Mercurial > pylearn
annotate pylearn/algorithms/mcRBM.py @ 978:ab4bc97ca060
mcRBM - particles initialized w randn instead of rand()
author | James Bergstra <bergstrj@iro.umontreal.ca> |
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date | Mon, 23 Aug 2010 16:04:31 -0400 |
parents | 9cac1ecaeef7 |
children | 2a53384d9742 |
rev | line source |
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1 """ |
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2 This file implements the Mean & Covariance RBM discussed in |
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3 |
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4 Ranzato, M. and Hinton, G. E. (2010) |
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5 Modeling pixel means and covariances using factored third-order Boltzmann machines. |
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6 IEEE Conference on Computer Vision and Pattern Recognition. |
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7 |
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8 and performs one of the experiments on CIFAR-10 discussed in that paper. |
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9 |
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10 |
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11 Math |
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12 ==== |
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13 |
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14 Energy of "covariance RBM" |
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15 |
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16 E = -0.5 \sum_f \sum_k P_{fk} h_k ( \sum_i C_{if} v_i )^2 |
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17 = -0.5 \sum_f (\sum_k P_{fk} h_k) ( \sum_i C_{if} v_i )^2 |
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18 "vector element f" "vector element f" |
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19 |
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20 In some parts of the paper, the P matrix is chosen to be a diagonal matrix with non-positive |
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21 diagonal entries, so it is helpful to see this as a simpler equation: |
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22 |
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23 E = \sum_f h_f ( \sum_i C_{if} v_i )^2 |
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24 |
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25 |
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26 |
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27 Full Energy of mean and Covariance RBM, with |
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28 :math:`h_k = h_k^{(c)}`, |
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29 :math:`g_j = h_j^{(m)}`, |
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30 :math:`b_k = b_k^{(c)}`, |
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31 :math:`c_j = b_j^{(m)}`, |
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32 :math:`U_{if} = C_{if}`, |
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33 |
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34 : |
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35 |
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36 E (v, h, g) = |
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37 - 0.5 \sum_f \sum_k P_{fk} h_k ( \sum_i U_{if} v_i )^2 / |U_{*f}|^2 |v|^2 |
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38 - \sum_k b_k h_k |
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39 + 0.5 \sum_i v_i^2 |
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40 - \sum_j \sum_i W_{ij} g_j v_i |
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41 - \sum_j c_j g_j |
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42 |
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43 For the energy function to correspond to a probability distribution, P must be non-positive. |
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44 |
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45 |
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46 Conventions in this file |
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47 ======================== |
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48 |
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49 This file contains some global functions, as well as a class (MeanCovRBM) that makes using them a little |
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50 more convenient. |
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51 |
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52 |
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53 Global functions like `free_energy` work on an mcRBM as parametrized in a particular way. |
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54 Suppose we have |
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55 I input dimensions, |
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56 F squared filters, |
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57 J mean variables, and |
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58 K covariance variables. |
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59 The mcRBM is parametrized by 5 variables: |
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60 |
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61 - `P`, a matrix (probably sparse) of pooling (F x K) |
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62 - `U`, a matrix whose rows are visible covariance directions (I x F) |
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63 - `W`, a matrix whose rows are visible mean directions (I x J) |
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64 - `b`, a vector of hidden covariance biases (K) |
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65 - `c`, a vector of hidden mean biases (J) |
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66 |
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67 Matrices are generally layed out according to a C-order convention. |
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68 |
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69 """ |
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70 |
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71 # Free energy is the marginal energy of visible units |
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72 # Recall: |
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73 # Q(x) = exp(-E(x))/Z ==> -log(Q(x)) - log(Z) = E(x) |
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74 # |
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75 # |
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76 # E (v, h, g) = |
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77 # - 0.5 \sum_f \sum_k P_{fk} h_k ( \sum_i U_{if} v_i )^2 / |U_{*f}|^2 |v|^2 |
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78 # - \sum_k b_k h_k |
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79 # + 0.5 \sum_i v_i^2 |
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80 # - \sum_j \sum_i W_{ij} g_j v_i |
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81 # - \sum_j c_j g_j |
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82 # - \sum_i a_i v_i |
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83 # |
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84 # |
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85 # Derivation, in which partition functions are ignored. |
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86 # |
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87 # E(v) = -\log(Q(v)) |
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88 # = -\log( \sum_{h,g} Q(v,h,g)) |
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89 # = -\log( \sum_{h,g} exp(-E(v,h,g))) |
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90 # = -\log( \sum_{h,g} exp(- |
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91 # - 0.5 \sum_f \sum_k P_{fk} h_k ( \sum_i U_{if} v_i )^2 / (|U_{*f}| * |v|) |
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92 # - \sum_k b_k h_k |
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93 # + 0.5 \sum_i v_i^2 |
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94 # - \sum_j \sum_i W_{ij} g_j v_i |
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95 # - \sum_j c_j g_j |
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96 # - \sum_i a_i v_i )) |
