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no_tf_nn.py
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246 lines (195 loc) · 6.65 KB
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import numpy as np
import matplotlib.pyplot as plt
import pickle
import pandas as pd
def readData(train_file, dev_file, test_file):
train = pd.read_csv(train_file)
print train.head()
dev = pd.read_csv(dev_file)
test = pd.read_csv(test_file)
return np.array(train), np.array(dev), np.array(test)
def softmax(x):
"""
Compute softmax function for input.
Use tricks from previous assignment to avoid overflow
"""
### YOUR CODE HERE
maxs = np.amax(x, axis=1)
x = np.subtract(x.T, maxs).T
x_exp = np.exp(x)
s = (x_exp.T / np.sum(x_exp, axis=1)).T
### END YOUR CODE
return s
def sigmoid(x):
"""
Compute the sigmoid function for the input here.
"""
s = 1.0 / (1 + np.exp(-x))
return s
def L(y, labels, params=None, reg=False):
reg_term = .0001
loss = cross_entropy(y, labels)
if(reg):
W1 = params['W1']
W2 = params['W2']
loss += reg_term * (np.linalg.norm(W1) ** 2 + np.linalg.norm(W2) ** 2)
return loss
def cross_entropy(y, labels):
(m, k) = y.shape
log_y = np.log(y)
product = np.multiply(log_y, labels)
loss = -1 * np.sum(product) / float(m)
return loss
def forward_prop(data, labels, params, reg):
"""
return hidden layer, output(softmax) layer and loss
"""
W1 = params['W1']
b1 = params['b1']
W2 = params['W2']
b2 = params['b2']
### YOUR CODE HERE
z_1 = data.dot(W1) + b1
h = sigmoid(z_1)
z_2 = h.dot(W2) + b2
y = softmax(z_2)
print "AFTER SOFTMAX: " + str(y.shape)
cost = L(y, labels, params, reg)
### END YOUR CODE
return h, y, cost
def backward_prop(data, labels, params, h, y, reg_term=.0001, reg=False):
"""
return gradient of parameters
"""
W1 = params['W1']
b1 = params['b1']
W2 = params['W2']
b2 = params['b2']
(m, k) = y.shape
print "Y SHAPE:" + str(y.shape)
### YOUR CODE HERE
delta_2 = 1.0 / m * (y - labels)
gradW2 = h.T.dot(delta_2)
if(reg):
gradW2 += reg_term * 2 * W2
gradb2 = np.sum(delta_2, axis=0).T
delta_1 = delta_2.dot(W2.T) * (h * (1-h))
gradW1 = data.T.dot(delta_1)
if(reg):
gradW1 += reg_term * 2 * W1
gradb1 = np.sum(delta_1, axis=0).T
### END YOUR CODE
grad = {}
grad['W1'] = gradW1
grad['W2'] = gradW2
grad['b1'] = gradb1
grad['b2'] = gradb2
#print grad
return grad
def nn_train(trainData, trainLabels, devData, devLabels, reg):
print "Training"
(m, n) = trainData.shape
num_hidden = 300
learning_rate = 5
params = {}
(m, k) = trainLabels.shape
### YOUR CODE HERE
# initialize weights to random values sampled from a normal
params['W1'] = np.random.normal(0, 1, (n, num_hidden))
params['b1'] = np.zeros(num_hidden)
params['W2'] = np.random.normal(0, 1, (num_hidden, k))
params['b2'] = np.zeros(k)
train_loss = []
dev_loss = []
train_accuracy = []
dev_accuracy = []
# for 30 epochs, perform fwd / backward propogation
for i in range(30):
# one epoch = 50 batch iterations
print i
for j in range(50):
start = j * 1000
end = (j + 1) * 1000
batch_data = trainData[start:end, :]
batch_labels = trainLabels[start:end, :]
# for each training batch do fwd / bkwd propogation and update params
(h, y, cost) = forward_prop(batch_data, batch_labels, params, reg)
grad = 0
if(reg):
grad = backward_prop(batch_data, batch_labels, params, h, y, .0001, True)
else:
grad = backward_prop(batch_data, batch_labels, params, h, y)
params['W1'] -= learning_rate * grad['W1']
params['W2'] -= learning_rate * grad['W2']
params['b1'] -= learning_rate * grad['b1']
params['b2'] -= learning_rate * grad['b2']
(_, train_y, train_cost) = forward_prop(trainData, trainLabels, params, False)
(_, dev_y, dev_cost) = forward_prop(devData, devLabels, params, False)
# at the end of each epoch, calculate loss (one plot) and accuracy (another plot)
# on entire train set and dev set and store for plotting later
train_loss.append(train_cost)
dev_loss.append(dev_cost)
train_accuracy.append(compute_accuracy(train_y, trainLabels))
dev_accuracy.append(compute_accuracy(dev_y, devLabels))
plt.figure(1)
plt.subplot(211)
plt.plot(range(30), train_loss, 'r', label='Train')
plt.plot(range(30), dev_loss, 'b', label='Dev')
plt.legend()
plt.title('Loss vs. Epochs')
plt.subplot(212)
plt.plot(range(30), train_accuracy, 'r', label='Train')
plt.plot(range(30), dev_accuracy, 'b', label='Dev')
plt.title('Accuracy vs. Epochs')
plt.legend(loc="lower right")
plt.show()
# save learnt parameters
output = open('reg_' + str(reg) + '_weights.pkl', 'wb')
pickle.dump(params, output)
### END YOUR CODE
return params
def nn_test(data, labels, params):
h, output, cost = forward_prop(data, labels, params, False)
accuracy = compute_accuracy(output, labels)
return accuracy
def compute_accuracy(output, labels):
accuracy = (np.argmax(output,axis=1) == np.argmax(labels,axis=1)).sum() * 1. / labels.shape[0]
return accuracy
def makeOneHot(Y, k):
'''
Converts a vector of classes into the corresponding one-hot matrix
:param Y: (m x 1) vector of classes corresponding to each input
:param k: number of classes
:return: (m x k) one-hot matrix from Y
'''
# number of rows
m = Y.shape[0]
OH = np.zeros((m, k))
# put a 1 in the corresponding column for each row
# e.g. if the class for example j is 5, put a 1 at (j, 5)
for row in range(m):
OH[row, Y[row]] = 1
return OH
def main():
np.random.seed(100)
train, dev, test = readData('train_10-1000_norm.csv', 'dev_10-1000_norm.csv', 'test_10-1000_norm.csv')
trainData = train[:, 1:]
trainLabels = makeOneHot(train[:, 0].astype(int), 12)
p = np.random.permutation(trainData.shape[0])
trainData = trainData[p,:]
trainLabels = trainLabels[p,:]
devData = dev[:, 1:]
devLabels = dev[:, 0]
mean = np.mean(trainData)
std = np.std(trainData)
trainData = (trainData - mean) / std
devData = (devData - mean) / std
testLabels = makeOneHot(test[:, 0].astype(int), 12)
testData = (test[:, 1:] - mean) / std
params = nn_train(trainData, trainLabels, devData, devLabels, True)
readyForTesting = True
if readyForTesting:
accuracy = nn_test(testData, testLabels, params)
print 'Test accuracy: %f' % accuracy
if __name__ == '__main__':
main()