epoch": 0.8353991736638677, + "grad_norm": 0.33972125871925746, + "learning_rate": 2.666346455578537e-06, + "loss": 1.3252, + "step": 4701 + }, + { + "epoch": 0.8355768803589675, + "grad_norm": 0.33822924649907526, + "learning_rate": 2.6607218722063312e-06, + "loss": 1.3072, + "step": 4702 + }, + { + "epoch": 0.8357545870540672, + "grad_norm": 0.33724281852524574, + "learning_rate": 2.6551028047845793e-06, + "loss": 1.2892, + "step": 4703 + }, + { + "epoch": 0.835932293749167, + "grad_norm": 0.33638155551554, + "learning_rate": 2.64948925510081e-06, + "loss": 1.2946, + "step": 4704 + }, + { + "epoch": 0.8361100004442668, + "grad_norm": 0.3371822196102848, + "learning_rate": 2.6438812249407964e-06, + "loss": 1.3457, + "step": 4705 + }, + { + "epoch": 0.8362877071393665, + "grad_norm": 0.34079059519716054, + "learning_rate": 2.6382787160885646e-06, + "loss": 1.3399, + "step": 4706 + }, + { + "epoch": 0.8364654138344663, + "grad_norm": 0.3348518281646178, + "learning_rate": 2.6326817303263764e-06, + "loss": 1.3218, + "step": 4707 + }, + { + "epoch": 0.8366431205295659, + "grad_norm": 0.3332606548921229, + "learning_rate": 2.62709026943474e-06, + "loss": 1.3045, + "step": 4708 + }, + { + "epoch": 0.8368208272246657, + "grad_norm": 0.33401092980621755, + "learning_rate": 2.621504335192393e-06, + "loss": 1.268, + "step": 4709 + }, + { + "epoch": 0.8369985339197654, + "grad_norm": 0.34395573180368255, + "learning_rate": 2.615923929376338e-06, + "loss": 1.3083, + "step": 4710 + }, + { + "epoch": 0.8371762406148652, + "grad_norm": 0.34238903648960284, + "learning_rate": 2.6103490537618026e-06, + "loss": 1.3321, + "step": 4711 + }, + { + "epoch": 0.8373539473099649, + "grad_norm": 0.3380220085091059, + "learning_rate": 2.6047797101222628e-06, + "loss": 1.2997, + "step": 4712 + }, + { + "epoch": 0.8375316540050647, + "grad_norm": 0.3360030507595287, + "learning_rate": 2.5992159002294283e-06, + "loss": 1.3157, + "step": 4713 + }, + { + "epoch": 0.8377093607001643, + "grad_norm": 0.3417176698891634, + "learning_rate": 2.5936576258532453e-06, + "loss": 1.3169, + "step": 4714 + }, + { + "epoch": 0.8378870673952641, + "grad_norm": 0.33159684439520093, + "learning_rate": 2.588104888761924e-06, + "loss": 1.2496, + "step": 4715 + }, + { + "epoch": 0.8380647740903638, + "grad_norm": 0.3519433739606262, + "learning_rate": 2.5825576907218784e-06, + "loss": 1.3345, + "step": 4716 + }, + { + "epoch": 0.8382424807854636, + "grad_norm": 0.3434747471068325, + "learning_rate": 2.577016033497781e-06, + "loss": 1.3449, + "step": 4717 + }, + { + "epoch": 0.8384201874805634, + "grad_norm": 0.3363161152212965, + "learning_rate": 2.5714799188525353e-06, + "loss": 1.3159, + "step": 4718 + }, + { + "epoch": 0.8385978941756631, + "grad_norm": 0.3292546600310894, + "learning_rate": 2.565949348547283e-06, + "loss": 1.2696, + "step": 4719 + }, + { + "epoch": 0.8387756008707629, + "grad_norm": 0.3298646227467006, + "learning_rate": 2.5604243243414083e-06, + "loss": 1.2736, + "step": 4720 + }, + { + "epoch": 0.8389533075658625, + "grad_norm": 0.33398555760834153, + "learning_rate": 2.5549048479925233e-06, + "loss": 1.2963, + "step": 4721 + }, + { + "epoch": 0.8391310142609623, + "grad_norm": 0.3345201953801166, + "learning_rate": 2.549390921256476e-06, + "loss": 1.2933, + "step": 4722 + }, + { + "epoch": 0.839308720956062, + "grad_norm": 0.3357660073265736, + "learning_rate": 2.5438825458873483e-06, + "loss": 1.2599, + "step": 4723 + }, + { + "epoch": 0.8394864276511618, + "grad_norm": 0.33772148061191015, + "learning_rate": 2.538379723637461e-06, + "loss": 1.3027, + "step": 4724 + }, + { + "epoch": 0.8396641343462615, + "grad_norm": 0.33766249759599215, + "learning_rate": 2.532882456257364e-06, + "loss": 1.2962, + "step": 4725 + }, + { + "epoch": 0.8398418410413613, + "grad_norm": 0.33036091224143055, + "learning_rate": 2.527390745495841e-06, + "loss": 1.2755, + "step": 4726 + }, + { + "epoch": 0.8400195477364609, + "grad_norm": 0.3407242895540329, + "learning_rate": 2.521904593099911e-06, + "loss": 1.2935, + "step": 4727 + }, + { + "epoch": 0.8401972544315607, + "grad_norm": 0.3426604887930078, + "learning_rate": 2.5164240008148143e-06, + "loss": 1.313, + "step": 4728 + }, + { + "epoch": 0.8403749611266604, + "grad_norm": 0.3434738572694736, + "learning_rate": 2.5109489703840396e-06, + "loss": 1.334, + "step": 4729 + }, + { + "epoch": 0.8405526678217602, + "grad_norm": 0.3371532509916858, + "learning_rate": 2.505479503549295e-06, + "loss": 1.268, + "step": 4730 + }, + { + "epoch": 0.84073037451686, + "grad_norm": 0.34538408984646873, + "learning_rate": 2.500015602050525e-06, + "loss": 1.3239, + "step": 4731 + }, + { + "epoch": 0.8409080812119597, + "grad_norm": 0.33213961299425715, + "learning_rate": 2.494557267625888e-06, + "loss": 1.2607, + "step": 4732 + }, + { + "epoch": 0.8410857879070593, + "grad_norm": 0.34251002856556206, + "learning_rate": 2.4891045020117852e-06, + "loss": 1.3193, + "step": 4733 + }, + { + "epoch": 0.8412634946021591, + "grad_norm": 0.34024424279937415, + "learning_rate": 2.4836573069428527e-06, + "loss": 1.3053, + "step": 4734 + }, + { + "epoch": 0.8414412012972589, + "grad_norm": 0.3380718315734486, + "learning_rate": 2.478215684151939e-06, + "loss": 1.3024, + "step": 4735 + }, + { + "epoch": 0.8416189079923586, + "grad_norm": 0.3360984960704525, + "learning_rate": 2.472779635370128e-06, + "loss": 1.2774, + "step": 4736 + }, + { + "epoch": 0.8417966146874584, + "grad_norm": 0.33035967014903805, + "learning_rate": 2.467349162326729e-06, + "loss": 1.2705, + "step": 4737 + }, + { + "epoch": 0.8419743213825581, + "grad_norm": 0.3390518259819538, + "learning_rate": 2.4619242667492784e-06, + "loss": 1.308, + "step": 4738 + }, + { + "epoch": 0.8421520280776579, + "grad_norm": 0.3412478745870477, + "learning_rate": 2.4565049503635386e-06, + "loss": 1.3077, + "step": 4739 + }, + { + "epoch": 0.8423297347727575, + "grad_norm": 0.34158249201963414, + "learning_rate": 2.451091214893493e-06, + "loss": 1.312, + "step": 4740 + }, + { + "epoch": 0.8425074414678573, + "grad_norm": 0.3386546601656368, + "learning_rate": 2.4456830620613526e-06, + "loss": 1.3101, + "step": 4741 + }, + { + "epoch": 0.842685148162957, + "grad_norm": 0.3535589762575256, + "learning_rate": 2.4402804935875504e-06, + "loss": 1.3113, + "step": 4742 + }, + { + "epoch": 0.8428628548580568, + "grad_norm": 0.3679993690584502, + "learning_rate": 2.4348835111907533e-06, + "loss": 1.328, + "step": 4743 + }, + { + "epoch": 0.8430405615531565, + "grad_norm": 0.3420638069995078, + "learning_rate": 2.429492116587839e-06, + "loss": 1.2884, + "step": 4744 + }, + { + "epoch": 0.8432182682482563, + "grad_norm": 0.34342008979012084, + "learning_rate": 2.424106311493908e-06, + "loss": 1.3437, + "step": 4745 + }, + { + "epoch": 0.8433959749433559, + "grad_norm": 0.3464501269505784, + "learning_rate": 2.4187260976222947e-06, + "loss": 1.3412, + "step": 4746 + }, + { + "epoch": 0.8435736816384557, + "grad_norm": 0.3415953435145099, + "learning_rate": 2.4133514766845333e-06, + "loss": 1.2932, + "step": 4747 + }, + { + "epoch": 0.8437513883335555, + "grad_norm": 0.34456369606561477, + "learning_rate": 2.4079824503904027e-06, + "loss": 1.3017, + "step": 4748 + }, + { + "epoch": 0.8439290950286552, + "grad_norm": 0.3438033028862634, + "learning_rate": 2.402619020447885e-06, + "loss": 1.3174, + "step": 4749 + }, + { + "epoch": 0.844106801723755, + "grad_norm": 0.34204532262449466, + "learning_rate": 2.3972611885631936e-06, + "loss": 1.2849, + "step": 4750 + }, + { + "epoch": 0.8442845084188547, + "grad_norm": 0.34542893571376343, + "learning_rate": 2.391908956440745e-06, + "loss": 1.3485, + "step": 4751 + }, + { + "epoch": 0.8444622151139545, + "grad_norm": 0.3391098006148434, + "learning_rate": 2.3865623257831995e-06, + "loss": 1.3142, + "step": 4752 + }, + { + "epoch": 0.8446399218090541, + "grad_norm": 0.33019986087943226, + "learning_rate": 2.3812212982914163e-06, + "loss": 1.2703, + "step": 4753 + }, + { + "epoch": 0.8448176285041539, + "grad_norm": 0.3380393045250622, + "learning_rate": 2.37588587566447e-06, + "loss": 1.2989, + "step": 4754 + }, + { + "epoch": 0.8449953351992536, + "grad_norm": 0.33694295788325546, + "learning_rate": 2.3705560595996648e-06, + "loss": 1.2966, + "step": 4755 + }, + { + "epoch": 0.8451730418943534, + "grad_norm": 0.33410679602278226, + "learning_rate": 2.3652318517925067e-06, + "loss": 1.3064, + "step": 4756 + }, + { + "epoch": 0.8453507485894531, + "grad_norm": 0.33282845454234206, + "learning_rate": 2.3599132539367386e-06, + "loss": 1.304, + "step": 4757 + }, + { + "epoch": 0.8455284552845529, + "grad_norm": 0.3400862131202978, + "learning_rate": 2.354600267724301e-06, + "loss": 1.3247, + "step": 4758 + }, + { + "epoch": 0.8457061619796525, + "grad_norm": 0.33737457064726223, + "learning_rate": 2.349292894845356e-06, + "loss": 1.2748, + "step": 4759 + }, + { + "epoch": 0.8458838686747523, + "grad_norm": 0.3426028120244511, + "learning_rate": 2.3439911369882773e-06, + "loss": 1.3437, + "step": 4760 + }, + { + "epoch": 0.846061575369852, + "grad_norm": 0.32909052912524583, + "learning_rate": 2.3386949958396522e-06, + "loss": 1.2685, + "step": 4761 + }, + { + "epoch": 0.8462392820649518, + "grad_norm": 0.35419371851317566, + "learning_rate": 2.3334044730842866e-06, + "loss": 1.3419, + "step": 4762 + }, + { + "epoch": 0.8464169887600516, + "grad_norm": 0.33531069711295775, + "learning_rate": 2.328119570405194e-06, + "loss": 1.3189, + "step": 4763 + }, + { + "epoch": 0.8465946954551513, + "grad_norm": 0.33720851008889485, + "learning_rate": 2.322840289483599e-06, + "loss": 1.3013, + "step": 4764 + }, + { + "epoch": 0.846772402150251, + "grad_norm": 0.34118593562895344, + "learning_rate": 2.3175666319989375e-06, + "loss": 1.3047, + "step": 4765 + }, + { + "epoch": 0.8469501088453507, + "grad_norm": 0.35672027421633973, + "learning_rate": 2.312298599628868e-06, + "loss": 1.2964, + "step": 4766 + }, + { + "epoch": 0.8471278155404505, + "grad_norm": 0.34104109822521456, + "learning_rate": 2.307036194049248e-06, + "loss": 1.3283, + "step": 4767 + }, + { + "epoch": 0.8473055222355502, + "grad_norm": 0.3412494121265298, + "learning_rate": 2.301779416934147e-06, + "loss": 1.3112, + "step": 4768 + }, + { + "epoch": 0.84748322893065, + "grad_norm": 0.37767034413193457, + "learning_rate": 2.2965282699558423e-06, + "loss": 1.3215, + "step": 4769 + }, + { + "epoch": 0.8476609356257497, + "grad_norm": 0.3359630101135187, + "learning_rate": 2.291282754784816e-06, + "loss": 1.2992, + "step": 4770 + }, + { + "epoch": 0.8478386423208495, + "grad_norm": 0.34077093554428606, + "learning_rate": 2.2860428730897798e-06, + "loss": 1.2941, + "step": 4771 + }, + { + "epoch": 0.8480163490159491, + "grad_norm": 0.3402563896919677, + "learning_rate": 2.2808086265376317e-06, + "loss": 1.2974, + "step": 4772 + }, + { + "epoch": 0.8481940557110489, + "grad_norm": 0.34113439236996573, + "learning_rate": 2.2755800167934816e-06, + "loss": 1.3087, + "step": 4773 + }, + { + "epoch": 0.8483717624061486, + "grad_norm": 0.34306233618650045, + "learning_rate": 2.2703570455206523e-06, + "loss": 1.3004, + "step": 4774 + }, + { + "epoch": 0.8485494691012484, + "grad_norm": 0.34265420891507103, + "learning_rate": 2.2651397143806663e-06, + "loss": 1.3049, + "step": 4775 + }, + { + "epoch": 0.8487271757963482, + "grad_norm": 0.3367660579431857, + "learning_rate": 2.259928025033258e-06, + "loss": 1.3213, + "step": 4776 + }, + { + "epoch": 0.8489048824914479, + "grad_norm": 0.3375196331542742, + "learning_rate": 2.254721979136363e-06, + "loss": 1.2826, + "step": 4777 + }, + { + "epoch": 0.8490825891865476, + "grad_norm": 0.33998335236883676, + "learning_rate": 2.2495215783461188e-06, + "loss": 1.3189, + "step": 4778 + }, + { + "epoch": 0.8492602958816473, + "grad_norm": 0.33648019525206607, + "learning_rate": 2.2443268243168693e-06, + "loss": 1.2992, + "step": 4779 + }, + { + "epoch": 0.8494380025767471, + "grad_norm": 0.3475136356155178, + "learning_rate": 2.239137718701172e-06, + "loss": 1.3233, + "step": 4780 + }, + { + "epoch": 0.8496157092718468, + "grad_norm": 0.3354619396849394, + "learning_rate": 2.2339542631497757e-06, + "loss": 1.2929, + "step": 4781 + }, + { + "epoch": 0.8497934159669466, + "grad_norm": 0.33515159117495874, + "learning_rate": 2.2287764593116323e-06, + "loss": 1.2749, + "step": 4782 + }, + { + "epoch": 0.8499711226620463, + "grad_norm": 0.3417600262662483, + "learning_rate": 2.2236043088339e-06, + "loss": 1.3066, + "step": 4783 + }, + { + "epoch": 0.8501488293571461, + "grad_norm": 0.3415360837561473, + "learning_rate": 2.2184378133619377e-06, + "loss": 1.3337, + "step": 4784 + }, + { + "epoch": 0.8503265360522457, + "grad_norm": 0.3445893661771799, + "learning_rate": 2.2132769745393048e-06, + "loss": 1.3275, + "step": 4785 + }, + { + "epoch": 0.8505042427473455, + "grad_norm": 0.33684606935225114, + "learning_rate": 2.2081217940077602e-06, + "loss": 1.2717, + "step": 4786 + }, + { + "epoch": 0.8506819494424452, + "grad_norm": 0.3339777031748798, + "learning_rate": 2.2029722734072645e-06, + "loss": 1.3171, + "step": 4787 + }, + { + "epoch": 0.850859656137545, + "grad_norm": 0.3353589258763285, + "learning_rate": 2.1978284143759754e-06, + "loss": 1.2806, + "step": 4788 + }, + { + "epoch": 0.8510373628326448, + "grad_norm": 0.34315756312228973, + "learning_rate": 2.192690218550251e-06, + "loss": 1.317, + "step": 4789 + }, + { + "epoch": 0.8512150695277445, + "grad_norm": 0.33799286540775597, + "learning_rate": 2.1875576875646567e-06, + "loss": 1.2594, + "step": 4790 + }, + { + "epoch": 0.8513927762228441, + "grad_norm": 0.3339687631302786, + "learning_rate": 2.182430823051935e-06, + "loss": 1.2744, + "step": 4791 + }, + { + "epoch": 0.8515704829179439, + "grad_norm": 0.3436477161679449, + "learning_rate": 2.1773096266430427e-06, + "loss": 1.3396, + "step": 4792 + }, + { + "epoch": 0.8517481896130437, + "grad_norm": 0.33454816046990765, + "learning_rate": 2.1721940999671266e-06, + "loss": 1.2653, + "step": 4793 + }, + { + "epoch": 0.8519258963081434, + "grad_norm": 0.34287241624493514, + "learning_rate": 2.167084244651536e-06, + "loss": 1.2938, + "step": 4794 + }, + { + "epoch": 0.8521036030032432, + "grad_norm": 0.3453561821954253, + "learning_rate": 2.1619800623218112e-06, + "loss": 1.3087, + "step": 4795 + }, + { + "epoch": 0.8522813096983429, + "grad_norm": 0.3427741691714065, + "learning_rate": 2.1568815546016884e-06, + "loss": 1.3035, + "step": 4796 + }, + { + "epoch": 0.8524590163934426, + "grad_norm": 0.34010220465760393, + "learning_rate": 2.1517887231130973e-06, + "loss": 1.3135, + "step": 4797 + }, + { + "epoch": 0.8526367230885423, + "grad_norm": 0.5456633108029658, + "learning_rate": 2.146701569476164e-06, + "loss": 1.2597, + "step": 4798 + }, + { + "epoch": 0.8528144297836421, + "grad_norm": 0.3500356214696735, + "learning_rate": 2.141620095309209e-06, + "loss": 1.2887, + "step": 4799 + }, + { + "epoch": 0.8529921364787418, + "grad_norm": 0.3394612534660109, + "learning_rate": 2.1365443022287423e-06, + "loss": 1.3161, + "step": 4800 + }, + { + "epoch": 0.8531698431738416, + "grad_norm": 0.3420763163638529, + "learning_rate": 2.1314741918494698e-06, + "loss": 1.3374, + "step": 4801 + }, + { + "epoch": 0.8533475498689413, + "grad_norm": 0.3375302380473684, + "learning_rate": 2.1264097657842918e-06, + "loss": 1.3253, + "step": 4802 + }, + { + "epoch": 0.8535252565640411, + "grad_norm": 0.34001552995968803, + "learning_rate": 2.121351025644289e-06, + "loss": 1.291, + "step": 4803 + }, + { + "epoch": 0.8537029632591407, + "grad_norm": 0.34416106538826596, + "learning_rate": 2.1162979730387544e-06, + "loss": 1.3186, + "step": 4804 + }, + { + "epoch": 0.8538806699542405, + "grad_norm": 0.334964332615023, + "learning_rate": 2.1112506095751505e-06, + "loss": 1.2803, + "step": 4805 + }, + { + "epoch": 0.8540583766493403, + "grad_norm": 0.33751875802122405, + "learning_rate": 2.1062089368591464e-06, + "loss": 1.301, + "step": 4806 + }, + { + "epoch": 0.85423608334444, + "grad_norm": 0.3385029655562725, + "learning_rate": 2.101172956494577e-06, + "loss": 1.2793, + "step": 4807 + }, + { + "epoch": 0.8544137900395398, + "grad_norm": 0.3429255380673374, + "learning_rate": 2.0961426700834985e-06, + "loss": 1.2696, + "step": 4808 + }, + { + "epoch": 0.8545914967346395, + "grad_norm": 0.34039736120447195, + "learning_rate": 2.091118079226133e-06, + "loss": 1.2955, + "step": 4809 + }, + { + "epoch": 0.8547692034297392, + "grad_norm": 0.33525600786197496, + "learning_rate": 2.0860991855209e-06, + "loss": 1.2952, + "step": 4810 + }, + { + "epoch": 0.8549469101248389, + "grad_norm": 0.3425355501518802, + "learning_rate": 2.0810859905643997e-06, + "loss": 1.3004, + "step": 4811 + }, + { + "epoch": 0.8551246168199387, + "grad_norm": 0.33403867968678874, + "learning_rate": 2.076078495951428e-06, + "loss": 1.2827, + "step": 4812 + }, + { + "epoch": 0.8553023235150384, + "grad_norm": 0.3497281457855066, + "learning_rate": 2.071076703274961e-06, + "loss": 1.308, + "step": 4813 + }, + { + "epoch": 0.8554800302101382, + "grad_norm": 0.33752738257795023, + "learning_rate": 2.0660806141261624e-06, + "loss": 1.3061, + "step": 4814 + }, + { + "epoch": 0.8556577369052379, + "grad_norm": 0.33536594934816644, + "learning_rate": 2.0610902300943823e-06, + "loss": 1.2868, + "step": 4815 + }, + { + "epoch": 0.8558354436003377, + "grad_norm": 0.34220883651645323, + "learning_rate": 2.056105552767158e-06, + "loss": 1.3451, + "step": 4816 + }, + { + "epoch": 0.8560131502954373, + "grad_norm": 0.3320180013146911, + "learning_rate": 