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97 # |
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98 # Get rid of double negs in exp |
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99 # = -\log( \sum_{h} exp( |
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100 # + 0.5 \sum_f \sum_k P_{fk} h_k ( \sum_i U_{if} v_i )^2 / (|U_{*f}| * |v|) |
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101 # + \sum_k b_k h_k |
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102 # - 0.5 \sum_i v_i^2 |
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103 # ) * \sum_{g} exp( |
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104 # + \sum_j \sum_i W_{ij} g_j v_i |
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105 # + \sum_j c_j g_j)) |
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106 # - \sum_i a_i v_i |
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107 # |
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108 # Break up log |
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109 # = -\log( \sum_{h} exp( |
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110 # + 0.5 \sum_f \sum_k P_{fk} h_k ( \sum_i U_{if} v_i )^2 / (|U_{*f}|*|v|) |
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111 # + \sum_k b_k h_k |
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112 # )) |
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113 # -\log( \sum_{g} exp( |
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114 # + \sum_j \sum_i W_{ij} g_j v_i |
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115 # + \sum_j c_j g_j ))) |
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116 # + 0.5 \sum_i v_i^2 |
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117 # - \sum_i a_i v_i |
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118 # |
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119 # Use domain h is binary to turn log(sum(exp(sum...))) into sum(log(.. |
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120 # = -\log(\sum_{h} exp( |
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121 # + 0.5 \sum_f \sum_k P_{fk} h_k ( \sum_i U_{if} v_i )^2 / (|U_{*f}|* |v|) |
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122 # + \sum_k b_k h_k |
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123 # )) |
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124 # - \sum_{j} \log(1 + exp(\sum_i W_{ij} v_i + c_j )) |
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125 # + 0.5 \sum_i v_i^2 |
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126 # - \sum_i a_i v_i |
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127 # |
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128 # = - \sum_{k} \log(1 + exp(b_k + 0.5 \sum_f P_{fk}( \sum_i U_{if} v_i )^2 / (|U_{*f}|*|v|))) |
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129 # - \sum_{j} \log(1 + exp(\sum_i W_{ij} v_i + c_j )) |
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130 # + 0.5 \sum_i v_i^2 |
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131 # - \sum_i a_i v_i |
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132 # |
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133 # For negative-one-diagonal P this gives: |
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134 # |
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135 # = - \sum_{k} \log(1 + exp(b_k - 0.5 \sum_i (U_{ik} v_i )^2 / (|U_{*k}|*|v|))) |
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136 # - \sum_{j} \log(1 + exp(\sum_i W_{ij} v_i + c_j )) |
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137 # + 0.5 \sum_i v_i^2 |
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138 # - \sum_i a_i v_i |
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139 |
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140 import sys |
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141 import logging |
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142 import numpy as np |
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143 import numpy |
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144 from theano import function, shared, dot |
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145 from theano import tensor as TT |
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146 import theano.sparse #installs the sparse shared var handler |
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147 floatX = theano.config.floatX |
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148 |
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149 from pylearn.sampling.hmc import HMC_sampler |
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150 from pylearn.io import image_tiling |
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151 |
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152 from sparse_coding import numpy_project_onto_ball |
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153 |
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154 print >> sys.stderr, "mcRBM IS NOT READY YET" |
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155 |
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156 |
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157 #TODO: This should be in the nnet part of the library |
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158 def sgd_updates(params, grads, lr): |
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159 try: |
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160 float(lr) |
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161 lr = [lr for p in params] |
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162 except TypeError: |
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163 pass |
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164 updates = [(p, p - plr * gp) for (plr, p, gp) in zip(lr, params, grads)] |
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165 return updates |
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166 |
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167 def as_shared(x, name=None, dtype=floatX): |
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168 if hasattr(x, 'type'): |
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169 return x |
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170 else: |
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171 if 'float' in str(x.dtype): |
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172 return shared(x.astype(floatX), name=name) |
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173 else: |
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174 return shared(x, name=name) |
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175 |
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176 def hidden_cov_units_preactivation_given_v(rbm, v, small=1e-8): |
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177 (U,W,a,b,c) = rbm |
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178 unit_v = v / (TT.sqrt(TT.sum(v**2, axis=1))+small).dimshuffle(0,'x') # unit rows |
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179 unit_U = U # assuming unit cols! |
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180 #unit_U = U / (TT.sqrt(TT.sum(U**2, axis=0))+small) #unit cols |
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181 return b - 0.5 * dot(unit_v, unit_U)**2 |
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182 |
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183 def free_energy_given_v(rbm, v): |
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184 """Returns theano expression for free energy of visible vector `v` in an mcRBM |
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185 |
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186 An mcRBM is parametrized |
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187 by `U`, `W`, `b`, `c`. |
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188 See module - level documentation for explanations of the `U`, `W`, `b` and `c` parameters. |
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189 |
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190 |
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191 The free energy of v is what we need for learning and hybrid Monte-carlo negative-phase |
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192 sampling. |
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193 |
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194 """ |
