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__author__ = "Yinchong Yang" | ||
__copyright__ = "Siemens AG, 2018" | ||
__licencse__ = "MIT" | ||
__version__ = "0.1" | ||
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""" | ||
MIT License | ||
Copyright (c) 2018 Siemens AG | ||
Permission is hereby granted, free of charge, to any person obtaining a copy | ||
of this software and associated documentation files (the "Software"), to deal | ||
in the Software without restriction, including without limitation the rights | ||
to use, copy, modify, merge, publish, distribute, sublicense, and/or sell | ||
copies of the Software, and to permit persons to whom the Software is | ||
furnished to do so, subject to the following conditions: | ||
The above copyright notice and this permission notice shall be included in all | ||
copies or substantial portions of the Software. | ||
THE SOFTWARE IS PROVIDED "AS IS", WITHOUT WARRANTY OF ANY KIND, EXPRESS OR | ||
IMPLIED, INCLUDING BUT NOT LIMITED TO THE WARRANTIES OF MERCHANTABILITY, | ||
FITNESS FOR A PARTICULAR PURPOSE AND NONINFRINGEMENT. IN NO EVENT SHALL THE | ||
AUTHORS OR COPYRIGHT HOLDERS BE LIABLE FOR ANY CLAIM, DAMAGES OR OTHER | ||
LIABILITY, WHETHER IN AN ACTION OF CONTRACT, TORT OR OTHERWISE, ARISING FROM, | ||
OUT OF OR IN CONNECTION WITH THE SOFTWARE OR THE USE OR OTHER DEALINGS IN THE | ||
SOFTWARE. | ||
""" | ||
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""" | ||
We first sample MNIST digits to form sequences of random lengths. | ||
The sequence is labeled as one if it contains a zero, and is labeled zero otherwise. | ||
This simulates a high dimensional sequence classification task, such as predicting therapy decision | ||
and survival of patients based on their historical clinical event information. | ||
We train plain LSTM and Tensor-Train LSTM for this task. | ||
After the training, we apply Layer-wise Relevance Propagation to identify the digit(s) that | ||
have influenced the classification. | ||
Apparently, we would expect the LRP algorithm would assign high relevance value to the zero(s) | ||
in the sequence. | ||
These experiments turn out to be successful, which demonstrates that | ||
i) the LSTM and TT-LSTM can indeed learn the mapping from a zero to the sequence class, and that | ||
ii) both LSTMs have no problem in storing the zero pattern over a period of time, because the | ||
classifier is deployed only at the last hidden state, and that | ||
iii) the implementation of the LRP algorithm, complex as it is, is also correct, in that | ||
the zeros are assigned high relevance scores. | ||
Especially the experiments with the plain LSTM serve as simulation study supporting our submission of | ||
“Yinchong Yang, Volker Tresp, Marius Wunderle, Peter A. Fasching, | ||
Explaining Therapy Predictions with Layer-wise Relevance Propagation in Neural Networks, at IEEE ICHI 2018”. | ||
The original LRP for LSTM from the repository: | ||
https://github.com/ArrasL/LRP_for_LSTM | ||
which we modified and adjusted for keras models. | ||
Feel free to experiment with the hyper parameters and suggest other sequence classification tasks. | ||
Have fun ;) | ||
""" | ||
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import pickle | ||
import sys | ||
import numpy as np | ||
from numpy import newaxis as na | ||
import keras | ||
from keras.layers.recurrent import Recurrent | ||
from keras import backend as K | ||
from keras.engine import InputSpec | ||
from keras import activations | ||
from keras import initializers | ||
from keras import regularizers | ||
from keras import constraints | ||
from keras.engine.topology import Layer | ||
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from TTLayer import * | ||
from TTRNN import TT_LSTM | ||
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def make_seq(n, x, y, maxlen=32, seed=123): | ||
np.random.seed(seed) | ||
lens = np.random.choice(range(2, maxlen), n) | ||
seqs = np.zeros((n, maxlen, 28**2)) | ||
labels = np.zeros(n) | ||
digits_label = np.zeros((n, maxlen), dtype='int32')-1 | ||
ids = np.zeros((n, maxlen), dtype='int64')-1 | ||
for i in range(n): | ||