2.051126583730203e-06, + "loss": 1.2748, + "step": 4817 + }, + { + "epoch": 0.8561908569905371, + "grad_norm": 0.4042297902548018, + "learning_rate": 2.0461533245674283e-06, + "loss": 1.3014, + "step": 4818 + }, + { + "epoch": 0.8563685636856369, + "grad_norm": 0.33894034668685147, + "learning_rate": 2.041185776860919e-06, + "loss": 1.2997, + "step": 4819 + }, + { + "epoch": 0.8565462703807366, + "grad_norm": 0.344749182536908, + "learning_rate": 2.036223942190945e-06, + "loss": 1.3222, + "step": 4820 + }, + { + "epoch": 0.8567239770758364, + "grad_norm": 0.33693717627928654, + "learning_rate": 2.0312678221359605e-06, + "loss": 1.2792, + "step": 4821 + }, + { + "epoch": 0.8569016837709361, + "grad_norm": 0.3401783891043378, + "learning_rate": 2.0263174182725962e-06, + "loss": 1.3499, + "step": 4822 + }, + { + "epoch": 0.8570793904660358, + "grad_norm": 0.33234095385501333, + "learning_rate": 2.0213727321756725e-06, + "loss": 1.2996, + "step": 4823 + }, + { + "epoch": 0.8572570971611355, + "grad_norm": 0.37942928797824665, + "learning_rate": 2.0164337654181864e-06, + "loss": 1.2991, + "step": 4824 + }, + { + "epoch": 0.8574348038562353, + "grad_norm": 0.3310699743334873, + "learning_rate": 2.0115005195713144e-06, + "loss": 1.3108, + "step": 4825 + }, + { + "epoch": 0.857612510551335, + "grad_norm": 0.3325932978631719, + "learning_rate": 2.0065729962044143e-06, + "loss": 1.2602, + "step": 4826 + }, + { + "epoch": 0.8577902172464348, + "grad_norm": 0.33911618791773457, + "learning_rate": 2.001651196885028e-06, + "loss": 1.3152, + "step": 4827 + }, + { + "epoch": 0.8579679239415345, + "grad_norm": 0.3422295713900585, + "learning_rate": 1.9967351231788746e-06, + "loss": 1.3127, + "step": 4828 + }, + { + "epoch": 0.8581456306366342, + "grad_norm": 0.3348063742404844, + "learning_rate": 1.99182477664984e-06, + "loss": 1.3132, + "step": 4829 + }, + { + "epoch": 0.8583233373317339, + "grad_norm": 0.3347637890307705, + "learning_rate": 1.986920158860004e-06, + "loss": 1.2959, + "step": 4830 + }, + { + "epoch": 0.8585010440268337, + "grad_norm": 0.3445718065935647, + "learning_rate": 1.9820212713696143e-06, + "loss": 1.3294, + "step": 4831 + }, + { + "epoch": 0.8586787507219334, + "grad_norm": 0.33634939967747285, + "learning_rate": 1.9771281157371034e-06, + "loss": 1.2651, + "step": 4832 + }, + { + "epoch": 0.8588564574170332, + "grad_norm": 0.35006815792153984, + "learning_rate": 1.972240693519074e-06, + "loss": 1.323, + "step": 4833 + }, + { + "epoch": 0.859034164112133, + "grad_norm": 0.3321274966802367, + "learning_rate": 1.9673590062703087e-06, + "loss": 1.2873, + "step": 4834 + }, + { + "epoch": 0.8592118708072327, + "grad_norm": 0.3405124415089642, + "learning_rate": 1.9624830555437603e-06, + "loss": 1.2786, + "step": 4835 + }, + { + "epoch": 0.8593895775023324, + "grad_norm": 0.34526570512905047, + "learning_rate": 1.957612842890564e-06, + "loss": 1.3381, + "step": 4836 + }, + { + "epoch": 0.8595672841974321, + "grad_norm": 0.3334271788426179, + "learning_rate": 1.9527483698600247e-06, + "loss": 1.2868, + "step": 4837 + }, + { + "epoch": 0.8597449908925319, + "grad_norm": 0.33039677467195233, + "learning_rate": 1.9478896379996226e-06, + "loss": 1.2988, + "step": 4838 + }, + { + "epoch": 0.8599226975876316, + "grad_norm": 0.3279848194948554, + "learning_rate": 1.9430366488550122e-06, + "loss": 1.2956, + "step": 4839 + }, + { + "epoch": 0.8601004042827314, + "grad_norm": 0.3402887086436454, + "learning_rate": 1.9381894039700168e-06, + "loss": 1.3346, + "step": 4840 + }, + { + "epoch": 0.8602781109778311, + "grad_norm": 0.33086574185684886, + "learning_rate": 1.9333479048866422e-06, + "loss": 1.2699, + "step": 4841 + }, + { + "epoch": 0.8604558176729308, + "grad_norm": 0.33566669369912555, + "learning_rate": 1.928512153145059e-06, + "loss": 1.3035, + "step": 4842 + }, + { + "epoch": 0.8606335243680305, + "grad_norm": 0.3377015891169754, + "learning_rate": 1.923682150283612e-06, + "loss": 1.314, + "step": 4843 + }, + { + "epoch": 0.8608112310631303, + "grad_norm": 0.34812085784556873, + "learning_rate": 1.918857897838811e-06, + "loss": 1.3292, + "step": 4844 + }, + { + "epoch": 0.86098893775823, + "grad_norm": 0.33651091474776684, + "learning_rate": 1.9140393973453373e-06, + "loss": 1.3029, + "step": 4845 + }, + { + "epoch": 0.8611666444533298, + "grad_norm": 0.3425981564103593, + "learning_rate": 1.90922665033606e-06, + "loss": 1.266, + "step": 4846 + }, + { + "epoch": 0.8613443511484296, + "grad_norm": 0.3434734711115433, + "learning_rate": 1.904419658341996e-06, + "loss": 1.2942, + "step": 4847 + }, + { + "epoch": 0.8615220578435293, + "grad_norm": 0.33631209400663464, + "learning_rate": 1.899618422892342e-06, + "loss": 1.2857, + "step": 4848 + }, + { + "epoch": 0.861699764538629, + "grad_norm": 0.33827664959146, + "learning_rate": 1.8948229455144562e-06, + "loss": 1.3342, + "step": 4849 + }, + { + "epoch": 0.8618774712337287, + "grad_norm": 0.33462815524576656, + "learning_rate": 1.890033227733883e-06, + "loss": 1.2882, + "step": 4850 + }, + { + "epoch": 0.8620551779288285, + "grad_norm": 0.33616705714191747, + "learning_rate": 1.8852492710743075e-06, + "loss": 1.2783, + "step": 4851 + }, + { + "epoch": 0.8622328846239282, + "grad_norm": 0.3358941173679607, + "learning_rate": 1.880471077057604e-06, + "loss": 1.3171, + "step": 4852 + }, + { + "epoch": 0.862410591319028, + "grad_norm": 0.3304086928862392, + "learning_rate": 1.875698647203803e-06, + "loss": 1.2971, + "step": 4853 + }, + { + "epoch": 0.8625882980141277, + "grad_norm": 0.3416630142390152, + "learning_rate": 1.8709319830311035e-06, + "loss": 1.2913, + "step": 4854 + }, + { + "epoch": 0.8627660047092274, + "grad_norm": 0.34363217595839474, + "learning_rate": 1.8661710860558747e-06, + "loss": 1.3365, + "step": 4855 + }, + { + "epoch": 0.8629437114043271, + "grad_norm": 0.3392433319360242, + "learning_rate": 1.861415957792645e-06, + "loss": 1.3264, + "step": 4856 + }, + { + "epoch": 0.8631214180994269, + "grad_norm": 0.33542499760864575, + "learning_rate": 1.8566665997541111e-06, + "loss": 1.3279, + "step": 4857 + }, + { + "epoch": 0.8632991247945266, + "grad_norm": 0.34187797735349285, + "learning_rate": 1.8519230134511312e-06, + "loss": 1.3559, + "step": 4858 + }, + { + "epoch": 0.8634768314896264, + "grad_norm": 0.34078377939257787, + "learning_rate": 1.8471852003927314e-06, + "loss": 1.3163, + "step": 4859 + }, + { + "epoch": 0.8636545381847262, + "grad_norm": 0.33441803823065597, + "learning_rate": 1.8424531620860997e-06, + "loss": 1.2737, + "step": 4860 + }, + { + "epoch": 0.8638322448798258, + "grad_norm": 0.33804253957139746, + "learning_rate": 1.837726900036585e-06, + "loss": 1.309, + "step": 4861 + }, + { + "epoch": 0.8640099515749255, + "grad_norm": 0.33265442706137865, + "learning_rate": 1.833006415747698e-06, + "loss": 1.2903, + "step": 4862 + }, + { + "epoch": 0.8641876582700253, + "grad_norm": 0.34575962804236243, + "learning_rate": 1.828291710721115e-06, + "loss": 1.3213, + "step": 4863 + }, + { + "epoch": 0.8643653649651251, + "grad_norm": 0.3326259466773653, + "learning_rate": 1.8235827864566747e-06, + "loss": 1.2917, + "step": 4864 + }, + { + "epoch": 0.8645430716602248, + "grad_norm": 0.3408685659988551, + "learning_rate": 1.8188796444523782e-06, + "loss": 1.3086, + "step": 4865 + }, + { + "epoch": 0.8647207783553246, + "grad_norm": 0.3370920711436664, + "learning_rate": 1.8141822862043734e-06, + "loss": 1.2912, + "step": 4866 + }, + { + "epoch": 0.8648984850504243, + "grad_norm": 0.3382123515175436, + "learning_rate": 1.8094907132069827e-06, + "loss": 1.3038, + "step": 4867 + }, + { + "epoch": 0.865076191745524, + "grad_norm": 0.3353988870834331, + "learning_rate": 1.8048049269526812e-06, + "loss": 1.3248, + "step": 4868 + }, + { + "epoch": 0.8652538984406237, + "grad_norm": 0.3339296393260738, + "learning_rate": 1.800124928932112e-06, + "loss": 1.2687, + "step": 4869 + }, + { + "epoch": 0.8654316051357235, + "grad_norm": 0.34098775242557317, + "learning_rate": 1.7954507206340666e-06, + "loss": 1.3094, + "step": 4870 + }, + { + "epoch": 0.8656093118308232, + "grad_norm": 0.34312210157074124, + "learning_rate": 1.7907823035454974e-06, + "loss": 1.3386, + "step": 4871 + }, + { + "epoch": 0.865787018525923, + "grad_norm": 0.34366032319454254, + "learning_rate": 1.786119679151519e-06, + "loss": 1.3182, + "step": 4872 + }, + { + "epoch": 0.8659647252210227, + "grad_norm": 0.33742547814850427, + "learning_rate": 1.781462848935398e-06, + "loss": 1.3409, + "step": 4873 + }, + { + "epoch": 0.8661424319161224, + "grad_norm": 0.3326391722247485, + "learning_rate": 1.7768118143785606e-06, + "loss": 1.3111, + "step": 4874 + }, + { + "epoch": 0.8663201386112221, + "grad_norm": 0.34084154057601485, + "learning_rate": 1.7721665769605856e-06, + "loss": 1.2866, + "step": 4875 + }, + { + "epoch": 0.8664978453063219, + "grad_norm": 0.3417574659612621, + "learning_rate": 1.767527138159213e-06, + "loss": 1.3099, + "step": 4876 + }, + { + "epoch": 0.8666755520014217, + "grad_norm": 0.33847827672015146, + "learning_rate": 1.7628934994503356e-06, + "loss": 1.2691, + "step": 4877 + }, + { + "epoch": 0.8668532586965214, + "grad_norm": 0.34006243998718516, + "learning_rate": 1.7582656623079963e-06, + "loss": 1.3104, + "step": 4878 + }, + { + "epoch": 0.8670309653916212, + "grad_norm": 0.33796929892083105, + "learning_rate": 1.7536436282044023e-06, + "loss": 1.3075, + "step": 4879 + }, + { + "epoch": 0.8672086720867209, + "grad_norm": 0.3423844898610636, + "learning_rate": 1.7490273986099105e-06, + "loss": 1.3296, + "step": 4880 + }, + { + "epoch": 0.8673863787818206, + "grad_norm": 0.3335840165989184, + "learning_rate": 1.7444169749930328e-06, + "loss": 1.2781, + "step": 4881 + }, + { + "epoch": 0.8675640854769203, + "grad_norm": 0.33553098060952186, + "learning_rate": 1.7398123588204185e-06, + "loss": 1.3047, + "step": 4882 + }, + { + "epoch": 0.8677417921720201, + "grad_norm": 0.3361179438877957, + "learning_rate": 1.7352135515568935e-06, + "loss": 1.2868, + "step": 4883 + }, + { + "epoch": 0.8679194988671198, + "grad_norm": 0.34016110420007484, + "learning_rate": 1.7306205546654253e-06, + "loss": 1.297, + "step": 4884 + }, + { + "epoch": 0.8680972055622196, + "grad_norm": 0.33771429927545543, + "learning_rate": 1.7260333696071275e-06, + "loss": 1.3067, + "step": 4885 + }, + { + "epoch": 0.8682749122573193, + "grad_norm": 0.3353136452324088, + "learning_rate": 1.7214519978412725e-06, + "loss": 1.3002, + "step": 4886 + }, + { + "epoch": 0.868452618952419, + "grad_norm": 0.3272037908154217, + "learning_rate": 1.716876440825277e-06, + "loss": 1.274, + "step": 4887 + }, + { + "epoch": 0.8686303256475187, + "grad_norm": 0.342625148387587, + "learning_rate": 1.7123067000147232e-06, + "loss": 1.3245, + "step": 4888 + }, + { + "epoch": 0.8688080323426185, + "grad_norm": 0.33265258566191896, + "learning_rate": 1.7077427768633192e-06, + "loss": 1.2676, + "step": 4889 + }, + { + "epoch": 0.8689857390377183, + "grad_norm": 0.3392858757998415, + "learning_rate": 1.7031846728229395e-06, + "loss": 1.2868, + "step": 4890 + }, + { + "epoch": 0.869163445732818, + "grad_norm": 0.33619307010574323, + "learning_rate": 1.6986323893436019e-06, + "loss": 1.264, + "step": 4891 + }, + { + "epoch": 0.8693411524279178, + "grad_norm": 0.3916777806999602, + "learning_rate": 1.6940859278734723e-06, + "loss": 1.2992, + "step": 4892 + }, + { + "epoch": 0.8695188591230174, + "grad_norm": 0.3424943343008366, + "learning_rate": 1.6895452898588693e-06, + "loss": 1.3162, + "step": 4893 + }, + { + "epoch": 0.8696965658181172, + "grad_norm": 0.3324573518175218, + "learning_rate": 1.6850104767442532e-06, + "loss": 1.2936, + "step": 4894 + }, + { + "epoch": 0.8698742725132169, + "grad_norm": 0.3407538809929013, + "learning_rate": 1.6804814899722343e-06, + "loss": 1.3126, + "step": 4895 + }, + { + "epoch": 0.8700519792083167, + "grad_norm": 0.33564105217724716, + "learning_rate": 1.6759583309835647e-06, + "loss": 1.2783, + "step": 4896 + }, + { + "epoch": 0.8702296859034164, + "grad_norm": 0.33573758695838474, + "learning_rate": 1.671441001217151e-06, + "loss": 1.3065, + "step": 4897 + }, + { + "epoch": 0.8704073925985162, + "grad_norm": 0.3433787629109456, + "learning_rate": 1.6669295021100395e-06, + "loss": 1.3241, + "step": 4898 + }, + { + "epoch": 0.8705850992936159, + "grad_norm": 0.3398589267959003, + "learning_rate": 1.662423835097422e-06, + "loss": 1.2849, + "step": 4899 + }, + { + "epoch": 0.8707628059887156, + "grad_norm": 0.33825016623930754, + "learning_rate": 1.6579240016126362e-06, + "loss": 1.3462, + "step": 4900 + }, + { + "epoch": 0.8709405126838153, + "grad_norm": 0.3370658740053003, + "learning_rate": 1.6534300030871597e-06, + "loss": 1.3099, + "step": 4901 + }, + { + "epoch": 0.8711182193789151, + "grad_norm": 0.34037286658258836, + "learning_rate": 1.6489418409506242e-06, + "loss": 1.3371, + "step": 4902 + }, + { + "epoch": 0.8712959260740148, + "grad_norm": 0.3465611524412698, + "learning_rate": 1.644459516630803e-06, + "loss": 1.3047, + "step": 4903 + }, + { + "epoch": 0.8714736327691146, + "grad_norm": 0.3407281920628262, + "learning_rate": 1.6399830315535936e-06, + "loss": 1.2902, + "step": 4904 + }, + { + "epoch": 0.8716513394642144, + "grad_norm": 0.3322288539093778, + "learning_rate": 1.635512387143061e-06, + "loss": 1.2771, + "step": 4905 + }, + { + "epoch": 0.871829046159314, + "grad_norm": 0.3392050587379412, + "learning_rate": 1.6310475848213924e-06, + "loss": 1.327, + "step": 4906 + }, + { + "epoch": 0.8720067528544138, + "grad_norm": 0.33546798335883604, + "learning_rate": 1.6265886260089337e-06, + "loss": 1.3117, + "step": 4907 + }, + { + "epoch": 0.8721844595495135, + "grad_norm": 0.3334953171352217, + "learning_rate": 1.622135512124161e-06, + "loss": 1.3023, + "step": 4908 + }, + { + "epoch": 0.8723621662446133, + "grad_norm": 0.33557024775461997, + "learning_rate": 1.617688244583695e-06, + "loss": 1.2973, + "step": 4909 + }, + { + "epoch": 0.872539872939713, + "grad_norm": 0.34039096943692543, + "learning_rate": 1.6132468248022926e-06, + "loss": 1.3246, + "step": 4910 + }, + { + "epoch": 0.8727175796348128, + "grad_norm": 0.3338196083268901, + "learning_rate": 1.6088112541928524e-06, + "loss": 1.2852, + "step": 4911 + }, + { + "epoch": 0.8728952863299125, + "grad_norm": 0.3378227262247297, + "learning_rate": 1.6043815341664148e-06, + "loss": 1.2705, + "step": 4912 + }, + { + "epoch": 0.8730729930250122, + "grad_norm": 0.33787801325061284, + "learning_rate": 1.5999576661321548e-06, + "loss": 1.3019, + "step": 4913 + }, + { + "epoch": 0.8732506997201119, + "grad_norm": 0.34054723493952266, + "learning_rate": 1.5955396514973908e-06, + "loss": 1.2873, + "step": 4914 + }, + { + "epoch": 0.8734284064152117, + "grad_norm": 0.33760796041122776, + "learning_rate": 1.5911274916675723e-06, + "loss": 1.3125, + "step": 4915 + }, + { + "epoch": 0.8736061131103114, + "grad_norm": 0.33030108153916715, + "learning_rate": 1.5867211880462963e-06, + "loss": 1.2753, + "step": 4916 + }, + { + "epoch": 0.8737838198054112, + "grad_norm": 0.3375258651147281, + "learning_rate": 1.5823207420352882e-06, + "loss": 1.3106, + "step": 4917 + }, + { + "epoch": 0.873961526500511, + "grad_norm": 0.3429316591692246, + "learning_rate": 1.5779261550344106e-06, + "loss": 1.2906, + "step": 4918 + }, + { + "epoch": 0.8741392331956106, + "grad_norm": 0.3512007760280824, + "learning_rate": 1.5735374284416693e-06, + "loss": 1.2947, + "step": 4919 + }, + { + "epoch": 0.8743169398907104, + "grad_norm": 0.33728083834735495, + "learning_rate": 1.5691545636531903e-06, + "loss": 1.255, + "step": 4920 + }, + { + "epoch": 0.8744946465858101, + "grad_norm": 0.33945290536956674, + "learning_rate": 1.5647775620632555e-06, + "loss": 1.3479, + "step": 4921 + }, + { + "epoch": 0.8746723532809099, + "grad_norm": 0.3980407418588491, + "learning_rate": 1.5604064250642693e-06, + "loss": 1.322, + "step": 4922 + }, + { + "epoch": 0.8748500599760096, + "grad_norm": 0.33824828649326716, + "learning_rate": 1.5560411540467723e-06, + "loss": 1.3272, + "step": 4923 + }, + { + "epoch": 0.8750277666711094, + "grad_norm": 0.3650093015962154, + "learning_rate": 1.551681750399432e-06, + "loss": 1.2908, + "step": 4924 + }, + { + "epoch": 0.875205473366209, + "grad_norm": 0.336530889729427, + "learning_rate": 1.5473282155090718e-06, + "loss": 1.2964, + "step": 4925 + }, + { + "epoch": 0.8753831800613088, + "grad_norm": 0.35366308091748894, + "learning_rate": 1.54298055076062e-06, + "loss": 1.2771, + "step": 4926 + }, + { + "epoch": 0.8755608867564085, + "grad_norm": 0.3440198993463506, + "learning_rate": 1.5386387575371564e-06, + "loss": 1.3454, + "step": 4927 + }, + { + "epoch": 0.8757385934515083, + "grad_norm": 0.33137670434685634, + "learning_rate": 1.5343028372198854e-06, + "loss": 1.239, + "step": 4928 + }, + { + "epoch": 0.875916300146608, + "grad_norm": 0.3431680473363984, + "learning_rate": 1.529972791188139e-06, + "loss": 1.3264, + "step": 4929 + }, + { + "epoch": 0.8760940068417078, + "grad_norm": 0.33612447540479234, + "learning_rate": 1.5256486208193977e-06, + "loss": 1.2719, + "step": 4930 + }, + { + "epoch": 0.8762717135368076, + "grad_norm": 0.34185946597682226, + "learning_rate": 1.5213303274892566e-06, + "loss": 1.337, + "step": 4931 + }, + { + "epoch": 0.8764494202319072, + "grad_norm": 0.3423321919027742, + "learning_rate": 1.5170179125714436e-06, + "loss": 1.328, + "step": 4932 + }, + { + "epoch": 0.876627126927007, + "grad_norm": 0.34363334416762087, + "learning_rate": 1.512711377437821e-06, + "loss": 1.3278, + "step": 4933 + }, + { + "epoch": 0.8768048336221067, + "grad_norm": 