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https://github.com/saymrwulf/onnxruntime.git
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fix gradient ut (#11797)
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parent
5ecfaef042
commit
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3 changed files with 82 additions and 44 deletions
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@ -32,17 +32,40 @@ using training::OpDef;
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namespace {
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std::vector<std::unique_ptr<IExecutionProvider>> GetExecutionProviders(bool cpu_only = false) {
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std::vector<std::unique_ptr<IExecutionProvider>> execution_providers;
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execution_providers.push_back(DefaultCpuExecutionProvider());
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if (cpu_only) return execution_providers;
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std::vector<std::unique_ptr<IExecutionProvider>> GetExecutionProviders(
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std::vector<std::unique_ptr<IExecutionProvider>>* execution_providers = nullptr, bool cpu_only = false) {
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std::vector<std::unique_ptr<IExecutionProvider>> result;
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if (execution_providers) {
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for (auto& entry : *execution_providers) {
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if (entry->Type() == onnxruntime::kCpuExecutionProvider) {
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result.emplace_back(DefaultCpuExecutionProvider());
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} else if (entry->Type() == onnxruntime::kCudaExecutionProvider) {
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result.emplace_back(DefaultCudaExecutionProvider());
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} else if (entry->Type() == onnxruntime::kRocmExecutionProvider) {
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result.emplace_back(DefaultRocmExecutionProvider());
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} else if (entry->Type() == onnxruntime::kDnnlExecutionProvider) {
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result.emplace_back(DefaultDnnlExecutionProvider());
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} else if (entry->Type() == onnxruntime::kNupharExecutionProvider) {
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result.emplace_back(DefaultNupharExecutionProvider());
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} else if (entry->Type() == onnxruntime::kTensorrtExecutionProvider) {
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result.emplace_back(DefaultTensorrtExecutionProvider());
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}
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}
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return result;
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}
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if (cpu_only) {
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result.emplace_back(DefaultCpuExecutionProvider());
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return result;
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}
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#ifdef USE_CUDA
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execution_providers.push_back(DefaultCudaExecutionProvider());
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result.emplace_back(DefaultCudaExecutionProvider());
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#endif
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#ifdef USE_ROCM
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execution_providers.push_back(DefaultRocmExecutionProvider());
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result.emplace_back(DefaultRocmExecutionProvider());
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#endif
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return execution_providers;
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result.emplace_back(DefaultCpuExecutionProvider());
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return result;
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}
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}; // namespace
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@ -84,14 +107,15 @@ inline void GradientChecker<X_T, Y_T, JAC_T>::InitJacobians(size_t row_count, si
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template <typename X_T, typename Y_T, typename JAC_T>
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inline std::vector<OrtValue> GradientChecker<X_T, Y_T, JAC_T>::EvaluateFunctionAtInput(
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OpTester& op_session, const std::vector<TensorInfo>& x_infos, const std::vector<TensorInfo>& y_infos,
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std::vector<std::vector<X_T>>* x_datas, std::vector<std::vector<Y_T>>* y_datas) {
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std::vector<std::vector<X_T>>* x_datas, std::vector<std::vector<Y_T>>* y_datas,
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std::vector<std::unique_ptr<IExecutionProvider>>* execution_providers) {
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AddDatas(op_session, x_infos, y_infos, x_datas, y_datas);
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// If EPs is not set, the OpTester will run over all possible EPs and keep the outputs of last run as the
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// actual output data, which is time wasting. What we need is the forward graph outputs for numeric Jacobian,
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// using CPU EP only is enough.
