wandb: Detected [openai] in use. wandb: Use W&B Weave for improved LLM call tracing. Install Weave with `pip install weave` then add `import weave` to the top of your script. wandb: For more information, check out the docs at: https://weave-docs.wandb.ai/ Checkpoint tracker file does not exist: /mnt/mole/SDPO/L2T/checkpoints/datasets/sciknoweval/physics/qwen3gen-physics-GRPO-Qwen-Qwen3-4B-mbs8-train32-rollout8-lr1e-6-vllm0.8/latest_checkpointed_iteration.txt Training from scratch Training Progress: 9%|▉ | 9/100 [04:44<45:07, 29.76s/it] step:1 - global_seqlen/min:18565 - global_seqlen/max:27597 - global_seqlen/minmax_diff:9032 - global_seqlen/balanced_min:22760 - global_seqlen/balanced_max:22772 - global_seqlen/mean:22767.5 - actor/entropy:0.12519954144954681 - perf/mfu/actor_infer:0 - training/rollout_probs_diff_valid:1 - training/rollout_probs_diff_max:0.45349442958831787 - training/rollout_probs_diff_mean:0.003629719838500023 - training/rollout_probs_diff_std:0.013431069441139698 - training/rollout_actor_probs_pearson_corr:0.9972897171974182 - rollout_corr/rollout_is_mean:1.000240445137024 - 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training/global_step:9 - training/epoch:0 - critic/score/mean:0.64453125 - critic/score/max:1.0 - critic/score/min:0.0 - critic/rewards/mean:0.64453125 - critic/rewards/max:1.0 - critic/rewards/min:0.0 - critic/advantages/mean:-0.003199289320036769 - critic/advantages/max:0.875 - critic/advantages/min:-0.875 - critic/returns/mean:-0.003199289320036769 - critic/returns/max:0.875 - critic/returns/min:-0.875 - response_length/mean:433.140625 - response_length/max:1677.0 - response_length/min:69.0 - response_length/clip_ratio:0.0 - response_length_non_aborted/mean:433.140625 - response_length_non_aborted/max:1677.0 - response_length_non_aborted/min:69.0 - response_length_non_aborted/clip_ratio:0.0 - response/aborted_ratio:0.0 - prompt_length/mean:264.4375 - prompt_length/max:362.0 - prompt_length/min:180.0 - prompt_length/clip_ratio:0.0 - num_turns/min:np.int32(2) - num_turns/max:np.int32(2) - num_turns/mean:np.float64(2.0) - timing_s/start_profile:0.00021540746092796326 - timing_s/agent_loop/generate_sequences/min:np.float64(0.8261344414204359) - timing_s/agent_loop/generate_sequences/max:np.float64(10.815302653238177) - timing_s/agent_loop/generate_sequences/mean:np.float64(4.318218888416595) - timing_s/agent_loop/tool_calls/min:np.float64(0.0) - timing_s/agent_loop/tool_calls/max:np.float64(0.0) - timing_s/agent_loop/tool_calls/mean:np.float64(0.0) - timing_s/agent_loop/slowest/generate_sequences:np.float64(10.815302653238177) - timing_s/agent_loop/slowest/tool_calls:np.floa test_gen_batch meta info: {'eos_token_id': 151645, 'pad_token_id': 151643, 'recompute_log_prob': False, 'do_sample': True, 'validate': True, 'global_steps': 10} validation generation end [prompt] system Given a question and four options, please select the right answer. Respond in the following format: ... ... For the answer, only output the letter corresponding to the correct option (A, B, C, or D), and nothing else. Do not restate the answer text. For example, if the answer is "A", just output: A user A charged particle produces an electric field with a magnitude of $2.0 \mathrm{~N} / \mathrm{C}$ at a point that is $50 \mathrm{~cm}$ away from the particle. What is the magnitude of the particle's charge? Recall that the electric field $E$ due to a point charge $q$ at a distance $r$ is given by $E = k\frac{q}{r^2}$, where $k = 8.99 \times 10^9 \mathrm{N} \mathrm{m}^2 / \mathrm{C}^2$. A: 50 pC B: 56 pC C: 60 pC D: 64 pC Please reason step by step. assistant [response] We are given the electric field $ E = 2.0 \, \mathrm{N/C} $, the distance $ r = 50 \, \mathrm{cm} = 0.50 \, \mathrm{m} $, and the constant $ k = 8.99 \times 10^9 \, \mathrm{N \cdot m^2 / C^2} $. We need to find the charge $ q $ using the formula: $$ E = k \frac{q}{r^2} $$ Rearranging to solve for $ q $: $$ q = \frac{E \cdot r^2}{k} $$ Substituting the given values: $$ q = \frac{2.0 \cdot (0.50)^2}{8.99 \times 10^9} $$ $$ q = \frac{2.0 \cdot 0.25}{8.99 \times 10^9} $$ $$ q = \frac{0.50}{8.99 \times 10^9} $$ $$ q \approx 5.56 \times 10^{-11} \, \mathrm{C} $$ Converting to picocoulombs (1 pC = $ 10^{-12} \, \mathrm{C} $): $$ q \approx 55.6 \, \mathrm{pC} $$ The closest option is B: 56 pC. B [ground_truth] B [score] 1.0 [acc] 1.0 [pred] B [incorrect_format] 1 [feedback] local_global_step_folder: /mnt/mole/SDPO/L2T/checkpoints/datasets/sciknoweval/physics/qwen3gen-physics-GRPO-Qwen-Qwen3-4B-mbs8-train32-rollout8-lr1e-6-vllm0.8/global_step_10 step:10 - global_seqlen/min:15442 - global_seqlen/max:25018 - global_seqlen/minmax_diff:9576 - global_seqlen/balanced_min:21213 - global_seqlen/balanced_max:21224 - global_seqlen/mean:21220.5 - actor/entropy:0.12735222280025482 - perf/mfu/actor_infer:0 - training/rollout_probs_diff_valid:1 - training/rollout_probs_diff_max:0.40465062856674194 - training/rollout_probs_diff_mean:0.0038589579053223133 - training/rollout_probs_diff_std:0.013698565773665905 - training/rollout_actor_probs_pearson_corr:0.9970982670783997 - rollout_corr/rollout_is_mean:1.0000947713851929 - rollout_corr/rollout_is_ratio_fraction_high:3.965264113503508e-05 - rollout_corr/rollout_is_ratio_fraction_low:0.00020817638142034411 - rollout_corr/rollout_is_max:3.167215347290039 - 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critic/rewards/min:0.0 - critic/advantages/mean:-0.0009253384196199477 - critic/advantages/max:0.875 - critic/advantages/min:-0.875 - critic/returns/mean:-0.0009253384196199477 - critic/returns/max:0.875 - critic/returns/min:-0.875 - response_length/mean:480.1875 - response_length/max:1871.0 - response_length/min:86.0 - response_length/clip_ratio:0.0 - response_length_non_aborted/mean:480.1875 - response_length_non_aborted/max:1871.0 - response_length_non_aborted/min:86.0 - response_length_non_aborted/clip_ratio:0.0 - response/aborted_ratio:0.0 - prompt_length/mean:264.125 - prompt_length/max:339.0 - prompt_length/min:169.0 - prompt_length/clip_ratio:0.0 - num_turns/min:np.int32(2) - num_turns/max:np.int32(2) - num_turns/mean:np.float64(2.0) - timing_s/start_profile:0.0001460295170545578 - timing_s/agent_loop/generate_sequences/min:np.float64(1.0999032072722912) - timing_s/agent_loop/generate_sequences/max:np.float64(12.776574049144983) - timing_s/agent_loop/generate_sequences/mean:np.float64(4.886515708894876) - timing_s/agent_loop/tool_calls/min:np.float64(0.0) - timing_s/agent_loop/tool_calls/max:np.float64(0.0) - timing_s/agent_loop/tool_calls/mean:np.float64(0.0) - timing_s/agent_loop/slowest/generate_sequences:np.float64(12.776574049144983) - timing_s/agent_loop/slowest/tool_calls:np.float64(0.0) - test_gen_batch meta info: {'eos_token_id': 151645, 'pad_token_id': 151643, 'recompute_log_prob': False, 'do_sample': True, 'validate': True, 'global_steps': 20} validation generation end [prompt] system Given a question and four options, please select the right answer. Respond in the following format: ... ... For the answer, only output the letter corresponding to the correct option (A, B, C, or D), and nothing else. Do not restate the answer text. For example, if the answer is "A", just output: A user A charged particle produces an electric field with a magnitude of $2.0 \mathrm{~N} / \mathrm{C}$ at a point that is $50 \mathrm{~cm}$ away from the particle. What is the magnitude of the particle's charge? Recall that the electric field $E$ due to a point charge $q$ at a distance $r$ is given by $E = k\frac{q}{r^2}$, where $k = 8.99 \times 10^9 \mathrm{N} \mathrm{m}^2 / \mathrm{C}^2$. A: 50 pC B: 56 pC C: 60 pC D: 64 pC Please reason step by step. assistant [response] We are given the electric field $ E = 2.0 \, \mathrm{N/C} $, the distance $ r = 50 \, \mathrm{cm} = 0.50 \, \mathrm{m} $, and the constant $ k = 8.99 \times 10^9 \, \mathrm{N \cdot m^2/C^2} $. We are asked to find the charge $ q $ using the formula: $$ E = k \frac{q}{r^2} $$ Rearranging to solve for $ q $: $$ q = \frac{E \cdot r^2}{k} $$ Substitute the known values: $$ q = \frac{(2.0) \cdot (0.50)^2}{8.99 \times 10^9} $$ $$ q = \frac{2.0 \cdot 0.25}{8.99 \times 10^9} = \frac{0.5}{8.99 \times 10^9} \approx 5.56 \times 10^{-11} \, \mathrm{C} $$ Convert to picocoulombs (1 pC = $ 10^{-12} \, \mathrm{C} $): $$ q \approx 5.56 \times 10^{-11} \, \mathrm{C} = 55.6 \, \mathrm{pC} $$ The closest option is **B: 56 pC**. B [ground_truth] B [score] 1.0 [acc] 1.0 [pred] B [incorrect_format] 1 [feedback] local_global_step_folder: /mnt/mole/SDPO/L2T/checkpoints/datasets/sciknoweval/physics/qwen3gen-physics-GRPO-Qwen-Qwen3-4B-mbs8-train32-rollout8-lr1e-6-vllm0.8/global_step_20 step:20 - global_seqlen/min:17554 - global_seqlen/max:28214 - global_seqlen/minmax_diff:10660 - global_seqlen/balanced_min:22414 - global_seqlen/balanced_max:22431 - global_seqlen/mean:22418.0 - actor/entropy:0.11887378990650177 - perf/mfu/actor_infer:0 - training/rollout_probs_diff_valid:1 - training/rollout_probs_diff_max:0.7652756571769714 - training/rollout_probs_diff_mean:0.003253082511946559 - training/rollout_probs_diff_std:0.01256453339010477 - training/rollout_actor_probs_pearson_corr:0.9974572062492371 - rollout_corr/rollout_is_mean:0.9998491406440735 - rollout_corr/rollout_is_ratio_fraction_high:2.658820267242845e-05 - rollout_corr/rollout_is_ratio_fraction_low:0.00014180374273564667 - rollout_corr/rollout_is_max:2.1670210361480713 - 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timing_s/agent_loop/tool_calls/min:np.float64(0.0) - timing_s/agent_loop/tool_calls/max:np.float64(0.0) - timing_s/agent_loop/tool_calls/mean:np.float64(0.0) - timing_s/agent_loop/slowest/generate_sequences:np.float64(16.657433584332466) - timing_s/agent_loop/slowest/tool_calls:np.float64(0. test_gen_batch meta info: {'eos_token_id': 151645, 'pad_token_id': 151643, 'recompute_log_prob': False, 'do_sample': True, 'validate': True, 'global_steps': 30} validation generation end [prompt] system Given a question and four options, please select the right answer. Respond in the following format: ... ... For the answer, only output the letter corresponding to the correct option (A, B, C, or D), and nothing else. Do not restate the answer text. For example, if the answer is "A", just output: A user A charged particle produces an electric field with a magnitude of $2.0 \mathrm{~N} / \mathrm{C}$ at a point that is $50 \mathrm{~cm}$ away from the particle. What is the magnitude of the particle's charge? Recall that the electric field $E$ due to a point charge $q$ at a distance $r$ is given by $E = k\frac{q}{r^2}$, where $k = 8.99 \times 10^9 \mathrm{N} \mathrm{m}^2 / \mathrm{C}^2$. A: 50 pC B: 56 pC C: 60 pC D: 64 pC Please reason step by step. assistant [response] We are given the electric field $ E = 2.0 \, \mathrm{N/C} $, the distance $ r = 50 \, \mathrm{cm} = 0.50 \, \mathrm{m} $, and the constant $ k = 8.99 \times 10^9 \, \mathrm{N \cdot m^2 / C^2} $. The formula for the electric field due to a point charge is: $$ E = k \frac{q}{r^2} $$ We need to solve for $ q $: $$ q = \frac{E r^2}{k} $$ Substitute the values: $$ q = \frac{(2.0)(0.50)^2}{8.99 \times 10^9} $$ $$ q = \frac{2.0 \times 0.25}{8.99 \times 10^9} = \frac{0.50}{8.99 \times 10^9} \approx 5.56 \times 10^{-11} \, \mathrm{C} $$ Convert to picocoulombs (1 pC = $ 10^{-12} \, \mathrm{C} $): $$ q \approx 5.56 \times 10^{-11} \, \mathrm{C} = 55.6 \, \mathrm{pC} $$ The closest answer is **B: 56 pC**. 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timing_s/agent_loop/tool_calls/min:np.float64(0.0) - timing_s/agent_loop/tool_calls/max:np.float64(0.0) - timing_s/agent_loop/tool_calls/mean:np.float64(0.0) - timing_s/agent_loop/slowest/generate_sequences:np.float64(10.687160091474652) - timing_s/agent_loop/slowest/tool_call test_gen_batch meta info: {'eos_token_id': 151645, 'pad_token_id': 151643, 'recompute_log_prob': False, 'do_sample': True, 'validate': True, 'global_steps': 40} validation generation end [prompt] system Given a question and four options, please select the right answer. Respond in the following format: ... ... For the answer, only output the letter corresponding to the correct option (A, B, C, or D), and nothing else. Do not restate the answer text. For example, if the answer is "A", just output: A user A charged particle produces an electric field with a magnitude of $2.0 \mathrm{~N} / \mathrm{C}$ at a point that is $50 \mathrm{~cm}$ away from the particle. What is the magnitude of the particle's charge? Recall that the electric field $E$ due to a point charge $q$ at a distance $r$ is given by $E = k\frac{q}{r^2}$, where $k = 8.99 \times 10^9 \mathrm{N} \mathrm{m}^2 / \mathrm{C}^2$. A: 50 pC B: 56 pC C: 60 pC D: 64 pC Please reason step by step. assistant [response] We are given the electric field $ E = 2.0 \, \mathrm{N/C} $, the distance $ r = 50 \, \mathrm{cm} = 0.50 \, \mathrm{m} $, and the constant $ k = 8.99 \times 10^9 \, \mathrm{N \cdot m^2 / C^2} $. We need to find the charge $ q $ using the formula: $$ E = k \frac{q}{r^2} $$ Rearranging to solve for $ q $: $$ q = \frac{E r^2}{k} $$ Substitute the values: $$ q = \frac{(2.0)(0.50)^2}{8.99 \times 10^9} $$ $$ q = \frac{2.0 \times 0.25}{8.99 \times 10^9} $$ $$ q = \frac{0.50}{8.99 \times 10^9} $$ $$ q \approx 5.56 \times 10^{-11} \, \mathrm{C} $$ Convert to picocoulombs (1 pC = $ 10^{-12} \, \mathrm{C} $): $$ q \approx 55.6 \, \mathrm{pC} $$ The closest answer is **B: 56 pC**. 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timing_s/agent_loop/tool_calls/min:np.float64(0.0) - timing_s/agent_loop/tool_calls/max:np.float64(0.0) - timing_s/agent_loop/tool_calls/mean:np.float64(0.0) - timing_s/agent_loop/slowest/generate_sequences:np.float64(21.043767675757408) - timing_s/agent_loop/slowest/tool_calls:np.flo test_gen_batch meta info: {'eos_token_id': 151645, 'pad_token_id': 151643, 'recompute_log_prob': False, 'do_sample': True, 'validate': True, 'global_steps': 50} validation generation end [prompt] system Given a question and four options, please select the right answer. Respond in the following format: ... ... For the answer, only output the letter corresponding to the correct option (A, B, C, or D), and nothing else. Do not restate the answer text. For example, if the answer is "A", just output: A user A charged particle produces an electric field with a magnitude of $2.0 \mathrm{~N} / \mathrm{C}$ at a point that is $50 \mathrm{~cm}$ away from the particle. What is the magnitude of the particle's charge? Recall that the electric field $E$ due to a point charge $q$ at a distance $r$ is given by $E = k\frac{q}{r^2}$, where $k = 8.99 \times 10^9 \mathrm{N} \mathrm{m}^2 / \mathrm{C}^2$. A: 50 pC B: 56 pC C: 60 pC D: 64 pC Please reason step by step. assistant [response] The electric field $ E $ due to a point charge $ q $ at a distance $ r $ is given by: $$ E = k \frac{q}{r^2} $$ We are given: - $ E = 2.0 \, \mathrm{N/C} $ - $ r = 50 \, \mathrm{cm} = 0.50 \, \mathrm{m} $ - $ k = 8.99 \times 10^9 \, \mathrm{N \cdot m^2 / C^2} $ We need to solve for $ q $: $$ q = \frac{E r^2}{k} $$ Substitute the values: $$ q = \frac{(2.0)(0.50)^2}{8.99 \times 10^9} $$ $$ q = \frac{2.0 \times 0.25}{8.99 \times 10^9} $$ $$ q = \frac{0.50}{8.99 \times 10^9} $$ $$ q \approx 5.56 \times 10^{-11} \, \mathrm{C} $$ Convert to picocoulombs ($ 1 \, \mathrm{pC} = 10^{-12} \, \mathrm{C} $): $$ q \approx 55.6 \, \mathrm{pC} $$ The closest option is **B: 56 pC**. 