Mercurial > pylearn
annotate nnet_ops.py @ 68:315eb36ff954
fixed typo in crossentropy_dx.c_code
author | bergstra@is23.m |
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date | Fri, 18 Apr 2008 03:49:17 -0400 |
parents | 810a8e3c85e1 |
children | 8c2607f387e6 |
rev | line source |
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24 | 1 import theano |
2 from theano import tensor, gof, scalar | |
3 import numpy | |
4 | |
5 class ScalarSigmoid(scalar.UnaryScalarOp): | |
6 def impl(self, x): | |
7 return 1.0 / (1 + numpy.exp(-x)) | |
8 def grad(self, (x,), (gz,)): | |
9 return gz * scalar_sigmoid(x) * (1.0 - scalar_sigmoid(x)), | |
10 def c_foreach(self, (x,), (z,)): | |
11 return "%(z)s = 1.0 / (1 + exp(-%(x)s));" % locals() | |
12 scalar_sigmoid = gof.op.constructor(ScalarSigmoid) | |
13 Sigmoid, sigmoid, SigmoidInplace, sigmoid_inplace \ | |
14 = theano.tensor.broadcast(ScalarSigmoid, 'Sigmoid') | |
15 | |
16 | |
17 | |
18 class CrossentropySoftmax1Hot(gof.op.Op): | |
19 """A special compound Op for the output of neural-net classifiers. | |
20 | |
21 This Op has two outputs: | |
22 - KL(softmax(x), y) | |
23 - softmax(x) | |
24 | |
25 x[i] is assumed to be a dense vector | |
26 softmax(x[i]) is the i'th distribution over len(x[i]) options | |
27 y[i] is an integer index, encoding a 1-hot distribution | |
28 | |
29 """ | |
30 nin=2 | |
31 nout=2 | |
30
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32 def __init__(self, x, b, y_idx, **kwargs): |
24 | 33 x = tensor._as_tensor(x) |
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34 b = tensor._as_tensor(b) |
24 | 35 y_idx = tensor._as_tensor(y_idx) |
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36 if len(x.broadcastable) != 2 \ |
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37 or x.dtype not in ['float32', 'float64']: |
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38 raise ValueError('x must be 2-d tensor of floats') |
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39 if len(b.broadcastable) != 1 \ |
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40 or x.dtype not in ['float32', 'float64']: |
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41 raise ValueError('x must be 1-d tensor of floats') |
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42 if len(y_idx.broadcastable) != 1 \ |
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43 or y_idx.dtype not in ['int32', 'int64']: |
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44 raise ValueError('x must be 1-d tensor of ints') |
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45 |
24 | 46 # TODO: Is this correct? It used to be y, not y_idx |
47 nll = tensor.Tensor(x.dtype, y_idx.broadcastable) | |
48 # nll = Tensor(x.dtype, y.broadcastable) | |
49 sm = tensor.Tensor(x.dtype, x.broadcastable) | |
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50 self.inputs = [x, b, y_idx] |
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51 self.outputs = [nll, sm] |
24 | 52 def perform(self): |
30
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53 x, b, y_idx = [i.data for i in self.inputs] |
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54 if b.shape[0] != x.shape[1]: |
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55 raise ValueError('b must have same shape as x[0]') |
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56 |
24 | 57 sm = numpy.zeros_like(x) # softmax |
58 nll = numpy.zeros(x.shape[0]) #nll(y | softmax(x)) | |
59 for i in xrange(sm.shape[0]): | |
30
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60 row = x[i] + b |
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61 sm[i] = numpy.exp(row - numpy.max(row)) #softmax |
24 | 62 sm[i] *= 1.0 / numpy.sum(sm[i]) #vector scale |
63 nll[i] = -numpy.log( sm[i, y_idx[i]]) #cross-entropy | |
64 self.outputs[0].data = nll | |
65 self.outputs[1].data = sm | |
30
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66 def grad(self, (x, b, y_idx), (g_nll, g_sm)): |
24 | 67 if g_sm is not None: |
68 raise NotImplementedError() | |
30
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69 nll, sm = crossentropy_softmax_1hot(x, b, y_idx) |
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70 dx = CrossentropySoftmax1HotDx(g_nll, sm, y_idx).outputs[0] |
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71 db = tensor.Sum(dx, axis = [0]).outputs[0] |
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72 return dx, db, None |
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73 |
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74 def c_headers(self): return ['<iostream>'] |
30
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75 def c_code(self, (x, b, y_idx), (nll, sm), sub): |
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76 # this implementation was lifted from |
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77 # /u/bergstrj/cvs/bergstrj/src/feb07/nn.cxx |
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78 |
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79 #TODO: put this into a templated function, in the support code |
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80 #TODO: declare the max of each row as an Op output |
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81 |
32 | 82 #TODO: set error messages for failures in this code |
83 | |
30
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84 return """ |
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85 npy_intp* Nx = %(x)s->dimensions; |