0.3409723193122846, + "learning_rate": 1.5084107234583779e-06, + "loss": 1.301, + "step": 4934 + }, + { + "epoch": 0.8769825403172065, + "grad_norm": 0.34056608577481495, + "learning_rate": 1.504115952001235e-06, + "loss": 1.3109, + "step": 4935 + }, + { + "epoch": 0.8771602470123062, + "grad_norm": 0.33560913777688217, + "learning_rate": 1.4998270644326373e-06, + "loss": 1.2951, + "step": 4936 + }, + { + "epoch": 0.877337953707406, + "grad_norm": 0.33696404946567415, + "learning_rate": 1.4955440621169626e-06, + "loss": 1.3231, + "step": 4937 + }, + { + "epoch": 0.8775156604025056, + "grad_norm": 0.33729977457134513, + "learning_rate": 1.4912669464167095e-06, + "loss": 1.309, + "step": 4938 + }, + { + "epoch": 0.8776933670976054, + "grad_norm": 0.33427079806786014, + "learning_rate": 1.4869957186925187e-06, + "loss": 1.2983, + "step": 4939 + }, + { + "epoch": 0.8778710737927051, + "grad_norm": 0.3361565294215759, + "learning_rate": 1.482730380303139e-06, + "loss": 1.3069, + "step": 4940 + }, + { + "epoch": 0.8780487804878049, + "grad_norm": 0.3601237811023612, + "learning_rate": 1.4784709326054648e-06, + "loss": 1.3076, + "step": 4941 + }, + { + "epoch": 0.8782264871829046, + "grad_norm": 0.3454655138478688, + "learning_rate": 1.4742173769544943e-06, + "loss": 1.2985, + "step": 4942 + }, + { + "epoch": 0.8784041938780044, + "grad_norm": 0.34230127714873676, + "learning_rate": 1.4699697147033676e-06, + "loss": 1.3099, + "step": 4943 + }, + { + "epoch": 0.8785819005731041, + "grad_norm": 0.3382965490057003, + "learning_rate": 1.465727947203348e-06, + "loss": 1.3236, + "step": 4944 + }, + { + "epoch": 0.8787596072682038, + "grad_norm": 0.3349516789256831, + "learning_rate": 1.461492075803823e-06, + "loss": 1.3194, + "step": 4945 + }, + { + "epoch": 0.8789373139633035, + "grad_norm": 0.34505359861319856, + "learning_rate": 1.4572621018523013e-06, + "loss": 1.3552, + "step": 4946 + }, + { + "epoch": 0.8791150206584033, + "grad_norm": 0.3317439346243464, + "learning_rate": 1.4530380266944177e-06, + "loss": 1.2905, + "step": 4947 + }, + { + "epoch": 0.8792927273535031, + "grad_norm": 0.33909906479453317, + "learning_rate": 1.448819851673926e-06, + "loss": 1.2942, + "step": 4948 + }, + { + "epoch": 0.8794704340486028, + "grad_norm": 0.3419858408642446, + "learning_rate": 1.444607578132713e-06, + "loss": 1.303, + "step": 4949 + }, + { + "epoch": 0.8796481407437026, + "grad_norm": 0.34275313947630576, + "learning_rate": 1.4404012074107776e-06, + "loss": 1.2957, + "step": 4950 + }, + { + "epoch": 0.8798258474388022, + "grad_norm": 0.3408195379387933, + "learning_rate": 1.4362007408462476e-06, + "loss": 1.3226, + "step": 4951 + }, + { + "epoch": 0.880003554133902, + "grad_norm": 0.33801741485903786, + "learning_rate": 1.432006179775367e-06, + "loss": 1.3085, + "step": 4952 + }, + { + "epoch": 0.8801812608290017, + "grad_norm": 0.338466666924121, + "learning_rate": 1.427817525532511e-06, + "loss": 1.2852, + "step": 4953 + }, + { + "epoch": 0.8803589675241015, + "grad_norm": 0.3311454527042409, + "learning_rate": 1.4236347794501648e-06, + "loss": 1.2618, + "step": 4954 + }, + { + "epoch": 0.8805366742192012, + "grad_norm": 0.3309684187017016, + "learning_rate": 1.4194579428589395e-06, + "loss": 1.2797, + "step": 4955 + }, + { + "epoch": 0.880714380914301, + "grad_norm": 0.3365226763194636, + "learning_rate": 1.4152870170875676e-06, + "loss": 1.2978, + "step": 4956 + }, + { + "epoch": 0.8808920876094006, + "grad_norm": 0.33955660479341365, + "learning_rate": 1.4111220034628925e-06, + "loss": 1.3279, + "step": 4957 + }, + { + "epoch": 0.8810697943045004, + "grad_norm": 0.3314393093620107, + "learning_rate": 1.4069629033098898e-06, + "loss": 1.2963, + "step": 4958 + }, + { + "epoch": 0.8812475009996001, + "grad_norm": 0.3681172841263416, + "learning_rate": 1.4028097179516453e-06, + "loss": 1.3253, + "step": 4959 + }, + { + "epoch": 0.8814252076946999, + "grad_norm": 0.3363585472382271, + "learning_rate": 1.3986624487093647e-06, + "loss": 1.2933, + "step": 4960 + }, + { + "epoch": 0.8816029143897997, + "grad_norm": 0.33338803008039236, + "learning_rate": 1.3945210969023747e-06, + "loss": 1.3081, + "step": 4961 + }, + { + "epoch": 0.8817806210848994, + "grad_norm": 0.33977083189928003, + "learning_rate": 1.3903856638481106e-06, + "loss": 1.3339, + "step": 4962 + }, + { + "epoch": 0.8819583277799992, + "grad_norm": 0.3361101808727305, + "learning_rate": 1.3862561508621442e-06, + "loss": 1.2815, + "step": 4963 + }, + { + "epoch": 0.8821360344750988, + "grad_norm": 0.33054367059156714, + "learning_rate": 1.3821325592581402e-06, + "loss": 1.2873, + "step": 4964 + }, + { + "epoch": 0.8823137411701986, + "grad_norm": 0.33785081161422137, + "learning_rate": 1.3780148903478919e-06, + "loss": 1.2878, + "step": 4965 + }, + { + "epoch": 0.8824914478652983, + "grad_norm": 0.3389732879552767, + "learning_rate": 1.3739031454413088e-06, + "loss": 1.3218, + "step": 4966 + }, + { + "epoch": 0.8826691545603981, + "grad_norm": 0.3469386464862643, + "learning_rate": 1.3697973258464158e-06, + "loss": 1.3007, + "step": 4967 + }, + { + "epoch": 0.8828468612554978, + "grad_norm": 0.3359955625235351, + "learning_rate": 1.3656974328693507e-06, + "loss": 1.3017, + "step": 4968 + }, + { + "epoch": 0.8830245679505976, + "grad_norm": 0.3392413854022774, + "learning_rate": 1.3616034678143652e-06, + "loss": 1.3473, + "step": 4969 + }, + { + "epoch": 0.8832022746456972, + "grad_norm": 0.3350766941680935, + "learning_rate": 1.357515431983829e-06, + "loss": 1.2902, + "step": 4970 + }, + { + "epoch": 0.883379981340797, + "grad_norm": 0.33905708366419296, + "learning_rate": 1.3534333266782195e-06, + "loss": 1.2911, + "step": 4971 + }, + { + "epoch": 0.8835576880358967, + "grad_norm": 0.3341775773274519, + "learning_rate": 1.3493571531961358e-06, + "loss": 1.309, + "step": 4972 + }, + { + "epoch": 0.8837353947309965, + "grad_norm": 0.3356019934096407, + "learning_rate": 1.3452869128342805e-06, + "loss": 1.2864, + "step": 4973 + }, + { + "epoch": 0.8839131014260962, + "grad_norm": 0.3358525994468507, + "learning_rate": 1.3412226068874756e-06, + "loss": 1.2847, + "step": 4974 + }, + { + "epoch": 0.884090808121196, + "grad_norm": 0.3362979083775878, + "learning_rate": 1.3371642366486559e-06, + "loss": 1.285, + "step": 4975 + }, + { + "epoch": 0.8842685148162958, + "grad_norm": 0.33480941307741596, + "learning_rate": 1.3331118034088574e-06, + "loss": 1.3016, + "step": 4976 + }, + { + "epoch": 0.8844462215113954, + "grad_norm": 0.33847829718027733, + "learning_rate": 1.3290653084572447e-06, + "loss": 1.2965, + "step": 4977 + }, + { + "epoch": 0.8846239282064952, + "grad_norm": 0.3410010261041247, + "learning_rate": 1.3250247530810834e-06, + "loss": 1.3596, + "step": 4978 + }, + { + "epoch": 0.8848016349015949, + "grad_norm": 0.3322527574209985, + "learning_rate": 1.3209901385657453e-06, + "loss": 1.2754, + "step": 4979 + }, + { + "epoch": 0.8849793415966947, + "grad_norm": 0.3355345280944348, + "learning_rate": 1.3169614661947128e-06, + "loss": 1.3133, + "step": 4980 + }, + { + "epoch": 0.8851570482917944, + "grad_norm": 0.3391638436886404, + "learning_rate": 1.312938737249594e-06, + "loss": 1.3151, + "step": 4981 + }, + { + "epoch": 0.8853347549868942, + "grad_norm": 0.3353781916457287, + "learning_rate": 1.308921953010087e-06, + "loss": 1.2846, + "step": 4982 + }, + { + "epoch": 0.8855124616819938, + "grad_norm": 0.3360063264861376, + "learning_rate": 1.3049111147540083e-06, + "loss": 1.2726, + "step": 4983 + }, + { + "epoch": 0.8856901683770936, + "grad_norm": 0.3349067117377192, + "learning_rate": 1.300906223757281e-06, + "loss": 1.309, + "step": 4984 + }, + { + "epoch": 0.8858678750721933, + "grad_norm": 0.3327688989055137, + "learning_rate": 1.2969072812939377e-06, + "loss": 1.2853, + "step": 4985 + }, + { + "epoch": 0.8860455817672931, + "grad_norm": 0.3437299866512817, + "learning_rate": 1.2929142886361134e-06, + "loss": 1.3212, + "step": 4986 + }, + { + "epoch": 0.8862232884623928, + "grad_norm": 0.3406621023415861, + "learning_rate": 1.2889272470540571e-06, + "loss": 1.3172, + "step": 4987 + }, + { + "epoch": 0.8864009951574926, + "grad_norm": 0.34372859180376025, + "learning_rate": 1.2849461578161226e-06, + "loss": 1.3385, + "step": 4988 + }, + { + "epoch": 0.8865787018525922, + "grad_norm": 0.33091955826954383, + "learning_rate": 1.2809710221887662e-06, + "loss": 1.288, + "step": 4989 + }, + { + "epoch": 0.886756408547692, + "grad_norm": 0.3373319299352474, + "learning_rate": 1.2770018414365515e-06, + "loss": 1.3215, + "step": 4990 + }, + { + "epoch": 0.8869341152427918, + "grad_norm": 0.33290944252179067, + "learning_rate": 1.2730386168221575e-06, + "loss": 1.2953, + "step": 4991 + }, + { + "epoch": 0.8871118219378915, + "grad_norm": 0.3403107767632461, + "learning_rate": 1.2690813496063537e-06, + "loss": 1.3029, + "step": 4992 + }, + { + "epoch": 0.8872895286329913, + "grad_norm": 0.3455754728310711, + "learning_rate": 1.2651300410480261e-06, + "loss": 1.2904, + "step": 4993 + }, + { + "epoch": 0.887467235328091, + "grad_norm": 0.340611714387933, + "learning_rate": 1.2611846924041538e-06, + "loss": 1.3057, + "step": 4994 + }, + { + "epoch": 0.8876449420231908, + "grad_norm": 0.3375041133022778, + "learning_rate": 1.2572453049298328e-06, + "loss": 1.2989, + "step": 4995 + }, + { + "epoch": 0.8878226487182904, + "grad_norm": 0.33281074686845874, + "learning_rate": 1.253311879878254e-06, + "loss": 1.3032, + "step": 4996 + }, + { + "epoch": 0.8880003554133902, + "grad_norm": 0.3596426100353275, + "learning_rate": 1.249384418500712e-06, + "loss": 1.2914, + "step": 4997 + }, + { + "epoch": 0.8881780621084899, + "grad_norm": 0.3393698869479232, + "learning_rate": 1.2454629220466075e-06, + "loss": 1.3325, + "step": 4998 + }, + { + "epoch": 0.8883557688035897, + "grad_norm": 0.4632593591452712, + "learning_rate": 1.2415473917634403e-06, + "loss": 1.3247, + "step": 4999 + }, + { + "epoch": 0.8885334754986894, + "grad_norm": 0.33090151166024834, + "learning_rate": 1.2376378288968226e-06, + "loss": 1.2593, + "step": 5000 + }, + { + "epoch": 0.8887111821937892, + "grad_norm": 0.3378695530735783, + "learning_rate": 1.233734234690449e-06, + "loss": 1.2943, + "step": 5001 + }, + { + "epoch": 0.8888888888888888, + "grad_norm": 0.34611562162562953, + "learning_rate": 1.2298366103861326e-06, + "loss": 1.3441, + "step": 5002 + }, + { + "epoch": 0.8890665955839886, + "grad_norm": 0.3364288048362215, + "learning_rate": 1.2259449572237792e-06, + "loss": 1.3482, + "step": 5003 + }, + { + "epoch": 0.8892443022790884, + "grad_norm": 0.34005973731691036, + "learning_rate": 1.2220592764413918e-06, + "loss": 1.3148, + "step": 5004 + }, + { + "epoch": 0.8894220089741881, + "grad_norm": 0.3443908010911508, + "learning_rate": 1.2181795692750887e-06, + "loss": 1.3254, + "step": 5005 + }, + { + "epoch": 0.8895997156692879, + "grad_norm": 0.3342193288331521, + "learning_rate": 1.214305836959071e-06, + "loss": 1.2871, + "step": 5006 + }, + { + "epoch": 0.8897774223643876, + "grad_norm": 0.33494340433977604, + "learning_rate": 1.2104380807256488e-06, + "loss": 1.2934, + "step": 5007 + }, + { + "epoch": 0.8899551290594874, + "grad_norm": 0.3374600035867566, + "learning_rate": 1.2065763018052267e-06, + "loss": 1.3039, + "step": 5008 + }, + { + "epoch": 0.890132835754587, + "grad_norm": 0.3358426810157898, + "learning_rate": 1.2027205014263088e-06, + "loss": 1.2973, + "step": 5009 + }, + { + "epoch": 0.8903105424496868, + "grad_norm": 0.3344374695593696, + "learning_rate": 1.198870680815496e-06, + "loss": 1.3026, + "step": 5010 + }, + { + "epoch": 0.8904882491447865, + "grad_norm": 0.34366334292895406, + "learning_rate": 1.195026841197493e-06, + "loss": 1.3492, + "step": 5011 + }, + { + "epoch": 0.8906659558398863, + "grad_norm": 0.3348502604297981, + "learning_rate": 1.191188983795095e-06, + "loss": 1.2922, + "step": 5012 + }, + { + "epoch": 0.890843662534986, + "grad_norm": 0.33962833868769976, + "learning_rate": 1.1873571098291947e-06, + "loss": 1.3076, + "step": 5013 + }, + { + "epoch": 0.8910213692300858, + "grad_norm": 0.34504549340657514, + "learning_rate": 1.1835312205187877e-06, + "loss": 1.3324, + "step": 5014 + }, + { + "epoch": 0.8911990759251854, + "grad_norm": 0.33732990910007354, + "learning_rate": 1.1797113170809581e-06, + "loss": 1.31, + "step": 5015 + }, + { + "epoch": 0.8913767826202852, + "grad_norm": 0.3410777908158039, + "learning_rate": 1.1758974007308943e-06, + "loss": 1.3241, + "step": 5016 + }, + { + "epoch": 0.891554489315385, + "grad_norm": 0.3365905394586732, + "learning_rate": 1.1720894726818654e-06, + "loss": 1.3376, + "step": 5017 + }, + { + "epoch": 0.8917321960104847, + "grad_norm": 0.34705115702279254, + "learning_rate": 1.1682875341452494e-06, + "loss": 1.3202, + "step": 5018 + }, + { + "epoch": 0.8919099027055845, + "grad_norm": 0.33639870681132666, + "learning_rate": 1.1644915863305163e-06, + "loss": 1.303, + "step": 5019 + }, + { + "epoch": 0.8920876094006842, + "grad_norm": 0.3393326306530512, + "learning_rate": 1.160701630445229e-06, + "loss": 1.3212, + "step": 5020 + }, + { + "epoch": 0.8922653160957839, + "grad_norm": 0.3279676023597697, + "learning_rate": 1.156917667695041e-06, + "loss": 1.2753, + "step": 5021 + }, + { + "epoch": 0.8924430227908836, + "grad_norm": 0.33757744394021727, + "learning_rate": 1.153139699283703e-06, + "loss": 1.3165, + "step": 5022 + }, + { + "epoch": 0.8926207294859834, + "grad_norm": 0.3367051085190104, + "learning_rate": 1.1493677264130575e-06, + "loss": 1.317, + "step": 5023 + }, + { + "epoch": 0.8927984361810831, + "grad_norm": 0.32859898000545484, + "learning_rate": 1.1456017502830408e-06, + "loss": 1.2633, + "step": 5024 + }, + { + "epoch": 0.8929761428761829, + "grad_norm": 0.3364812149219591, + "learning_rate": 1.1418417720916785e-06, + "loss": 1.3142, + "step": 5025 + }, + { + "epoch": 0.8931538495712826, + "grad_norm": 0.3328176446616962, + "learning_rate": 1.1380877930350943e-06, + "loss": 1.2837, + "step": 5026 + }, + { + "epoch": 0.8933315562663824, + "grad_norm": 0.3320497639717848, + "learning_rate": 1.1343398143074947e-06, + "loss": 1.2969, + "step": 5027 + }, + { + "epoch": 0.893509262961482, + "grad_norm": 0.3383980038643938, + "learning_rate": 1.130597837101186e-06, + "loss": 1.2986, + "step": 5028 + }, + { + "epoch": 0.8936869696565818, + "grad_norm": 0.3523648989172742, + "learning_rate": 1.1268618626065608e-06, + "loss": 1.3115, + "step": 5029 + }, + { + "epoch": 0.8938646763516815, + "grad_norm": 0.33410622431237214, + "learning_rate": 1.1231318920121015e-06, + "loss": 1.2836, + "step": 5030 + }, + { + "epoch": 0.8940423830467813, + "grad_norm": 0.3316546981955704, + "learning_rate": 1.1194079265043878e-06, + "loss": 1.2508, + "step": 5031 + }, + { + "epoch": 0.894220089741881, + "grad_norm": 0.33308445713697243, + "learning_rate": 1.115689967268072e-06, + "loss": 1.3229, + "step": 5032 + }, + { + "epoch": 0.8943977964369808, + "grad_norm": 0.3400415356327592, + "learning_rate": 1.111978015485915e-06, + "loss": 1.2877, + "step": 5033 + }, + { + "epoch": 0.8945755031320805, + "grad_norm": 0.3352372206881174, + "learning_rate": 1.1082720723387564e-06, + "loss": 1.2675, + "step": 5034 + }, + { + "epoch": 0.8947532098271802, + "grad_norm": 0.3382856304763251, + "learning_rate": 1.1045721390055265e-06, + "loss": 1.2991, + "step": 5035 + }, + { + "epoch": 0.89493091652228, + "grad_norm": 0.33151217422310986, + "learning_rate": 1.1008782166632415e-06, + "loss": 1.293, + "step": 5036 + }, + { + "epoch": 0.8951086232173797, + "grad_norm": 0.3431201810421127, + "learning_rate": 1.0971903064870126e-06, + "loss": 1.3229, + "step": 5037 + }, + { + "epoch": 0.8952863299124795, + "grad_norm": 0.33294437108233216, + "learning_rate": 1.0935084096500327e-06, + "loss": 1.2788, + "step": 5038 + }, + { + "epoch": 0.8954640366075792, + "grad_norm": 0.33421337771505605, + "learning_rate": 1.0898325273235777e-06, + "loss": 1.2907, + "step": 5039 + }, + { + "epoch": 0.895641743302679, + "grad_norm": 0.3696488759082839, + "learning_rate": 1.086162660677017e-06, + "loss": 1.2628, + "step": 5040 + }, + { + "epoch": 0.8958194499977786, + "grad_norm": 0.3322602358338896, + "learning_rate": 1.0824988108778035e-06, + "loss": 1.3013, + "step": 5041 + }, + { + "epoch": 0.8959971566928784, + "grad_norm": 0.34674448417074666, + "learning_rate": 1.07884097909148e-06, + "loss": 1.3527, + "step": 5042 + }, + { + "epoch": 0.8961748633879781, + "grad_norm": 0.3345631805347794, + "learning_rate": 1.0751891664816672e-06, + "loss": 1.2846, + "step": 5043 + }, + { + "epoch": 0.8963525700830779, + "grad_norm": 0.36846350052943105, + "learning_rate": 1.07154337421008e-06, + "loss": 1.2981, + "step": 5044 + }, + { + "epoch": 0.8965302767781776, + "grad_norm": 0.32892781152518447, + "learning_rate": 1.0679036034365108e-06, + "loss": 1.2487, + "step": 5045 + }, + { + "epoch": 0.8967079834732774, + "grad_norm": 0.3330087153362224, + "learning_rate": 1.064269855318838e-06, + "loss": 1.3097, + "step": 5046 + }, + { + "epoch": 0.896885690168377, + "grad_norm": 0.4645849538924861, + "learning_rate": 1.0606421310130277e-06, + "loss": 1.2765, + "step": 5047 + }, + { + "epoch": 0.8970633968634768, + "grad_norm": 0.33586115119951615, + "learning_rate": 1.0570204316731258e-06, + "loss": 1.2737, + "step": 5048 + }, + { + "epoch": 0.8972411035585766, + "grad_norm": 0.334345964313032, + "learning_rate": 1.053404758451264e-06, + "loss": 1.2725, + "step": 5049 + }, + { + "epoch": 0.8974188102536763, + "grad_norm": 0.3373894169702928, + "learning_rate": 1.0497951124976513e-06, + "loss": 