[gpt-oss] Add gpt-oss bf16 support
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243
vllm/lora/ops/triton_ops/kernel_utils.py
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243
vllm/lora/ops/triton_ops/kernel_utils.py
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# SPDX-License-Identifier: Apache-2.0
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# SPDX-FileCopyrightText: Copyright contributors to the vLLM project
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"""
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Utilities for Punica kernel construction.
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"""
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from vllm.triton_utils import tl, triton
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@triton.jit
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def mm_k(a_ptr, b_ptr, ak_stride, bk_stride, offset_k, K: tl.constexpr,
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BLOCK_M: tl.constexpr, BLOCK_N: tl.constexpr, BLOCK_K: tl.constexpr,
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EVEN_K: tl.constexpr, SPLIT_K: tl.constexpr, CAST_TYPE: tl.constexpr,
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b_dtype: tl.constexpr):
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"""
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Given a_ptr and b_ptr, that identify the rows of A (m x k) and columns of
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B (k x n), iterate, through the K dimension to compute the partial/complete
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matrix block product.
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If SPLIT_K == 1, the output m x n product is complete.
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If SPLIT_K > 1, the thread block computes partial outputs. The partial
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outputs are then atomically summed in the caller code.
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Args:
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a_ptr: Array of pointers, identifying rows of A
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b_ptr: Array of pointers, identifying columns of B
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ak_stride: K dimension stride of the A matrix
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bk_stride: K dimension stride of the B matrix
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K: Length of the K dimension
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BLOCK_M: M dimension of the output block m x n
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BLOCK_N: N dimension of the output block m x n
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BLOCK_K: K dimension atom
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EVEN_K: True if the blocks of A and B can be loaded without any
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masking.
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SPLIT_K: Parameter signifying parallelism in the K dimension.
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CAST_TYPE: if True, cast the values from the A matrix to the B
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matrix dtype.
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b_dtype: datatype of the B matrix
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"""
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accumulator = tl.zeros((BLOCK_M, BLOCK_N), dtype=tl.float32)
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for k in range(tl.cdiv(K, BLOCK_K * SPLIT_K)):
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if EVEN_K:
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tiled_a = tl.load(a_ptr)
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tiled_b = tl.load(b_ptr)
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else:
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tiled_a = tl.load(a_ptr,
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mask=offset_k[None, :]
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< K - k * (BLOCK_K * SPLIT_K),
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other=0)
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tiled_b = tl.load(b_ptr,
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mask=offset_k[:, None]
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< K - k * (BLOCK_K * SPLIT_K),
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other=0)
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if CAST_TYPE:
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tiled_a = tiled_a.to(b_dtype)
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accumulator += tl.dot(
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tiled_a,
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tiled_b,
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)
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a_ptr += BLOCK_K * SPLIT_K * ak_stride
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b_ptr += BLOCK_K * SPLIT_K * bk_stride
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return accumulator
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@triton.jit
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def do_expand_kernel(
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pid_n,
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lora_index,
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slice_id,
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input_ptr,
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lora_ptr,
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out_ptr,
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N,
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K,
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M_LEN,
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ram, # array identifying the rows of Input ptr to operate on
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slice_start_loc,
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# input ptr strides
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input_d0_stride,
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input_d1_stride,
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input_d2_stride,
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# lora ptr strides
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ls_d0_ptr,
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ls_d1_ptr,
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ls_d2_ptr,
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# out ptr strides
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output_d0_stride,
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output_d1_stride,
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# constants
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BLOCK_M: tl.constexpr,
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BLOCK_N: tl.constexpr,
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BLOCK_K: tl.constexpr,
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SAME_STRIDE: tl.constexpr,
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SLICE_NUM: tl.constexpr,
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EVEN_K: tl.constexpr,
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CAST_TYPE: tl.constexpr,
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ADD_INPUTS: tl.constexpr,
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):
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"""
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Given an array of integers that identifies the rows of A, ram,
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a lora index that identifies which LoRA to use from lora_ptr, lora_index,
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a slice_id that identifies the input/output slice,
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compute the matrix product and store in the appropriate output location.
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Given that this is an expand kernel, we don't perform any split-K reduction
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as the K dimension is assumed to be small.
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"""
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# ls_d*_ptr can be either an integer or a pointer
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if SAME_STRIDE:
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# integer
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cur_lora_d0_stride = ls_d0_ptr
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cur_lora_d1_stride = ls_d1_ptr
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cur_lora_d2_stride = ls_d2_ptr
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else:
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# pointer
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cur_lora_d0_stride = tl.load(ls_d0_ptr + slice_id)
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cur_lora_d1_stride = tl.load(ls_d1_ptr + slice_id)
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cur_lora_d2_stride = tl.load(ls_d2_ptr + slice_id)
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# Identify the input_ptr and lora_ptr from slice_id.
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if SLICE_NUM == 1:
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cur_input_ptr = input_ptr
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cur_lora_ptr = lora_ptr
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else:
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cur_input_ptr = input_ptr + slice_id * input_d0_stride
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cur_lora_ptr = tl.load(lora_ptr + slice_id).to(
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tl.pointer_type(out_ptr.dtype.element_ty))
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# Identify the column indices of B to process.