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std::vector<std::unique_ptr<IExecutionProvider>> execution_providers = GetExecutionProviders(true);
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op_session.Run(OpTester::ExpectResult::kExpectSuccess, "", {}, nullptr, &execution_providers);
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std::vector<std::unique_ptr<IExecutionProvider>> eps = GetExecutionProviders(execution_providers, true);
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op_session.Run(OpTester::ExpectResult::kExpectSuccess, "", {}, nullptr, &eps);
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return op_session.GetFetches();
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}
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@ -170,23 +194,18 @@ inline Status GradientChecker<X_T, Y_T, JAC_T>::ComputeTheoreticalJacobianTransp
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for (size_t c = 0; c < dy_size; ++c) { // for each value in the dy input vector
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AddDatas(op_session, x_infos, y_infos, x_datas, y_datas);
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// While calculating theoritical jacobian transpose we calculate the gradient by
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// setting back propogating one element of dY at a time and setting everything else to zero
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// While calculating theoretical jacobian transpose we calculate the gradient by
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// setting back propagating one element of dY at a time and setting everything else to zero
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// as explained above. The input itself is unrolled into one big vector and the collection of
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// inputs is treated as a vector of vectors. The parameters of the function call below, y_idx and c
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// corresponding to which input (dy1, dy2..etc) and which value of the input (dy_flattened_vector[c]]
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// to pertrub to 1.
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if (execution_providers) {
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op_session.Run(static_cast<int>(y_idx), static_cast<int>(c), OpTester::ExpectResult::kExpectSuccess, "", {},
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nullptr, execution_providers);
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} else {
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// If EPs is not set, the OpTester will run over all possible EPs and keep the outputs of last run as the
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// actual output data, which is time wasting. So if caller doesn't pass in the EPs, we will use the default
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// EPs according to the environment.
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std::vector<std::unique_ptr<IExecutionProvider>> default_eps = GetExecutionProviders();
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op_session.Run(static_cast<int>(y_idx), static_cast<int>(c), OpTester::ExpectResult::kExpectSuccess, "", {},
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nullptr, &default_eps);
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}
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// to perturb to 1.
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// If EPs is not set, the OpTester will run over all possible EPs and keep the outputs of last run as the
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// actual output data, which is time wasting. So if caller doesn't pass in the EPs, we will use the default
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// EPs according to the environment.
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std::vector<std::unique_ptr<IExecutionProvider>> eps = GetExecutionProviders(execution_providers);
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op_session.Run(static_cast<int>(y_idx), static_cast<int>(c), OpTester::ExpectResult::kExpectSuccess, "", {},
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nullptr, &eps);
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auto gradients = op_session.GetFetches();
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for (size_t x_idx = 0, grad_idx = 0; x_idx < x_num; x_idx++) {
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@ -284,7 +303,8 @@ inline Status GradientChecker<X_T, Y_T, JAC_T>::ComputeNumericJacobianTranspose(
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const OpDef& op_def, const std::vector<TensorInfo>& x_infos, const std::vector<TensorInfo>& y_infos,
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const JAC_T delta, std::vector<std::vector<X_T>>* x_datas, std::vector<std::vector<Y_T>>* y_datas,
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std::vector<std::vector<JAC_T>>* jacobian_ts, const std::vector<size_t>& row_strides,
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const std::vector<size_t>& col_strides, const std::vector<AttributeProto>& attributes, bool add_shape) {
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const std::vector<size_t>& col_strides, const std::vector<AttributeProto>& attributes, bool add_shape,
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std::vector<std::unique_ptr<IExecutionProvider>>* execution_providers) {
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size_t y_num = y_infos.size();
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size_t x_num = x_infos.size();
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X_T x_delta = static_cast<X_T>(delta);
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@ -310,11 +330,13 @@ inline Status GradientChecker<X_T, Y_T, JAC_T>::ComputeNumericJacobianTranspose(
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// Evaluate at positive delta.
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(*x_datas)[x_idx][r] = v + x_delta;
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std::vector<OrtValue> y_plus = EvaluateFunctionAtInput(op_session, x_infos, y_infos, x_datas, y_datas);
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std::vector<OrtValue> y_plus =
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EvaluateFunctionAtInput(op_session, x_infos, y_infos, x_datas, y_datas, execution_providers);
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// Evaluate at negative delta.