1.2974, + "step": 5050 + }, + { + "epoch": 0.8975965169487761, + "grad_norm": 0.3359603669490781, + "learning_rate": 1.0461914949605912e-06, + "loss": 1.2915, + "step": 5051 + }, + { + "epoch": 0.8977742236438758, + "grad_norm": 0.34040534511239845, + "learning_rate": 1.04259390698646e-06, + "loss": 1.3191, + "step": 5052 + }, + { + "epoch": 0.8979519303389755, + "grad_norm": 0.3369290971814123, + "learning_rate": 1.03900234971972e-06, + "loss": 1.328, + "step": 5053 + }, + { + "epoch": 0.8981296370340752, + "grad_norm": 0.3327108397880067, + "learning_rate": 1.035416824302906e-06, + "loss": 1.2825, + "step": 5054 + }, + { + "epoch": 0.898307343729175, + "grad_norm": 0.33507387333260813, + "learning_rate": 1.0318373318766416e-06, + "loss": 1.2826, + "step": 5055 + }, + { + "epoch": 0.8984850504242747, + "grad_norm": 0.3417434624161221, + "learning_rate": 1.0282638735796379e-06, + "loss": 1.3009, + "step": 5056 + }, + { + "epoch": 0.8986627571193745, + "grad_norm": 0.33755111306803476, + "learning_rate": 1.0246964505486768e-06, + "loss": 1.3092, + "step": 5057 + }, + { + "epoch": 0.8988404638144742, + "grad_norm": 0.3331171482999626, + "learning_rate": 1.021135063918619e-06, + "loss": 1.2846, + "step": 5058 + }, + { + "epoch": 0.899018170509574, + "grad_norm": 0.33177477975331376, + "learning_rate": 1.017579714822412e-06, + "loss": 1.2809, + "step": 5059 + }, + { + "epoch": 0.8991958772046736, + "grad_norm": 0.33214213090922806, + "learning_rate": 1.01403040439108e-06, + "loss": 1.2982, + "step": 5060 + }, + { + "epoch": 0.8993735838997734, + "grad_norm": 0.34050319303541504, + "learning_rate": 1.0104871337537214e-06, + "loss": 1.3125, + "step": 5061 + }, + { + "epoch": 0.8995512905948732, + "grad_norm": 0.33557697789342145, + "learning_rate": 1.0069499040375198e-06, + "loss": 1.2961, + "step": 5062 + }, + { + "epoch": 0.8997289972899729, + "grad_norm": 0.344485439090265, + "learning_rate": 1.0034187163677344e-06, + "loss": 1.3438, + "step": 5063 + }, + { + "epoch": 0.8999067039850727, + "grad_norm": 0.34185759389303927, + "learning_rate": 9.998935718676982e-07, + "loss": 1.3125, + "step": 5064 + }, + { + "epoch": 0.9000844106801724, + "grad_norm": 0.3378197794350579, + "learning_rate": 9.963744716588342e-07, + "loss": 1.3057, + "step": 5065 + }, + { + "epoch": 0.9002621173752721, + "grad_norm": 0.3438106797208994, + "learning_rate": 9.928614168606287e-07, + "loss": 1.3159, + "step": 5066 + }, + { + "epoch": 0.9004398240703718, + "grad_norm": 0.3427487923610736, + "learning_rate": 9.893544085906526e-07, + "loss": 1.3207, + "step": 5067 + }, + { + "epoch": 0.9006175307654716, + "grad_norm": 0.34105761954295766, + "learning_rate": 9.85853447964551e-07, + "loss": 1.3397, + "step": 5068 + }, + { + "epoch": 0.9007952374605713, + "grad_norm": 0.3368328687846125, + "learning_rate": 9.82358536096044e-07, + "loss": 1.3044, + "step": 5069 + }, + { + "epoch": 0.9009729441556711, + "grad_norm": 0.3327699504497123, + "learning_rate": 9.788696740969295e-07, + "loss": 1.2631, + "step": 5070 + }, + { + "epoch": 0.9011506508507708, + "grad_norm": 0.3386639386140282, + "learning_rate": 9.75386863077079e-07, + "loss": 1.2989, + "step": 5071 + }, + { + "epoch": 0.9013283575458706, + "grad_norm": 0.3457375190410628, + "learning_rate": 9.719101041444424e-07, + "loss": 1.3108, + "step": 5072 + }, + { + "epoch": 0.9015060642409702, + "grad_norm": 0.3381255419509287, + "learning_rate": 9.68439398405041e-07, + "loss": 1.292, + "step": 5073 + }, + { + "epoch": 0.90168377093607, + "grad_norm": 0.33829550368796457, + "learning_rate": 9.6497474696297e-07, + "loss": 1.2939, + "step": 5074 + }, + { + "epoch": 0.9018614776311698, + "grad_norm": 0.468792305381327, + "learning_rate": 9.61516150920403e-07, + "loss": 1.3427, + "step": 5075 + }, + { + "epoch": 0.9020391843262695, + "grad_norm": 0.33288249034263573, + "learning_rate": 9.580636113775842e-07, + "loss": 1.288, + "step": 5076 + }, + { + "epoch": 0.9022168910213693, + "grad_norm": 0.3387745615053534, + "learning_rate": 9.54617129432831e-07, + "loss": 1.3005, + "step": 5077 + }, + { + "epoch": 0.902394597716469, + "grad_norm": 0.33524365519801075, + "learning_rate": 9.511767061825283e-07, + "loss": 1.2741, + "step": 5078 + }, + { + "epoch": 0.9025723044115687, + "grad_norm": 0.33613078142547076, + "learning_rate": 9.477423427211475e-07, + "loss": 1.3105, + "step": 5079 + }, + { + "epoch": 0.9027500111066684, + "grad_norm": 0.3358237933837281, + "learning_rate": 9.443140401412232e-07, + "loss": 1.3054, + "step": 5080 + }, + { + "epoch": 0.9029277178017682, + "grad_norm": 0.33328280870564914, + "learning_rate": 9.408917995333588e-07, + "loss": 1.3095, + "step": 5081 + }, + { + "epoch": 0.9031054244968679, + "grad_norm": 0.3449151501119699, + "learning_rate": 9.374756219862369e-07, + "loss": 1.3346, + "step": 5082 + }, + { + "epoch": 0.9032831311919677, + "grad_norm": 0.3376135107083614, + "learning_rate": 9.340655085866057e-07, + "loss": 1.3035, + "step": 5083 + }, + { + "epoch": 0.9034608378870674, + "grad_norm": 0.33848496221030716, + "learning_rate": 9.306614604192865e-07, + "loss": 1.2943, + "step": 5084 + }, + { + "epoch": 0.9036385445821671, + "grad_norm": 0.33174111944571416, + "learning_rate": 9.27263478567173e-07, + "loss": 1.2741, + "step": 5085 + }, + { + "epoch": 0.9038162512772668, + "grad_norm": 0.34308831049315436, + "learning_rate": 9.238715641112272e-07, + "loss": 1.3514, + "step": 5086 + }, + { + "epoch": 0.9039939579723666, + "grad_norm": 0.33495478620134506, + "learning_rate": 9.204857181304772e-07, + "loss": 1.3078, + "step": 5087 + }, + { + "epoch": 0.9041716646674663, + "grad_norm": 0.337956165073301, + "learning_rate": 9.171059417020256e-07, + "loss": 1.3168, + "step": 5088 + }, + { + "epoch": 0.9043493713625661, + "grad_norm": 0.3366567063251527, + "learning_rate": 9.137322359010459e-07, + "loss": 1.3161, + "step": 5089 + }, + { + "epoch": 0.9045270780576659, + "grad_norm": 0.33670776196921365, + "learning_rate": 9.10364601800775e-07, + "loss": 1.297, + "step": 5090 + }, + { + "epoch": 0.9047047847527656, + "grad_norm": 0.33174485722431946, + "learning_rate": 9.070030404725227e-07, + "loss": 1.29, + "step": 5091 + }, + { + "epoch": 0.9048824914478653, + "grad_norm": 0.34222568136440523, + "learning_rate": 9.036475529856603e-07, + "loss": 1.2893, + "step": 5092 + }, + { + "epoch": 0.905060198142965, + "grad_norm": 0.3426580384670296, + "learning_rate": 9.002981404076361e-07, + "loss": 1.3234, + "step": 5093 + }, + { + "epoch": 0.9052379048380648, + "grad_norm": 0.34711881856761106, + "learning_rate": 8.969548038039577e-07, + "loss": 1.3328, + "step": 5094 + }, + { + "epoch": 0.9054156115331645, + "grad_norm": 0.34475968755153513, + "learning_rate": 8.936175442382078e-07, + "loss": 1.3031, + "step": 5095 + }, + { + "epoch": 0.9055933182282643, + "grad_norm": 0.3411742592508703, + "learning_rate": 8.90286362772026e-07, + "loss": 1.3316, + "step": 5096 + }, + { + "epoch": 0.905771024923364, + "grad_norm": 0.34264420231169745, + "learning_rate": 8.869612604651268e-07, + "loss": 1.306, + "step": 5097 + }, + { + "epoch": 0.9059487316184637, + "grad_norm": 0.32773147516178014, + "learning_rate": 8.836422383752908e-07, + "loss": 1.2744, + "step": 5098 + }, + { + "epoch": 0.9061264383135634, + "grad_norm": 0.33739953491737523, + "learning_rate": 8.803292975583555e-07, + "loss": 1.2858, + "step": 5099 + }, + { + "epoch": 0.9063041450086632, + "grad_norm": 0.3371289790027248, + "learning_rate": 8.770224390682314e-07, + "loss": 1.3084, + "step": 5100 + }, + { + "epoch": 0.9064818517037629, + "grad_norm": 0.3544289511034341, + "learning_rate": 8.737216639568946e-07, + "loss": 1.321, + "step": 5101 + }, + { + "epoch": 0.9066595583988627, + "grad_norm": 0.33616678584277265, + "learning_rate": 8.704269732743808e-07, + "loss": 1.2978, + "step": 5102 + }, + { + "epoch": 0.9068372650939625, + "grad_norm": 0.3420416044887154, + "learning_rate": 8.671383680687961e-07, + "loss": 1.3042, + "step": 5103 + }, + { + "epoch": 0.9070149717890622, + "grad_norm": 0.35133306503575457, + "learning_rate": 8.638558493863058e-07, + "loss": 1.3371, + "step": 5104 + }, + { + "epoch": 0.9071926784841619, + "grad_norm": 0.3351229624203168, + "learning_rate": 8.605794182711413e-07, + "loss": 1.2686, + "step": 5105 + }, + { + "epoch": 0.9073703851792616, + "grad_norm": 0.33817131578245696, + "learning_rate": 8.573090757655955e-07, + "loss": 1.2771, + "step": 5106 + }, + { + "epoch": 0.9075480918743614, + "grad_norm": 0.3356464612645768, + "learning_rate": 8.540448229100295e-07, + "loss": 1.3045, + "step": 5107 + }, + { + "epoch": 0.9077257985694611, + "grad_norm": 0.3313399780379022, + "learning_rate": 8.507866607428594e-07, + "loss": 1.2914, + "step": 5108 + }, + { + "epoch": 0.9079035052645609, + "grad_norm": 0.3319005292034756, + "learning_rate": 8.475345903005694e-07, + "loss": 1.2848, + "step": 5109 + }, + { + "epoch": 0.9080812119596606, + "grad_norm": 0.3321233337754627, + "learning_rate": 8.442886126177052e-07, + "loss": 1.2558, + "step": 5110 + }, + { + "epoch": 0.9082589186547603, + "grad_norm": 0.3434572625789376, + "learning_rate": 8.41048728726872e-07, + "loss": 1.2926, + "step": 5111 + }, + { + "epoch": 0.90843662534986, + "grad_norm": 0.3373733157684014, + "learning_rate": 8.378149396587387e-07, + "loss": 1.3083, + "step": 5112 + }, + { + "epoch": 0.9086143320449598, + "grad_norm": 0.3367541069959196, + "learning_rate": 8.345872464420379e-07, + "loss": 1.2876, + "step": 5113 + }, + { + "epoch": 0.9087920387400595, + "grad_norm": 0.3320424793677119, + "learning_rate": 8.313656501035528e-07, + "loss": 1.2882, + "step": 5114 + }, + { + "epoch": 0.9089697454351593, + "grad_norm": 0.3370132472099522, + "learning_rate": 8.281501516681367e-07, + "loss": 1.3126, + "step": 5115 + }, + { + "epoch": 0.909147452130259, + "grad_norm": 0.3369610533213377, + "learning_rate": 8.24940752158696e-07, + "loss": 1.3079, + "step": 5116 + }, + { + "epoch": 0.9093251588253587, + "grad_norm": 0.340862036873464, + "learning_rate": 8.217374525962097e-07, + "loss": 1.3318, + "step": 5117 + }, + { + "epoch": 0.9095028655204584, + "grad_norm": 0.33404214384809594, + "learning_rate": 8.185402539997023e-07, + "loss": 1.2603, + "step": 5118 + }, + { + "epoch": 0.9096805722155582, + "grad_norm": 0.334055039852909, + "learning_rate": 8.153491573862649e-07, + "loss": 1.3128, + "step": 5119 + }, + { + "epoch": 0.909858278910658, + "grad_norm": 0.32570171286290317, + "learning_rate": 8.121641637710431e-07, + "loss": 1.2686, + "step": 5120 + }, + { + "epoch": 0.9100359856057577, + "grad_norm": 0.3291621571292636, + "learning_rate": 8.089852741672444e-07, + "loss": 1.2552, + "step": 5121 + }, + { + "epoch": 0.9102136923008575, + "grad_norm": 0.3413231887529552, + "learning_rate": 8.05812489586133e-07, + "loss": 1.3486, + "step": 5122 + }, + { + "epoch": 0.9103913989959572, + "grad_norm": 0.33102533049208654, + "learning_rate": 8.026458110370328e-07, + "loss": 1.2825, + "step": 5123 + }, + { + "epoch": 0.9105691056910569, + "grad_norm": 0.3334001180566168, + "learning_rate": 7.994852395273222e-07, + "loss": 1.3118, + "step": 5124 + }, + { + "epoch": 0.9107468123861566, + "grad_norm": 0.3413804617841322, + "learning_rate": 7.963307760624351e-07, + "loss": 1.3172, + "step": 5125 + }, + { + "epoch": 0.9109245190812564, + "grad_norm": 0.34612651643838194, + "learning_rate": 7.931824216458727e-07, + "loss": 1.3418, + "step": 5126 + }, + { + "epoch": 0.9111022257763561, + "grad_norm": 0.34208794036585816, + "learning_rate": 7.900401772791832e-07, + "loss": 1.2981, + "step": 5127 + }, + { + "epoch": 0.9112799324714559, + "grad_norm": 0.33979280139284124, + "learning_rate": 7.869040439619713e-07, + "loss": 1.3146, + "step": 5128 + }, + { + "epoch": 0.9114576391665556, + "grad_norm": 0.32825738361129514, + "learning_rate": 7.837740226919033e-07, + "loss": 1.2776, + "step": 5129 + }, + { + "epoch": 0.9116353458616553, + "grad_norm": 0.3383615181528766, + "learning_rate": 7.806501144646939e-07, + "loss": 1.3005, + "step": 5130 + }, + { + "epoch": 0.911813052556755, + "grad_norm": 0.33443644438965614, + "learning_rate": 7.775323202741191e-07, + "loss": 1.292, + "step": 5131 + }, + { + "epoch": 0.9119907592518548, + "grad_norm": 0.3370399103848601, + "learning_rate": 7.744206411120103e-07, + "loss": 1.2591, + "step": 5132 + }, + { + "epoch": 0.9121684659469546, + "grad_norm": 0.331130667860708, + "learning_rate": 7.713150779682465e-07, + "loss": 1.2728, + "step": 5133 + }, + { + "epoch": 0.9123461726420543, + "grad_norm": 0.3331972505294611, + "learning_rate": 7.682156318307687e-07, + "loss": 1.2755, + "step": 5134 + }, + { + "epoch": 0.9125238793371541, + "grad_norm": 0.3378094680987226, + "learning_rate": 7.651223036855681e-07, + "loss": 1.2986, + "step": 5135 + }, + { + "epoch": 0.9127015860322538, + "grad_norm": 0.3379485582873529, + "learning_rate": 7.620350945166932e-07, + "loss": 1.3319, + "step": 5136 + }, + { + "epoch": 0.9128792927273535, + "grad_norm": 0.3633273694576243, + "learning_rate": 7.589540053062383e-07, + "loss": 1.3034, + "step": 5137 + }, + { + "epoch": 0.9130569994224532, + "grad_norm": 0.34613892038397376, + "learning_rate": 7.558790370343594e-07, + "loss": 1.3436, + "step": 5138 + }, + { + "epoch": 0.913234706117553, + "grad_norm": 0.3339712711851095, + "learning_rate": 7.528101906792584e-07, + "loss": 1.3014, + "step": 5139 + }, + { + "epoch": 0.9134124128126527, + "grad_norm": 0.33886872160383386, + "learning_rate": 7.497474672171967e-07, + "loss": 1.2949, + "step": 5140 + }, + { + "epoch": 0.9135901195077525, + "grad_norm": 0.34060677741846945, + "learning_rate": 7.466908676224838e-07, + "loss": 1.3301, + "step": 5141 + }, + { + "epoch": 0.9137678262028522, + "grad_norm": 0.33348669378403045, + "learning_rate": 7.436403928674818e-07, + "loss": 1.2977, + "step": 5142 + }, + { + "epoch": 0.9139455328979519, + "grad_norm": 0.33235816217026537, + "learning_rate": 7.405960439226012e-07, + "loss": 1.2965, + "step": 5143 + }, + { + "epoch": 0.9141232395930516, + "grad_norm": 0.33198904428807097, + "learning_rate": 7.375578217563095e-07, + "loss": 1.3127, + "step": 5144 + }, + { + "epoch": 0.9143009462881514, + "grad_norm": 0.3339832442500648, + "learning_rate": 7.345257273351203e-07, + "loss": 1.3082, + "step": 5145 + }, + { + "epoch": 0.9144786529832512, + "grad_norm": 0.3374312732131295, + "learning_rate": 7.314997616236019e-07, + "loss": 1.3229, + "step": 5146 + }, + { + "epoch": 0.9146563596783509, + "grad_norm": 0.33705612320144585, + "learning_rate": 7.284799255843689e-07, + "loss": 1.3354, + "step": 5147 + }, + { + "epoch": 0.9148340663734507, + "grad_norm": 0.33780537158837975, + "learning_rate": 7.254662201780882e-07, + "loss": 1.2852, + "step": 5148 + }, + { + "epoch": 0.9150117730685503, + "grad_norm": 0.3365069395792473, + "learning_rate": 7.224586463634753e-07, + "loss": 1.2825, + "step": 5149 + }, + { + "epoch": 0.9151894797636501, + "grad_norm": 0.3348165086814598, + "learning_rate": 7.194572050973003e-07, + "loss": 1.2979, + "step": 5150 + }, + { + "epoch": 0.9153671864587498, + "grad_norm": 0.32852758848000885, + "learning_rate": 7.164618973343774e-07, + "loss": 1.251, + "step": 5151 + }, + { + "epoch": 0.9155448931538496, + "grad_norm": 0.33812062124090264, + "learning_rate": 7.13472724027564e-07, + "loss": 1.3036, + "step": 5152 + }, + { + "epoch": 0.9157225998489493, + "grad_norm": 0.3393798330478529, + "learning_rate": 7.104896861277754e-07, + "loss": 1.3292, + "step": 5153 + }, + { + "epoch": 0.9159003065440491, + "grad_norm": 0.3403104395254294, + "learning_rate": 7.075127845839769e-07, + "loss": 1.3164, + "step": 5154 + }, + { + "epoch": 0.9160780132391488, + "grad_norm": 0.3288007653805369, + "learning_rate": 7.045420203431708e-07, + "loss": 1.2767, + "step": 5155 + }, + { + "epoch": 0.9162557199342485, + "grad_norm": 0.3309835289574933, + "learning_rate": 7.015773943504167e-07, + "loss": 1.2925, + "step": 5156 + }, + { + "epoch": 0.9164334266293482, + "grad_norm": 0.3348626890654266, + "learning_rate": 6.986189075488159e-07, + "loss": 1.2924, + "step": 5157 + }, + { + "epoch": 0.916611133324448, + "grad_norm": 0.33295910407223533, + "learning_rate": 6.956665608795199e-07, + "loss": 1.2754, + "step": 5158 + }, + { + "epoch": 0.9167888400195477, + "grad_norm": 0.36327590202146653, + "learning_rate": 6.927203552817263e-07, + "loss": 1.324, + "step": 5159 + }, + { + "epoch": 0.9169665467146475, + "grad_norm": 0.3364467189285343, + "learning_rate": 6.897802916926766e-07, + "loss": 1.2918, + "step": 5160 + }, + { + "epoch": 0.9171442534097473, + "grad_norm": 0.33282180718443355, + "learning_rate": 6.868463710476603e-07, + "loss": 1.2671, + "step": 5161 + }, + { + "epoch": 0.9173219601048469, + "grad_norm": 0.3688651563681204, + "learning_rate": 6.83918594280013e-07, + "loss": 1.3129, + "step": 5162 + }, + { + "epoch": 0.9174996667999467, + "grad_norm": 0.33735509036527017, + "learning_rate": 6.809969623211143e-07, + "loss": 1.2968, + "step": 5163 + }, + { + "epoch": 0.9176773734950464, + "grad_norm": 0.336977934516834, + "learning_rate": 6.780814761003962e-07, + "loss": 1.3091, + "step": 5164 + }, + { + "epoch": 0.9178550801901462, + "grad_norm": 0.3724713154551324, + "learning_rate": 6.751721365453235e-07, + "loss": 1.2859, + "step": 5165 + }, + { + "epoch": 0.9180327868852459, + "grad_norm": 0.3342241321137182, + "learning_rate": 6.722689445814179e-07, + "loss": 1.2753, + "step": 5166 + }, + { + "epoch": 0.9182104935803457, + "grad_norm": 0.3380615918067299, + "learning_rate": 6.693719011322275e-07, + "loss": 1.2826, + "step": 5167 + }, + { + "epoch": 0.9183882002754454, + "grad_norm": 0.4421557068706892, + "learning_rate": 6.664810071193706e-07, + "loss": 1.3552, + "step": 5168 + }, + { + "epoch": 0.9185659069705451, + "grad_norm": 0.33789153071882544, + "learning_rate": 6.635962634624848e-07, + "loss": 1.3066, + "step": 5169 + }, + { + "epoch": 0.9187436136656448, + "grad_norm": 0.3440278578130502, + "learning_rate": 6.607176710792673e-07, + "loss": 1.3158, + "step": 5170 + }, + { + "epoch": 0.9189213203607446, + "grad_norm": 0.33664160463439763, + "learning_rate": 6.5784523088545e-07, + "loss": 1.2985, + "step": 5171 + }, + { + "epoch": 0.9190990270558443, + "grad_norm": 0.34047717466592087, + "learning_rate": 6.549789437948062e-07, + "loss": 1.3505, + "step": 5172 + }, + { + "epoch": 0.9192767337509441, + "grad_norm": 0.3511418178697144, + "learning_rate": 6.521188107191667e-07, + "loss": 1.3825, + "step": 5173 + }, + { + "epoch": 0.9194544404460439, + "grad_norm": 0.32779405708617615, + "learning_rate": 6.492648325683837e-07, + "loss": 1.2629, + "step": 5174 + }, + { + "epoch": 0.9196321471411435, + "grad_norm": 0.36287131174393444, + "learning_rate": 6.464170102503641e-07, + "loss": 1.2843, + "step": 5175 + }, + { + "epoch": 0.9198098538362433, + "grad_norm": 0.33351038795451554, + "learning_rate": 6.435753446710546e-07, + "loss": 1.3016, + "step": 5176 + }, + { + "epoch": 0.919987560531343, + "grad_norm": 0.3362376799148404, + "learning_rate": 6.407398367344386e-07, + "loss": 1.3074, + "step": 5177 + }, + { + "epoch": 0.9201652672264428, + "grad_norm": 0.33043581691761825, + "learning_rate": 6.379104873425502e-07, + "loss": 1.2813, + "step": 5178 + }, + { + "epoch": 0.9203429739215425, + "grad_norm": 0.33882124121220536, + "learning_rate": 6.35087297395458e-07, + "loss": 1.3043, + "step": 5179 + }, + { + "epoch": 0.9205206806166423, + "grad_norm": 0.33441148998869236, + "learning_rate": 6.322702677912684e-07, + "loss": 1.2492, + "step": 5180 + }, + { + "epoch": 0.9206983873117419, + "grad_norm": 0.3297528849155827, + "learning_rate": 6.294593994261333e-07, + "loss": 1.2611, + "step": 5181 + }, + { + "epoch": 0.9208760940068417, + "grad_norm": 0.33790667880875574, + "learning_rate": 6.266546931942419e-07, + "loss": 1.2975, + "step": 5182 + }, + { + "epoch": 0.9210538007019414, + "grad_norm": 0.3359834156978389, + "learning_rate": 6.238561499878249e-07, + "loss": 1.3016, + "step": 5183 + }, + { + "epoch": 0.9212315073970412, + "grad_norm": 0.34139885660717656, + "learning_rate": 6.210637706971523e-07, + "loss": 1.3148, + "step": 5184 + }, + { + "epoch": 0.9214092140921409, + "grad_norm": 0.3392468284994007, + "learning_rate": 6.182775562105314e-07, + "loss": 1.3384, + "step": 5185 + }, + { + "epoch": 0.9215869207872407, + "grad_norm": 0.3330033265988267, + "learning_rate": 6.154975074143066e-07, + "loss": 1.3169, + "step": 5186 + }, + { + "epoch": 0.9217646274823404, + "grad_norm": 0.3367272056460735, + "learning_rate": 6.127236251928703e-07, + "loss": 1.3316, + "step": 5187 + }, + { + "epoch": 0.9219423341774401, + "grad_norm": 0.33874051660029286, + "learning_rate": 6.099559104286435e-07, + "loss": 1.3345, + "step": 5188 + }, + { + "epoch": 0.9221200408725398, + "grad_norm": 0.33429270596390304, + "learning_rate": 6.071943640020861e-07, + "loss": 1.3211, + "step": 5189 + }, + { + "epoch": 0.9222977475676396, + "grad_norm": 0.3511243101092831, + "learning_rate": 6.044389867916999e-07, + "loss": 1.3654, + "step": 5190 + }, + { + "epoch": 0.9224754542627394, + "grad_norm": 0.3326917417715172, + "learning_rate": 6.016897796740196e-07, + "loss": 1.2678, + "step": 5191 + }, + { + "epoch": 0.9226531609578391, + "grad_norm": 0.3327662934580919, + "learning_rate": 5.989467435236229e-07, + "loss": 1.298, + "step": 5192 + }, + { + "epoch": 0.9228308676529389, + "grad_norm": 0.3408594774559458, + "learning_rate": 5.962098792131233e-07, + "loss": 1.3283, + "step": 5193 + }, + { + "epoch": 0.9230085743480385, + "grad_norm": 0.3392139839158109, + "learning_rate": 5.93479187613164e-07, + "loss": 1.3344, + "step": 5194 + }, + { + "epoch": 0.9231862810431383, + "grad_norm": 0.34298945709735057, + "learning_rate": 5.907546695924304e-07, + "loss": 1.3315, + "step": 5195 + }, + { + "epoch": 0.923363987738238, + "grad_norm": 0.34839012281885234, + "learning_rate": 5.880363260176447e-07, + "loss": 1.3288, + "step": 5196 + }, + { + "epoch": 0.9235416944333378, + "grad_norm": 0.33586549145328065, + "learning_rate": 5.853241577535618e-07, + "loss": 1.3025, + "step": 5197 + }, + { + "epoch": 0.9237194011284375, + "grad_norm": 0.33728289503506, + "learning_rate": 5.826181656629737e-07, + "loss": 1.3073, + "step": 5198 + }, + { + "epoch": 0.9238971078235373, + "grad_norm": 0.3362525338975974, + "learning_rate": 5.799183506067074e-07, + "loss": 1.2981, + "step": 5199 + }, + { + "epoch": 0.924074814518637, + "grad_norm": 0.33936363757564386, + "learning_rate": 5.772247134436204e-07, + "loss": 1.2873, + "step": 5200 + }, + { + "epoch": 0.9242525212137367, + "grad_norm": 0.3294116338614067, + "learning_rate": 5.745372550306183e-07, + "loss": 1.2492, + "step": 5201 + }, + { + "epoch": 0.9244302279088364, + "grad_norm": 0.3355051858640874, + "learning_rate": 5.718559762226284e-07, + "loss": 1.289, + "step": 5202 + }, + { + "epoch": 0.9246079346039362, + "grad_norm": 0.3317076140120103, + "learning_rate": 5.691808778726127e-07, + "loss": 1.2596, + "step": 5203 + }, + { + "epoch": 0.924785641299036, + "grad_norm": 0.34531658916559793, + "learning_rate": 5.665119608315772e-07, + "loss": 1.3126, + "step": 5204 + }, + { + "epoch": 0.9249633479941357, + "grad_norm": 0.3358499138084227, + "learning_rate": 5.63849225948545e-07, + "loss": 1.2995, + "step": 5205 + }, + { + "epoch": 0.9251410546892355, + "grad_norm": 0.33521933388153535, + "learning_rate": 5.611926740705897e-07, + "loss": 1.2896, + "step": 5206 + }, + { + "epoch": 0.9253187613843351, + "grad_norm": 0.3321308974327001, + "learning_rate": 5.585423060428064e-07, + "loss": 1.275, + "step": 5207 + }, + { + "epoch": 0.9254964680794349, + "grad_norm": 0.34462054863522534, + "learning_rate": 5.558981227083293e-07, + "loss": 1.2927, + "step": 5208 + }, + { + "epoch": 0.9256741747745346, + "grad_norm": 0.337268043883938, + "learning_rate": 5.532601249083213e-07, + "loss": 1.3013, + "step": 5209 + }, + { + "epoch": 0.9258518814696344, + "grad_norm": 0.3389793861839343, + "learning_rate": 5.506283134819824e-07, + "loss": 1.3062, + "step": 5210 + }, + { + "epoch": 0.9260295881647341, + "grad_norm": 0.3345867467225901, + "learning_rate": 5.48002689266538e-07, + "loss": 1.2574, + "step": 5211 + }, + { + "epoch": 0.9262072948598339, + "grad_norm": 0.336054624355936, + "learning_rate": 5.453832530972491e-07, + "loss": 1.2939, + "step": 5212 + }, + { + "epoch": 0.9263850015549335, + "grad_norm": 0.333461061757694, + "learning_rate": 5.42770005807407e-07, + "loss": 1.3096, + "step": 5213 + }, + { + "epoch": 0.9265627082500333, + "grad_norm": 0.33720811045056676, + "learning_rate": 5.401629482283355e-07, + "loss": 1.3013, + "step": 5214 + }, + { + "epoch": 0.926740414945133, + "grad_norm": 0.33166806567972557, + "learning_rate": 5.375620811893889e-07, + "loss": 1.3068, + "step": 5215 + }, + { + "epoch": 0.9269181216402328, + "grad_norm": 0.3387396919526507, + "learning_rate": 5.349674055179522e-07, + "loss": 1.2744, + "step": 5216 + }, + { + "epoch": 0.9270958283353326, + "grad_norm": 0.34124097891316973, + "learning_rate": 5.323789220394427e-07, + "loss": 1.3144, + "step": 5217 + }, + { + "epoch": 0.9272735350304323, + "grad_norm": 0.34133509057736683, + "learning_rate": 5.297966315772996e-07, + "loss": 1.3483, + "step": 5218 + }, + { + "epoch": 0.9274512417255321, + "grad_norm": 0.34695361811520203, + "learning_rate": 5.272205349530035e-07, + "loss": 1.3694, + "step": 5219 + }, + { + "epoch": 0.9276289484206317, + "grad_norm": 0.3364864663291623, + "learning_rate": 5.246506329860568e-07, + "loss": 1.3083, + "step": 5220 + }, + { + "epoch": 0.9278066551157315, + "grad_norm": 0.3306316982932445, + "learning_rate": 5.220869264939943e-07, + "loss": 1.2607, + "step": 5221 + }, + { + "epoch": 0.9279843618108312, + "grad_norm": 0.3418904706087796, + "learning_rate": 5.195294162923792e-07, + "loss": 1.3266, + "step": 5222 + }, + { + "epoch": 0.928162068505931, + "grad_norm": 0.3426305542399539, + "learning_rate": 5.169781031948007e-07, + "loss": 1.2659, + "step": 5223 + }, + { + "epoch": 0.9283397752010307, + "grad_norm": 0.33676233339774037, + "learning_rate": 5.144329880128851e-07, + "loss": 1.3119, + "step": 5224 + }, + { + "epoch": 0.9285174818961305, + "grad_norm": 0.3346604083287368, + "learning_rate": 5.118940715562781e-07, + "loss": 1.3025, + "step": 5225 + }, + { + "epoch": 0.9286951885912301, + "grad_norm": 0.3407962335209748, + "learning_rate": 5.093613546326604e-07, + "loss": 1.3198, + "step": 5226 + }, + { + "epoch": 0.9288728952863299, + "grad_norm": 0.34157290351073866, + "learning_rate": 5.068348380477317e-07, + "loss": 1.3091, + "step": 5227 + }, + { + "epoch": 0.9290506019814296, + "grad_norm": 0.3309748609201002, + "learning_rate": 5.043145226052227e-07, + "loss": 1.2853, + "step": 5228 + }, + { + "epoch": 0.9292283086765294, + "grad_norm": 0.33126860355930476, + "learning_rate": 5.018004091069006e-07, + "loss": 1.271, + "step": 5229 + }, + { + "epoch": 0.9294060153716291, + "grad_norm": 0.33177479490650924, + "learning_rate": 4.99292498352546e-07, + "loss": 1.3012, + "step": 5230 + }, + { + "epoch": 0.9295837220667289, + "grad_norm": 0.3340161861707443, + "learning_rate": 4.967907911399783e-07, + "loss": 1.2868, + "step": 5231 + }, + { + "epoch": 0.9297614287618287, + "grad_norm": 0.3345184255943346, + "learning_rate": 4.942952882650321e-07, + "loss": 1.2653, + "step": 5232 + }, + { + "epoch": 0.9299391354569283, + "grad_norm": 0.33255228908096535, + "learning_rate": 4.918059905215767e-07, + "loss": 1.274, + "step": 5233 + }, + { + "epoch": 0.9301168421520281, + "grad_norm": 0.3355326393034995, + "learning_rate": 4.89322898701503e-07, + "loss": 1.3091, + "step": 5234 + }, + { + "epoch": 0.9302945488471278, + "grad_norm": 0.33695977868517396, + "learning_rate": 4.868460135947306e-07, + "loss": 1.2917, + "step": 5235 + }, + { + "epoch": 0.9304722555422276, + "grad_norm": 0.36687619870112503, + "learning_rate": 4.843753359892023e-07, + "loss": 1.3246, + "step": 5236 + }, + { + "epoch": 0.9306499622373273, + "grad_norm": 0.3380737634377051, + "learning_rate": 4.81910866670885e-07, + "loss": 1.3434, + "step": 5237 + }, + { + "epoch": 0.9308276689324271, + "grad_norm": 0.32920313617381564, + "learning_rate": 4.794526064237782e-07, + "loss": 1.255, + "step": 5238 + }, + { + "epoch": 0.9310053756275267, + "grad_norm": 0.3308445423000373, + "learning_rate": 4.770005560298963e-07, + "loss": 1.2768, + "step": 5239 + }, + { + "epoch": 0.9311830823226265, + "grad_norm": 0.3292882450720255, + "learning_rate": 4.745547162692865e-07, + "loss": 1.2716, + "step": 5240 + }, + { + "epoch": 0.9313607890177262, + "grad_norm": 0.3315690956991991, + "learning_rate": 4.721150879200109e-07, + "loss": 1.3053, + "step": 5241 + }, + { + "epoch": 0.931538495712826, + "grad_norm": 0.3492147842392085, + "learning_rate": 4.6968167175816647e-07, + "loss": 1.3409, + "step": 5242 + }, + { + "epoch": 0.9317162024079257, + "grad_norm": 0.4944942630281119, + "learning_rate": 4.6725446855786507e-07, + "loss": 1.3191, + "step": 5243 + }, + { + "epoch": 0.9318939091030255, + "grad_norm": 0.33485679715529926, + "learning_rate": 4.64833479091249e-07, + "loss": 1.2973, + "step": 5244 + }, + { + "epoch": 0.9320716157981251, + "grad_norm": 0.4567945448685379, + "learning_rate": 4.6241870412847557e-07, + "loss": 1.2951, + "step": 5245 + }, + { + "epoch": 0.9322493224932249, + "grad_norm": 0.3333145799696461, + "learning_rate": 4.600101444377347e-07, + "loss": 1.3035, + "step": 5246 + }, + { + "epoch": 0.9324270291883247, + "grad_norm": 0.33061749076052194, + "learning_rate": 4.5760780078523135e-07, + "loss": 1.2846, + "step": 5247 + }, + { + "epoch": 0.9326047358834244, + "grad_norm": 0.3353098196179165, + "learning_rate": 4.552116739352008e-07, + "loss": 1.3119, + "step": 5248 + }, + { + "epoch": 0.9327824425785242, + "grad_norm": 0.3321930555806189, + "learning_rate": 4.5282176464989116e-07, + "loss": 1.2455, + "step": 5249 + }, + { + "epoch": 0.9329601492736239, + "grad_norm": 0.32920223548583155, + "learning_rate": 4.504380736895808e-07, + "loss": 1.3079, + "step": 5250 + }, + { + "epoch": 0.9331378559687237, + "grad_norm": 0.33418110680316204, + "learning_rate": 4.4806060181256105e-07, + "loss": 1.2888, + "step": 5251 + }, + { + "epoch": 0.9333155626638233, + "grad_norm": 0.34209775043126267, + "learning_rate": 4.45689349775158e-07, + "loss": 1.3171, + "step": 5252 + }, + { + "epoch": 0.9334932693589231, + "grad_norm": 0.3345935581016497, + "learning_rate": 4.433243183317082e-07, + "loss": 1.3007, + "step": 5253 + }, + { + "epoch": 0.9336709760540228, + "grad_norm": 0.3481740849884764, + "learning_rate": 4.409655082345721e-07, + "loss": 1.2997, + "step": 5254 + }, + { + "epoch": 0.9338486827491226, + "grad_norm": 0.3468127159369682, + "learning_rate": 4.386129202341316e-07, + "loss": 1.3014, + "step": 5255 + }, + { + "epoch": 0.9340263894442223, + "grad_norm": 0.3354416703241512, + "learning_rate": 4.3626655507879034e-07, + "loss": 1.3085, + "step": 5256 + }, + { + "epoch": 0.9342040961393221, + "grad_norm": 0.38977093503742055, + "learning_rate": 4.33926413514969e-07, + "loss": 1.2957, + "step": 5257 + }, + { + "epoch": 0.9343818028344217, + "grad_norm": 0.33781482734805296, + "learning_rate": 4.3159249628711433e-07, + "loss": 1.293, + "step": 5258 + }, + { + "epoch": 0.9345595095295215, + "grad_norm": 0.3318386698373112, + "learning_rate": 4.2926480413768566e-07, + "loss": 1.29, + "step": 5259 + }, + { + "epoch": 0.9347372162246212, + "grad_norm": 0.3363434967491569, + "learning_rate": 4.2694333780716635e-07, + "loss": 1.3121, + "step": 5260 + }, + { + "epoch": 0.934914922919721, + "grad_norm": 0.33117434743036933, + "learning_rate": 4.246280980340589e-07, + "loss": 1.2804, + "step": 5261 + }, + { + "epoch": 0.9350926296148208, + "grad_norm": 0.3311479586701653, + "learning_rate": 4.223190855548853e-07, + "loss": 1.2619, + "step": 5262 + }, + { + "epoch": 0.9352703363099205, + "grad_norm": 0.33214321988985057, + "learning_rate": 4.200163011041869e-07, + "loss": 1.284, + "step": 5263 + }, + { + "epoch": 0.9354480430050203, + "grad_norm": 0.33253764484413995, + "learning_rate": 4.177197454145221e-07, + "loss": 1.2948, + "step": 5264 + }, + { + "epoch": 0.9356257497001199, + "grad_norm": 0.3303609842721058, + "learning_rate": 4.154294192164621e-07, + "loss": 1.2638, + "step": 5265 + }, + { + "epoch": 0.9358034563952197, + "grad_norm": 0.3334376576480305, + "learning_rate": 4.131453232386129e-07, + "loss": 1.3053, + "step": 5266 + }, + { + "epoch": 0.9359811630903194, + "grad_norm": 0.3326756021789061, + "learning_rate": 4.108674582075822e-07, + "loss": 1.3162, + "step": 5267 + }, + { + "epoch": 0.9361588697854192, + "grad_norm": 0.33814852722126715, + "learning_rate": 4.0859582484800374e-07, + "loss": 1.3299, + "step": 5268 + }, + { + "epoch": 0.9363365764805189, + "grad_norm": 0.3356921063340142, + "learning_rate": 4.063304238825261e-07, + "loss": 1.3258, + "step": 5269 + }, + { + "epoch": 0.9365142831756187, + "grad_norm": 0.33906186356647233, + "learning_rate": 4.040712560318172e-07, + "loss": 1.3285, + "step": 5270 + }, + { + "epoch": 0.9366919898707183, + "grad_norm": 0.3340254320669047, + "learning_rate": 4.0181832201455995e-07, + "loss": 1.2977, + "step": 5271 + }, + { + "epoch": 0.9368696965658181, + "grad_norm": 0.33040408694873435, + "learning_rate": 3.995716225474522e-07, + "loss": 1.2616, + "step": 5272 + }, + { + "epoch": 0.9370474032609178, + "grad_norm": 0.3387648720395594, + "learning_rate": 3.973311583452155e-07, + "loss": 1.3133, + "step": 5273 + }, + { + "epoch": 0.9372251099560176, + "grad_norm": 0.32878045081332674, + "learning_rate": 3.9509693012058204e-07, + "loss": 1.2454, + "step": 5274 + }, + { + "epoch": 0.9374028166511174, + "grad_norm": 0.3342778636439139, + "learning_rate": 3.9286893858430096e-07, + "loss": 1.2817, + "step": 5275 + }, + { + "epoch": 0.9375805233462171, + "grad_norm": 0.3326654321721221, + "learning_rate": 3.9064718444514093e-07, + "loss": 1.2883, + "step": 5276 + }, + { + "epoch": 0.9377582300413168, + "grad_norm": 0.3377124918098523, + "learning_rate": 3.88431668409881e-07, + "loss": 1.2815, + "step": 5277 + }, + { + "epoch": 0.9379359367364165, + "grad_norm": 0.3419251134838801, + "learning_rate": 3.862223911833196e-07, + "loss": 1.3287, + "step": 5278 + }, + { + "epoch": 0.9381136434315163, + "grad_norm": 0.3290949949877623, + "learning_rate": 3.8401935346826793e-07, + "loss": 1.2791, + "step": 5279 + }, + { + "epoch": 0.938291350126616, + "grad_norm": 0.34570522426842093, + "learning_rate": 3.818225559655564e-07, + "loss": 1.296, + "step": 5280 + }, + { + "epoch": 0.9384690568217158, + "grad_norm": 0.3380830599659484, + "learning_rate": 3.7963199937402605e-07, + "loss": 1.3258, + "step": 5281 + }, + { + "epoch": 0.9386467635168155, + "grad_norm": 0.33449648736363413, + "learning_rate": 3.77447684390535e-07, + "loss": 1.2424, + "step": 5282 + }, + { + "epoch": 0.9388244702119153, + "grad_norm": 0.34191587812848734, + "learning_rate": 3.7526961170995413e-07, + "loss": 1.2943, + "step": 5283 + }, + { + "epoch": 0.9390021769070149, + "grad_norm": 0.33888578987320067, + "learning_rate": 3.730977820251669e-07, + "loss": 1.3088, + "step": 5284 + }, + { + "epoch": 0.9391798836021147, + "grad_norm": 0.3290096616812628, + "learning_rate": 3.709321960270784e-07, + "loss": 1.3073, + "step": 5285 + }, + { + "epoch": 0.9393575902972144, + "grad_norm": 0.3363876450745388, + "learning_rate": 3.6877285440459986e-07, + "loss": 1.2829, + "step": 5286 + }, + { + "epoch": 0.9395352969923142, + "grad_norm": 0.33695766940857935, + "learning_rate": 3.666197578446573e-07, + "loss": 1.3119, + "step": 5287 + }, + { + "epoch": 0.939713003687414, + "grad_norm": 0.33191708808771636, + "learning_rate": 3.6447290703219174e-07, + "loss": 1.2834, + "step": 5288 + }, + { + "epoch": 0.9398907103825137, + "grad_norm": 0.3423429179161675, + "learning_rate": 3.623323026501546e-07, + "loss": 1.3242, + "step": 5289 + }, + { + "epoch": 0.9400684170776133, + "grad_norm": 0.3339460417134832, + "learning_rate": 3.60197945379519e-07, + "loss": 1.3021, + "step": 5290 + }, + { + "epoch": 0.9402461237727131, + "grad_norm": 0.352970198624759, + "learning_rate": 3.5806983589925736e-07, + "loss": 1.3048, + "step": 5291 + }, + { + "epoch": 0.9404238304678129, + "grad_norm": 0.334287695956641, + "learning_rate": 3.559479748863659e-07, + "loss": 1.3064, + "step": 5292 + }, + { + "epoch": 0.9406015371629126, + "grad_norm": 0.34217998132215927, + "learning_rate": 3.538323630158469e-07, + "loss": 1.3136, + "step": 5293 + }, + { + "epoch": 0.9407792438580124, + "grad_norm": 0.3491227678436001, + "learning_rate": 3.517230009607131e-07, + "loss": 1.2793, + "step": 5294 + }, + { + "epoch": 0.9409569505531121, + "grad_norm": 0.3380591156015529, + "learning_rate": 3.4961988939199885e-07, + "loss": 1.3108, + "step": 5295 + }, + { + "epoch": 0.9411346572482119, + "grad_norm": 0.33903649336658115, + "learning_rate": 3.475230289787379e-07, + "loss": 1.3197, + "step": 5296 + }, + { + "epoch": 0.9413123639433115, + "grad_norm": 0.33557888328671176, + "learning_rate": 3.454324203879833e-07, + "loss": 1.3107, + "step": 5297 + }, + { + "epoch": 0.9414900706384113, + "grad_norm": 0.33447589343300843, + "learning_rate": 3.4334806428479416e-07, + "loss": 1.3124, + "step": 5298 + }, + { + "epoch": 0.941667777333511, + "grad_norm": 0.33585680832822423, + "learning_rate": 3.4126996133224677e-07, + "loss": 1.2942, + "step": 5299 + }, + { + "epoch": 0.9418454840286108, + "grad_norm": 0.3380014892958177, + "learning_rate": 3.3919811219142563e-07, + "loss": 1.2993, + "step": 5300 + }, + { + "epoch": 0.9420231907237105, + "grad_norm": 0.33679142330569756, + "learning_rate": 3.371325175214235e-07, + "loss": 1.2913, + "step": 5301 + }, + { + "epoch": 0.9422008974188103, + "grad_norm": 0.3273791683055824, + "learning_rate": 3.350731779793415e-07, + "loss": 1.278, + "step": 5302 + }, + { + "epoch": 0.94237860411391, + "grad_norm": 0.33448295577675363, + "learning_rate": 3.330200942202977e-07, + "loss": 1.2905, + "step": 5303 + }, + { + "epoch": 0.9425563108090097, + "grad_norm": 0.32726824123555587, + "learning_rate": 3.3097326689741637e-07, + "loss": 1.26, + "step": 5304 + }, + { + "epoch": 0.9427340175041095, + "grad_norm": 0.33176423264759586, + "learning_rate": 3.2893269666183227e-07, + "loss": 1.2972, + "step": 5305 + }, + { + "epoch": 0.9429117241992092, + "grad_norm": 0.3324214166514102, + "learning_rate": 3.2689838416268825e-07, + "loss": 1.3032, + "step": 5306 + }, + { + "epoch": 0.943089430894309, + "grad_norm": 0.34028972467802404, + "learning_rate": 3.2487033004713564e-07, + "loss": 1.3221, + "step": 5307 + }, + { + "epoch": 0.9432671375894087, + "grad_norm": 0.3356597188590468, + "learning_rate": 3.2284853496034275e-07, + "loss": 1.3208, + "step": 5308 + }, + { + "epoch": 0.9434448442845084, + "grad_norm": 0.35019242443031307, + "learning_rate": 3.208329995454729e-07, + "loss": 1.3592, + "step": 5309 + }, + { + "epoch": 0.9436225509796081, + "grad_norm": 0.33679682673911765, + "learning_rate": 3.188237244437109e-07, + "loss": 1.3337, + "step": 5310 + }, + { + "epoch": 0.9438002576747079, + "grad_norm": 0.33109773676518667, + "learning_rate": 3.1682071029424335e-07, + "loss": 1.2911, + "step": 5311 + }, + { + "epoch": 0.9439779643698076, + "grad_norm": 0.33800182483216845, + "learning_rate": 3.148239577342649e-07, + "loss": 1.3159, + "step": 5312 + }, + { + "epoch": 0.9441556710649074, + "grad_norm": 0.3327922003266528, + "learning_rate": 3.12833467398983e-07, + "loss": 1.2872, + "step": 5313 + }, + { + "epoch": 0.9443333777600071, + "grad_norm": 0.3395299618979198, + "learning_rate": 3.108492399216068e-07, + "loss": 1.3111, + "step": 5314 + }, + { + "epoch": 0.9445110844551069, + "grad_norm": 0.3314234798608234, + "learning_rate": 3.088712759333623e-07, + "loss": 1.2585, + "step": 5315 + }, + { + "epoch": 0.9446887911502065, + "grad_norm": 0.3316830778018896, + "learning_rate": 3.0689957606347075e-07, + "loss": 1.2899, + "step": 5316 + }, + { + "epoch": 0.9448664978453063, + "grad_norm": 0.33439238739266525, + "learning_rate": 3.049341409391704e-07, + "loss": 1.3049, + "step": 5317 + }, + { + "epoch": 0.945044204540406, + "grad_norm": 0.3353087860908845, + "learning_rate": 3.0297497118570107e-07, + "loss": 1.2856, + "step": 5318 + }, + { + "epoch": 0.9452219112355058, + "grad_norm": 0.33387179691977453, + "learning_rate": 3.010220674263131e-07, + "loss": 1.3009, + "step": 5319 + }, + { + "epoch": 0.9453996179306056, + "grad_norm": 0.3279358876582797, + "learning_rate": 2.990754302822629e-07, + "loss": 1.2634, + "step": 5320 + }, + { + "epoch": 0.9455773246257053, + "grad_norm": 0.332719949983515, + "learning_rate": 2.971350603728085e-07, + "loss": 1.2875, + "step": 5321 + }, + { + "epoch": 0.945755031320805, + "grad_norm": 0.3353226457514404, + "learning_rate": 2.9520095831522043e-07, + "loss": 1.2874, + "step": 5322 + }, + { + "epoch": 0.9459327380159047, + "grad_norm": 0.33964054342015243, + "learning_rate": 2.9327312472477553e-07, + "loss": 1.3295, + "step": 5323 + }, + { + "epoch": 0.9461104447110045, + "grad_norm": 0.3407162703988188, + "learning_rate": 2.9135156021474987e-07, + "loss": 1.3131, + "step": 5324 + }, + { + "epoch": 0.9462881514061042, + "grad_norm": 0.3317221677525906, + "learning_rate": 2.8943626539643e-07, + "loss": 1.269, + "step": 5325 + }, + { + "epoch": 0.946465858101204, + "grad_norm": 0.33794509287020225, + "learning_rate": 2.875272408791085e-07, + "loss": 1.3161, + "step": 5326 + }, + { + "epoch": 0.9466435647963037, + "grad_norm": 0.334804169105494, + "learning_rate": 2.8562448727008197e-07, + "loss": 1.2618, + "step": 5327 + }, + { + "epoch": 0.9468212714914035, + "grad_norm": 0.33744850319211117, + "learning_rate": 2.837280051746505e-07, + "loss": 1.325, + "step": 5328 + }, + { + "epoch": 0.9469989781865031, + "grad_norm": 0.3519072846845854, + "learning_rate": 2.8183779519612263e-07, + "loss": 1.2926, + "step": 5329 + }, + { + "epoch": 0.9471766848816029, + "grad_norm": 0.3331509073945191, + "learning_rate": 2.7995385793580854e-07, + "loss": 1.2595, + "step": 5330 + }, + { + "epoch": 0.9473543915767026, + "grad_norm": 0.33122590919533546, + "learning_rate": 2.780761939930221e-07, + "loss": 1.3113, + "step": 5331 + }, + { + "epoch": 0.9475320982718024, + "grad_norm": 0.3367754143591216, + "learning_rate": 2.7620480396508997e-07, + "loss": 1.3253, + "step": 5332 + }, + { + "epoch": 0.9477098049669022, + "grad_norm": 0.3373396241286046, + "learning_rate": 2.7433968844732926e-07, + "loss": 1.3345, + "step": 5333 + }, + { + "epoch": 0.9478875116620019, + "grad_norm": 0.33833942188435234, + "learning_rate": 2.7248084803307205e-07, + "loss": 1.3059, + "step": 5334 + }, + { + "epoch": 0.9480652183571016, + "grad_norm": 0.33310951193928057, + "learning_rate": 2.706282833136498e-07, + "loss": 1.2903, + "step": 5335 + }, + { + "epoch": 0.9482429250522013, + "grad_norm": 0.3341475083853235, + "learning_rate": 2.687819948783976e-07, + "loss": 1.2708, + "step": 5336 + }, + { + "epoch": 0.9484206317473011, + "grad_norm": 0.3647666944376384, + "learning_rate": 2.669419833146547e-07, + "loss": 1.3032, + "step": 5337 + }, + { + "epoch": 0.9485983384424008, + "grad_norm": 0.4459489142531167, + "learning_rate": 2.6510824920776614e-07, + "loss": 1.3278, + "step": 5338 + }, + { + "epoch": 0.9487760451375006, + "grad_norm": 0.3294529327678566, + "learning_rate": 2.632807931410741e-07, + "loss": 1.2638, + "step": 5339 + }, + { + "epoch": 0.9489537518326003, + "grad_norm": 0.32656115980550926, + "learning_rate": 2.614596156959248e-07, + "loss": 1.2544, + "step": 5340 + }, + { + "epoch": 0.9491314585277, + "grad_norm": 0.3391544364919122, + "learning_rate": 2.5964471745167473e-07, + "loss": 1.3175, + "step": 5341 + }, + { + "epoch": 0.9493091652227997, + "grad_norm": 0.33354262198820567, + "learning_rate": 2.578360989856732e-07, + "loss": 1.28, + "step": 5342 + }, + { + "epoch": 0.9494868719178995, + "grad_norm": 0.34311106805230995, + "learning_rate": 2.560337608732755e-07, + "loss": 1.3012, + "step": 5343 + }, + { + "epoch": 0.9496645786129992, + "grad_norm": 0.3298462037120003, + "learning_rate": 2.5423770368784296e-07, + "loss": 1.3031, + "step": 5344 + }, + { + "epoch": 0.949842285308099, + "grad_norm": 0.33889718388635426, + "learning_rate": 2.524479280007297e-07, + "loss": 1.3346, + "step": 5345 + }, + { + "epoch": 0.9500199920031988, + "grad_norm": 0.33111615375090214, + "learning_rate": 2.506644343813025e-07, + "loss": 1.3025, + "step": 5346 + }, + { + "epoch": 0.9501976986982985, + "grad_norm": 0.3361844457330211, + "learning_rate": 2.4888722339692084e-07, + "loss": 1.2972, + "step": 5347 + }, + { + "epoch": 0.9503754053933982, + "grad_norm": 0.3327184719196878, + "learning_rate": 2.4711629561294805e-07, + "loss": 1.3028, + "step": 5348 + }, + { + "epoch": 0.9505531120884979, + "grad_norm": 0.3343425236582637, + "learning_rate": 2.453516515927512e-07, + "loss": 1.3113, + "step": 5349 + }, + { + "epoch": 0.9507308187835977, + "grad_norm": 0.3324200432155975, + "learning_rate": 2.4359329189769907e-07, + "loss": 1.3042, + "step": 5350 + }, + { + "epoch": 0.9509085254786974, + "grad_norm": 0.32830100997270395, + "learning_rate": 2.4184121708715537e-07, + "loss": 1.2831, + "step": 5351 + }, + { + "epoch": 0.9510862321737972, + "grad_norm": 0.3346542265322023, + "learning_rate": 2.400954277184897e-07, + "loss": 1.282, + "step": 5352 + }, + { + "epoch": 0.9512639388688969, + "grad_norm": 0.3310792846126255, + "learning_rate": 2.3835592434707123e-07, + "loss": 1.2778, + "step": 5353 + }, + { + "epoch": 0.9514416455639966, + "grad_norm": 0.330308335697489, + "learning_rate": 2.3662270752626616e-07, + "loss": 1.2997, + "step": 5354 + }, + { + "epoch": 0.9516193522590963, + "grad_norm": 0.33424574596148676, + "learning_rate": 2.3489577780744676e-07, + "loss": 1.3056, + "step": 5355 + }, + { + "epoch": 0.9517970589541961, + "grad_norm": 0.34010184521757525, + "learning_rate": 2.3317513573997808e-07, + "loss": 1.3516, + "step": 5356 + }, + { + "epoch": 0.9519747656492958, + "grad_norm": 0.34360640319239094, + "learning_rate": 2.314607818712311e-07, + "loss": 1.3278, + "step": 5357 + }, + { + "epoch": 0.9521524723443956, + "grad_norm": 0.33941917082555495, + "learning_rate": 2.2975271674657186e-07, + "loss": 1.3197, + "step": 5358 + }, + { + "epoch": 0.9523301790394954, + "grad_norm": 0.33580678203716313, + "learning_rate": 2.2805094090937007e-07, + "loss": 1.2482, + "step": 5359 + }, + { + "epoch": 0.9525078857345951, + "grad_norm": 0.33022252518576717, + "learning_rate": 2.2635545490099498e-07, + "loss": 1.2566, + "step": 5360 + }, + { + "epoch": 0.9526855924296947, + "grad_norm": 0.3376545333061651, + "learning_rate": 2.2466625926080843e-07, + "loss": 1.3017, + "step": 5361 + }, + { + "epoch": 0.9528632991247945, + "grad_norm": 0.33215672279417213, + "learning_rate": 2.2298335452617614e-07, + "loss": 1.3091, + "step": 5362 + }, + { + "epoch": 0.9530410058198943, + "grad_norm": 0.7457935765974009, + "learning_rate": 2.21306741232461e-07, + "loss": 1.3323, + "step": 5363 + }, + { + "epoch": 0.953218712514994, + "grad_norm": 0.3380241144932053, + "learning_rate": 2.1963641991302963e-07, + "loss": 1.3074, + "step": 5364 + }, + { + "epoch": 0.9533964192100938, + "grad_norm": 0.3351363437691952, + "learning_rate": 2.1797239109923706e-07, + "loss": 1.3069, + "step": 5365 + }, + { + "epoch": 0.9535741259051935, + "grad_norm": 0.3462040895378065, + "learning_rate": 2.1631465532044427e-07, + "loss": 1.2992, + "step": 5366 + }, + { + "epoch": 0.9537518326002932, + "grad_norm": 0.3282108695401426, + "learning_rate": 2.1466321310401162e-07, + "loss": 1.2751, + "step": 5367 + }, + { + "epoch": 0.9539295392953929, + "grad_norm": 0.33017528913573135, + "learning_rate": 2.1301806497528777e-07, + "loss": 1.287, + "step": 5368 + }, + { + "epoch": 0.9541072459904927, + "grad_norm": 0.32683738120332007, + "learning_rate": 2.1137921145762964e-07, + "loss": 1.2423, + "step": 5369 + }, + { + "epoch": 0.9542849526855924, + "grad_norm": 0.33724730709379497, + "learning_rate": 2.0974665307238684e-07, + "loss": 1.3258, + "step": 5370 + }, + { + "epoch": 0.9544626593806922, + "grad_norm": 0.33596819986369136, + "learning_rate": 2.0812039033890397e-07, + "loss": 1.2721, + "step": 5371 + }, + { + "epoch": 0.954640366075792, + "grad_norm": 0.33653990562279457, + "learning_rate": 2.065004237745294e-07, + "loss": 1.2792, + "step": 5372 + }, + { + "epoch": 0.9548180727708916, + "grad_norm": 0.3406236193550991, + "learning_rate": 2.04886753894602e-07, + "loss": 1.2935, + "step": 5373 + }, + { + "epoch": 0.9549957794659913, + "grad_norm": 0.33594036861405197, + "learning_rate": 2.0327938121246449e-07, + "loss": 1.2961, + "step": 5374 + }, + { + "epoch": 0.9551734861610911, + "grad_norm": 0.3289328468331801, + "learning_rate": 2.0167830623944784e-07, + "loss": 1.2906, + "step": 5375 + }, + { + "epoch": 0.9553511928561909, + "grad_norm": 0.33534294019711297, + "learning_rate": 2.0008352948488906e-07, + "loss": 1.3239, + "step": 5376 + }, + { + "epoch": 0.9555288995512906, + "grad_norm": 0.33080122871154166, + "learning_rate": 1.9849505145611126e-07, + "loss": 1.2954, + "step": 5377 + }, + { + "epoch": 0.9557066062463904, + "grad_norm": 0.33527143322298897, + "learning_rate": 1.9691287265844127e-07, + "loss": 1.2754, + "step": 5378 + }, + { + "epoch": 0.9558843129414901, + "grad_norm": 0.3395203197859448, + "learning_rate": 1.9533699359520097e-07, + "loss": 1.3037, + "step": 5379 + }, + { + "epoch": 0.9560620196365898, + "grad_norm": 0.33959059897331006, + "learning_rate": 1.9376741476770488e-07, + "loss": 1.3439, + "step": 5380 + }, + { + "epoch": 0.9562397263316895, + "grad_norm": 0.33179284379370616, + "learning_rate": 1.9220413667526915e-07, + "loss": 1.2832, + "step": 5381 + }, + { + "epoch": 0.9564174330267893, + "grad_norm": 0.3363045440063136, + "learning_rate": 1.9064715981519821e-07, + "loss": 1.3037, + "step": 5382 + }, + { + "epoch": 0.956595139721889, + "grad_norm": 0.3395834966942603, + "learning_rate": 1.890964846828003e-07, + "loss": 1.319, + "step": 5383 + }, + { + "epoch": 0.9567728464169888, + "grad_norm": 0.3317783703337158, + "learning_rate": 1.8755211177136968e-07, + "loss": 1.2839, + "step": 5384 + }, + { + "epoch": 0.9569505531120885, + "grad_norm": 0.33700883379700824, + "learning_rate": 1.8601404157220226e-07, + "loss": 1.2822, + "step": 5385 + }, + { + "epoch": 0.9571282598071882, + "grad_norm": 0.33409885598182876, + "learning_rate": 1.8448227457458666e-07, + "loss": 1.3014, + "step": 5386 + }, + { + "epoch": 0.9573059665022879, + "grad_norm": 0.3355455533869002, + "learning_rate": 1.8295681126580645e-07, + "loss": 1.3189, + "step": 5387 + }, + { + "epoch": 0.9574836731973877, + "grad_norm": 0.3275030887075174, + "learning_rate": 1.8143765213114007e-07, + "loss": 1.2833, + "step": 5388 + }, + { + "epoch": 0.9576613798924875, + "grad_norm": 0.33283730156491004, + "learning_rate": 1.7992479765386316e-07, + "loss": 1.2882, + "step": 5389 + }, + { + "epoch": 0.9578390865875872, + "grad_norm": 0.33166920301523045, + "learning_rate": 1.784182483152419e-07, + "loss": 1.311, + "step": 5390 + }, + { + "epoch": 0.958016793282687, + "grad_norm": 0.3327900004619429, + "learning_rate": 1.769180045945351e-07, + "loss": 1.2606, + "step": 5391 + }, + { + "epoch": 0.9581944999777867, + "grad_norm": 0.3494186822296372, + "learning_rate": 1.7542406696900328e-07, + "loss": 1.3356, + "step": 5392 + }, + { + "epoch": 0.9583722066728864, + "grad_norm": 0.3368617402397969, + "learning_rate": 1.7393643591389288e-07, + "loss": 1.2989, + "step": 5393 + }, + { + "epoch": 0.9585499133679861, + "grad_norm": 0.3293906433290475, + "learning_rate": 1.7245511190244756e-07, + "loss": 1.2804, + "step": 5394 + }, + { + "epoch": 0.9587276200630859, + "grad_norm": 0.335145078155273, + "learning_rate": 1.7098009540590376e-07, + "loss": 1.2853, + "step": 5395 + }, + { + "epoch": 0.9589053267581856, + "grad_norm": 0.3342358111820173, + "learning_rate": 1.69511386893495e-07, + "loss": 1.2962, + "step": 5396 + }, + { + "epoch": 0.9590830334532854, + "grad_norm": 0.33643669177156377, + "learning_rate": 1.680489868324431e-07, + "loss": 1.282, + "step": 5397 + }, + { + "epoch": 0.9592607401483851, + "grad_norm": 0.3332196065178126, + "learning_rate": 1.6659289568796255e-07, + "loss": 1.3122, + "step": 5398 + }, + { + "epoch": 0.9594384468434848, + "grad_norm": 0.3415816328300186, + "learning_rate": 1.6514311392326954e-07, + "loss": 1.3296, + "step": 5399 + }, + { + "epoch": 0.9596161535385845, + "grad_norm": 0.33506073361109456, + "learning_rate": 1.6369964199956178e-07, + "loss": 1.2922, + "step": 5400 + }, + { + "epoch": 0.9597938602336843, + "grad_norm": 0.3292968573630102, + "learning_rate": 