digits_inds = np.random.choice(range(x.shape[0]), lens[i]) | ||
ids[i, -lens[i]::] = digits_inds | ||
seqs[i, -lens[i]::, :] = x[digits_inds] | ||
digits_label[i, -lens[i]::] = y[digits_inds] | ||
class_inds = y[digits_inds] | ||
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if True: | ||
# option 1: is there any 0 in the sequence? | ||
labels[i] = (0 in class_inds) | ||
else: | ||
# option 2: even number of 0 -> label=0, odd number of 0 -> label=1 | ||
labels[i] = len(np.where(class_inds == 0)[0]) % 2 == 1 | ||
return [seqs, labels, digits_label, ids] | ||
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# From: https://github.com/ArrasL/LRP_for_LSTM | ||
def lrp_linear(hin, w, b, hout, Rout, bias_nb_units, eps, bias_factor, debug=False): | ||
""" | ||
LRP for a linear layer with input dim D and output dim M. | ||
Args: | ||
- hin: forward pass input, of shape (D,) | ||
- w: connection weights, of shape (D, M) | ||
- b: biases, of shape (M,) | ||
- hout: forward pass output, of shape (M,) (unequal to np.dot(w.T,hin)+b if more than one incoming layer!) | ||
- Rout: relevance at layer output, of shape (M,) | ||
- bias_nb_units: number of lower-layer units onto which the bias/stabilizer contribution is redistributed | ||
- eps: stabilizer (small positive number) | ||
- bias_factor: for global relevance conservation set to 1.0, otherwise 0.0 to ignore bias redistribution | ||
Returns: | ||
- Rin: relevance at layer input, of shape (D,) | ||
""" | ||
sign_out = np.where(hout[na, :] >= 0, 1., -1.) # shape (1, M) | ||
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numer = (w * hin[:, na]) + \ | ||
((bias_factor * b[na, :] * 1. + eps * sign_out * 1.) * 1. / bias_nb_units) # shape (D, M) | ||
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denom = hout[na, :] + (eps * sign_out * 1.) # shape (1, M) | ||
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message = (numer / denom) * Rout[na, :] # shape (D, M) | ||
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Rin = message.sum(axis=1) # shape (D,) | ||
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# Note: local layer relevance conservation if bias_factor==1.0 and bias_nb_units==D | ||
# global network relevance conservation if bias_factor==1.0 (can be used for sanity check) | ||
if debug: | ||
print("local diff: ", Rout.sum() - Rin.sum()) | ||
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return Rin | ||
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def sigmoid(x): | ||
x = x.astype('float128') | ||
return 1. / (1. + np.exp(-x)) | ||
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# Modified from https://github.com/ArrasL/LRP_for_LSTM | ||
def lstm_lrp(l, d, train_data = True): | ||
if train_data: | ||
x_l = X_tr[l] | ||
y_l = Y_tr[l] | ||
z_l = Z_tr[l] | ||
# d_l = d_tr[l] | ||
else: | ||
x_l = X_te[l] | ||
y_l = Y_te[l] | ||
z_l = Z_te[l] | ||
# d_l = d_te[l] | ||
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# calculate the FF pass in LSTM for every time step | ||
pre_gates = np.zeros((MAXLEN, d*4)) | ||
gates = np.zeros((MAXLEN, d * 4)) | ||
h = np.zeros((MAXLEN, d)) | ||
c = np.zeros((MAXLEN, d)) | ||
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for t in range(MAXLEN): | ||
z = np.dot(x_l[t], Ws) | ||
if t > 0: | ||
z += np.dot(h[t-1], Us) | ||
z += b | ||
pre_gates[t] = z | ||
z0 = z[0:d] | ||
z1 = z[d:2*d] | ||
z2 = z[2*d:3*d] | ||
z3 = z[3 * d::] | ||
i = sigmoid(z0) | ||
f = sigmoid(z1) | ||
c[t] = f * c[t-1] + i * np.tanh(z2) | ||
o = sigmoid(z3) | ||
h[t] = o * np.tanh(c[t]) | ||
gates[t] = np.concatenate([i, f, np.tanh(z2), o]) | ||
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# check: z_l[12] / h[-1][12] | ||
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Rh = np.zeros((MAXLEN, d)) | ||
Rc = np.zeros((MAXLEN, d)) | ||
Rg = np.zeros((MAXLEN, d)) | ||
Rx = np.zeros((MAXLEN, 28**2)) | ||
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bias_factor = 0 | ||
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Rh[MAXLEN-1] = lrp_linear(hin=z_l, | ||
w=Dense_w, | ||
b=np.array(Dense_b), | ||
hout=np.dot(z_l, Dense_w)+Dense_b, | ||