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195 U, W, a, b, c = rbm |
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196 |
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197 t0 = -TT.sum(TT.nnet.softplus(hidden_cov_units_preactivation_given_v(rbm, v)),axis=1) |
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198 t1 = -TT.sum(TT.nnet.softplus(c + dot(v,W)), axis=1) |
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199 t2 = 0.5 * TT.sum(v**2, axis=1) |
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200 t3 = -TT.dot(v, a) |
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201 return t0 + t1 + t2 + t3, (t0, t1, t2, t3) |
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202 |
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203 def expected_h_g_given_v(P, U, W, b, c, v): |
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204 """Returns theano expression conditional expectations (`h`, `g`) in an mcRBM. |
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205 |
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206 An mcRBM is parametrized |
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207 by `U`, `W`, `b`, `c`. |
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208 See module - level documentation for explanations of the `U`, `W`, `b` and `c` parameters. |
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209 |
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210 |
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211 The conditional E[h, g | v] is what we need to classify images. |
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212 """ |
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213 raise NotImplementedError() |
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214 |
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215 #TODO: check to see if these args should be negated? |
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216 |
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217 if P is None: |
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218 h = nnet.sigmoid(b + 0.5 * cosines(v,U)) |
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219 else: |
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220 h = nnet.sigmoid(b + 0.5 * dot(cosines(v,U), P)) |
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221 g = nnet.sigmoid(c + dot(v,W)) |
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222 return (h, g) |
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223 |
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224 class MeanCovRBM(object): |
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225 """Container for mcRBM parameters that gives more convenient access to mcRBM methods. |
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226 """ |
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227 |
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228 params = property(lambda s: [s.U, s.W, s.a, s.b, s.c]) |
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229 |
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230 n_visible = property(lambda s: s.W.value.shape[0]) |
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231 |
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232 def __init__(self, U, W, a, b, c): |
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233 self.U = as_shared(U, 'U') |
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234 self.W = as_shared(W, 'W') |
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235 self.a = as_shared(a, 'a') |
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236 self.b = as_shared(b, 'b') |
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237 self.c = as_shared(c, 'c') |
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238 |
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239 assert self.b.type.dtype == 'float32' |
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240 |
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241 @classmethod |
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242 def new_from_dims(cls, |
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243 n_I, # input dimensionality |
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244 n_K, # number of covariance hidden units |
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245 n_F, # number of covariance filters (squared) |
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246 n_J, # number of mean filters (linear) |
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247 seed = 8923402190, |
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248 ): |
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249 """ |
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250 Return a MeanCovRBM instance with randomly-initialized parameters. |
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251 """ |
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252 |
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253 |
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254 if 0: |
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255 if P_init == 'diag': |
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256 if n_K != n_F: |
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257 raise ValueError('cannot use diagonal initialization of non-square P matrix') |
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258 import scipy.sparse |
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259 P = -scipy.sparse.identity(n_K).tocsr() |
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260 else: |
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261 raise NotImplementedError() |
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262 |
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263 rng = np.random.RandomState(seed) |
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264 |
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265 # initialization taken from Marc'Aurelio |
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266 |
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267 return cls( |
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268 #U = numpy_project_onto_ball(rng.randn(n_I, n_F).T).T, |
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269 U = 0.2 * rng.randn(n_I, n_F), |
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270 W = rng.randn(n_I, n_J)/np.sqrt((n_I+n_J)/2), |
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271 a = np.ones(n_I)*(-2), |
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272 b = np.ones(n_K)*2, |
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273 c = np.zeros(n_J),) |
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274 |
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275 def __getstate__(self): |
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276 # unpack shared containers, which may have references to Theano stuff |
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277 # and are not a long-term stable data type. |
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278 return dict( |
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279 U = self.U.value, |
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280 W = self.W.value, |
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281 b = self.b.value, |
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282 c = self.c.value) |
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283 |
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284 def __setstate__(self, dct): |
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285 self.__init__(**dct) # calls as_shared on pickled arrays |
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286 |
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287 def hmc_sampler(self, n_particles=100, seed=7823748): |
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288 return HMC_sampler( |
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289 positions = [as_shared( |
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290 np.random.RandomState(seed^20893).randn( |
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291 n_particles, |
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292 self.n_visible ))], |
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293 energy_fn = lambda p : self.free_energy_given_v(p[0]), |
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294 seed=seed) |