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offset_n = tl.arange(0, BLOCK_N) + pid_n * BLOCK_N
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rbn = tl.max_contiguous(tl.multiple_of(offset_n % N, BLOCK_N), BLOCK_N)
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# Identify A and B block pointers
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offset_k = tl.arange(0, BLOCK_K)
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a_ptr = (cur_input_ptr + ram[:, None] * input_d1_stride +
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offset_k[None, :] * input_d2_stride)
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b_ptr = (cur_lora_ptr + cur_lora_d0_stride * lora_index +
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offset_k[:, None] * cur_lora_d2_stride +
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rbn[None, :] * cur_lora_d1_stride)
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# Compute the block matrix product.
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SPLIT_K = 1
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accumulator = mm_k(a_ptr, b_ptr, input_d2_stride, cur_lora_d2_stride,
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offset_k, K, BLOCK_M, BLOCK_N, BLOCK_K, EVEN_K, SPLIT_K,
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CAST_TYPE, cur_lora_ptr.dtype.element_ty)
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tiled_c = accumulator.to(cur_lora_ptr.dtype.element_ty)
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if SLICE_NUM == 1:
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cur_slice_start = slice_start_loc
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else:
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cur_slice_start = tl.load(slice_start_loc + slice_id)
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# Identify the C output pointers to store the results of the accumulator.
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offset_cn = tl.arange(0, BLOCK_N) + pid_n * BLOCK_N + cur_slice_start
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offset_cm = tl.arange(0, BLOCK_M)
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c_ptr = (out_ptr + ram[:, None] * output_d0_stride +
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offset_cn[None, :] * output_d1_stride)
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c_mask = (offset_cm[:, None] < M_LEN) & (offset_cn[None, :]
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< (cur_slice_start + N))
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if ADD_INPUTS:
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tiled_out = tl.load(c_ptr, mask=c_mask)
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tiled_c += tiled_out
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tl.store(c_ptr, tiled_c, mask=c_mask)
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@triton.jit
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def do_shrink_kernel(
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pid_n,
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pid_sk,
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slice_id,
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lora_index,
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input_ptr,
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lora_ptr,
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out_ptr,
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N,
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K,
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M_LEN,
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ram,
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# input strides
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input_d0_stride,
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input_d1_stride,
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# lora strides
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lora_d0_stride,
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lora_d1_stride,
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lora_d2_stride,
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# output strides
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output_d0_stride,
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output_d1_stride,
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output_d2_stride,
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scaling,
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BLOCK_M: tl.constexpr,
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BLOCK_N: tl.constexpr,
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BLOCK_K: tl.constexpr,
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EVEN_K: tl.constexpr,
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SPLIT_K: tl.constexpr,
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SLICE_NUM: tl.constexpr,
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):
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"""
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Given an array of integers that identifies the rows of A, ram,
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a lora index that identifies which LoRA to use from lora_ptr, lora_index,
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a slice_id that identifies the input/output slice, compute the
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matrix product and store in the appropriate output location.
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"""
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# Identify the lora_ptr from slice_id.
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if SLICE_NUM == 1:
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# current lora ptr
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cur_lora_ptr = lora_ptr
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else:
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# current lora ptr
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cur_lora_ptr = tl.load(lora_ptr + slice_id).to(
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tl.pointer_type(input_ptr.dtype.element_ty))
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# Identify the column indices of B to process.
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offset_n = tl.arange(0, BLOCK_N) + pid_n * BLOCK_N
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rbn = tl.max_contiguous(tl.multiple_of(offset_n % N, BLOCK_N), BLOCK_N)
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# Identify A and B block pointers
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offset_k = pid_sk * BLOCK_K + tl.arange(0, BLOCK_K)
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a_ptr = (input_ptr + ram[:, None] * input_d0_stride +
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offset_k[None, :] * input_d1_stride)
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b_ptr = (cur_lora_ptr + lora_d0_stride * lora_index +
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rbn[None, :] * lora_d1_stride +
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offset_k[:, None] * lora_d2_stride)
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# Compute partial/complete block matrix product.
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accumulator = mm_k(a_ptr, b_ptr, input_d1_stride, lora_d2_stride, offset_k,
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K, BLOCK_M, BLOCK_N, BLOCK_K, EVEN_K, SPLIT_K, False,
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cur_lora_ptr.dtype.element_ty)
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# Identify the C output pointers to store the results of the accumulator.
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offset_cn = tl.arange(0, BLOCK_N) + pid_n * BLOCK_N
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offset_cm = tl.arange(0, BLOCK_M)
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cur_out_ptr = (out_ptr if SLICE_NUM == 1 else out_ptr +
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slice_id * output_d0_stride)
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c_ptr = cur_out_ptr + ram[:, None] * output_d1_stride + offset_cn[
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None, :] * output_d2_stride
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c_mask = (offset_cm[:, None] < M_LEN) & (offset_cn[None, :] < N)
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accumulator *= scaling
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# handles write-back with reduction-splitting
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if SPLIT_K == 1:
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tl.store(c_ptr, accumulator, mask=c_mask)
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else:
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tl.atomic_add(c_ptr, accumulator, mask=c_mask)
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