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(*x_datas)[x_idx][r] = v - x_delta;
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std::vector<OrtValue> y_minus = EvaluateFunctionAtInput(op_session, x_infos, y_infos, x_datas, y_datas);
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std::vector<OrtValue> y_minus =
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EvaluateFunctionAtInput(op_session, x_infos, y_infos, x_datas, y_datas, execution_providers);
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for (size_t y_idx = 0; y_idx < y_num; ++y_idx) {
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if (!y_infos[y_idx].has_gradient) {
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@ -364,7 +386,8 @@ inline Status GradientChecker<X_T, Y_T, JAC_T>::ComputeGradientErrorInternal(
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// Compute numeric Jacobian.
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ORT_RETURN_IF_ERROR(ComputeNumericJacobianTranspose(op_def, x_infos, y_infos, JAC_T{1e-3f}, x_datas, y_datas,
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&jacobian_ns, row_strides, col_strides, attributes));
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&jacobian_ns, row_strides, col_strides, attributes, true,
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execution_providers));
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// Compute the maximum error between theoretical and numeric Jacobians.
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*max_error = 0.0;
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@ -97,7 +97,8 @@ class GradientChecker {
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std::vector<OrtValue> EvaluateFunctionAtInput(OpTester& op_tester, const std::vector<TensorInfo>& x_infos,
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const std::vector<TensorInfo>& y_infos,
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std::vector<std::vector<X_T>>* x_datas,
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std::vector<std::vector<Y_T>>* y_datas);
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std::vector<std::vector<Y_T>>* y_datas,
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std::vector<std::unique_ptr<IExecutionProvider>>* execution_providers);
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Status InitOpTesterWithGraph(OpTester& op_tester, const std::vector<TensorInfo>& x_infos,
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const std::vector<TensorInfo>& y_infos, std::vector<std::vector<X_T>>* x_datas,
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@ -117,13 +118,12 @@ class GradientChecker {
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const std::vector<size_t>& col_strides, const std::vector<ONNX_NAMESPACE::AttributeProto>& attributes,
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bool add_shape = true, std::vector<std::unique_ptr<IExecutionProvider>>* execution_providers = nullptr);
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Status ComputeNumericJacobianTranspose(const training::OpDef& op_def, const std::vector<TensorInfo>& x_infos,
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const std::vector<TensorInfo>& y_infos, const JAC_T delta,
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std::vector<std::vector<X_T>>* x_datas, std::vector<std::vector<Y_T>>* y_datas,
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std::vector<std::vector<JAC_T>>* jacobian_ts,
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const std::vector<size_t>& row_strides, const std::vector<size_t>& col_strides,
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const std::vector<ONNX_NAMESPACE::AttributeProto>& attributes,
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bool add_shape = true);
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Status ComputeNumericJacobianTranspose(
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const training::OpDef& op_def, const std::vector<TensorInfo>& x_infos, const std::vector<TensorInfo>& y_infos,
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const JAC_T delta, std::vector<std::vector<X_T>>* x_datas, std::vector<std::vector<Y_T>>* y_datas,
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std::vector<std::vector<JAC_T>>* jacobian_ts, const std::vector<size_t>& row_strides,
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const std::vector<size_t>& col_strides, const std::vector<ONNX_NAMESPACE::AttributeProto>& attributes,
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bool add_shape = true, std::vector<std::unique_ptr<IExecutionProvider>>* execution_providers = nullptr);
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Status ComputeGradientErrorInternal(const training::OpDef& op_name, const std::vector<TensorInfo>& x_infos,
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const std::vector<TensorInfo>& y_infos, std::vector<std::vector<X_T>>* x_datas,
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@ -125,14 +125,16 @@ void GenerateRandomDataWithOneHot(std::vector<std::vector<float>>& x_datas, std:
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void UnaryOpGradientTest(const std::string& op_type, const std::string& domain = kOnnxDomain,
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const int opset_version = 9,
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std::vector<std::unique_ptr<IExecutionProvider>>* execution_providers = nullptr) {
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std::vector<std::unique_ptr<IExecutionProvider>>* execution_providers = nullptr,
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std::function<float(float)>* transformer = nullptr) {
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TensorShape shape({2, 3, 4});
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TensorInfo x_info{shape, true, transformer};
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float max_error;
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float error_tolerance = 1e-3f;
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GradientChecker<float, float, float> gradient_checker;
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OpDef op_def{op_type, domain, opset_version};
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ASSERT_STATUS_OK(gradient_checker.ComputeGradientError(op_def, {shape}, {shape}, &max_error, {}, true, false,
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ASSERT_STATUS_OK(gradient_checker.ComputeGradientError(op_def, {x_info}, {shape}, &max_error, {}, true, false,
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execution_providers));
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EXPECT_IS_TINIER_THAN(max_error, error_tolerance);
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@ -398,7 +400,11 @@ TEST(GradientCheckerTest, SinGrad) { UnaryOpGradientTest("Sin"); }
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TEST(GradientCheckerTest, NegGrad) { UnaryOpGradientTest("Neg"); }
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TEST(GradientCheckerTest, AbsGrad) { UnaryOpGradientTest("Abs"); }
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TEST(GradientCheckerTest, AbsGrad) {
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// Exclude input data at 0, since Abs is not smooth at 0.