Rout=np.array([y_l]), | ||
bias_nb_units=len(z_l), | ||
eps=eps, | ||
bias_factor=bias_factor) | ||
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for t in reversed(range(MAXLEN)): | ||
# t = MAXLEN-1 | ||
# print t | ||
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Rc[t] += Rh[t] | ||
# Rc[t] = Rh[t] | ||
if t > 0: | ||
Rc[t-1] = lrp_linear(gates[t, d: 2 * d] * c[t - 1], # gates[t , 2 *d: 3 *d ] *c[ t -1], | ||
np.identity(d), | ||
np.zeros((d)), | ||
c[t], | ||
Rc[t], | ||
2*d, | ||
eps, | ||
bias_factor, | ||
debug=False) | ||
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Rg[t] = lrp_linear(gates[t, 0:d] * gates[t, 2*d:3*d], # h_input: i + g | ||
np.identity(d), # W | ||
np.zeros((d)), # b | ||
c[t], # h_output | ||
Rc[t], # R_output | ||
2 * d, | ||
eps, | ||
bias_factor, | ||
debug=False) | ||
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# foo = np.dot(x_l[t], Ws[:,2*d:3*d]) + np.dot(h[t-1], Us[:, 2*d:3*d]) + b[2*d:3*d] | ||
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Rx[t] = lrp_linear(x_l[t], | ||
Ws[:,2*d:3*d], | ||
b[2*d:3*d], | ||
pre_gates[t, 2*d:3*d], | ||
Rg[t], | ||
d + 28 ** 2, | ||
eps, | ||
bias_factor, | ||
debug=False) | ||
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if t > 0: | ||
Rh[t-1] = lrp_linear(h[t-1], | ||
Us[:,2*d:3*d], | ||
b[2*d:3*d], | ||
pre_gates[t, 2 * d:3 * d], | ||
Rg[t], | ||
d + 28**2, | ||
eps, | ||
bias_factor, | ||
debug=False) | ||
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# hin, w, b, hout, Rout, bias_nb_units, eps, bias_factor, debug=False | ||
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# Rx[np.where(d_l==-1.)[0]] *= 0 | ||
return Rx | ||
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from keras.datasets import mnist | ||
from keras.utils import to_categorical | ||
from keras.models import Model, Input | ||
from keras.layers import Dense, GRU, LSTM, Dropout, Masking | ||
from keras.optimizers import * | ||
from keras.regularizers import l2 | ||
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from sklearn.metrics import * | ||
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# Script configurations ################################################################### | ||
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seed=111111 | ||
use_TT = True # whether use Tensor-Train or plain RNNs | ||
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# Prepare the data ######################################################################## | ||
# Load the MNIST data and build sequences: | ||
(x_train, y_train), (x_test, y_test) = mnist.load_data() | ||
x_train = x_train.reshape(x_train.shape[0], -1) | ||
x_test = x_test.reshape(x_test.shape[0], -1) | ||
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MAXLEN = 32 # max length of the sequences | ||
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X_tr, Y_tr, d_tr, idx_tr = make_seq(n=10000, x=x_train, y=y_train, maxlen=MAXLEN, seed=seed) | ||
X_te, Y_te, d_te, idx_te = make_seq(n=1000, x=x_test, y=y_test, maxlen=MAXLEN, seed=seed+1) | ||
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# Define the model ###################################################################### | ||
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if use_TT: | ||
# TT settings | ||
tt_input_shape = [7, 7, 16] | ||
tt_output_shape = [4, 4, 4] | ||
tt_ranks = [1, 4, 4, 1] | ||
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rnn_size = 64 | ||
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X = Input(shape=X_tr.shape[1::]) | ||
X_mask = Masking(mask_value=0.0, input_shape=X_tr.shape[1::])(X) | ||
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if use_TT: | ||
Z = TT_LSTM(tt_input_shape=tt_input_shape, tt_output_shape=tt_output_shape, tt_ranks=tt_ranks, | ||
return_sequences=False, recurrent_dropout=.5)(X_mask) | ||
Out = Dense(units=1, activation='sigmoid', kernel_regularizer=l2(1e-2))(Z) | ||
else: | ||
Z = LSTM(units=rnn_size, return_sequences=False, recurrent_dropout=.5)(X_mask) # dropout=.5, | ||
Out = Dense(units=1, activation='sigmoid', kernel_regularizer=l2(1e-2))(Z) | ||
