[CUDA] Fix FP16 Precision for Sigmoid Op (#14727)

Current Sigmoid's CUDA kernel uses target data type for all computation.
For some small negative numbers, if using FP16, it will loss precision.
For example, for input [-7.8477, 7.3320, -7.8008, 6.6016], the expected
output is [3.9047e-04, 9.9935e-01, 4.0919e-04, 9.9864e-01], but current
kernel will generate result [0.0000, 0.9990, 0.0000, 0.9990]. If some
sub-graph contains Sigmoid, such as BinaryCrossEntropyWithLogits, it's
likely to produce NaN as compute result.

The PR fixes this by using FP32 for kernel internal computation. Note
that the fix will not have perf regression, as CUDA's _Exp will also do
float to half casting, so the fix doesn't introduce extra cast. We move
the cast to right begin and end of the whole kernel so that other parts
of computation are also in FP32 (instead of only Exp).
This commit is contained in:
Vincent Wang 2023-02-22 09:16:22 +08:00 committed by GitHub
parent 9fbb2b4742
commit e9ec4c098b
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2 changed files with 45 additions and 1 deletions

View file

@ -47,7 +47,18 @@ struct OP_Selu : public CtxSelu {
template <typename T>
struct OP_Sigmoid : public CtxSigmoid {
__device__ __inline__ T operator()(const T& a) const {
return a > T(0) ? (T)1 / ((T)1. + _Exp(-_Abs(a))) : (T)1 - (T)1 / ((T)1 + _Exp(-_Abs(a)));
return a > T(0) ? (T)1 / ((T)1. + _Exp(-a)) : (T)1 - (T)1 / ((T)1 + _Exp(a));
}
};
template <>
struct OP_Sigmoid<half> : public CtxSigmoid {
__device__ __inline__ half operator()(const half& a) const {
// For some small negative values, it will loss precision if using half for compute.
// The cast between half and float below won't cause perf issue since there is cast inside _Exp if input is half.
float af = static_cast<float>(a);
float res = af > 0.0f ? 1.0f / (1.0f + _Exp(-af)) : 1.0f - 1.0f / (1.0f + _Exp(af));
return static_cast<half>(res);
}
};

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@ -5681,3 +5681,36 @@ def test_non_contiguous_tensors_as_inputs(training_mode):
x_copy = copy.deepcopy(x)
assert not x.is_contiguous()
_test_helpers.assert_values_are_close(pt_model(x), ort_model(x_copy))
def test_gradient_correctness_bce_with_logits():
class NeuralNetBCEWithLogitsLoss(torch.nn.Module):
def __init__(self, input_size, hidden_size):
super(NeuralNetBCEWithLogitsLoss, self).__init__()
self.linear = torch.nn.Linear(input_size, hidden_size)
def forward(self, input, target):
loss_fct = torch.nn.BCEWithLogitsLoss()
return loss_fct(self.linear(input), target)
N, D, H = 16, 256, 128
device = "cuda"
pt_model = NeuralNetBCEWithLogitsLoss(D, H).to(device)
ort_model = ORTModule(copy.deepcopy(pt_model))
def run_step(model, input, target):
prediction = model(input, target)
loss = prediction.sum()
loss.backward()
return prediction
for _ in range(10):
pt_input = torch.rand((N, D), device=device, requires_grad=True)
ort_input = copy.deepcopy(pt_input)
pt_target = torch.rand((N, H), device=device)
ort_target = copy.deepcopy(pt_target)
pt_prediction = run_step(pt_model, pt_input, pt_target)
ort_prediction = run_step(ort_model, ort_input, ort_target)
_test_helpers.assert_values_are_close(ort_prediction, pt_prediction)
_test_helpers.assert_values_are_close(ort_input.grad, pt_input.grad)