34 | 86 |
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87 if (%(x)s->nd != 2) |
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88 { |
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89 PyErr_SetString(PyExc_ValueError, "a not 2d tensor"); |
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90 %(fail)s; |
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91 } |
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92 if (%(b)s->nd != 1) |
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93 { |
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94 PyErr_SetString(PyExc_ValueError, "b not 1d tensor"); |
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95 %(fail)s; |
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96 } |
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97 if (%(y_idx)s->nd != 1) |
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98 { |
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99 PyErr_SetString(PyExc_ValueError, "y_idx not 1d tensor"); |
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100 %(fail)s; |
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101 } |
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102 if (%(x)s->descr->type_num != PyArray_DOUBLE) |
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103 { |
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104 PyErr_SetString(PyExc_TypeError, "a not float64"); |
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105 %(fail)s; |
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106 } |
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107 if (%(b)s->descr->type_num != PyArray_DOUBLE) |
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108 { |
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109 PyErr_SetString(PyExc_TypeError, "b not float64"); |
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110 %(fail)s; |
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111 } |
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112 if (%(y_idx)s->descr->type_num != PyArray_INT64) |
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113 { |
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114 PyErr_SetString(PyExc_TypeError, "y_idx not int64"); |
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115 %(fail)s; |
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116 } |
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117 if ((%(x)s->dimensions[1] != %(b)s->dimensions[0]) |
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118 || (%(x)s->dimensions[0] != %(y_idx)s->dimensions[0])) |
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119 { |
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120 PyErr_SetString(PyExc_ValueError, "dimension mismatch in arguments"); |
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121 %(fail)s; |
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122 } |
34 | 123 |
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124 if ((NULL == %(nll)s) //initial condition |
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125 || (%(nll)s->dimensions[0] != %(y_idx)s->dimensions[0])) |
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126 { |
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127 if (NULL != %(nll)s) Py_XDECREF(%(nll)s); |
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128 %(nll)s = (PyArrayObject*)PyArray_SimpleNew(1, PyArray_DIMS(%(y_idx)s), type_num_%(x)s); |
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129 if(!%(nll)s) |
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130 { |
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131 PyErr_SetString(PyExc_MemoryError, "failed to alloc nll output"); |
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132 %(fail)s; |
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133 } |
34 | 134 } |
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135 if ((NULL == %(sm)s) |
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136 || (%(sm)s->dimensions[0] != %(x)s->dimensions[0]) |
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137 || (%(sm)s->dimensions[1] != %(x)s->dimensions[1])) |
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138 { |
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139 if (NULL != %(sm)s) Py_XDECREF(%(sm)s); |
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140 %(sm)s = (PyArrayObject*)PyArray_SimpleNew(2, PyArray_DIMS(%(x)s), type_num_%(x)s); |
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141 if(!%(sm)s) { |
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142 // The normal cleanup code will take care of %(nll)s |
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143 // Py_XDECREF(%(nll)s); %(nll)s=NULL; |
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144 PyErr_SetString(PyExc_MemoryError, "failed to alloc sm output"); |
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145 %(fail)s |
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146 } |
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147 } |
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148 |
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149 for (size_t i = 0; i < Nx[0]; ++i) |
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150 { |
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151 size_t j; |
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152 double sum = 0.0; |
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153 bool discount_max = false; |