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295 |
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296 def free_energy_given_v(self, v, extra=False): |
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297 rval = free_energy_given_v(self.params, v) |
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298 if extra: |
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299 return rval |
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300 else: |
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301 return rval[0] |
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302 |
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303 def contrastive_gradient(self, pos_v, neg_v, U_l1_penalty=0, W_l1_penalty=0): |
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304 """Return a list of gradient expressions for self.params |
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305 |
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306 :param pos_v: positive-phase sample of visible units |
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307 :param neg_v: negative-phase sample of visible units |
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308 """ |
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309 pos_FE = self.free_energy_given_v(pos_v) |
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310 neg_FE = self.free_energy_given_v(neg_v) |
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311 |
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312 gpos_FE = theano.tensor.grad(pos_FE.sum(), self.params) |
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313 gneg_FE = theano.tensor.grad(neg_FE.sum(), self.params) |
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314 rval = [ gp - gn for (gp,gn) in zip(gpos_FE, gneg_FE)] |
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315 rval[0] = rval[0] - TT.sign(self.U)*U_l1_penalty |
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316 rval[1] = rval[1] - TT.sign(self.W)*W_l1_penalty |
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317 return rval |
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318 |
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319 from pylearn.dataset_ops.protocol import TensorFnDataset |
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320 from pylearn.dataset_ops.memo import memo |
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321 import scipy.io |
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322 @memo |
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323 def load_mcRBM_demo_patches(): |
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324 d = scipy.io.loadmat('/u/bergstrj/cvs/articles/2010/spike_slab_RBM/src/marcaurelio/training_colorpatches_16x16_demo.mat') |
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325 totnumcases = d["whitendata"].shape[0] |
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326 #d = d["whitendata"][0:np.floor(totnumcases/batch_size)*batch_size,:].copy() |
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327 d = d["whitendata"].copy() |
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328 return d |
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329 |
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330 |
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331 if __name__ == '__main__': |
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332 |
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333 print >> sys.stderr, "TODO: use P matrix (aka FH matrix)" |
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334 |
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335 R,C= 8,8 # the size of image patches |
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336 l1_penalty=1e-3 |
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337 no_l1_epochs = 10 |
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338 |
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339 epoch_size=50000 |
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340 batchsize = 128 |
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341 lr = 0.075 / batchsize |
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342 s_lr = TT.scalar() |
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343 n_K=256 |
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344 n_F=256 |
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345 n_J=100 |
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346 |
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347 rbm = MeanCovRBM.new_from_dims(n_I=R*C, |
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348 n_K=n_K, |
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349 n_J=n_J, |
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350 n_F=n_F, |
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351 ) |
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352 |
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353 sampler = rbm.hmc_sampler(n_particles=100) |
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354 |
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355 from pylearn.dataset_ops import image_patches |
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356 |
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357 batch_idx = TT.iscalar() |
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358 train_batch = image_patches.image_patches( |
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359 s_idx = (batch_idx * batchsize + np.arange(batchsize)), |
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360 dims = (1000,R,C), |
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361 dtype=floatX, |
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362 rasterized=True) |
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363 |
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364 grads = rbm.contrastive_gradient(pos_v=train_batch, neg_v=sampler.positions[0]) |
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365 |
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366 learn_fn = function([batch_idx, s_lr], |
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367 outputs=[ |
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368 grads[0].norm(2), |
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369 rbm.U.norm(2) |
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370 ], |
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371 updates = sgd_updates( |
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372 rbm.params, |
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373 grads, |
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374 lr=[2*s_lr, .2*s_lr, .02*s_lr, .1*s_lr, .02*s_lr ])) |
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375 |
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376 for jj in xrange(10000): |
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377 sampler.simulate() |
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378 l2_of_Ugrad = learn_fn(jj, lr/max(1, jj/(20*epoch_size/batchsize))) |
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379 |
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380 if jj > no_l1_epochs * epoch_size/batchsize: |
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381 rbm.U.value -= l1_penalty * np.sign(rbm.U.value) |
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382 rbm.W.value -= l1_penalty * np.sign(rbm.W.value) |
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383 |
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384 if jj % 5 == 0: |
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385 rbm.U.value = numpy_project_onto_ball(rbm.U.value.T).T |
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386 |
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387 if ((jj < 10) |
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388 or (jj < 100 and 0==jj%10) |
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389 or (jj < 1000 and 0==jj%100) |
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390 or (jj < 10000 and 0==jj%1000)): |
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391 print 'saving samples', jj, 'epoch', jj/(epoch_size/batchsize), l2_of_Ugrad |
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392 print 'neg particles', sampler.positions[0].value.min(), sampler.positions[0].value.max() |
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393 image_tiling.save_tiled_raster_images( |
