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/*!
* Copyright (c) 2015 by Contributors
* \file batch_norm_v1.cc
* \brief
* \author Bing Xu
*/
#include "batch_norm_v1-inl.h"
#include <nnvm/op_attr_types.h>
namespace mxnet {
namespace op {
template<>
Operator *CreateOp<cpu>(BatchNormV1Param param, int dtype) {
return new BatchNormV1Op<cpu>(param);
}
// DO_BIND_DISPATCH comes from operator_common.h
Operator *BatchNormV1Prop::CreateOperatorEx(Context ctx, std::vector<TShape> *in_shape,
std::vector<int> *in_type) const {
std::vector<TShape> out_shape, aux_shape;
std::vector<int> out_type, aux_type;
CHECK(InferType(in_type, &out_type, &aux_type));
CHECK(InferShape(in_shape, &out_shape, &aux_shape));
DO_BIND_DISPATCH(CreateOp, param_, (*in_type)[0]);
}
DMLC_REGISTER_PARAMETER(BatchNormV1Param);
MXNET_REGISTER_OP_PROPERTY(BatchNorm_v1, BatchNormV1Prop)
.describe(R"code(Batch normalization.
Normalizes a data batch by mean and variance, and applies a scale ``gamma`` as
well as offset ``beta``.
Assume the input has more than one dimension and we normalize along axis 1.
We first compute the mean and variance along this axis:
.. math::
data\_mean[i] = mean(data[:,i,:,...]) \\
data\_var[i] = var(data[:,i,:,...])
Then compute the normalized output, which has the same shape as input, as following:
.. math::
out[:,i,:,...] = \frac{data[:,i,:,...] - data\_mean[i]}{\sqrt{data\_var[i]+\epsilon}} * gamma[i] + beta[i]
Both *mean* and *var* returns a scalar by treating the input as a vector.
Assume the input has size *k* on axis 1, then both ``gamma`` and ``beta``
have shape *(k,)*. If ``output_mean_var`` is set to be true, then outputs both ``data_mean`` and
``data_var`` as well, which are needed for the backward pass.
Besides the inputs and the outputs, this operator accepts two auxiliary
states, ``moving_mean`` and ``moving_var``, which are *k*-length
vectors. They are global statistics for the whole dataset, which are updated
by::
moving_mean = moving_mean * momentum + data_mean * (1 - momentum)
moving_var = moving_var * momentum + data_var * (1 - momentum)
If ``use_global_stats`` is set to be true, then ``moving_mean`` and
``moving_var`` are used instead of ``data_mean`` and ``data_var`` to compute
the output. It is often used during inference.
Both ``gamma`` and ``beta`` are learnable parameters. But if ``fix_gamma`` is true,
then set ``gamma`` to 1 and its gradient to 0.
)code" ADD_FILELINE)
.add_argument("data", "NDArray-or-Symbol", "Input data to batch normalization")
.add_argument("gamma", "NDArray-or-Symbol", "gamma array")
.add_argument("beta", "NDArray-or-Symbol", "beta array")
.add_arguments(BatchNormV1Param::__FIELDS__());
NNVM_REGISTER_OP(BatchNorm_v1)
.set_attr<nnvm::FSetInputVarAttrOnCompose>("FSetInputVarAttrOnCompose",
[](const nnvm::NodeAttrs& attrs, nnvm::NodePtr var, const int index) {
if (var->attrs.dict.find("__init__") != var->attrs.dict.end()) return;
if (index == 3) {
var->attrs.dict["__init__"] = "[\"zero\", {}]";
} else if (index == 4) {
var->attrs.dict["__init__"] = "[\"one\", {}]";
}
});
} // namespace op
} // namespace mxnet