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154 |
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155 const double* __restrict__ x_i = (double*)(%(x)s->data + %(x)s->strides[0] * i); |
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156 const double* __restrict__ b_i = (double*)(%(b)s->data); |
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157 const long int y_i = ((long int*)(%(y_idx)s->data + %(y_idx)s->strides[0] * i))[0]; |
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158 double* __restrict__ sm_i = (double*)(%(sm)s->data + %(sm)s->strides[0] * i); |
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159 double* __restrict__ nll_i = (double*)(%(nll)s->data + %(nll)s->strides[0] * i); |
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160 |
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161 npy_intp Sx = %(x)s->strides[1]/sizeof(double); |
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162 npy_intp Sb = %(b)s->strides[0]/sizeof(double); |
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163 npy_intp Ssm = %(sm)s->strides[1]/sizeof(double); |
24 | 164 |
30
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165 size_t row_max_j=0; |
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166 double row_max = x_i[0] + b_i[0]; |
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167 //try to compute sum and sm the easy way |
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168 for (j = 0; j < Nx[1]; ++j) |
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169 { |
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170 double row_ij = x_i[j * Sx] + b_i[j * Sb]; |
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171 row_max_j = (row_ij > row_max) ? j : row_max_j; |
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172 row_max = (row_ij > row_max) ? row_ij : row_max; |
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173 |
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174 double sm_ij = exp(row_ij); |
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175 sum += sm_ij; |
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176 sm_i[j * Ssm] = sm_ij; |
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177 } |
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178 if ((0.0 == sum) || (isinf(sum))) |
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179 { |
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180 //our cheap trick didn't work... try again and do it better. |
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181 discount_max = true; |
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182 sum = 0.0; //reset sum and recompute.... |
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183 for (j = 0; j < Nx[1]; ++j) |
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184 { |
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185 double row_ij = x_i[j * Sx] + b_i[j * Sb]; |
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186 |
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187 double sm_ij = exp(row_ij - row_max); |
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188 sum += sm_ij; |
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189 sm_i[j * Ssm] = sm_ij; |
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190 } |
32 | 191 if ( (0.0 == sum) || (isinf(sum))) |
192 { | |
193 //that was our best... | |
194 %(fail)s; | |
195 } | |
30
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196 //if we still can't sum it up, we're screwed. |
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197 //So far, this assertion has never failed... |
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198 } |
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199 |
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200 //cblas_dscal(x.N, 1.0 / sum, &mat_at(s,i,0), s.n); |
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201 double sum_inv = 1.0 / sum; |
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202 for (j = 0; j < Nx[1]; ++j) |
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203 { |
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204 sm_i[j * Ssm] *= sum_inv; |
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205 } |
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206 |
32 | 207 if (y_i >= Nx[1]) |
208 { | |
209 %(fail)s; | |
210 } | |
30
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211 |
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212 nll_i[0] = - x_i[y_i*Sx] |
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213 - b_i[y_i*Sb] |
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214 + (discount_max ? row_max : 0.0) |
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215 + log(sum); |
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216 //mat_at(y,i,0) = -log( mat_at(s,i,t[i])); //less accurate? |
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217 //mat_at(y,i,0) = - mat_at(x,i,t[i]) - mat_at(b,0,t[i]) + (discount_max ? maxi : 0.0) + log(sum); |
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218 } |
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219 """ % dict(locals(), **sub) |
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220 |
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221 |
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222 |
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223 crossentropy_softmax_1hot = gof.op.constructor(CrossentropySoftmax1Hot) |
24 | 224 |