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rnn_model = Model(X, Out) | ||
rnn_model.compile(optimizer=Adam(1e-3), loss='binary_crossentropy', | ||
metrics=['accuracy']) | ||
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# Train the model and save the results ###################################################### | ||
rnn_model.fit(X_tr, Y_tr, epochs=50, batch_size=32, validation_split=.2, verbose=2) | ||
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Y_hat = rnn_model.predict(X_tr, verbose=2).reshape(-1) | ||
train_acc = (np.round(Y_hat) == Y_tr).mean() | ||
Y_pred = rnn_model.predict(X_te, verbose=2).reshape(-1) | ||
(np.round(Y_pred) == Y_te).mean() | ||
pred_acc = (np.round(Y_pred) == Y_te).mean() | ||
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# Collect all hidden layers ################################################################ | ||
if use_TT: | ||
# Reconstruct the fully connected input-to-hidden weights: | ||
from keras.initializers import constant | ||
_tt_output_shape = np.copy(tt_output_shape) | ||
_tt_output_shape[0] *= 4 | ||
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fc_w = rnn_model.get_weights()[0] | ||
fc_layer = TT_Layer(tt_input_shape=tt_input_shape, tt_output_shape=_tt_output_shape, tt_ranks=tt_ranks, | ||
kernel_initializer=constant(value=fc_w), use_bias=False) | ||
fc_input = Input(shape=(X_tr.shape[2],)) | ||
fc_output = fc_layer(fc_input) | ||
fc_model = Model(fc_input, fc_output) | ||
fc_model.compile('sgd', 'mse') | ||
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fc_recon_mat = fc_model.predict(np.identity(X_tr.shape[2])) | ||
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# Reconstruct the entire LSTM: | ||
fc_Z = LSTM(units=np.prod(tt_output_shape), return_sequences=False, dropout=.5, recurrent_dropout=.5, | ||
weights=[fc_recon_mat, rnn_model.get_weights()[2], rnn_model.get_weights()[1]])(X_mask) | ||
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else: | ||
fc_Z = LSTM(units=rnn_size, return_sequences=False, dropout=.5, recurrent_dropout=.5, | ||
weights=rnn_model.get_weights()[0:3])(X_mask) | ||
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fc_Out = Dense(units=1, activation='sigmoid', kernel_regularizer=l2(1e-3), | ||
weights=rnn_model.get_weights()[3::])(fc_Z) | ||
fc_rnn_model = Model(X, fc_Out) | ||
fc_rnn_model.compile(optimizer=Adam(1e-3), loss='binary_crossentropy', | ||
metrics=['accuracy']) | ||
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fc_rnn_model.evaluate(X_te, Y_te, verbose=2) | ||
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# Calculate the LRP: ######################################################################### | ||
fc_Z_model = Model(X, fc_Z) | ||
fc_Z_model.compile('sgd', 'mse') | ||
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Y_hat_fc = fc_rnn_model.predict(X_tr) | ||
Y_pred_fc = fc_rnn_model.predict(X_te) | ||
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Ws = fc_rnn_model.get_weights()[0] | ||
Us = fc_rnn_model.get_weights()[1] | ||
b = fc_rnn_model.get_weights()[2] | ||
Dense_w = fc_rnn_model.get_weights()[3] | ||
Dense_b = fc_rnn_model.get_weights()[4] | ||
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Z_tr = fc_Z_model.predict(X_tr) | ||
Z_te = fc_Z_model.predict(X_te) | ||
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eps = 1e-4 | ||
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is_number_flag = np.where(d_te != -1) | ||
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# All relevance scores of the test sequences | ||
lrp_te = np.vstack([lstm_lrp(i, rnn_size, False).sum(1) for i in range(X_te.shape[0])]) | ||
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lrp_auroc = roc_auc_score((d_te == 0).astype('int')[is_number_flag].reshape(-1), | ||
lrp_te[is_number_flag].reshape(-1)) | ||
lrp_auprc = average_precision_score((d_te == 0).astype('int')[is_number_flag].reshape(-1), | ||
lrp_te[is_number_flag].reshape(-1)) | ||
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# The reported results: | ||
print pred_acc | ||
print lrp_auroc | ||
print lrp_auprc | ||
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