1.622624803760342e-07, + "loss": 1.2862, + "step": 5401 + }, + { + "epoch": 0.959971566928784, + "grad_norm": 0.32943957713724065, + "learning_rate": 1.6083162950987884e-07, + "loss": 1.2853, + "step": 5402 + }, + { + "epoch": 0.9601492736238838, + "grad_norm": 0.3407050189194684, + "learning_rate": 1.5940708985627606e-07, + "loss": 1.3256, + "step": 5403 + }, + { + "epoch": 0.9603269803189836, + "grad_norm": 0.34081834549741674, + "learning_rate": 1.5798886186839445e-07, + "loss": 1.3097, + "step": 5404 + }, + { + "epoch": 0.9605046870140832, + "grad_norm": 0.33394879515565296, + "learning_rate": 1.5657694599740424e-07, + "loss": 1.3295, + "step": 5405 + }, + { + "epoch": 0.960682393709183, + "grad_norm": 0.3413759594301907, + "learning_rate": 1.5517134269245727e-07, + "loss": 1.3178, + "step": 5406 + }, + { + "epoch": 0.9608601004042827, + "grad_norm": 0.3339957264717283, + "learning_rate": 1.5377205240070692e-07, + "loss": 1.2992, + "step": 5407 + }, + { + "epoch": 0.9610378070993825, + "grad_norm": 0.3351725774982221, + "learning_rate": 1.5237907556729047e-07, + "loss": 1.292, + "step": 5408 + }, + { + "epoch": 0.9612155137944822, + "grad_norm": 0.3384415410294281, + "learning_rate": 1.5099241263534236e-07, + "loss": 1.2846, + "step": 5409 + }, + { + "epoch": 0.961393220489582, + "grad_norm": 0.32825914789203064, + "learning_rate": 1.4961206404598306e-07, + "loss": 1.2508, + "step": 5410 + }, + { + "epoch": 0.9615709271846817, + "grad_norm": 0.3332888882329536, + "learning_rate": 1.4823803023833017e-07, + "loss": 1.2738, + "step": 5411 + }, + { + "epoch": 0.9617486338797814, + "grad_norm": 0.34414749313140414, + "learning_rate": 1.4687031164948962e-07, + "loss": 1.3589, + "step": 5412 + }, + { + "epoch": 0.9619263405748811, + "grad_norm": 0.33221655680847106, + "learning_rate": 1.455089087145578e-07, + "loss": 1.3317, + "step": 5413 + }, + { + "epoch": 0.9621040472699809, + "grad_norm": 0.3369303093338457, + "learning_rate": 1.4415382186662386e-07, + "loss": 1.2874, + "step": 5414 + }, + { + "epoch": 0.9622817539650806, + "grad_norm": 0.3373898606115465, + "learning_rate": 1.4280505153676294e-07, + "loss": 1.3057, + "step": 5415 + }, + { + "epoch": 0.9624594606601804, + "grad_norm": 0.3409579382692791, + "learning_rate": 1.4146259815404962e-07, + "loss": 1.2925, + "step": 5416 + }, + { + "epoch": 0.9626371673552802, + "grad_norm": 0.3391811701760967, + "learning_rate": 1.401264621455378e-07, + "loss": 1.33, + "step": 5417 + }, + { + "epoch": 0.9628148740503798, + "grad_norm": 0.3350469361183545, + "learning_rate": 1.387966439362809e-07, + "loss": 1.2963, + "step": 5418 + }, + { + "epoch": 0.9629925807454796, + "grad_norm": 0.332028027251155, + "learning_rate": 1.374731439493182e-07, + "loss": 1.2758, + "step": 5419 + }, + { + "epoch": 0.9631702874405793, + "grad_norm": 0.3413757338526801, + "learning_rate": 1.3615596260567743e-07, + "loss": 1.3299, + "step": 5420 + }, + { + "epoch": 0.9633479941356791, + "grad_norm": 0.33785773530835034, + "learning_rate": 1.348451003243856e-07, + "loss": 1.2938, + "step": 5421 + }, + { + "epoch": 0.9635257008307788, + "grad_norm": 0.3402198060451595, + "learning_rate": 1.3354055752244688e-07, + "loss": 1.3174, + "step": 5422 + }, + { + "epoch": 0.9637034075258786, + "grad_norm": 0.3320578219686115, + "learning_rate": 1.3224233461486047e-07, + "loss": 1.2561, + "step": 5423 + }, + { + "epoch": 0.9638811142209783, + "grad_norm": 0.3366184059375613, + "learning_rate": 1.3095043201461822e-07, + "loss": 1.2802, + "step": 5424 + }, + { + "epoch": 0.964058820916078, + "grad_norm": 0.328543583729006, + "learning_rate": 1.2966485013269804e-07, + "loss": 1.2385, + "step": 5425 + }, + { + "epoch": 0.9642365276111777, + "grad_norm": 0.3316808277773567, + "learning_rate": 1.2838558937806833e-07, + "loss": 1.2885, + "step": 5426 + }, + { + "epoch": 0.9644142343062775, + "grad_norm": 0.3315045380084273, + "learning_rate": 1.271126501576858e-07, + "loss": 1.2986, + "step": 5427 + }, + { + "epoch": 0.9645919410013772, + "grad_norm": 0.3392580089895331, + "learning_rate": 1.2584603287649321e-07, + "loss": 1.3135, + "step": 5428 + }, + { + "epoch": 0.964769647696477, + "grad_norm": 0.33149015098302187, + "learning_rate": 1.2458573793743045e-07, + "loss": 1.2933, + "step": 5429 + }, + { + "epoch": 0.9649473543915768, + "grad_norm": 0.33178808783708824, + "learning_rate": 1.233317657414168e-07, + "loss": 1.2872, + "step": 5430 + }, + { + "epoch": 0.9651250610866764, + "grad_norm": 0.33797297541554683, + "learning_rate": 1.2208411668736652e-07, + "loss": 1.318, + "step": 5431 + }, + { + "epoch": 0.9653027677817761, + "grad_norm": 0.3379926099566494, + "learning_rate": 1.208427911721799e-07, + "loss": 1.298, + "step": 5432 + }, + { + "epoch": 0.9654804744768759, + "grad_norm": 0.3373301563374417, + "learning_rate": 1.1960778959074547e-07, + "loss": 1.3254, + "step": 5433 + }, + { + "epoch": 0.9656581811719757, + "grad_norm": 0.3339198184452578, + "learning_rate": 1.1837911233593791e-07, + "loss": 1.2724, + "step": 5434 + }, + { + "epoch": 0.9658358878670754, + "grad_norm": 0.33669460454127126, + "learning_rate": 1.1715675979862895e-07, + "loss": 1.3325, + "step": 5435 + }, + { + "epoch": 0.9660135945621752, + "grad_norm": 0.335276734985783, + "learning_rate": 1.1594073236766757e-07, + "loss": 1.3113, + "step": 5436 + }, + { + "epoch": 0.9661913012572748, + "grad_norm": 0.336295637886606, + "learning_rate": 1.1473103042989764e-07, + "loss": 1.2984, + "step": 5437 + }, + { + "epoch": 0.9663690079523746, + "grad_norm": 0.3317316274026581, + "learning_rate": 1.1352765437014246e-07, + "loss": 1.2946, + "step": 5438 + }, + { + "epoch": 0.9665467146474743, + "grad_norm": 0.3446751709451749, + "learning_rate": 1.123306045712247e-07, + "loss": 1.3597, + "step": 5439 + }, + { + "epoch": 0.9667244213425741, + "grad_norm": 0.3368891718052307, + "learning_rate": 1.1113988141394416e-07, + "loss": 1.3246, + "step": 5440 + }, + { + "epoch": 0.9669021280376738, + "grad_norm": 0.3455178272720978, + "learning_rate": 1.0995548527709565e-07, + "loss": 1.3254, + "step": 5441 + }, + { + "epoch": 0.9670798347327736, + "grad_norm": 0.3325045173084782, + "learning_rate": 1.0877741653745554e-07, + "loss": 1.2961, + "step": 5442 + }, + { + "epoch": 0.9672575414278733, + "grad_norm": 0.3331173862442826, + "learning_rate": 1.0760567556979295e-07, + "loss": 1.2721, + "step": 5443 + }, + { + "epoch": 0.967435248122973, + "grad_norm": 0.33806433183517737, + "learning_rate": 1.0644026274685638e-07, + "loss": 1.3224, + "step": 5444 + }, + { + "epoch": 0.9676129548180727, + "grad_norm": 0.3302660154019278, + "learning_rate": 1.0528117843938701e-07, + "loss": 1.2712, + "step": 5445 + }, + { + "epoch": 0.9677906615131725, + "grad_norm": 0.3321388656833224, + "learning_rate": 1.0412842301611215e-07, + "loss": 1.314, + "step": 5446 + }, + { + "epoch": 0.9679683682082723, + "grad_norm": 0.332617891998742, + "learning_rate": 1.029819968437451e-07, + "loss": 1.2749, + "step": 5447 + }, + { + "epoch": 0.968146074903372, + "grad_norm": 0.33896413170439227, + "learning_rate": 1.0184190028698305e-07, + "loss": 1.3016, + "step": 5448 + }, + { + "epoch": 0.9683237815984718, + "grad_norm": 0.33615074046941207, + "learning_rate": 1.0070813370851585e-07, + "loss": 1.3114, + "step": 5449 + }, + { + "epoch": 0.9685014882935714, + "grad_norm": 0.3358921663186439, + "learning_rate": 9.9580697469015e-08, + "loss": 1.2992, + "step": 5450 + }, + { + "epoch": 0.9686791949886712, + "grad_norm": 0.3326395576602177, + "learning_rate": 9.845959192713583e-08, + "loss": 1.2795, + "step": 5451 + }, + { + "epoch": 0.9688569016837709, + "grad_norm": 0.3373089484627442, + "learning_rate": 9.734481743952861e-08, + "loss": 1.3006, + "step": 5452 + }, + { + "epoch": 0.9690346083788707, + "grad_norm": 0.33847321441893696, + "learning_rate": 9.623637436082078e-08, + "loss": 1.3031, + "step": 5453 + }, + { + "epoch": 0.9692123150739704, + "grad_norm": 0.3417744839990038, + "learning_rate": 9.513426304362804e-08, + "loss": 1.3327, + "step": 5454 + }, + { + "epoch": 0.9693900217690702, + "grad_norm": 0.33430671839566883, + "learning_rate": 9.40384838385544e-08, + "loss": 1.3053, + "step": 5455 + }, + { + "epoch": 0.9695677284641699, + "grad_norm": 0.34006379638154577, + "learning_rate": 9.294903709418768e-08, + "loss": 1.3393, + "step": 5456 + }, + { + "epoch": 0.9697454351592696, + "grad_norm": 0.33597619561779085, + "learning_rate": 9.186592315710175e-08, + "loss": 1.2883, + "step": 5457 + }, + { + "epoch": 0.9699231418543693, + "grad_norm": 0.3270349270023118, + "learning_rate": 9.078914237185432e-08, + "loss": 1.2823, + "step": 5458 + }, + { + "epoch": 0.9701008485494691, + "grad_norm": 0.3362791538056177, + "learning_rate": 8.97186950809914e-08, + "loss": 1.3273, + "step": 5459 + }, + { + "epoch": 0.9702785552445689, + "grad_norm": 0.3391275154764027, + "learning_rate": 8.865458162504059e-08, + "loss": 1.3248, + "step": 5460 + }, + { + "epoch": 0.9704562619396686, + "grad_norm": 0.3326116947512282, + "learning_rate": 8.759680234251556e-08, + "loss": 1.3005, + "step": 5461 + }, + { + "epoch": 0.9706339686347684, + "grad_norm": 0.33666946483418986, + "learning_rate": 8.654535756991821e-08, + "loss": 1.3293, + "step": 5462 + }, + { + "epoch": 0.970811675329868, + "grad_norm": 0.33740591815669274, + "learning_rate": 8.550024764173215e-08, + "loss": 1.3203, + "step": 5463 + }, + { + "epoch": 0.9709893820249678, + "grad_norm": 0.3349140615956207, + "learning_rate": 8.446147289042694e-08, + "loss": 1.3006, + "step": 5464 + }, + { + "epoch": 0.9711670887200675, + "grad_norm": 0.33874296719561303, + "learning_rate": 8.342903364645382e-08, + "loss": 1.3338, + "step": 5465 + }, + { + "epoch": 0.9713447954151673, + "grad_norm": 0.347925021577498, + "learning_rate": 8.240293023825452e-08, + "loss": 1.3484, + "step": 5466 + }, + { + "epoch": 0.971522502110267, + "grad_norm": 0.3441172032935066, + "learning_rate": 8.138316299225013e-08, + "loss": 1.3601, + "step": 5467 + }, + { + "epoch": 0.9717002088053668, + "grad_norm": 0.3316851614974511, + "learning_rate": 8.036973223284783e-08, + "loss": 1.2971, + "step": 5468 + }, + { + "epoch": 0.9718779155004664, + "grad_norm": 0.3327525541733529, + "learning_rate": 7.936263828243861e-08, + "loss": 1.2931, + "step": 5469 + }, + { + "epoch": 0.9720556221955662, + "grad_norm": 0.32983939617089825, + "learning_rate": 7.836188146139956e-08, + "loss": 1.2876, + "step": 5470 + }, + { + "epoch": 0.9722333288906659, + "grad_norm": 0.33626364964631983, + "learning_rate": 7.736746208808932e-08, + "loss": 1.2989, + "step": 5471 + }, + { + "epoch": 0.9724110355857657, + "grad_norm": 0.3286820834687168, + "learning_rate": 7.637938047885041e-08, + "loss": 1.2544, + "step": 5472 + }, + { + "epoch": 0.9725887422808654, + "grad_norm": 0.3504225531462737, + "learning_rate": 7.539763694801139e-08, + "loss": 1.3098, + "step": 5473 + }, + { + "epoch": 0.9727664489759652, + "grad_norm": 0.3384509660428817, + "learning_rate": 7.442223180788465e-08, + "loss": 1.3505, + "step": 5474 + }, + { + "epoch": 0.972944155671065, + "grad_norm": 0.3355878188891053, + "learning_rate": 7.345316536876202e-08, + "loss": 1.299, + "step": 5475 + }, + { + "epoch": 0.9731218623661646, + "grad_norm": 0.3338709797455537, + "learning_rate": 7.24904379389213e-08, + "loss": 1.2922, + "step": 5476 + }, + { + "epoch": 0.9732995690612644, + "grad_norm": 0.3361998311078078, + "learning_rate": 7.153404982462864e-08, + "loss": 1.3191, + "step": 5477 + }, + { + "epoch": 0.9734772757563641, + "grad_norm": 0.33655276248061883, + "learning_rate": 7.05840013301251e-08, + "loss": 1.3226, + "step": 5478 + }, + { + "epoch": 0.9736549824514639, + "grad_norm": 0.3290054576864593, + "learning_rate": 6.964029275764006e-08, + "loss": 1.2914, + "step": 5479 + }, + { + "epoch": 0.9738326891465636, + "grad_norm": 0.3936778479373302, + "learning_rate": 6.870292440738446e-08, + "loss": 1.2671, + "step": 5480 + }, + { + "epoch": 0.9740103958416634, + "grad_norm": 0.3369558952406521, + "learning_rate": 6.777189657755534e-08, + "loss": 1.2873, + "step": 5481 + }, + { + "epoch": 0.974188102536763, + "grad_norm": 0.33123224234168125, + "learning_rate": 6.684720956432689e-08, + "loss": 1.2678, + "step": 5482 + }, + { + "epoch": 0.9743658092318628, + "grad_norm": 0.3330404745900061, + "learning_rate": 6.592886366186158e-08, + "loss": 1.2814, + "step": 5483 + }, + { + "epoch": 0.9745435159269625, + "grad_norm": 0.3344681472935706, + "learning_rate": 6.501685916230128e-08, + "loss": 1.318, + "step": 5484 + }, + { + "epoch": 0.9747212226220623, + "grad_norm": 0.337812257756538, + "learning_rate": 6.41111963557739e-08, + "loss": 1.2889, + "step": 5485 + }, + { + "epoch": 0.974898929317162, + "grad_norm": 0.3301149795262486, + "learning_rate": 6.321187553038455e-08, + "loss": 1.293, + "step": 5486 + }, + { + "epoch": 0.9750766360122618, + "grad_norm": 0.32719083155617334, + "learning_rate": 6.23188969722266e-08, + "loss": 1.2812, + "step": 5487 + }, + { + "epoch": 0.9752543427073616, + "grad_norm": 0.33287140985433816, + "learning_rate": 6.143226096537058e-08, + "loss": 1.3015, + "step": 5488 + }, + { + "epoch": 0.9754320494024612, + "grad_norm": 0.3391701955894426, + "learning_rate": 6.055196779187534e-08, + "loss": 1.3161, + "step": 5489 + }, + { + "epoch": 0.975609756097561, + "grad_norm": 0.3358753685135224, + "learning_rate": 5.967801773177684e-08, + "loss": 1.3018, + "step": 5490 + }, + { + "epoch": 0.9757874627926607, + "grad_norm": 0.3367128132940395, + "learning_rate": 5.881041106309715e-08, + "loss": 1.3252, + "step": 5491 + }, + { + "epoch": 0.9759651694877605, + "grad_norm": 0.3304377751612406, + "learning_rate": 5.794914806183549e-08, + "loss": 1.2652, + "step": 5492 + }, + { + "epoch": 0.9761428761828602, + "grad_norm": 0.3352607218018879, + "learning_rate": 5.709422900197714e-08, + "loss": 1.2986, + "step": 5493 + }, + { + "epoch": 0.97632058287796, + "grad_norm": 0.3354054577305746, + "learning_rate": 5.6245654155486776e-08, + "loss": 1.3312, + "step": 5494 + }, + { + "epoch": 0.9764982895730596, + "grad_norm": 0.34991782186606724, + "learning_rate": 5.5403423792312894e-08, + "loss": 1.3186, + "step": 5495 + }, + { + "epoch": 0.9766759962681594, + "grad_norm": 0.33457653651966157, + "learning_rate": 5.4567538180385626e-08, + "loss": 1.3212, + "step": 5496 + }, + { + "epoch": 0.9768537029632591, + "grad_norm": 0.32913042013512733, + "learning_rate": 5.3737997585616706e-08, + "loss": 1.298, + "step": 5497 + }, + { + "epoch": 0.9770314096583589, + "grad_norm": 0.3314647508962754, + "learning_rate": 5.291480227189505e-08, + "loss": 1.269, + "step": 5498 + }, + { + "epoch": 0.9772091163534586, + "grad_norm": 0.37550324295989174, + "learning_rate": 5.209795250109562e-08, + "loss": 1.2732, + "step": 5499 + }, + { + "epoch": 0.9773868230485584, + "grad_norm": 0.33712717332587105, + "learning_rate": 5.128744853307721e-08, + "loss": 1.291, + "step": 5500 + }, + { + "epoch": 0.977564529743658, + "grad_norm": 0.3285974097091128, + "learning_rate": 5.0483290625671364e-08, + "loss": 1.2527, + "step": 5501 + }, + { + "epoch": 0.9777422364387578, + "grad_norm": 0.3394711576141235, + "learning_rate": 4.968547903470011e-08, + "loss": 1.3218, + "step": 5502 + }, + { + "epoch": 0.9779199431338575, + "grad_norm": 0.3383779653665115, + "learning_rate": 4.889401401396043e-08, + "loss": 1.3248, + "step": 5503 + }, + { + "epoch": 0.9780976498289573, + "grad_norm": 0.3332201684933822, + "learning_rate": 4.810889581523093e-08, + "loss": 1.299, + "step": 5504 + }, + { + "epoch": 0.9782753565240571, + "grad_norm": 0.33484954251167376, + "learning_rate": 4.733012468827625e-08, + "loss": 1.2825, + "step": 5505 + }, + { + "epoch": 0.9784530632191568, + "grad_norm": 0.32986678526246915, + "learning_rate": 4.655770088083378e-08, + "loss": 1.2801, + "step": 5506 + }, + { + "epoch": 0.9786307699142566, + "grad_norm": 0.33932175075649096, + "learning_rate": 4.5791624638626966e-08, + "loss": 1.332, + "step": 5507 + }, + { + "epoch": 0.9788084766093562, + "grad_norm": 0.35584269986907746, + "learning_rate": 4.503189620536086e-08, + "loss": 1.3399, + "step": 5508 + }, + { + "epoch": 0.978986183304456, + "grad_norm": 0.3328831259348096, + "learning_rate": 4.4278515822719915e-08, + "loss": 1.2899, + "step": 5509 + }, + { + "epoch": 0.9791638899995557, + "grad_norm": 0.3353546495844903, + "learning_rate": 4.3531483730367976e-08, + "loss": 1.2897, + "step": 5510 + }, + { + "epoch": 0.9793415966946555, + "grad_norm": 0.32802326052137515, + "learning_rate": 4.279080016594828e-08, + "loss": 1.2728, + "step": 5511 + }, + { + "epoch": 0.9795193033897552, + "grad_norm": 0.33448861210925984, + "learning_rate": 4.2056465365085675e-08, + "loss": 1.3177, + "step": 5512 + }, + { + "epoch": 0.979697010084855, + "grad_norm": 0.332002358870622, + "learning_rate": 4.1328479561388855e-08, + "loss": 1.278, + "step": 5513 + }, + { + "epoch": 0.9798747167799546, + "grad_norm": 0.34810219157581457, + "learning_rate": 4.0606842986441465e-08, + "loss": 1.3072, + "step": 5514 + }, + { + "epoch": 0.9800524234750544, + "grad_norm": 0.32780409222417123, + "learning_rate": 3.989155586981097e-08, + "loss": 1.3021, + "step": 5515 + }, + { + "epoch": 0.9802301301701541, + "grad_norm": 0.3414522926433442, + "learning_rate": 3.9182618439044253e-08, + "loss": 1.3679, + "step": 5516 + }, + { + "epoch": 0.9804078368652539, + "grad_norm": 0.34332927785934064, + "learning_rate": 3.848003091966535e-08, + "loss": 1.3161, + "step": 5517 + }, + { + "epoch": 0.9805855435603537, + "grad_norm": 0.33236748708803787, + "learning_rate": 