30
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225 class CrossentropySoftmax1HotDx (gof.op.Op): |
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226 nin=3 |
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227 nout=1 |
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228 """Gradient wrt x of the CrossentropySoftmax1Hot Op""" |
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229 def __init__(self, dy, sm, y_idx,**kwargs): |
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230 dy = tensor._as_tensor(dy) |
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231 sm = tensor._as_tensor(sm) |
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232 y_idx = tensor._as_tensor(y_idx) |
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233 self.inputs = [dy, sm, y_idx] |
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234 self.outputs = [tensor.Tensor(sm.dtype, sm.broadcastable)] |
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235 def perform(self): |
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236 dy,sm,y_idx = [i.data for i in self.inputs] |
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237 dx = numpy.zeros_like(sm) |
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238 for i in xrange(sm.shape[0]): |
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239 dx[i] = dy[i] * sm[i] #vector scale |
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240 dx[i, y_idx[i]] -= dy[i] #scalar decrement |
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241 self.outputs[0].data = dx |
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242 def grad(self, *args): |
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243 raise NotImplementedError() |
32 | 244 def c_code(self, (dnll, sm, y_idx), (dx,), sub): |
245 return """ | |
246 | |
67
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247 if ((%(dnll)s->descr->type_num != PyArray_DOUBLE) |
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248 || (%(sm)s->descr->type_num != PyArray_DOUBLE) |
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249 || (%(y_idx)s->descr->type_num != PyArray_INT64)) |
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250 { |
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251 PyErr_SetString(PyExc_TypeError, "types should be float64, float64, int64"); |
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252 %(fail)s; |
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253 } |
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254 if ((%(dnll)s->nd != 1) |
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255 || (%(sm)s->nd != 2) |
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256 || (%(y_idx)s->nd != 1)) |
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257 { |
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258 PyErr_SetString(PyExc_ValueError, "rank error"); |
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259 %(fail)s; |
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260 } |
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261 if ((%(dnll)s->dimensions[0] != %(sm)s->dimensions[0]) |
68 | 262 || (%(dnll)s->dimensions[0] != %(y_idx)s->dimensions[0])) |
67
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263 { |
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264 PyErr_SetString(PyExc_ValueError, "dimension mismatch"); |
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265 %(fail)s; |
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266 } |
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267 if ((NULL == %(dx)s) |
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268 || (%(dx)s->dimensions[0] != %(sm)s->dimensions[0]) |
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269 || (%(dx)s->dimensions[1] != %(sm)s->dimensions[1])) |
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270 { |
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271 if (NULL != %(dx)s) Py_XDECREF(%(dx)s); |
68 | 272 %(dx)s = (PyArrayObject*)PyArray_SimpleNew(2, PyArray_DIMS(%(sm)s), type_num_%(sm)s); |
67
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273 if(!%(dx)s) { |
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274 PyErr_SetString(PyExc_MemoryError, "failed to alloc dx output"); |
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275 %(fail)s |
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276 } |
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277 } |
24 | 278 |
67
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279 for (size_t i = 0; i < %(dx)s->dimensions[0]; ++i) |
32 | 280 { |
281 const double dnll_i = ((double*)(%(dnll)s->data + %(dnll)s->strides[0] * i))[0]; | |
282 | |
283 const long int y_i = ((long int*)(%(y_idx)s->data + %(y_idx)s->strides[0] * i))[0]; | |
284 | |
285 const double* __restrict__ sm_i = (double*)(%(sm)s->data + %(sm)s->strides[0] * i); | |
286 npy_intp Ssm = %(sm)s->strides[1]/sizeof(double); | |
287 | |
288 double* __restrict__ dx_i = (double*)(%(dx)s->data + %(dx)s->strides[0] * i); | |
289 npy_intp Sdx = %(dx)s->strides[1]/sizeof(double); | |
290 | |
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291 for (size_t j = 0; j < %(dx)s->dimensions[1]; ++j) |
32 | 292 { |
293 dx_i[j * Sdx] = dnll_i * sm_i[j * Ssm]; | |
294 } | |
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295 if (y_i >= %(dx)s->dimensions[1]) |
32 | 296 { |
297 %(fail)s; | |
298 } | |
299 dx_i[y_i * Sdx] -= dnll_i; | |
300 } | |
301 """ % dict(locals(), **sub) |