From 68f7eeba927c5fba6660b95353d3617ed70c10b1 Mon Sep 17 00:00:00 2001 From: Nicholas Joseph Date: Thu, 5 Aug 2021 19:05:56 -0400 Subject: [PATCH] [DOCS] Improve matmul tutorial readability (#188) --- python/tutorials/03-matrix-multiplication.py | 308 ++++++++++++------ .../grouped_vs_row_major_ordering.png | Bin 0 -> 480075 bytes 2 files changed, 204 insertions(+), 104 deletions(-) create mode 100644 python/tutorials/grouped_vs_row_major_ordering.png diff --git a/python/tutorials/03-matrix-multiplication.py b/python/tutorials/03-matrix-multiplication.py index 5ca56ef91..838ddc0b0 100644 --- a/python/tutorials/03-matrix-multiplication.py +++ b/python/tutorials/03-matrix-multiplication.py @@ -1,12 +1,13 @@ """ Matrix Multiplication ====================== -In this tutorial, you will write a 25-lines high-performance FP16 matrix multiplication kernel that achieves performance on par with cuBLAS. +In this tutorial, you will write a 25-lines high-performance FP16 matrix multiplication +kernel that achieves performance on par with cuBLAS. You will specifically learn about: - Block-level matrix multiplications - Multi-dimensional pointer arithmetic -- Program re-ordering for improved L2 cache hit rate +- Program re-ordering for improved L2 cache hit rate - Automatic performance tuning """ @@ -14,24 +15,28 @@ You will specifically learn about: # Motivations # ------------- # Matrix multiplications are a key building block of most modern high-performance computing systems. -# They are notoriously hard to optimize, hence their implementation is generally done by hardware vendors themselves as part of so-called "kernel libraries" (e.g., cuBLAS). -# Unfortunately, these libraries are often proprietary and cannot be easily customized to accomodate the needs of modern deep learning workloads (e.g., fused activation functions). -# In this tutorial, you will learn how to implement efficient matrix multiplications by yourself with Triton, in a way that is easy to customize and extend. +# They are notoriously hard to optimize, hence their implementation is generally done by +# hardware vendors themselves as part of so-called "kernel libraries" (e.g., cuBLAS). +# Unfortunately, these libraries are often proprietary and cannot be easily customized +# to accomodate the needs of modern deep learning workloads (e.g., fused activation functions). +# In this tutorial, you will learn how to implement efficient matrix multiplications by +# yourself with Triton, in a way that is easy to customize and extend. # -# Roughly speaking, the kernel that we will write will implement the following blocked algorithm: +# Roughly speaking, the kernel that we will write will implement the following blocked +# algorithm to multiply a (MxK) by a (KxN) matrix: # # .. code-block:: python # # # do in parallel -# for m in range(0, M, BLOCK_M): +# for m in range(0, M, BLOCK_SIZE_M): # # do in parallel -# for n in range(0, N, BLOCK_N): -# acc = zeros((BLOCK_M, BLOCK_N), dtype=float32) -# for k in range(0, K, BLOCK_K): -# a = A[m : m+BLOCK_M, k : k+BLOCK_K] -# b = B[k : k+BLOCK_K, n : n+BLOCK_N] +# for n in range(0, N, BLOCK_SIZE_N): +# acc = zeros((BLOCK_SIZE_M, BLOCK_SIZE_N), dtype=float32) +# for k in range(0, K, BLOCK_SIZE_K): +# a = A[m : m+BLOCK_SIZE_M, k : k+BLOCK_SIZE_K] +# b = B[k : k+BLOCK_SIZE_K, n : n+BLOCK_SIZE_N] # acc += dot(a, b) -# C[m : m+BLOCK_M, n : n+BLOCK_N] = acc; +# C[m : m+BLOCK_SIZE_M, n : n+BLOCK_SIZE_N] = acc; # # where each iteration of the doubly-nested for-loop corresponds to a Triton program instance. @@ -40,18 +45,22 @@ You will specifically learn about: # ---------------- # # The above algorithm is, actually, fairly straightforward to implement in Triton. -# The main difficulty comes from the computation of the memory locations at which blocks of :code:`A` and :code:`B` must be read in the inner loop. For that, we need multi-dimensional pointer arithmetics. +# The main difficulty comes from the computation of the memory locations at which blocks +# of :code:`A` and :code:`B` must be read in the inner loop. For that, we need +# multi-dimensional pointer arithmetics. # # Pointer Arithmetics # ~~~~~~~~~~~~~~~~~~~~ # -# For a row-major 2D tensor :code:`X`, the memory location of :code:`X[i, j]` is given by :code:`&X[i, j] = X + i*stride_x_0 + j*stride_x_1`. -# Therefore, blocks of pointers for :code:`A[m : m+BLOCK_M, k:k+BLOCK_K]` and :code:`B[k : k+BLOCK_K, n : n+BLOCK_N]` can be defined in pseudo-code as: +# For a row-major 2D tensor :code:`X`, the memory location of :code:`X[i, j]` is given b +# y :code:`&X[i, j] = X + i*stride_x_0 + j*stride_x_1`. +# Therefore, blocks of pointers for :code:`A[m : m+BLOCK_SIZE_M, k:k+BLOCK_SIZE_K]` and +# :code:`B[k : k+BLOCK_SIZE_K, n : n+BLOCK_SIZE_N]` can be defined in pseudo-code as: # # .. code-block:: python # -# &A[m : m+BLOCK_M, k:k+BLOCK_K] = A + (m : m+BLOCK_M)[:, None]*A.stride(0) + (k : k+BLOCK_K)[None, :]*A.stride(1); -# &B[k : k+BLOCK_K, n:n+BLOCK_N] = B + (k : k+BLOCK_K)[:, None]*B.stride(0) + (n : n+BLOCK_N)[None, :]*B.stride(1); +# &A[m : m+BLOCK_SIZE_M, k:k+BLOCK_SIZE_K] = A + (m : m+BLOCK_SIZE_M)[:, None]*A.stride(0) + (k : k+BLOCK_SIZE_K)[None, :]*A.stride(1); +# &B[k : k+BLOCK_SIZE_K, n:n+BLOCK_SIZE_N] = B + (k : k+BLOCK_SIZE_K)[:, None]*B.stride(0) + (n : n+BLOCK_SIZE_N)[None, :]*B.stride(1); # # Which means that pointers for blocks of A and B can be initialized (i.e., :code:`k=0`) in Triton as: # @@ -59,9 +68,9 @@ You will specifically learn about: # # pid_m = triton.program_id(0) # pid_n = triton.program_id(1) -# rm = pid_m * BLOCK_M + triton.arange(0, BLOCK_M) -# rn = pid_n * BLOCK_N + triton.arange(0, BLOCK_N) -# rk = triton.arange(0, BLOCK_K) +# rm = pid_m * BLOCK_SIZE_M + triton.arange(0, BLOCK_SIZE_M) +# rn = pid_n * BLOCK_SIZE_N + triton.arange(0, BLOCK_SIZE_N) +# rk = triton.arange(0, BLOCK_SIZE_K) # // pointer for A operand # pa = A + (rm[:, None] * stride_a_0 + rk[None, :] * stride_a_1); # // pointer for B operand @@ -71,41 +80,51 @@ You will specifically learn about: # # .. code-block:: python # -# pa += BLOCK_K * stride_a_1; -# pb += BLOCK_K * stride_b_0; +# pa += BLOCK_SIZE_K * stride_a_1; +# pb += BLOCK_SIZE_K * stride_b_0; # # # L2 Cache Optimizations # ~~~~~~~~~~~~~~~~~~~~~~~~ # -# As mentioned above, each program instance computes an :code:`[BLOCK_M, BLOCK_N]` block of :code:`C`. -# It is important to remember that the order in which these blocks are computed does matter, since it affects the L2 cache hit rate of our program. -# And unfortunately, a simple row-major ordering +# As mentioned above, each program instance computes a :code:`[BLOCK_SIZE_M, BLOCK_SIZE_N]` +# block of :code:`C`. +# It is important to remember that the order in which these blocks are computed does +# matter, since it affects the L2 cache hit rate of our program. and unfortunately, a +# a simple row-major ordering # # .. code-block:: Python # # pid = triton.program_id(0); -# grid_m = (M + BLOCK_M - 1) // BLOCK_M; -# grid_n = (N + BLOCK_N - 1) // BLOCK_N; +# grid_m = (M + BLOCK_SIZE_M - 1) // BLOCK_SIZE_M; +# grid_n = (N + BLOCK_SIZE_N - 1) // BLOCK_SIZE_N; # pid_m = pid / grid_n; # pid_n = pid % grid_n; # # is just not going to cut it. # # One possible solution is to launch blocks in an order that promotes data reuse. -# This can be done by 'super-grouping' blocks in groups of :code:`GROUP_M` rows before switching to the next column: +# This can be done by 'super-grouping' blocks in groups of :code:`GROUP_M` rows before +# switching to the next column: # # .. code-block:: python # # pid = triton.program_id(0); # width = GROUP_M * grid_n; # group_id = pid // width; -# # we need to handle the case where M % (GROUP_M*BLOCK_M) != 0 +# # we need to handle the case where M % (GROUP_M*BLOCK_SIZE_M) != 0 # group_size = min(grid_m - group_id * GROUP_M, GROUP_M); # pid_m = group_id * GROUP_M + (pid % group_size); # pid_n = (pid % width) // (group_size); + +# For example, in the following matmul where each matrix is 9 blocks by 9 blocks, +# we can see that if we compute the output in row-major ordering, we need to load 90 +# blocks into SRAM to compute the first 9 output blocks, but if we do it in grouped +# ordering, we only need to load 54 blocks. +# .. image:: grouped_vs_row_major_ordering.png # -# In practice, this can improve the performance of our matrix multiplication kernel by >10\% on some hardware architecture (e.g., 220 to 245 TFLOPS on A100). +# In practice, this can improve the performance of our matrix multiplication kernel by +# more than 10\% on some hardware architecture (e.g., 220 to 245 TFLOPS on A100). # # %% @@ -118,96 +137,165 @@ import triton import triton.language as tl # % -# :code:`triton.jit`'ed functions can be auto-tuned by using the `triton.autotune` decorator, which consumes: -# - A list of :code:`triton.Config` objects that define different configurations of meta-parameters (e.g., BLOCK_M) and compilation options (e.g., num_warps) to try -# - A autotuning *key* whose change in values will trigger evaluation of all the provided configs +# :code:`triton.jit`'ed functions can be auto-tuned by using the `triton.autotune` +# decorator, which consumes: +# - A list