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timing_s/agent_loop/tool_calls/min:np.float64(0.0) - timing_s/agent_loop/tool_calls/max:np.float64(0.0) - timing_s/agent_loop/tool_calls/mean:np.float64(0.0) - timing_s/agent_loop/slowest/generate_sequences:np.float64(15.18119196780026) - timing_s/agent_ test_gen_batch meta info: {'eos_token_id': 151645, 'pad_token_id': 151643, 'recompute_log_prob': False, 'do_sample': True, 'validate': True, 'global_steps': 60} validation generation end [prompt] system Given a question and four options, please select the right answer. Respond in the following format: ... ... For the answer, only output the letter corresponding to the correct option (A, B, C, or D), and nothing else. Do not restate the answer text. For example, if the answer is "A", just output: A user A charged particle produces an electric field with a magnitude of $2.0 \mathrm{~N} / \mathrm{C}$ at a point that is $50 \mathrm{~cm}$ away from the particle. What is the magnitude of the particle's charge? Recall that the electric field $E$ due to a point charge $q$ at a distance $r$ is given by $E = k\frac{q}{r^2}$, where $k = 8.99 \times 10^9 \mathrm{N} \mathrm{m}^2 / \mathrm{C}^2$. A: 50 pC B: 56 pC C: 60 pC D: 64 pC Please reason step by step. assistant [response] We are given: - Electric field $ E = 2.0 \, \mathrm{N/C} $ - Distance $ r = 50 \, \mathrm{cm} = 0.50 \, \mathrm{m} $ - Coulomb's constant $ k = 8.99 \times 10^9 \, \mathrm{N \cdot m^2 / C^2} $ We are to find the charge $ q $ using the formula: $$ E = k \frac{q}{r^2} $$ Rearranging for $ q $: $$ q = \frac{E \cdot r^2}{k} $$ Substitute the known values: $$ q = \frac{(2.0) \cdot (0.50)^2}{8.99 \times 10^9} $$ $$ q = \frac{2.0 \cdot 0.25}{8.99 \times 10^9} $$ $$ q = \frac{0.5}{8.99 \times 10^9} $$ $$ q \approx 5.56 \times 10^{-11} \, \mathrm{C} $$ Convert to picocoulombs (1 pC = $ 10^{-12} \, \mathrm{C} $): $$ q \approx 55.6 \, \mathrm{pC} $$ The closest option is **B: 56 pC**. B [ground_truth] B [score] 1.0 [acc] 1.0 [pred] B [incorrect_format] 1 [feedback] local_global_step_folder: /mnt/mole/SDPO/L2T/checkpoints/datasets/sciknoweval/physics/qwen3gen-physics-GRPO-Qwen-Qwen3-4B-mbs8-train32-rollout8-lr1e-6-vllm0.8/global_step_60 step:60 - global_seqlen/min:19702 - global_seqlen/max:41022 - global_seqlen/minmax_diff:21320 - global_seqlen/balanced_min:29482 - global_seqlen/balanced_max:29782 - global_seqlen/mean:29534.0 - actor/entropy:0.2471179962158203 - perf/mfu/actor_infer:0 - training/rollout_probs_diff_valid:1 - training/rollout_probs_diff_max:0.2885955274105072 - training/rollout_probs_diff_mean:0.0032362197525799274 - training/rollout_probs_diff_std:0.009918652474880219 - training/rollout_actor_probs_pearson_corr:0.9991265535354614 - rollout_corr/rollout_is_mean:1.0000226497650146 - rollout_corr/rollout_is_ratio_fraction_high:1.1968021681241225e-05 - rollout_corr/rollout_is_ratio_fraction_low:1.1968021681241225e-05 - rollout_corr/rollout_is_max:2.9771621227264404 - 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timing_s/agent_loop/tool_calls/min:np.float64(0.0) - timing_s/agent_loop/tool_calls/max:np.float64(0.0) - timing_s/agent_loop/tool_calls/mean:np.float64(0.0) - timing_s/agent_loop/slowest/generate_sequences:np.float64(16.094254648312926) - timing_s/agent_loop/slowest/tool_calls:np.float64(0.0) - timing_s/agent_loop/sl test_gen_batch meta info: {'eos_token_id': 151645, 'pad_token_id': 151643, 'recompute_log_prob': False, 'do_sample': True, 'validate': True, 'global_steps': 70} validation generation end [prompt] system Given a question and four options, please select the right answer. Respond in the following format: ... ... For the answer, only output the letter corresponding to the correct option (A, B, C, or D), and nothing else. Do not restate the answer text. For example, if the answer is "A", just output: A user A charged particle produces an electric field with a magnitude of $2.0 \mathrm{~N} / \mathrm{C}$ at a point that is $50 \mathrm{~cm}$ away from the particle. What is the magnitude of the particle's charge? Recall that the electric field $E$ due to a point charge $q$ at a distance $r$ is given by $E = k\frac{q}{r^2}$, where $k = 8.99 \times 10^9 \mathrm{N} \mathrm{m}^2 / \mathrm{C}^2$. A: 50 pC B: 56 pC C: 60 pC D: 64 pC Please reason step by step. assistant [response] We are given: - Electric field $ E = 2.0 \, \mathrm{N/C} $ - Distance $ r = 50 \, \mathrm{cm} = 0.50 \, \mathrm{m} $ - Coulomb's constant $ k = 8.99 \times 10^9 \, \mathrm{N \cdot m^2/C^2} $ We are to find the charge $ q $ using the formula: $$ E = k \frac{q}{r^2} $$ Rearranging for $ q $: $$ q = \frac{E \cdot r^2}{k} $$ Substitute the values: $$ q = \frac{2.0 \cdot (0.50)^2}{8.99 \times 10^9} = \frac{2.0 \cdot 0.25}{8.99 \times 10^9} = \frac{0.5}{8.99 \times 10^9} \approx 5.56 \times 10^{-11} \, \mathrm{C} $$ Convert to picocoulombs (1 pC = $ 10^{-12} $ C): $$ q \approx 5.56 \times 10^{-11} \, \mathrm{C} = 55.6 \, \mathrm{pC} $$ The closest answer is **B: 56 pC**. B [ground_truth] B [score] 1.0 [acc] 1.0 [pred] B [incorrect_format] 1 [feedback] local_global_step_folder: /mnt/mole/SDPO/L2T/checkpoints/datasets/sciknoweval/physics/qwen3gen-physics-GRPO-Qwen-Qwen3-4B-mbs8-train32-rollout8-lr1e-6-vllm0.8/global_step_70 step:70 - global_seqlen/min:18463 - global_seqlen/max:39933 - global_seqlen/minmax_diff:21470 - global_seqlen/balanced_min:27119 - global_seqlen/balanced_max:27177 - global_seqlen/mean:27165.625 - actor/entropy:0.34878426790237427 - perf/mfu/actor_infer:0 - training/rollout_probs_diff_valid:1 - training/rollout_probs_diff_max:0.35282185673713684 - training/rollout_probs_diff_mean:0.003718312829732895 - training/rollout_probs_diff_std:0.009631498716771603 - training/rollout_actor_probs_pearson_corr:0.999345600605011 - rollout_corr/rollout_is_mean:1.000012993812561 - rollout_corr/rollout_is_ratio_fraction_high:0.0 - rollout_corr/rollout_is_ratio_fraction_low:2.0160612621111795e-05 - rollout_corr/rollout_is_max:1.975199818611145 - rollout_corr/rollout_is_min:0.19730398058891296 - 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timing_s/agent_loop/tool_calls/max:np.float64(0.0) - timing_s/agent_loop/tool_calls/mean:np.float64(0.0) - timing_s/agent_loop/slowest/generate_sequences:np.float64(17.865634333342314) - timing_s/agent_loop/slowest/tool_ca test_gen_batch meta info: {'eos_token_id': 151645, 'pad_token_id': 151643, 'recompute_log_prob': False, 'do_sample': True, 'validate': True, 'global_steps': 80} validation generation end [prompt] system Given a question and four options, please select the right answer. Respond in the following format: ... ... For the answer, only output the letter corresponding to the correct option (A, B, C, or D), and nothing else. Do not restate the answer text. For example, if the answer is "A", just output: A user A charged particle produces an electric field with a magnitude of $2.0 \mathrm{~N} / \mathrm{C}$ at a point that is $50 \mathrm{~cm}$ away from the particle. What is the magnitude of the particle's charge? Recall that the electric field $E$ due to a point charge $q$ at a distance $r$ is given by $E = k\frac{q}{r^2}$, where $k = 8.99 \times 10^9 \mathrm{N} \mathrm{m}^2 / \mathrm{C}^2$. A: 50 pC B: 56 pC C: 60 pC D: 64 pC Please reason step by step. assistant [response] The electric field $ E $ due to a point charge $ q $ at a distance $ r $ is given by: $$ E = k \frac{q}{r^2} $$ We are given: - $ E = 2.0 \, \text{N/C} $ - $ r = 50 \, \text{cm} = 0.50 \, \text{m} $ - $ k = 8.99 \times 10^9 \, \text{N m}^2/\text{C}^2 $ We need to solve for $ q $: $$ q = \frac{E r^2}{k} $$ Substitute the known values: $$ q = \frac{(2.0)(0.50)^2}{8.99 \times 10^9} $$ $$ q = \frac{2.0 \times 0.25}{8.99 \times 10^9} $$ $$ q = \frac{0.5}{8.99 \times 10^9} $$ $$ q \approx \frac{0.5}{8.99 \times 10^9} \approx 5.56 \times 10^{-11} \, \text{C} $$ Convert to picocoulombs (1 pC = $ 10^{-12} $ C): $$ q \approx 5.56 \times 10^{-11} \, \text{C} = 55.6 \, \text{pC} $$ The closest answer is **B: 56 pC**. B [ground_truth] B [score] 1.0 [acc] 1.0 [pred] B [incorrect_format] 1 [feedback] local_global_step_folder: /mnt/mole/SDPO/L2T/checkpoints/datasets/sciknoweval/physics/qwen3gen-physics-GRPO-Qwen-Qwen3-4B-mbs8-train32-rollout8-lr1e-6-vllm0.8/global_step_80 step:80 - global_seqlen/min:18167 - global_seqlen/max:36780 - global_seqlen/minmax_diff:18613 - global_seqlen/balanced_min:28127 - global_seqlen/balanced_max:28499 - global_seqlen/mean:28202.25 - actor/entropy:0.23095937073230743 - perf/mfu/actor_infer:0 - training/rollout_probs_diff_valid:1 - training/rollout_probs_diff_max:0.44294559955596924 - training/rollout_probs_diff_mean:0.002918842015787959 - training/rollout_probs_diff_std:0.0094361687079072 - training/rollout_actor_probs_pearson_corr:0.9991447329521179 - rollout_corr/rollout_is_mean:0.9999209046363831 - rollout_corr/rollout_is_ratio_fraction_high:1.9175455236108974e-05 - rollout_corr/rollout_is_ratio_fraction_low:1.9175455236108974e-05 - rollout_corr/rollout_is_max:2.320603370666504 - 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timing_s/agent_loop/tool_calls/min:np.float64(0.0) - timing_s/agent_loop/tool_calls/max:np.float64(0.0) - timing_s/agent_loop/tool_calls/mean:np.float64(0.0) - timing_s/agent_loop/slowest/generate_sequences:np.float64(20.700606567785144) - timing_s/agent_loop/slowest/tool_calls:np.f test_gen_batch meta info: {'eos_token_id': 151645, 'pad_token_id': 151643, 'recompute_log_prob': False, 'do_sample': True, 'validate': True, 'global_steps': 90} validation generation end [prompt] system Given a question and four options, please select the right answer. Respond in the following format: ... ... For the answer, only output the letter corresponding to the correct option (A, B, C, or D), and nothing else. Do not restate the answer text. For example, if the answer is "A", just output: A user A charged particle produces an electric field with a magnitude of $2.0 \mathrm{~N} / \mathrm{C}$ at a point that is $50 \mathrm{~cm}$ away from the particle. What is the magnitude of the particle's charge? Recall that the electric field $E$ due to a point charge $q$ at a distance $r$ is given by $E = k\frac{q}{r^2}$, where $k = 8.99 \times 10^9 \mathrm{N} \mathrm{m}^2 / \mathrm{C}^2$. A: 50 pC B: 56 pC C: 60 pC D: 64 pC Please reason step by step. assistant [response] We are given: - Electric field $ E = 2.0 \, \text{N/C} $ - Distance $ r = 50 \, \text{cm} = 0.50 \, \text{m} $ - Coulomb's constant $ k = 8.99 \times 10^9 \, \text{N m}^2/\text{C}^2 $ We are to find the charge $ q $ using the formula: $$ E = k \frac{q}{r^2} $$ Rearranging to solve for $ q $: $$ q = \frac{E r^2}{k} $$ Substitute the known values: $$ q = \frac{(2.0)(0.50)^2}{8.99 \times 10^9} $$ $$ q = \frac{2.0 \times 0.25}{8.99 \times 10^9} $$ $$ q = \frac{0.50}{8.99 \times 10^9} $$ $$ q \approx \frac{0.50}{8.99 \times 10^9} \approx 5.56 \times 10^{-11} \, \text{C} $$ Convert to picocoulombs (1 pC = $ 10^{-12} $ C): $$ q \approx 5.56 \times 10^{-11} \, \text{C} = 55.6 \, \text{pC} $$ The closest answer is **B: 56 pC**. 