3.778379353518214e-08, + "loss": 1.2724, + "step": 5518 + }, + { + "epoch": 0.9807632502554534, + "grad_norm": 0.33452254550441124, + "learning_rate": 3.709390650708189e-08, + "loss": 1.2955, + "step": 5519 + }, + { + "epoch": 0.9809409569505532, + "grad_norm": 0.34510070616931116, + "learning_rate": 3.641037005482906e-08, + "loss": 1.343, + "step": 5520 + }, + { + "epoch": 0.9811186636456528, + "grad_norm": 0.3299536358805788, + "learning_rate": 3.5733184395867484e-08, + "loss": 1.2714, + "step": 5521 + }, + { + "epoch": 0.9812963703407526, + "grad_norm": 0.33433186740874976, + "learning_rate": 3.506234974562706e-08, + "loss": 1.3126, + "step": 5522 + }, + { + "epoch": 0.9814740770358523, + "grad_norm": 0.34172303023060296, + "learning_rate": 3.439786631750819e-08, + "loss": 1.2842, + "step": 5523 + }, + { + "epoch": 0.9816517837309521, + "grad_norm": 0.3610909829155115, + "learning_rate": 3.3739734322899565e-08, + "loss": 1.2801, + "step": 5524 + }, + { + "epoch": 0.9818294904260518, + "grad_norm": 0.3299613263182237, + "learning_rate": 3.308795397116482e-08, + "loss": 1.2603, + "step": 5525 + }, + { + "epoch": 0.9820071971211516, + "grad_norm": 0.3422836341405969, + "learning_rate": 3.244252546964699e-08, + "loss": 1.3213, + "step": 5526 + }, + { + "epoch": 0.9821849038162512, + "grad_norm": 0.33327171798432637, + "learning_rate": 3.180344902366628e-08, + "loss": 1.307, + "step": 5527 + }, + { + "epoch": 0.982362610511351, + "grad_norm": 0.3328758421141553, + "learning_rate": 3.1170724836528944e-08, + "loss": 1.2695, + "step": 5528 + }, + { + "epoch": 0.9825403172064507, + "grad_norm": 0.3769113729689146, + "learning_rate": 3.054435310951398e-08, + "loss": 1.2869, + "step": 5529 + }, + { + "epoch": 0.9827180239015505, + "grad_norm": 0.33692186121422363, + "learning_rate": 2.9924334041882e-08, + "loss": 1.3068, + "step": 5530 + }, + { + "epoch": 0.9828957305966503, + "grad_norm": 0.33650265603991925, + "learning_rate": 2.9310667830875218e-08, + "loss": 1.3134, + "step": 5531 + }, + { + "epoch": 0.98307343729175, + "grad_norm": 0.33188285987256877, + "learning_rate": 2.8703354671708595e-08, + "loss": 1.2776, + "step": 5532 + }, + { + "epoch": 0.9832511439868497, + "grad_norm": 0.33756575005832656, + "learning_rate": 2.810239475758314e-08, + "loss": 1.2884, + "step": 5533 + }, + { + "epoch": 0.9834288506819494, + "grad_norm": 0.3319976096469046, + "learning_rate": 2.750778827967482e-08, + "loss": 1.2811, + "step": 5534 + }, + { + "epoch": 0.9836065573770492, + "grad_norm": 0.3391952674963217, + "learning_rate": 2.6919535427138988e-08, + "loss": 1.2865, + "step": 5535 + }, + { + "epoch": 0.9837842640721489, + "grad_norm": 0.33135369899155037, + "learning_rate": 2.633763638710818e-08, + "loss": 1.2932, + "step": 5536 + }, + { + "epoch": 0.9839619707672487, + "grad_norm": 0.3236997442278936, + "learning_rate": 2.576209134469654e-08, + "loss": 1.2246, + "step": 5537 + }, + { + "epoch": 0.9841396774623484, + "grad_norm": 0.3319862988494194, + "learning_rate": 2.5192900482997606e-08, + "loss": 1.2809, + "step": 5538 + }, + { + "epoch": 0.9843173841574482, + "grad_norm": 0.33525873381825516, + "learning_rate": 2.463006398307988e-08, + "loss": 1.2921, + "step": 5539 + }, + { + "epoch": 0.9844950908525478, + "grad_norm": 0.33256548132500036, + "learning_rate": 2.407358202399124e-08, + "loss": 1.2979, + "step": 5540 + }, + { + "epoch": 0.9846727975476476, + "grad_norm": 0.34503330503621443, + "learning_rate": 2.352345478276119e-08, + "loss": 1.3062, + "step": 5541 + }, + { + "epoch": 0.9848505042427473, + "grad_norm": 0.3418211847848679, + "learning_rate": 2.297968243439419e-08, + "loss": 1.3149, + "step": 5542 + }, + { + "epoch": 0.9850282109378471, + "grad_norm": 0.3452129260993286, + "learning_rate": 2.2442265151876308e-08, + "loss": 1.3389, + "step": 5543 + }, + { + "epoch": 0.9852059176329468, + "grad_norm": 0.3319408533130281, + "learning_rate": 2.1911203106168567e-08, + "loss": 1.2942, + "step": 5544 + }, + { + "epoch": 0.9853836243280466, + "grad_norm": 0.3449612322229831, + "learning_rate": 2.138649646621138e-08, + "loss": 1.2869, + "step": 5545 + }, + { + "epoch": 0.9855613310231462, + "grad_norm": 0.3288789244407863, + "learning_rate": 2.0868145398922344e-08, + "loss": 1.2704, + "step": 5546 + }, + { + "epoch": 0.985739037718246, + "grad_norm": 0.3325328922511324, + "learning_rate": 2.0356150069202885e-08, + "loss": 1.307, + "step": 5547 + }, + { + "epoch": 0.9859167444133458, + "grad_norm": 0.3334476495808856, + "learning_rate": 1.9850510639927158e-08, + "loss": 1.2823, + "step": 5548 + }, + { + "epoch": 0.9860944511084455, + "grad_norm": 0.33879744099335635, + "learning_rate": 1.9351227271946494e-08, + "loss": 1.3209, + "step": 5549 + }, + { + "epoch": 0.9862721578035453, + "grad_norm": 0.3346800994282828, + "learning_rate": 1.8858300124091623e-08, + "loss": 1.2897, + "step": 5550 + }, + { + "epoch": 0.986449864498645, + "grad_norm": 0.33734498017922665, + "learning_rate": 1.8371729353174884e-08, + "loss": 1.3129, + "step": 5551 + }, + { + "epoch": 0.9866275711937448, + "grad_norm": 0.3345560686604493, + "learning_rate": 1.789151511398357e-08, + "loss": 1.2972, + "step": 5552 + }, + { + "epoch": 0.9868052778888444, + "grad_norm": 0.3362552287939946, + "learning_rate": 1.7417657559282154e-08, + "loss": 1.3059, + "step": 5553 + }, + { + "epoch": 0.9869829845839442, + "grad_norm": 0.35067487929225155, + "learning_rate": 1.6950156839812272e-08, + "loss": 1.3303, + "step": 5554 + }, + { + "epoch": 0.9871606912790439, + "grad_norm": 0.33371944506577755, + "learning_rate": 1.648901310429496e-08, + "loss": 1.3043, + "step": 5555 + }, + { + "epoch": 0.9873383979741437, + "grad_norm": 0.3331758562998296, + "learning_rate": 1.603422649942843e-08, + "loss": 1.2998, + "step": 5556 + }, + { + "epoch": 0.9875161046692434, + "grad_norm": 0.3349133337136182, + "learning_rate": 1.55857971698925e-08, + "loss": 1.3061, + "step": 5557 + }, + { + "epoch": 0.9876938113643432, + "grad_norm": 0.33703989318676, + "learning_rate": 1.5143725258337516e-08, + "loss": 1.2875, + "step": 5558 + }, + { + "epoch": 0.9878715180594428, + "grad_norm": 0.33995535887202005, + "learning_rate": 1.47080109053932e-08, + "loss": 1.2878, + "step": 5559 + }, + { + "epoch": 0.9880492247545426, + "grad_norm": 0.3352135729890313, + "learning_rate": 1.4278654249673118e-08, + "loss": 1.2957, + "step": 5560 + }, + { + "epoch": 0.9882269314496424, + "grad_norm": 0.332983293429903, + "learning_rate": 1.385565542776135e-08, + "loss": 1.2991, + "step": 5561 + }, + { + "epoch": 0.9884046381447421, + "grad_norm": 0.33405046060739696, + "learning_rate": 1.3439014574221365e-08, + "loss": 1.3025, + "step": 5562 + }, + { + "epoch": 0.9885823448398419, + "grad_norm": 0.3370012177746043, + "learning_rate": 1.302873182159603e-08, + "loss": 1.3072, + "step": 5563 + }, + { + "epoch": 0.9887600515349416, + "grad_norm": 0.33510100405903104, + "learning_rate": 1.2624807300403163e-08, + "loss": 1.3268, + "step": 5564 + }, + { + "epoch": 0.9889377582300413, + "grad_norm": 0.32957897465763736, + "learning_rate": 1.2227241139137758e-08, + "loss": 1.2816, + "step": 5565 + }, + { + "epoch": 0.989115464925141, + "grad_norm": 0.33064766525449285, + "learning_rate": 1.1836033464271978e-08, + "loss": 1.2714, + "step": 5566 + }, + { + "epoch": 0.9892931716202408, + "grad_norm": 0.3328892110605918, + "learning_rate": 1.1451184400261828e-08, + "loss": 1.3082, + "step": 5567 + }, + { + "epoch": 0.9894708783153405, + "grad_norm": 0.3401175708954232, + "learning_rate": 1.1072694069529377e-08, + "loss": 1.3246, + "step": 5568 + }, + { + "epoch": 0.9896485850104403, + "grad_norm": 0.3295430954153633, + "learning_rate": 1.0700562592480535e-08, + "loss": 1.2848, + "step": 5569 + }, + { + "epoch": 0.98982629170554, + "grad_norm": 0.33775847071635434, + "learning_rate": 1.0334790087500602e-08, + "loss": 1.3056, + "step": 5570 + }, + { + "epoch": 0.9900039984006398, + "grad_norm": 0.3357244109353607, + "learning_rate": 9.975376670945391e-09, + "loss": 1.3131, + "step": 5571 + }, + { + "epoch": 0.9901817050957394, + "grad_norm": 0.3545317514702473, + "learning_rate": 9.622322457152334e-09, + "loss": 1.3107, + "step": 5572 + }, + { + "epoch": 0.9903594117908392, + "grad_norm": 0.3408421730396278, + "learning_rate": 9.275627558436029e-09, + "loss": 1.3154, + "step": 5573 + }, + { + "epoch": 0.990537118485939, + "grad_norm": 0.3394148605531864, + "learning_rate": 8.935292085083813e-09, + "loss": 1.3632, + "step": 5574 + }, + { + "epoch": 0.9907148251810387, + "grad_norm": 0.3330486809773884, + "learning_rate": 8.601316145362415e-09, + "loss": 1.2933, + "step": 5575 + }, + { + "epoch": 0.9908925318761385, + "grad_norm": 0.330304851645659, + "learning_rate": 8.273699845520178e-09, + "loss": 1.2736, + "step": 5576 + }, + { + "epoch": 0.9910702385712382, + "grad_norm": 0.3371388560971867, + "learning_rate": 7.952443289773736e-09, + "loss": 1.2966, + "step": 5577 + }, + { + "epoch": 0.9912479452663379, + "grad_norm": 0.33295926372675677, + "learning_rate": 7.637546580323563e-09, + "loss": 1.2867, + "step": 5578 + }, + { + "epoch": 0.9914256519614376, + "grad_norm": 0.3327902744721392, + "learning_rate": 7.329009817340638e-09, + "loss": 1.2927, + "step": 5579 + }, + { + "epoch": 0.9916033586565374, + "grad_norm": 0.3318071351677232, + "learning_rate": 7.026833098982e-09, + "loss": 1.2815, + "step": 5580 + }, + { + "epoch": 0.9917810653516371, + "grad_norm": 0.3380948737124673, + "learning_rate": 6.731016521370759e-09, + "loss": 1.3166, + "step": 5581 + }, + { + "epoch": 0.9919587720467369, + "grad_norm": 0.3355982348752432, + "learning_rate": 6.441560178613859e-09, + "loss": 1.3125, + "step": 5582 + }, + { + "epoch": 0.9921364787418366, + "grad_norm": 0.34445764578961857, + "learning_rate": 6.158464162790978e-09, + "loss": 1.3362, + "step": 5583 + }, + { + "epoch": 0.9923141854369364, + "grad_norm": 0.3357308445662798, + "learning_rate": 5.881728563963407e-09, + "loss": 1.3062, + "step": 5584 + }, + { + "epoch": 0.992491892132036, + "grad_norm": 0.32860436051123854, + "learning_rate": 5.61135347016295e-09, + "loss": 1.2735, + "step": 5585 + }, + { + "epoch": 0.9926695988271358, + "grad_norm": 0.33541514637400555, + "learning_rate": 5.347338967403026e-09, + "loss": 1.2814, + "step": 5586 + }, + { + "epoch": 0.9928473055222355, + "grad_norm": 0.3354504833983017, + "learning_rate": 5.0896851396720075e-09, + "loss": 1.2925, + "step": 5587 + }, + { + "epoch": 0.9930250122173353, + "grad_norm": 0.3290619966230952, + "learning_rate": 4.838392068930997e-09, + "loss": 1.2981, + "step": 5588 + }, + { + "epoch": 0.9932027189124351, + "grad_norm": 0.3376145256957276, + "learning_rate": 4.593459835124936e-09, + "loss": 1.3221, + "step": 5589 + }, + { + "epoch": 0.9933804256075348, + "grad_norm": 0.33919557771086134, + "learning_rate": 4.354888516169276e-09, + "loss": 1.3181, + "step": 5590 + }, + { + "epoch": 0.9935581323026345, + "grad_norm": 0.34783061253735675, + "learning_rate": 4.122678187958862e-09, + "loss": 1.2917, + "step": 5591 + }, + { + "epoch": 0.9937358389977342, + "grad_norm": 0.34111500886830387, + "learning_rate": 3.896828924363494e-09, + "loss": 1.3352, + "step": 5592 + }, + { + "epoch": 0.993913545692834, + "grad_norm": 0.32600318321380806, + "learning_rate": 3.677340797232365e-09, + "loss": 1.2595, + "step": 5593 + }, + { + "epoch": 0.9940912523879337, + "grad_norm": 0.33495407713116027, + "learning_rate": 3.4642138763851805e-09, + "loss": 1.3079, + "step": 5594 + }, + { + "epoch": 0.9942689590830335, + "grad_norm": 0.3414480894291363, + "learning_rate": 3.2574482296232613e-09, + "loss": 1.3453, + "step": 5595 + }, + { + "epoch": 0.9944466657781332, + "grad_norm": 0.3347591725568227, + "learning_rate": 3.0570439227228798e-09, + "loss": 1.2976, + "step": 5596 + }, + { + "epoch": 0.9946243724732329, + "grad_norm": 0.33915538633044634, + "learning_rate": 2.8630010194352633e-09, + "loss": 1.2972, + "step": 5597 + }, + { + "epoch": 0.9948020791683326, + "grad_norm": 0.3360781620147765, + "learning_rate": 2.6753195814910315e-09, + "loss": 1.3047, + "step": 5598 + }, + { + "epoch": 0.9949797858634324, + "grad_norm": 0.33433905067445796, + "learning_rate": 2.493999668595759e-09, + "loss": 1.3313, + "step": 5599 + }, + { + "epoch": 0.9951574925585321, + "grad_norm": 0.3395116395315644, + "learning_rate": 2.3190413384277522e-09, + "loss": 1.3158, + "step": 5600 + }, + { + "epoch": 0.9953351992536319, + "grad_norm": 0.338757517847559, + "learning_rate": 2.1504446466447115e-09, + "loss": 1.3198, + "step": 5601 + }, + { + "epoch": 0.9955129059487317, + "grad_norm": 0.33723656881776337, + "learning_rate": 1.988209646883732e-09, + "loss": 1.2775, + "step": 5602 + }, + { + "epoch": 0.9956906126438314, + "grad_norm": 0.3366514977370329, + "learning_rate": 1.8323363907524206e-09, + "loss": 1.278, + "step": 5603 + }, + { + "epoch": 0.995868319338931, + "grad_norm": 0.3377955856574426, + "learning_rate": 1.6828249278355579e-09, + "loss": 1.3043, + "step": 5604 + }, + { + "epoch": 0.9960460260340308, + "grad_norm": 0.32689575357260514, + "learning_rate": 1.5396753056995395e-09, + "loss": 1.2809, + "step": 5605 + }, + { + "epoch": 0.9962237327291306, + "grad_norm": 0.40647351124180825, + "learning_rate": 1.4028875698790524e-09, + "loss": 1.3272, + "step": 5606 + }, + { + "epoch": 0.9964014394242303, + "grad_norm": 0.3339080305134657, + "learning_rate": 1.272461763890398e-09, + "loss": 1.2833, + "step": 5607 + }, + { + "epoch": 0.9965791461193301, + "grad_norm": 0.33526640895605775, + "learning_rate": 1.148397929227052e-09, + "loss": 1.2949, + "step": 5608 + }, + { + "epoch": 0.9967568528144298, + "grad_norm": 0.3287574105995458, + "learning_rate": 1.0306961053507813e-09, + "loss": 1.2585, + "step": 5609 + }, + { + "epoch": 0.9969345595095295, + "grad_norm": 0.33981451186689343, + "learning_rate": 9.193563297094088e-10, + "loss": 1.3166, + "step": 5610 + }, + { + "epoch": 0.9971122662046292, + "grad_norm": 0.33549208274907316, + "learning_rate": 8.143786377190488e-10, + "loss": 1.3155, + "step": 5611 + }, + { + "epoch": 0.997289972899729, + "grad_norm": 0.33946821539604854, + "learning_rate": 7.157630627774303e-10, + "loss": 1.3398, + "step": 5612 + }, + { + "epoch": 0.9974676795948287, + "grad_norm": 0.33224934006903234, + "learning_rate": 6.235096362550153e-10, + "loss": 1.2682, + "step": 5613 + }, + { + "epoch": 0.9976453862899285, + "grad_norm": 0.3393511063877655, + "learning_rate": 5.376183874994389e-10, + "loss": 1.3134, + "step": 5614 + }, + { + "epoch": 0.9978230929850282, + "grad_norm": 0.3377013826730708, + "learning_rate": 4.5808934383329007e-10, + "loss": 1.3194, + "step": 5615 + }, + { + "epoch": 0.998000799680128, + "grad_norm": 0.33008719471156145, + "learning_rate": 3.8492253055855133e-10, + "loss": 1.301, + "step": 5616 + }, + { + "epoch": 0.9981785063752276, + "grad_norm": 0.33392257143602777, + "learning_rate": 3.1811797094993824e-10, + "loss": 1.2711, + "step": 5617 + }, + { + "epoch": 0.9983562130703274, + "grad_norm": 0.33466621838158467, + "learning_rate": 2.5767568625711946e-10, + "loss": 1.2779, + "step": 5618 + }, + { + "epoch": 0.9985339197654272, + "grad_norm": 0.32980081087954677, + "learning_rate": 2.0359569570915781e-10, + "loss": 1.2756, + "step": 5619 + }, + { + "epoch": 0.9987116264605269, + "grad_norm": 0.33372437129361626, + "learning_rate": 1.5587801651228973e-10, + "loss": 1.2977, + "step": 5620 + }, + { + "epoch": 0.9988893331556267, + "grad_norm": 0.32632112295014554, + "learning_rate": 1.1452266384548439e-10, + "loss": 1.2365, + "step": 5621 + }, + { + "epoch": 0.9990670398507264, + "grad_norm": 0.35918998607978136, + "learning_rate": 7.952965086044373e-11, + "loss": 1.3766, + "step": 5622 + }, + { + "epoch": 0.9992447465458261, + "grad_norm": 0.3376545850127059, + "learning_rate": 5.089898869492516e-11, + "loss": 1.3173, + "step": 5623 + }, + { + "epoch": 0.9994224532409258, + "grad_norm": 0.3387514237338692, + "learning_rate": 2.8630686454977908e-11, + "loss": 1.3245, + "step": 5624 + }, + { + "epoch": 0.9996001599360256, + "grad_norm": 0.3315692788753281, + "learning_rate": 1.2724751221604436e-11, + "loss": 1.2789, + "step": 5625 + }, + { + "epoch": 0.9997778666311253, + "grad_norm": 0.3339396334376731, + "learning_rate": 3.1811880574217357e-12, + "loss": 1.3026, + "step": 5626 + }, + { + "epoch": 0.9999555733262251, + "grad_norm": 0.3290399403888501, + "learning_rate": 0.0, + "loss": 1.2749, + "step": 5627 + }, + { + "epoch": 0.9999555733262251, + "step": 5627, + "total_flos": 6423200346931200.0, + "train_loss": 1.3842069712459713, + "train_runtime": 74502.9134, + "train_samples_per_second": 14.502, + "train_steps_per_second": 0.076 + } + ], + "logging_steps": 1, + "max_steps": 5627, + "num_input_tokens_seen": 0, + "num_train_epochs": 1, + "save_steps": 400, + "stateful_callbacks": { + "TrainerControl": { + "args": { + "should_epoch_stop": false, + "should_evaluate": false, + "should_log": false, + "should_save": true, + "should_training_stop": true + }, + "attributes": {} + } + }, + "total_flos": 6423200346931200.0, + "train_batch_size": 3, + "trial_name": null, + "trial_params": null +} diff --git a/training_args.bin b/training_args.bin new file mode 100644 index 0000000..3c213de --- /dev/null +++ b/training_args.bin @@ -0,0 +1,3 @@ +version https://git-lfs.github.com/spec/v1 +oid sha256:ca02f65f590ff50dda2722c414fa61fd63c47fdd56ae19ad8d1de742544ee3a1 +size 7096 diff --git a/training_loss.png b/training_loss.png new file mode 100644 index 0000000..02ec4f3 Binary files /dev/null and b/training_loss.png differ