of :code:`triton.Config` objects that define different configurations of +# meta-parameters (e.g., BLOCK_SIZE_M) and compilation options (e.g., num_warps) to try +# - An autotuning *key* whose change in values will trigger evaluation of all the +# provided configs @triton.autotune( configs=[ - triton.Config({'BLOCK_M': 128, 'BLOCK_N': 256, 'BLOCK_K': 32, 'GROUP_M': 8}, num_stages=3, num_warps=8), - triton.Config({'BLOCK_M': 256, 'BLOCK_N': 128, 'BLOCK_K': 32, 'GROUP_M': 8}, num_stages=3, num_warps=8), - triton.Config({'BLOCK_M': 256, 'BLOCK_N': 64, 'BLOCK_K': 32, 'GROUP_M': 8}, num_stages=4, num_warps=4), - triton.Config({'BLOCK_M': 64 , 'BLOCK_N': 256, 'BLOCK_K': 32, 'GROUP_M': 8}, num_stages=4, num_warps=4),\ - triton.Config({'BLOCK_M': 128, 'BLOCK_N': 128, 'BLOCK_K': 32, 'GROUP_M': 8}, num_stages=4, num_warps=4),\ - triton.Config({'BLOCK_M': 128, 'BLOCK_N': 64 , 'BLOCK_K': 32, 'GROUP_M': 8}, num_stages=4, num_warps=4),\ - triton.Config({'BLOCK_M': 64 , 'BLOCK_N': 128, 'BLOCK_K': 32, 'GROUP_M': 8}, num_stages=4, num_warps=4), - triton.Config({'BLOCK_M': 128, 'BLOCK_N': 32 , 'BLOCK_K': 32, 'GROUP_M': 8}, num_stages=4, num_warps=4),\ - triton.Config({'BLOCK_M': 64 , 'BLOCK_N': 32 , 'BLOCK_K': 32, 'GROUP_M': 8}, num_stages=5, num_warps=2),\ - triton.Config({'BLOCK_M': 32 , 'BLOCK_N': 64 , 'BLOCK_K': 32, 'GROUP_M': 8}, num_stages=5, num_warps=2), - #triton.Config({'BLOCK_M': 64, 'BLOCK_N': 128, 'BLOCK_K': 32, 'GROUP_M': 8}, num_warps=4), + triton.Config({'BLOCK_SIZE_M': 128, 'BLOCK_SIZE_N': 256, 'BLOCK_SIZE_K': 32, 'GROUP_SIZE_M': 8}, num_stages=3, num_warps=8), + triton.Config({'BLOCK_SIZE_M': 256, 'BLOCK_SIZE_N': 128, 'BLOCK_SIZE_K': 32, 'GROUP_SIZE_M': 8}, num_stages=3, num_warps=8), + triton.Config({'BLOCK_SIZE_M': 256, 'BLOCK_SIZE_N': 64, 'BLOCK_SIZE_K': 32, 'GROUP_SIZE_M': 8}, num_stages=4, num_warps=4), + triton.Config({'BLOCK_SIZE_M': 64 , 'BLOCK_SIZE_N': 256, 'BLOCK_SIZE_K': 32, 'GROUP_SIZE_M': 8}, num_stages=4, num_warps=4), + triton.Config({'BLOCK_SIZE_M': 128, 'BLOCK_SIZE_N': 128, 'BLOCK_SIZE_K': 32, 'GROUP_SIZE_M': 8}, num_stages=4, num_warps=4), + triton.Config({'BLOCK_SIZE_M': 128, 'BLOCK_SIZE_N': 64 , 'BLOCK_SIZE_K': 32, 'GROUP_SIZE_M': 8}, num_stages=4, num_warps=4), + triton.Config({'BLOCK_SIZE_M': 64 , 'BLOCK_SIZE_N': 128, 'BLOCK_SIZE_K': 32, 'GROUP_SIZE_M': 8}, num_stages=4, num_warps=4), + triton.Config({'BLOCK_SIZE_M': 128, 'BLOCK_SIZE_N': 32 , 'BLOCK_SIZE_K': 32, 'GROUP_SIZE_M': 8}, num_stages=4, num_warps=4), + triton.Config({'BLOCK_SIZE_M': 64 , 'BLOCK_SIZE_N': 32 , 'BLOCK_SIZE_K': 32, 'GROUP_SIZE_M': 8}, num_stages=5, num_warps=2), + triton.Config({'BLOCK_SIZE_M': 32 , 'BLOCK_SIZE_N': 64 , 'BLOCK_SIZE_K': 32, 'GROUP_SIZE_M': 8}, num_stages=5, num_warps=2), ], key=['M', 'N', 'K'], ) # % # We can now define our kernel as normal, using all the techniques presented above @triton.jit -def _matmul(A, B, C, M, N, K, stride_am, stride_ak, stride_bk, stride_bn, stride_cm, stride_cn, **META): +def matmul_kernel( + # Pointers to matrices + a_ptr, + b_ptr, + c_ptr, + # Matrix dimensions + M, + N, + K, + # The stride variables represent how much to increase the ptr by when moving by 1 + # element in a particular dimension. E.g. stride_am is how much to increase a_ptr + # by to get the element one row down (A has M rows) + stride_am, + stride_ak, + stride_bk, + stride_bn, + stride_cm, + stride_cn, + **meta, +): + """Kernel for computing the matmul AB = C + + A has shape (M, K), B has shape (K, N) and C has shape (M, N) + """ # extract meta-parameters - BLOCK_M = META['BLOCK_M'] - BLOCK_N = META['BLOCK_N'] - BLOCK_K = META['BLOCK_K'] - GROUP_M = 8 - # matrix multiplication - pid = tl.program_id(0) - grid_m = (M + BLOCK_M - 1) // BLOCK_M - grid_n = (N + BLOCK_N - 1) // BLOCK_N - # re-order program ID for better L2 performance - width = GROUP_M * grid_n - group_id = pid // width - group_size = min(grid_m - group_id * GROUP_M, GROUP_M) - pid_m = group_id * GROUP_M + (pid % group_size) - pid_n = (pid % width) // (group_size) - # do matrix multiplication - rm = pid_m * BLOCK_M + tl.arange(0, BLOCK_M) - rn = pid_n * BLOCK_N + tl.arange(0, BLOCK_N) - rk = tl.arange(0, BLOCK_K) - A = A + (rm[:, None] * stride_am + rk[None, :] * stride_ak) - B = B + (rk[:, None] * stride_bk + rn[None, :] * stride_bn) - acc = tl.zeros((BLOCK_M, BLOCK_N), dtype=tl.float32) - for k in range(K, 0, -BLOCK_K): - a = tl.load(A) - b = tl.load(B) - acc += tl.dot(a, b) - A += BLOCK_K * stride_ak - B += BLOCK_K * stride_bk - # triton can accept arbitrary activation function - # via metaparameters! - if META['ACTIVATION']: - acc = META['ACTIVATION'](acc) - # rematerialize rm and rn to save registers - rm = pid_m * BLOCK_M + tl.arange(0, BLOCK_M) - rn = pid_n * BLOCK_N + tl.arange(0, BLOCK_N) - C = C + (rm[:, None] * stride_cm + rn[None, :] * stride_cn) - mask = (rm[:, None] < M) & (rn[None, :] < N) - tl.store(C, acc, mask=mask) + BLOCK_SIZE_M = meta['BLOCK_SIZE_M'] + BLOCK_SIZE_N = meta['BLOCK_SIZE_N'] + BLOCK_SIZE_K = meta['BLOCK_SIZE_K'] + GROUP_SIZE_M = 8 + pid = tl.program_id(axis=0) + + # the number of blocks is the ceil(M / BLOCK_SIZE_M) since we need an extra block + # Note that this will lead to some quantization in performance where time-taken jumps + # when you need to add a new block + n_blocks_m = (M + BLOCK_SIZE_M - 1) // BLOCK_SIZE_M + n_blocks_n = (N + BLOCK_SIZE_N - 1) // BLOCK_SIZE_N + + # Map PIDs to the block they should compute. This is done in a grouped ordering + # to promote L2 cache reuse. + n_output_blocks_in_group = GROUP_SIZE_M * n_blocks_n + group_id = pid // n_output_blocks_in_group + first_m_block_in_group = group_id * GROUP_SIZE_M + + # If the number of blocks is not divisible by the group size, the last group is smaller + group_size_m = min(n_blocks_m - first_m_block_in_group, GROUP_SIZE_M) + + # Within a group, we compute in col-major ordering, block_m and block_n are the + # output row and col that this program is computing in terms of blocks + block_m = first_m_block_in_group + (pid % group_size_m) + block_n = (pid % n_output_blocks_in_group) // group_size_m + + # Convert from block indices back to element