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enginex-bi_series-vllm/pkgs/xformers/triton/k_softmax.py

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2025-08-05 19:02:46 +08:00
# Copyright (c) Facebook, Inc. and its affiliates. All rights reserved.
#
# This source code is licensed under the BSD license found in the
# LICENSE file in the root directory of this source tree.
import triton
import triton.language as tl
# CREDITS: This is adapted from the vanilla Triton example. See https://openai.com/blog/triton/
# and https://triton-lang.org/getting-started/tutorials/02-fused-softmax.html
def get_depth(args):
return triton.next_power_of_2(args["K"])
# autotune: Triton will test out these configurations, and automatically pick the fastest one.
# heuristic: add arguments to the kernel call automatically given some heuristics. These arguments are passed in "meta"
# fmt: off
@triton.autotune(
configs=[
triton.Config({}, num_warps=1),
triton.Config({}, num_warps=2),
triton.Config({}, num_warps=4),
triton.Config({}, num_warps=8),
triton.Config({}, num_warps=16),
triton.Config({}, num_warps=32),
],
key=["K"],
)
@triton.heuristics(values={"depth": get_depth})
@triton.jit
def _softmax(
Y, X, M,
stride_ym, stride_yn,
stride_xm, stride_xn,
stride_mn,
K,
# Meta-params
depth: tl.constexpr,
causal: tl.constexpr,
use_mask: tl.constexpr,
log: tl.constexpr,
):
# fmt: om
"""
Fused softmax kernel over a 3d tensor.
The softmax is applied over the last dimension, meaning that this is equivalent to torch.softmax(tensor, dim=-1)
Note, if the last dimension is large, say 128K elements, the kernel compile time can shot up to many minutes when
the kernel is run for the first time.
"""
m = tl.program_id(0)
n = tl.program_id(1)
# col indices
k = tl.arange(0, depth)
# the memory address of all the elements that we want to load can be computed as follows
x_ptrs = X + m * stride_xm + n * stride_xn + k
# load input data; pad out-of-bounds elements with 0
io_mask = k < K
# Causal - 1: skip on the loads directly
if causal:
io_mask = io_mask & (k <= n)
x = tl.load(x_ptrs, mask=io_mask, other=float("-inf")).to(tl.float32)
# Causal - 2: enforce correctness over a couple of misloaded values
if causal:
off = float("-inf")
off = off.to(x.dtype) # type: ignore
x = tl.where(k > n, off, x)
if use_mask:
mask_ptrs = M + n * stride_mn + k
add_mask = tl.load(mask_ptrs, io_mask, other=float("-inf")).to(tl.float32)
x += add_mask
# compute numerically-stable softmax
z = x - tl.max(x, axis=0)
num = tl.exp(z)
denom = tl.sum(num, axis=0)
if log:
y = z - tl.log(denom)
else:
y = num / denom
# write back to Y.
# we only write once, hence the "fused" softmax naming
y_ptrs = Y + m * stride_ym + n * stride_yn + k
# technically we could write only the lower triangular matrix in the causal case
# but this is deemed to error prone
tl.store(y_ptrs, y, mask=k < K)
# fmt: off
@triton.autotune(
configs=[
triton.Config({}, num_warps=1),
triton.Config({}, num_warps=2),
triton.Config({}, num_warps=4),
triton.Config({}, num_warps=8),
triton.Config({}, num_warps=16),
],
key=["K"],
)
@triton.jit
def _softmax_backward(
GradIn, GradOut, Out,
stride_bm, stride_bn,
stride_gm, stride_gn,
stride_om, stride_on,
K,
# meta-params
depth: tl.constexpr,
causal: tl.constexpr,
log: tl.constexpr,
):
# fmt: on
"""
Compute the softmax gradients.
..Note: Not autotuning for now because this would lead to broken accumulated gradients
"""
m = tl.program_id(0)
n = tl.program_id(1)
# col indices
k = tl.arange(0, depth)
# the memory address of all the elements that we want to load can be computed as follows
grad_out_ptrs = GradOut + m * stride_gm + n * stride_gn + k
out_ptrs = Out + m * stride_om + n * stride_on + k
# load input data; pad out-of-bounds elements with 0
io_mask = k < K
# Causal - 1: skip on the loads directly
if causal:
io_mask = io_mask & (k <= n)
g = tl.load(grad_out_ptrs, mask=io_mask, other=float(0)).to(tl.float32)
o = tl.load(out_ptrs, mask=io_mask, other=float(0)).to(tl.float32)
# Causal - 2: enforce correctness over a couple of misloaded values
if causal:
zero = float(0)
zero = zero.to(g.dtype) # type: ignore
g = tl.where(k > n, zero, g)
o = tl.where(k > n, zero, o)
if log:
s = tl.sum(g, 0)
grad_in = g - tl.exp(o) * s
else:
# Step 1: Compute the intermediate sum used for the gradient
s = tl.sum(g * o, 0)
# Step 2: Compute the gradients
grad_in = o * (g - s)
# write back to the input gradients
# technically we could write only the lower triangular matrix in the causal case
# but this is deemed to error prone
grad_in_ptrs = GradIn + m * stride_bm + n * stride_bn + k
tl.store(grad_in_ptrs, grad_in, mask=k < K)