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394 image_tiling.tile_raster_images(sampler.positions[0].value, (R,C)), |
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395 "sample_%06i.png"%jj) |
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396 image_tiling.save_tiled_raster_images( |
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397 image_tiling.tile_raster_images(rbm.U.value.T, (R,C)), |
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398 "U_%06i.png"%jj) |
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399 image_tiling.save_tiled_raster_images( |
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400 image_tiling.tile_raster_images(rbm.W.value.T, (R,C)), |
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401 "W_%06i.png"%jj) |
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402 |
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403 |
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404 |
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405 # |
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406 # |
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407 # Marc'Aurelio Ranzato's code |
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408 # |
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409 ###################################################################### |
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410 # compute the value of the free energy at a given input |
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411 # F = - sum log(1+exp(- .5 FH (VF data/norm(data))^2 + bias_cov)) +... |
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412 # - sum log(1+exp(w_mean data + bias_mean)) + ... |
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413 # - bias_vis data + 0.5 data^2 |
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414 # NOTE: FH is constrained to be positive |
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415 # (in the paper the sign is negative but the sign in front of it is also flipped) |
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416 def compute_energy_mcRBM(data,normdata,vel,energy,VF,FH,bias_cov,bias_vis,w_mean,bias_mean,t1,t2,t6,feat,featsq,feat_mean,length,lengthsq,normcoeff,small,num_vis): |
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417 # normalize input data vectors |
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418 data.mult(data, target = t6) # DxP (nr input dims x nr samples) |
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419 t6.sum(axis = 0, target = lengthsq) # 1xP |
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420 lengthsq.mult(0.5, target = energy) # energy of quadratic regularization term |
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421 lengthsq.mult(1./num_vis) # normalize by number of components (like std) |
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422 |
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423 lengthsq.add(small) # small prevents division by 0 |
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424 # energy_j = \sum_i 0.5 data_ij ^2 |
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425 # lengthsq_j = 1/ (\sum_i data_ij ^2 + small) |
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426 cmt.sqrt(lengthsq, target = length) |
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427 # length_j = sqrt(lengthsq_j) |
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428 length.reciprocal(target = normcoeff) # 1xP |
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429 # normcoef_j = 1/sqrt(lengthsq_j) |
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430 data.mult_by_row(normcoeff, target = normdata) # normalized data |
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431 # normdata is like data, but cols have unit L2 norm |
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432 |
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433 ## potential |
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434 # covariance contribution |
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435 cmt.dot(VF.T, normdata, target = feat) # HxP (nr factors x nr samples) |
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436 feat.mult(feat, target = featsq) # HxP |
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437 |
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438 # featsq is the squared cosines (VF with data) |
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439 cmt.dot(FH.T,featsq, target = t1) # OxP (nr cov hiddens x nr samples) |
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440 t1.mult(-0.5) |
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441 t1.add_col_vec(bias_cov) # OxP |
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442 cmt.exp(t1) # OxP |
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443 t1.add(1, target = t2) # OxP |
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444 cmt.log(t2) |
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445 t2.mult(-1) |
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446 energy.add_sums(t2, axis=0) |
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447 # mean contribution |
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448 cmt.dot(w_mean.T, data, target = feat_mean) # HxP (nr mean hiddens x nr samples) |
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449 feat_mean.add_col_vec(bias_mean) # HxP |
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450 cmt.exp(feat_mean) |
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451 feat_mean.add(1) |
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452 cmt.log(feat_mean) |
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453 feat_mean.mult(-1) |
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454 energy.add_sums(feat_mean, axis=0) |
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455 # visible bias term |
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456 data.mult_by_col(bias_vis, target = t6) |
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457 t6.mult(-1) # DxP |
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458 energy.add_sums(t6, axis=0) # 1xP |
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459 # kinetic |
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460 vel.mult(vel, target = t6) |
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461 energy.add_sums(t6, axis = 0, mult = .5) |
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462 |
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463 ###################################################### |
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464 # mcRBM trainer: sweeps over the training set. |
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465 # For each batch of samples compute derivatives to update the parameters |
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466 # at the training samples and at the negative samples drawn calling HMC sampler. |
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467 def train_mcRBM(): |
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468 |
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469 config = ConfigParser() |
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470 config.read('input_configuration') |
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471 |
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472 verbose = config.getint('VERBOSITY','verbose') |
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473 |
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474 num_epochs = config.getint('MAIN_PARAMETER_SETTING','num_epochs') |
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475 batch_size = config.getint('MAIN_PARAMETER_SETTING','batch_size') |
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476 startFH = config.getint('MAIN_PARAMETER_SETTING','startFH') |
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477 startwd = config.getint('MAIN_PARAMETER_SETTING','startwd') |
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478 doPCD = config.getint('MAIN_PARAMETER_SETTING','doPCD') |
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479 |
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480 # model parameters |
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481 num_fac = config.getint('MODEL_PARAMETER_SETTING','num_fac') |
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482 num_hid_cov = config.getint('MODEL_PARAMETER_SETTING','num_hid_cov') |