indices + m_start = block_m * BLOCK_SIZE_M + n_start = block_n * BLOCK_SIZE_N + + # Expand out to all the offsets for each of the elements in this block. + m_offsets_a = (m_start + tl.arange(0, BLOCK_SIZE_M))[:, None] + n_offsets_b = (n_start + tl.arange(0, BLOCK_SIZE_N))[None, :] + k_offsets = tl.arange(0, BLOCK_SIZE_K) + + # Get the pointers for the first block of each. We will advance this pointer + # as we move in the K direction and accumulate. + # a_ptrs should contain BLOCK_SIZE_M * BLOCK_SIZE_K pointers + a_ptrs = a_ptr + (stride_am * m_offsets_a + stride_ak * k_offsets[None, :]) + # b_ptrs should contain BLOCK_SIZE_K * BLOCK_SIZE_N pointers + b_ptrs = b_ptr + (stride_bk * k_offsets[:, None] + stride_bn * n_offsets_b) + # We accumulate internally in fp32, but the output is written out in the dtype + # of the tensor when it is stored + accumulator = tl.zeros((BLOCK_SIZE_M, BLOCK_SIZE_N), dtype=tl.float32) + for k in range(0, K, BLOCK_SIZE_K): + # Note that for simplicity, we don't apply a mask here. This means that if K is + # not a multiple of BLOCK_SIZE_K, this will access out-of-bounds memory and + # accumulate it incorrectly. + a = tl.load(a_ptrs) + b = tl.load(b_ptrs) + # We accumulate along the K dimension + accumulator += tl.dot(a, b) + + # Advance the ptrs to the next K block + a_ptrs += BLOCK_SIZE_K * stride_ak + b_ptrs += BLOCK_SIZE_K * stride_bk + # triton can accept arbitrary activation function via metaparameters! + if meta['ACTIVATION']: + accumulator = meta['ACTIVATION'](accumulator) + + m_offsets_c = (m_start + tl.arange(0, BLOCK_SIZE_M))[:, None] + n_offsets_c = (n_start + tl.arange(0, BLOCK_SIZE_N))[None, :] + c_ptrs = c_ptr + stride_cm * m_offsets_c + stride_cn * n_offsets_c + mask = (m_offsets_c < M) & (n_offsets_c < N) + tl.store(c_ptrs, accumulator, mask=mask) # we can fuse `leaky_relu` by providing it as an `ACTIVATION` meta-parameter in `_matmul` @triton.jit def leaky_relu(x): - return tl.where(x >= 0, x, 0.01*x) + return tl.where(x >= 0, x, 0.01 * x) + # %% # We can now create a convenience wrapper function that only takes two input tensors # and (1) checks any shape constraint; (2) allocates the output; (3) launches the above kernel + def matmul(a, b, activation=None): # checks constraints assert a.shape[1] == b.shape[0], "incompatible dimensions" assert a.is_contiguous(), "matrix A must be contiguous" assert b.is_contiguous(), "matrix B must be contiguous" M, K = a.shape - _, N = b.shape + K, N = b.shape + assert ( + K % 32 == 0 + ), "We don't check memory-out-of-bounds with K so K must be divisible by BLOCK_SIZE_K" # allocates output c = torch.empty((M, N), device=a.device, dtype=a.dtype) - # launch kernel - grid = lambda META: (triton.cdiv(M, META['BLOCK_M']) * triton.cdiv(N, META['BLOCK_N']), ) - pgm = _matmul[grid]( - a, b, c, M, N, K, \ - a.stride(0), a.stride(1), b.stride(0), b.stride(1), c.stride(0), c.stride(1),\ - ACTIVATION = activation + # 1D launch kernel where each block gets its own program. + grid = lambda META: ( + triton.cdiv(M, META['BLOCK_SIZE_M']) * triton.cdiv(N, META['BLOCK_SIZE_N']), + ) + matmul_kernel[grid]( + a, + b, + c, + M, + N, + K, + a.stride(0), + a.stride(1), + b.stride(0), + b.stride(1), + c.stride(0), + c.stride(1), + ACTIVATION=activation, ) - # done; return the output tensor return c @@ -220,11 +308,14 @@ def matmul(a, b, activation=None): torch.manual_seed(0) a = torch.randn((512, 512), device='cuda', dtype=torch.float16) b = torch.randn((512, 512), device='cuda', dtype=torch.float16) -c_0 = matmul(a, b, activation=None) -c_1 = torch.matmul(a, b) -print(c_0) -print(c_1) -print(triton.testing.allclose(c_0, c_1)) +triton_output = matmul(a, b, activation=None) +torch_output = torch.matmul(a, b) +print(f"{triton_output=}") +print(f"{torch_output=}") +if triton.testing.allclose(triton_output, torch_output): + print("✅ Triton and Torch match") +else: + print("❌ Triton and Torch differ") # %% # Benchmark @@ -238,14 +329,19 @@ print(triton.testing.allclose(c_0, c_1)) @triton.testing.perf_report( triton.testing.Benchmark( x_names=['M', 'N', 'K'], # argument names to use as an x-axis for the plot - x_vals=[128 * i for i in range(1, 33)], # different possible values for `x_name` + x_vals=[ + 128 * i for i in range(1, 33) + ], # different possible values for `x_name` line_arg='provider', # argument name whose value corresponds to a different line in the plot - line_vals=['cublas', 'cublas + relu', 'triton', 'triton + relu'], # possible values for `line_arg`` - line_names=["cuBLAS", "cuBLAS (+ torch.nn.LeakyReLU)", "Triton", "Triton (+ LeakyReLU)"], # label name for the lines - styles=[('green', '-'), ('green', '--'), ('blue', '-'), ('blue', '--')], # line styles + # possible values for `line_arg`` + line_vals=['cublas', 'cublas + relu', 'triton', 'triton + relu'], + # label name for the lines + line_names=["cuBLAS", "cuBLAS (+ torch.nn.LeakyReLU)", "Triton", "Triton (+ LeakyReLU)"], + # line styles + styles=[('green', '-'), ('green', '--'), ('blue', '-'), ('blue', '--')], ylabel="TFLOPS", # label name for the y-axis plot_name="matmul-performance", # name for the plot. Used also as a file name for saving the plot. - args={} + args={}, ) ) def benchmark(M, N, K, provider): @@ -257,9 +353,13 @@ def benchmark(M, N, K, provider): ms, min_ms, max_ms = triton.testing.do_bench(lambda: matmul(a, b)) if provider == 'cublas + relu': torch_relu = torch.nn.ReLU(inplace=True) - ms, min_ms, max_ms = triton.testing.do_bench(lambda: torch_relu(torch.matmul(a, b))) + ms, min_ms, max_ms = triton.testing.do_bench( + lambda: torch_relu(torch.matmul(a, b)) + ) if provider == 'triton + relu': - ms, min_ms, max_ms = triton.testing.do_bench(lambda: matmul(a, b, activation=leaky_relu)) + ms, min_ms, max_ms = triton.testing.do_bench( + lambda: matmul(a, b, activation=leaky_relu) + ) perf = lambda ms: 2 * M * N * K * 1e-12 / (ms * 1e-3) return perf(ms), perf(max_ms), perf(min_ms) diff --git a/python/tutorials/grouped_vs_row_major_ordering.png b/python/tutorials/grouped_vs_row_major_ordering.png new file mode 100644 index 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