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rollout_corr/rollout_is_min:0.0648747980594635 - rollout_corr/rollout_is_std:0.03038937970995903 - rollout_corr/rollout_is_eff_sample_size:0.9990775757045947 - rollout_corr/rollout_is_seq_mean:1.0001397132873535 - rollout_corr/rollout_is_seq_std:0.001354765729047358 - rollout_corr/rollout_is_seq_max:1.0069159269332886 - rollout_corr/rollout_is_seq_min:0.9959137439727783 - rollout_corr/rollout_is_seq_max_deviation:0.006915926933288574 - rollout_corr/rollout_is_seq_fraction_high:0.0 - rollout_corr/rollout_is_seq_fraction_low:0.0 - rollout_corr/training_ppl:np.float64(1.2990983063355088) - rollout_corr/training_log_ppl:np.float64(0.24720221558527555) - rollout_corr/kl:np.float64(0.0005138034307572426) - rollout_corr/k3_kl:np.float64(0.0005089092589116717) - rollout_corr/rollout_ppl:np.float64(1.298400120344013) - rollout_corr/rollout_log_ppl:np.float64(0.24668841203674674) - rollout_corr/log_ppl_diff:np.float64(0.0005138035485288128) - rollout_corr/log_ppl_abs_diff:np.float64(0.0011324260121909901) - rollout_corr/log_ppl_diff_max:np.float64(0.00813785195350647) - rollout_corr/log_ppl_diff_min:np.float64(-0.005736410617828369) - rollout_corr/ppl_ratio:np.float64(1.0005151100922376) - rollout_corr/chi2_token:np.float64(0.0009681761730462313) - rollout_corr/chi2_seq:np.float64(4.5980356687214226) - actor/pg_loss:np.float64(-9.167857933789492e-05) - actor/kl_loss:np.float64(0.0) - actor/pg_clipfrac:np.float64(0.0002514609163881687) - actor/ppo_kl:np.float64(0.00017433107315412144) - actor/pg_clipfrac_lower:np.float64(0.0) - actor/grad_norm:np.float64(0.1871425360441208) - perf/mfu/actor:np.float64(0.09212177950831188) - perf/max_memory_allocated_gb:np.float64(123.32309532165527) - perf/max_memory_reserved_gb:np.float64(129.08984375) - perf/cpu_memory_used_gb:np.float64(107.56390380859375) - actor/lr:np.float64(1e-06) - training/global_step:98 - training/epoch:4 - critic/score/mean:0.70703125 - critic/score/max:1.0 - critic/score/min:0.0 - critic/rewards/mean:0.70703125 - critic/rewards/max:1.0 - critic/rewards/min:0.0 - critic/advantages/mean:0.0003707965661305934 - critic/advantages/max:0.875 - critic/advantages/min:-0.75 - critic/returns/mean:0.0003707965661305934 - critic/returns/max:0.875 - critic/returns/min:-0.75 - response_length/mean:751.91796875 - response_length/max:4148.0 - response_length/min:99.0 - response_length/clip_ratio:0.0 - response_length_non_aborted/mean:751.91796875 - response_length_non_aborted/max:4148.0 - response_length_non_aborted/min:99.0 - response_length_non_aborted/clip_ratio:0.0 - response/aborted_ratio:0.0 - prompt_length/mean:269.6875 - prompt_length/max:350.0 - prompt_length/min:208.0 - prompt_length/clip_ratio:0.0 - num_turns/min:np.int32(2) - num_turns/max:np.int32(2) - num_turns/mean:np.float64(2.0) - timing_s/start_profile:0.00010955892503261566 - timing_s/agent_loop/generate_sequences/min:np.float64(1.1268691644072533) - timing_s/agent_loop/generate_sequences/max:np.float64(24.762351796031) - timing_s/agent_loop/generate_sequences/mean:np.float64(7.324899325562001) - timing_s/agent_loop/tool_calls/min:np.float64(0.0) - timing_s/agent_loop/tool_calls/max:np.float64(0.0) - timing_s/agent_loop/tool_calls/mean:np.float64(0.0) - timing_s/agent_loop/slowest/generate_sequences:np.float64(24.762351796031) - timing_s/agent_loop/slowest/tool_calls:np.floa step:99 - global_seqlen/min:21119 - global_seqlen/max:73608 - global_seqlen/minmax_diff:52489 - global_seqlen/balanced_min:37066 - global_seqlen/balanced_max:37818 - global_seqlen/mean:37233.375 - actor/entropy:0.36280471086502075 - perf/mfu/actor_infer:0 - training/rollout_probs_diff_valid:1 - training/rollout_probs_diff_max:0.29852432012557983 - training/rollout_probs_diff_mean:0.0034003094770014286 - training/rollout_probs_diff_std:0.009052536450326443 - training/rollout_actor_probs_pearson_corr:0.9994275569915771 - rollout_corr/rollout_is_mean:0.9999655485153198 - rollout_corr/rollout_is_ratio_fraction_high:4.338112375990022e-06 - rollout_corr/rollout_is_ratio_fraction_low:1.7352449503960088e-05 - rollout_corr/rollout_is_max:2.0474398136138916 - rollout_corr/rollout_is_min:0.40364018082618713 - rollout_corr/rollout_is_std:0.029825152829289436 - rollout_corr/rollout_is_eff_sample_size:0.9991112508590329 - rollout_corr/rollout_is_seq_mean:0.9999865293502808 - rollout_corr/rollout_is_seq_std:0.0013986814301460981 - rollout_corr/rollout_is_seq_max:1.0060322284698486 - rollout_corr/rollout_is_seq_min:0.9942169785499573 - rollout_corr/rollout_is_seq_max_deviation:0.006032228469848633 - rollout_corr/rollout_is_seq_fraction_high:0.0 - rollout_corr/rollout_is_seq_fraction_low:0.0 - rollout_corr/training_ppl:np.float64(1.2896207650192082) - rollout_corr/training_log_ppl:np.float64(0.2305254971361137) - rollout_corr/kl:np.float64(0.0005066159342224097) - rollout_corr/k3_kl:np.float64(0.0004654821964606981) - rollout_corr/rollout_ppl:np.float64(1.2889360883273184) - rollout_corr/rollout_log_ppl:np.float64(0.23001887879217975) - rollout_corr/log_ppl_diff:np.float64(0.0005066183439339511) - rollout_corr/log_ppl_abs_diff:np.float64(0.0010047785108326934) - rollout_corr/log_ppl_diff_max:np.float64(0.0074303895235061646) - rollout_corr/log_ppl_diff_min:np.float64(-0.004489123821258545) - rollout_corr/ppl_ratio:np.float64(1.0005076131783426) - rollout_corr/chi2_token:np.float64(0.000825623283162713) - rollout_corr/chi2_seq:np.float64(0.5253964632283896) - actor/pg_loss:np.float64(7.684435695409775e-05) - actor/kl_loss:np.float64(0.0) - actor/pg_clipfrac:np.float64(0.00010054797257907921) - actor/ppo_kl:np.float64(4.189955548028479e-05) - actor/pg_clipfrac_lower:np.float64(0.0) - actor/grad_norm:np.float64(0.08311776397749782) - perf/mfu/actor:np.float64(0.10069730946959708) - perf/max_memory_allocated_gb:np.float64(123.32309532165527) - perf/max_memory_reserved_gb:np.float64(129.08984375) - perf/cpu_memory_used_gb:np.float64(107.47393417358398) - actor/lr:np.float64(1e-06) - training/global_step:99 - training/epoch:4 - critic/score/mean:0.86328125 - critic/score/max:1.0 - critic/score/min:0.0 - critic/rewards/mean:0.86328125 - critic/rewards/max:1.0 - critic/rewards/min:0.0 - critic/advantages/mean:-0.017708174884319305 - critic/advantages/max:0.875 - critic/advantages/min:-0.875 - critic/returns/mean:-0.017708174884319305 - critic/returns/max:0.875 - critic/returns/min:-0.875 - response_length/mean:900.44921875 - response_length/max:6057.0 - response_length/min:82.0 - response_length/clip_ratio:0.0 - response_length_non_aborted/mean:900.44921875 - response_length_non_aborted/max:6057.0 - response_length_non_aborted/min:82.0 - response_length_non_aborted/clip_ratio:0.0 - response/aborted_ratio:0.0 - prompt_length/mean:263.09375 - prompt_length/max:365.0 - prompt_length/min:157.0 - prompt_length/clip_ratio:0.0 - num_turns/min:np.int32(2) - num_turns/max:np.int32(2) - num_turns/mean:np.float64(2.0) - timing_s/start_profile:0.00011433474719524384 - timing_s/agent_loop/generate_sequences/min:np.float64(0.8707099817693233) - timing_s/agent_loop/generate_sequences/max:np.float64(35.631088424474) - timing_s/agent_loop/generate_sequences/mean:np.float64(7.754026362330478) - timing_s/agent_loop/tool_calls/min:np.float64(0.0) - timing_s/agent_loop/tool_calls/max:np.float64(0.0) - timing_s/agent_loop/tool_calls/mean:np.float64(0.0) - timing_s/agent_loop/slowest/generate_sequences:np.float64(35.631088424474) - timing_s/agent_loop/slowest/tool_cal test_gen_batch meta info: {'eos_token_id': 151645, 'pad_token_id': 151643, 'recompute_log_prob': False, 'do_sample': True, 'validate': True, 'global_steps': 100} validation generation end [prompt] system Given a question and four options, please select the right answer. Respond in the following format: ... ... For the answer, only output the letter corresponding to the correct option (A, B, C, or D), and nothing else. Do not restate the answer text. For example, if the answer is "A", just output: A user A charged particle produces an electric field with a magnitude of $2.0 \mathrm{~N} / \mathrm{C}$ at a point that is $50 \mathrm{~cm}$ away from the particle. What is the magnitude of the particle's charge? Recall that the electric field $E$ due to a point charge $q$ at a distance $r$ is given by $E = k\frac{q}{r^2}$, where $k = 8.99 \times 10^9 \mathrm{N} \mathrm{m}^2 / \mathrm{C}^2$. A: 50 pC B: 56 pC C: 60 pC D: 64 pC Please reason step by step. assistant [response] We are given: - Electric field $ E = 2.0 \, \mathrm{N/C} $ - Distance $ r = 50 \, \mathrm{cm} = 0.50 \, \mathrm{m} $ - Coulomb's constant $ k = 8.99 \times 10^9 \, \mathrm{N \cdot m^2/C^2} $ We use the formula for the electric field due to a point charge: $$ E = k \frac{q}{r^2} $$ Solving for $ q $: $$ q = \frac{E r^2}{k} $$ Substitute the values: $$ q = \frac{(2.0)(0.50)^2}{8.99 \times 10^9} $$ $$ q = \frac{2.0 \times 0.25}{8.99 \times 10^9} $$ $$ q = \frac{0.50}{8.99 \times 10^9} $$ $$ q \approx \frac{0.50}{8.99 \times 10^9} \approx 5.56 \times 10^{-11} \, \mathrm{C} $$ Convert to picocoulombs (1 pC = $ 10^{-12} $ C): $$ q \approx 5.56 \times 10^{-11} \, \mathrm{C} = 55.6 \, \mathrm{pC} $$ The closest answer is **B: 56 pC**. B [ground_truth] B [score] 1.0 [acc] 1.0 [pred] B [incorrect_format] 1 [feedback] local_global_step_folder: /mnt/mole/SDPO/L2T/checkpoints/datasets/sciknoweval/physics/qwen3gen-physics-GRPO-Qwen-Qwen3-4B-mbs8-train32-rollout8-lr1e-6-vllm0.8/global_step_100 step:100 - global_seqlen/min:17010 - global_seqlen/max:43433 - global_seqlen/minmax_diff:26423 - global_seqlen/balanced_min:31299 - global_seqlen/balanced_max:31491 - global_seqlen/mean:31419.0 - actor/entropy:0.37953582406044006 - perf/mfu/actor_infer:0 - training/rollout_probs_diff_valid:1 - training/rollout_probs_diff_max:0.630595862865448 - training/rollout_probs_diff_mean:0.0036211644764989614 - training/rollout_probs_diff_std:0.00978316180408001 - training/rollout_actor_probs_pearson_corr:0.999374508857727 - rollout_corr/rollout_is_mean:1.0000176429748535 - rollout_corr/rollout_is_ratio_fraction_high:1.0963950444420334e-05 - rollout_corr/rollout_is_ratio_fraction_low:1.644592521188315e-05 - rollout_corr/rollout_is_max:2.3022942543029785 - rollout_corr/rollout_is_min:0.3131349980831146 - rollout_corr/rollout_is_std:0.031683772802352905 - rollout_corr/rollout_is_eff_sample_size:0.998997264270168 - rollout_corr/rollout_is_seq_mean:1.0000271797180176 - rollout_corr/rollout_is_seq_std:0.0016033316496759653 - rollout_corr/rollout_is_seq_max:1.0072500705718994 - rollout_corr/rollout_is_seq_min:0.9959959983825684 - rollout_corr/rollout_is_seq_max_deviation:0.007250070571899414 - rollout_corr/rollout_is_seq_fraction_high:0.0 - rollout_corr/rollout_is_seq_fraction_low:0.0 - rollout_corr/training_ppl:np.float64(1.3458213401027024) - rollout_corr/training_log_ppl:np.float64(0.26966726542741526) - rollout_corr/kl:np.float64(0.00037315004849824973) - rollout_corr/k3_kl:np.float64(0.0005444729254122649) - rollout_corr/rollout_ppl:np.float64(1.3452776027843356) - rollout_corr/rollout_log_ppl:np.float64(0.2692941162531497) - rollout_corr/log_ppl_diff:np.float64(0.0003731491742655635) - rollout_corr/log_ppl_abs_diff:np.float64(0.0012809229083359241) - rollout_corr/log_ppl_diff_max:np.float64(0.0049625784158706665) - rollout_corr/log_ppl_diff_min:np.float64(-0.0106421560049057) - rollout_corr/ppl_ratio:np.float64(1.0003747479058802) - rollout_corr/chi2_token:np.float64(0.0014326744712889194) - rollout_corr/chi2_seq:np.float64(1.9170411999803036) - actor/pg_loss:np.float64(-7.347844075411558e-05) - actor/kl_loss:np.float64(0.0) - actor/pg_clipfrac:np.float64(0.0001629320678375734) - actor/ppo_kl:np.float64(-0.00012778303023264215) - actor/pg_clipfrac_lower:np.float64(0.0) - actor/grad_norm:np.float64(0.12031856318935752) - perf/mfu/actor:np.float64(0.0881824181802986) - perf/max_memory_allocated_gb:np.float64(123.32309532165527) - perf/max_memory_reserved_gb:np.float64(129.08984375) - perf/cpu_memory_used_gb:np.float64(107.57986450195312) - actor/lr:np.float64(1e-06) - val-aux/sciknoweval/reward/mean@16:np.float64(0.6828125) - val-aux/sciknoweval/reward/std@16:np.float64(0.17979486326514935) - val-aux/sciknoweval/reward/best@2/mean:np.float64(0.7532) - val-aux/sciknoweval/reward/best@2/std:np.float64(0.1476854115376502) - val-aux/sciknoweval/reward/worst@2/mean:np.float64(0.6133875) - val-aux/sciknoweval/reward/worst@2/std:np.float64(0.15413287282151064) - val-aux/sciknoweval/reward/maj@2/mean:np.float64(0.6832499999999999) - val-aux/sciknoweval/reward/maj@2/std:np.float64(0.17928347494256552) - val-aux/sciknoweval/reward/best@4/mean:np.float64(0.807675) - val-aux/sciknoweval/reward/best@4/std:np.float64(0.11309093981217563) - val-aux/sciknoweval/reward/worst@4/mean:np.float64(0.5515125000000001) - val-aux/sciknoweval/reward/worst@4/std:np.float64(0.12241577016075818) - val-aux/sciknoweval/reward/maj@4/mean:np.float64(0.7018125) - val-aux/sciknoweval/reward/maj@4/std:np.float64(0.13581544160753714) - val-aux/sciknoweval/reward/best@8/mean:np.float64(0.8526375000000002) - val-aux/sciknoweval/reward/best@8/std:np.float64(0.0888708326383256) - val-aux/sciknoweval/reward/worst@8/mean:np.float64(0.4995375) - val-aux/sciknoweval/reward/worst@8/std:np.float64(0.08946281937139845) - val-aux/sciknoweval/reward/maj@8/mean:np.float64(0.710175) - val-aux/sciknoweval/reward/maj@8/std:np.float64(0.08949529688241312) - val-aux/sciknoweval/reward/best@16/mean:np.float64(0.8910875) - val-aux/sciknoweval/reward/best@16/std:np.float64(0.0611368810063816 ("Final validation metrics: {'val-aux/sciknoweval/reward/mean@16': " "np.float64(0.6828125), 'val-aux/sciknoweval/reward/std@16': " "np.float64(0.17979486326514935), 'val-aux/sciknoweval/reward/best@2/mean': " "np.float64(0.7532), 'val-aux/sciknoweval/reward/best@2/std': " "np.float64(0.1476854115376502), 'val-aux/sciknoweval/reward/worst@2/mean': " "np.float64(0.6133875), 'val-aux/sciknoweval/reward/worst@2/std': " "np.float64(0.15413287282151064), 'val-aux/sciknoweval/reward/maj@2/mean': " "np.float64(0.6832499999999999), 'val-aux/sciknoweval/reward/maj@2/std': " "np.float64(0.17928347494256552), 'val-aux/sciknoweval/reward/best@4/mean': " "np.float64(0.807675), 'val-aux/sciknoweval/reward/best@4/std': " "np.float64(0.11309093981217563), 'val-aux/sciknoweval/reward/worst@4/mean': " "np.float64(0.5515125000000001), 'val-aux/sciknoweval/reward/worst@4/std': " "np.float64(0.12241577016075818), 'val-aux/sciknoweval/reward/maj@4/mean': " "np.float64(0.7018125), 'val-aux/sciknoweval/reward/maj@4/std': " "np.float64(0.13581544160753714), 'val-aux/sciknoweval/reward/best@8/mean': " "np.float64(0.8526375000000002), 'val-aux/sciknoweval/reward/best@8/std': " "np.float64(0.0888708326383256), 'val-aux/sciknoweval/reward/worst@8/mean': " "np.float64(0.4995375), 'val-aux/sciknoweval/reward/worst@8/std': " "np.float64(0.08946281937139845), 'val-aux/sciknoweval/reward/maj@8/mean': " "np.float64(0.710175), 'val-aux/sciknoweval/reward/maj@8/std': " "np.float64(0.08949529688241312), 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