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483 num_hid_mean = config.getint('MODEL_PARAMETER_SETTING','num_hid_mean') |
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484 apply_mask = config.getint('MODEL_PARAMETER_SETTING','apply_mask') |
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485 |
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486 # load data |
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487 data_file_name = config.get('DATA','data_file_name') |
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488 d = loadmat(data_file_name) # input in the format PxD (P vectorized samples with D dimensions) |
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489 totnumcases = d["whitendata"].shape[0] |
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490 d = d["whitendata"][0:floor(totnumcases/batch_size)*batch_size,:].copy() |
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491 totnumcases = d.shape[0] |
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492 num_vis = d.shape[1] |
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493 num_batches = int(totnumcases/batch_size) |
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494 dev_dat = cmt.CUDAMatrix(d.T) # VxP |
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495 |
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496 # training parameters |
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497 epsilon = config.getfloat('OPTIMIZER_PARAMETERS','epsilon') |
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498 epsilonVF = 2*epsilon |
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499 epsilonFH = 0.02*epsilon |
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500 epsilonb = 0.02*epsilon |
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501 epsilonw_mean = 0.2*epsilon |
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502 epsilonb_mean = 0.1*epsilon |
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503 weightcost_final = config.getfloat('OPTIMIZER_PARAMETERS','weightcost_final') |
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504 |
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505 # HMC setting |
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506 hmc_step_nr = config.getint('HMC_PARAMETERS','hmc_step_nr') |
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507 hmc_step = 0.01 |
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508 hmc_target_ave_rej = config.getfloat('HMC_PARAMETERS','hmc_target_ave_rej') |
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509 hmc_ave_rej = hmc_target_ave_rej |
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510 |
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511 # initialize weights |
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512 VF = cmt.CUDAMatrix(np.array(0.02 * np.random.randn(num_vis, num_fac), dtype=np.float32, order='F')) # VxH |
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513 if apply_mask == 0: |
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514 FH = cmt.CUDAMatrix( np.array( np.eye(num_fac,num_hid_cov), dtype=np.float32, order='F') ) # HxO |
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515 else: |
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516 dd = loadmat('your_FHinit_mask_file.mat') # see CVPR2010paper_material/topo2D_3x3_stride2_576filt.mat for an example |
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517 FH = cmt.CUDAMatrix( np.array( dd["FH"], dtype=np.float32, order='F') ) |
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518 bias_cov = cmt.CUDAMatrix( np.array(2.0*np.ones((num_hid_cov, 1)), dtype=np.float32, order='F') ) |
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519 bias_vis = cmt.CUDAMatrix( np.array(np.zeros((num_vis, 1)), dtype=np.float32, order='F') ) |
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520 w_mean = cmt.CUDAMatrix( np.array( 0.05 * np.random.randn(num_vis, num_hid_mean), dtype=np.float32, order='F') ) # VxH |
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521 bias_mean = cmt.CUDAMatrix( np.array( -2.0*np.ones((num_hid_mean,1)), dtype=np.float32, order='F') ) |
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522 |
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523 # initialize variables to store derivatives |
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524 VFinc = cmt.CUDAMatrix( np.array(np.zeros((num_vis, num_fac)), dtype=np.float32, order='F')) |
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525 FHinc = cmt.CUDAMatrix( np.array(np.zeros((num_fac, num_hid_cov)), dtype=np.float32, order='F')) |
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526 bias_covinc = cmt.CUDAMatrix( np.array(np.zeros((num_hid_cov, 1)), dtype=np.float32, order='F')) |
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527 bias_visinc = cmt.CUDAMatrix( np.array(np.zeros((num_vis, 1)), dtype=np.float32, order='F')) |
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528 w_meaninc = cmt.CUDAMatrix( np.array(np.zeros((num_vis, num_hid_mean)), dtype=np.float32, order='F')) |
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529 bias_meaninc = cmt.CUDAMatrix( np.array(np.zeros((num_hid_mean, 1)), dtype=np.float32, order='F')) |
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530 |
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531 # initialize temporary storage |
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532 data = cmt.CUDAMatrix( np.array(np.empty((num_vis, batch_size)), dtype=np.float32, order='F')) # VxP |
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533 normdata = cmt.CUDAMatrix( np.array(np.empty((num_vis, batch_size)), dtype=np.float32, order='F')) # VxP |
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534 negdataini = cmt.CUDAMatrix( np.array(np.empty((num_vis, batch_size)), dtype=np.float32, order='F')) # VxP |
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535 feat = cmt.CUDAMatrix( np.array(np.empty((num_fac, batch_size)), dtype=np.float32, order='F')) |
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536 featsq = cmt.CUDAMatrix( np.array(np.empty((num_fac, batch_size)), dtype=np.float32, order='F')) |
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537 negdata = cmt.CUDAMatrix( np.array(np.random.randn(num_vis, batch_size), dtype=np.float32, order='F')) |
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538 old_energy = cmt.CUDAMatrix( np.array(np.zeros((1, batch_size)), dtype=np.float32, order='F')) |
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539 new_energy = cmt.CUDAMatrix( np.array(np.zeros((1, batch_size)), dtype=np.float32, order='F')) |
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540 gradient = cmt.CUDAMatrix( np.array(np.empty((num_vis, batch_size)), dtype=np.float32, order='F')) # VxP |
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541 normgradient = cmt.CUDAMatrix( np.array(np.empty((num_vis, batch_size)), dtype=np.float32, order='F')) # VxP |
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542 thresh = cmt.CUDAMatrix( np.array(np.zeros((1, batch_size)), dtype=np.float32, order='F')) |
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543 feat_mean = cmt.CUDAMatrix( np.array(np.empty((num_hid_mean, batch_size)), dtype=np.float32, order='F')) |
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544 vel = cmt.CUDAMatrix( np.array(np.random.randn(num_vis, batch_size), dtype=np.float32, order='F')) |
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545 length = cmt.CUDAMatrix( np.array(np.zeros((1, batch_size)), dtype=np.float32, order='F')) # 1xP |
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546 lengthsq = cmt.CUDAMatrix( np.array(np.zeros((1, batch_size)), dtype=np.float32, order='F')) # 1xP |
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547 normcoeff = cmt.CUDAMatrix( np.array(np.zeros((1, batch_size)), dtype=np.float32, order='F')) # 1xP |
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548 if apply_mask==1: # this used to constrain very large FH matrices only allowing to change values in a neighborhood |
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549 dd = loadmat('your_FHinit_mask_file.mat') |
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550 mask = cmt.CUDAMatrix( np.array(dd["mask"], dtype=np.float32, order='F')) |
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551 normVF = 1 |