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std::function<float(float)> transformer = [](float x) { return x > 0 ? x + 0.2f : x - 0.2f; };
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UnaryOpGradientTest("Abs", kOnnxDomain, 9, nullptr, &transformer);
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}
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TEST(GradientCheckerTest, LogGrad) {
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TensorShape shape({2, 3, 4});
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@ -2043,7 +2049,12 @@ TEST(GradientCheckerTest, GatherNDGrad_unique_float_data) {
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}
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TEST(GradientCheckerTest, LayerNormGrad) {
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// Seems the CPU kernel of LayerNorm/LayerNormGrad has some issue so that for some random seed this test will fail.
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// So we pass in the CUDA EP to calculate both the numeric and theoretical Jacobian on CUDA.
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GradientChecker<float, float, float> gradient_checker;
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std::vector<std::unique_ptr<IExecutionProvider>> execution_providers;
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execution_providers.emplace_back(DefaultCudaExecutionProvider());
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{
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TensorShape shape({2, 3, 4});
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TensorInfo x_info{shape, true};
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@ -2053,17 +2064,21 @@ TEST(GradientCheckerTest, LayerNormGrad) {
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TensorInfo var_info{{2, 3, 1}, false};
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float max_error;
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float error_tolerance = 1e-2f;
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float error_tolerance = 3e-2f;
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OpDef op_def{"LayerNormalization"};
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ASSERT_STATUS_OK(gradient_checker.ComputeGradientError(op_def, {x_info, scale_info, B_info},
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{shape, mean_info, var_info}, &max_error));
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{shape, mean_info, var_info}, &max_error, {}, true, false,
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&execution_providers));
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EXPECT_IS_TINIER_THAN(max_error, error_tolerance);
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}
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}
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TEST(GradientCheckerTest, SimplifiedLayerNormGrad) {
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GradientChecker<float, float, float> gradient_checker;
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std::vector<std::unique_ptr<IExecutionProvider>> execution_providers;
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execution_providers.emplace_back(DefaultCudaExecutionProvider());
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{
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TensorShape shape({2, 3, 8});
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TensorInfo x_info{shape, true};
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@ -2071,11 +2086,11 @@ TEST(GradientCheckerTest, SimplifiedLayerNormGrad) {
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TensorInfo var_info{{2, 3, 1}, false};
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float max_error;
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float error_tolerance = 1e-2f;
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float error_tolerance = 3e-2f;
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OpDef op_def{"SimplifiedLayerNormalization"};
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ASSERT_STATUS_OK(
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gradient_checker.ComputeGradientError(op_def, {x_info, scale_info}, {shape, var_info}, &max_error));
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ASSERT_STATUS_OK(gradient_checker.ComputeGradientError(op_def, {x_info, scale_info}, {shape, var_info}, &max_error,
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{}, true, false, &execution_providers));
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EXPECT_IS_TINIER_THAN(max_error, error_tolerance);
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}
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}
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