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552 small = 0.5 |
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553 |
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554 # other temporary vars |
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555 t1 = cmt.CUDAMatrix( np.array(np.empty((num_hid_cov, batch_size)), dtype=np.float32, order='F')) |
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556 t2 = cmt.CUDAMatrix( np.array(np.empty((num_hid_cov, batch_size)), dtype=np.float32, order='F')) |
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557 t3 = cmt.CUDAMatrix( np.array(np.empty((num_fac, batch_size)), dtype=np.float32, order='F')) |
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558 t4 = cmt.CUDAMatrix( np.array(np.empty((1,batch_size)), dtype=np.float32, order='F')) |
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559 t5 = cmt.CUDAMatrix( np.array(np.empty((1,1)), dtype=np.float32, order='F')) |
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560 t6 = cmt.CUDAMatrix( np.array(np.empty((num_vis, batch_size)), dtype=np.float32, order='F')) |
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561 t7 = cmt.CUDAMatrix( np.array(np.empty((num_vis, batch_size)), dtype=np.float32, order='F')) |
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562 t8 = cmt.CUDAMatrix( np.array(np.empty((num_vis, num_fac)), dtype=np.float32, order='F')) |
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563 t9 = cmt.CUDAMatrix( np.array(np.zeros((num_fac, num_hid_cov)), dtype=np.float32, order='F')) |
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564 t10 = cmt.CUDAMatrix( np.array(np.empty((1,num_fac)), dtype=np.float32, order='F')) |
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565 t11 = cmt.CUDAMatrix( np.array(np.empty((1,num_hid_cov)), dtype=np.float32, order='F')) |
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566 |
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567 # start training |
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568 for epoch in range(num_epochs): |
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569 |
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570 print "Epoch " + str(epoch + 1) |
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571 |
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572 # anneal learning rates |
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573 epsilonVFc = epsilonVF/max(1,epoch/20) |
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574 epsilonFHc = epsilonFH/max(1,epoch/20) |
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575 epsilonbc = epsilonb/max(1,epoch/20) |
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576 epsilonw_meanc = epsilonw_mean/max(1,epoch/20) |
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577 epsilonb_meanc = epsilonb_mean/max(1,epoch/20) |
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578 weightcost = weightcost_final |
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579 |
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580 if epoch <= startFH: |
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581 epsilonFHc = 0 |
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582 if epoch <= startwd: |
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583 weightcost = 0 |
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584 |
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585 for batch in range(num_batches): |
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586 |
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587 # get current minibatch |
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588 data = dev_dat.slice(batch*batch_size,(batch + 1)*batch_size) # DxP (nr dims x nr samples) |
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589 |
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590 # normalize input data |
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591 data.mult(data, target = t6) # DxP |
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592 t6.sum(axis = 0, target = lengthsq) # 1xP |
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593 lengthsq.mult(1./num_vis) # normalize by number of components (like std) |
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594 lengthsq.add(small) # small avoids division by 0 |
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595 cmt.sqrt(lengthsq, target = length) |
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596 length.reciprocal(target = normcoeff) # 1xP |
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597 data.mult_by_row(normcoeff, target = normdata) # normalized data |
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598 ## compute positive sample derivatives |
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599 # covariance part |
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600 cmt.dot(VF.T, normdata, target = feat) # HxP (nr facs x nr samples) |
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601 feat.mult(feat, target = featsq) # HxP |
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602 cmt.dot(FH.T,featsq, target = t1) # OxP (nr cov hiddens x nr samples) |
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603 t1.mult(-0.5) |
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604 t1.add_col_vec(bias_cov) # OxP |
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605 t1.apply_sigmoid(target = t2) # OxP |
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606 cmt.dot(featsq, t2.T, target = FHinc) # HxO |
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607 cmt.dot(FH,t2, target = t3) # HxP |
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608 t3.mult(feat) |
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609 cmt.dot(normdata, t3.T, target = VFinc) # VxH |
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610 t2.sum(axis = 1, target = bias_covinc) |
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611 bias_covinc.mult(-1) |
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612 # visible bias |
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|
613 data.sum(axis = 1, target = bias_visinc) |
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|
614 bias_visinc.mult(-1) |
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|
615 # mean part |
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|
616 cmt.dot(w_mean.T, data, target = feat_mean) # HxP (nr mean hiddens x nr samples) |
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617 feat_mean.add_col_vec(bias_mean) # HxP |
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618 feat_mean.apply_sigmoid() # HxP |
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619 feat_mean.mult(-1) |
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620 cmt.dot(data, feat_mean.T, target = w_meaninc) |
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|
621 feat_mean.sum(axis = 1, target = bias_meaninc) |
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|
622 |
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623 # HMC sampling: draw an approximate sample from the model |
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624 if doPCD == 0: # CD-1 (set negative data to current training samples) |
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625 hmc_step, hmc_ave_rej = draw_HMC_samples(data,negdata,normdata,vel,gradient,normgradient,new_energy,old_energy,VF,FH,bias_cov,bias_vis,w_mean,bias_mean,hmc_step,hmc_step_nr,hmc_ave_rej,hmc_target_ave_rej,t1,t2,t3,t4,t5,t6,t7,thresh,feat,featsq,batch_size,feat_mean,length,lengthsq,normcoeff,small,num_vis) |
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626 else: # PCD-1 (use previous negative data as starting point for chain) |
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627 negdataini.assign(negdata) |
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|
628 hmc_step, hmc_ave_rej = draw_HMC_samples(negdataini,negdata,normdata,vel,gradient,normgradient,new_energy,old_energy,VF,FH,bias_cov,bias_vis,w_mean,bias_mean,hmc_step,hmc_step_nr,hmc_ave_rej,hmc_target_ave_rej,t1,t2,t3,t4,t5,t6,t7,thresh,feat,featsq,batch_size,feat_mean,length,lengthsq,normcoeff,small,num_vis) |
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|
629 |
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|
630 # compute derivatives at the negative samples |
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631 # normalize input data |
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|
632 negdata.mult(negdata, target = t6) # DxP |
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|
633 t6.sum(axis = 0, target = lengthsq) # 1xP |
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|
634 lengthsq.mult(1./num_vis) # normalize by number of components (like std) |
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635 lengthsq.add(small) |
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636 cmt.sqrt(lengthsq, target = length) |
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|
637 length.reciprocal(target = normcoeff) # 1xP |
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|
638 negdata.mult_by_row(normcoeff, target = normdata) # normalized data |
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|
639 # covariance part |
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|
640 cmt.dot(VF.T, normdata, target = feat) # HxP |
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|
641 feat.mult(feat, target = featsq) # HxP |
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642 cmt.dot(FH.T,featsq, target = t1) # OxP |
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|
643 t1.mult(-0.5) |
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|
644 t1.add_col_vec(bias_cov) # OxP |
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645 t1.apply_sigmoid(target = t2) # OxP |
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646 FHinc.subtract_dot(featsq, t2.T) # HxO |
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647 FHinc.mult(0.5) |
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648 cmt.dot(FH,t2, target = t3) # HxP |
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649 t3.mult(feat) |
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650 VFinc.subtract_dot(normdata, t3.T) # VxH |
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651 bias_covinc.add_sums(t2, axis = 1) |
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652 # visible bias |
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653 bias_visinc.add_sums(negdata, axis = 1) |
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654 # mean part |
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655 cmt.dot(w_mean.T, negdata, target = feat_mean) # HxP |
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656 feat_mean.add_col_vec(bias_mean) # HxP |
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657 feat_mean.apply_sigmoid() # HxP |
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658 w_meaninc.add_dot(negdata, feat_mean.T) |
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659 bias_meaninc.add_sums(feat_mean, axis = 1) |
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660 |
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661 # update parameters |
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662 VFinc.add_mult(VF.sign(), weightcost) # L1 regularization |
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663 VF.add_mult(VFinc, -epsilonVFc/batch_size) |
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664 # normalize columns of VF: normalize by running average of their norm |
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665 VF.mult(VF, target = t8) |
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666 t8.sum(axis = 0, target = t10) |
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667 cmt.sqrt(t10) |
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668 t10.sum(axis=1,target = t5) |
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669 t5.copy_to_host() |
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670 normVF = .95*normVF + (.05/num_fac) * t5.numpy_array[0,0] # estimate norm |
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671 t10.reciprocal() |
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672 VF.mult_by_row(t10) |
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673 VF.mult(normVF) |
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674 bias_cov.add_mult(bias_covinc, -epsilonbc/batch_size) |
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675 bias_vis.add_mult(bias_visinc, -epsilonbc/batch_size) |
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676 |
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677 if epoch > startFH: |
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678 FHinc.add_mult(FH.sign(), weightcost) # L1 regularization |
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679 FH.add_mult(FHinc, -epsilonFHc/batch_size) # update |
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680 # set to 0 negative entries in FH |
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681 FH.greater_than(0, target = t9) |
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682 FH.mult(t9) |
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683 if apply_mask==1: |
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684 FH.mult(mask) |
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685 # normalize columns of FH: L1 norm set to 1 in each column |
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686 FH.sum(axis = 0, target = t11) |
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687 t11.reciprocal() |
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688 FH.mult_by_row(t11) |
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689 w_meaninc.add_mult(w_mean.sign(),weightcost) |
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690 w_mean.add_mult(w_meaninc, -epsilonw_meanc/batch_size) |
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691 bias_mean.add_mult(bias_meaninc, -epsilonb_meanc/batch_size) |
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692 |
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693 if verbose == 1: |
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694 print "VF: " + '%3.2e' % VF.euclid_norm() + ", DVF: " + '%3.2e' % (VFinc.euclid_norm()*(epsilonVFc/batch_size)) + ", FH: " + '%3.2e' % FH.euclid_norm() + ", DFH: " + '%3.2e' % (FHinc.euclid_norm()*(epsilonFHc/batch_size)) + ", bias_cov: " + '%3.2e' % bias_cov.euclid_norm() + ", Dbias_cov: " + '%3.2e' % (bias_covinc.euclid_norm()*(epsilonbc/batch_size)) + ", bias_vis: " + '%3.2e' % bias_vis.euclid_norm() + ", Dbias_vis: " + '%3.2e' % (bias_visinc.euclid_norm()*(epsilonbc/batch_size)) + ", wm: " + '%3.2e' % w_mean.euclid_norm() + ", Dwm: " + '%3.2e' % (w_meaninc.euclid_norm()*(epsilonw_meanc/batch_size)) + ", bm: " + '%3.2e' % bias_mean.euclid_norm() + ", Dbm: " + '%3.2e' % (bias_meaninc.euclid_norm()*(epsilonb_meanc/batch_size)) + ", step: " + '%3.2e' % hmc_step + ", rej: " + '%3.2e' % hmc_ave_rej |
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695 sys.stdout.flush() |
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696 # back-up every once in a while |
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697 if np.mod(epoch,10) == 0: |
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698 VF.copy_to_host() |
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699 FH.copy_to_host() |
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700 bias_cov.copy_to_host() |
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701 w_mean.copy_to_host() |
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702 bias_mean.copy_to_host() |
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703 bias_vis.copy_to_host() |
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704 savemat("ws_temp", {'VF':VF.numpy_array,'FH':FH.numpy_array,'bias_cov': bias_cov.numpy_array, 'bias_vis': bias_vis.numpy_array,'w_mean': w_mean.numpy_array, 'bias_mean': bias_mean.numpy_array, 'epoch':epoch}) |
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705 # final back-up |
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706 VF.copy_to_host() |
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707 FH.copy_to_host() |
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708 bias_cov.copy_to_host() |
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709 bias_vis.copy_to_host() |
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710 w_mean.copy_to_host() |
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711 bias_mean.copy_to_host() |
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712 savemat("ws_fac" + str(num_fac) + "_cov" + str(num_hid_cov) + "_mean" + str(num_hid_mean), {'VF':VF.numpy_array,'FH':FH.numpy_array,'bias_cov': bias_cov.numpy_array, 'bias_vis': bias_vis.numpy_array, 'w_mean': w_mean.numpy_array, 'bias_mean': bias_mean.numpy_array, 'epoch':epoch}) |