Created
November 15, 2011 01:42
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decision_boundary.py
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#Plot Boundary | |
u = linspace(-1, 1.5, 50) | |
v = linspace(-1, 1.5, 50) | |
z = zeros(shape=(len(u), len(v))) | |
for i in range(len(u)): | |
for j in range(len(v)): | |
z[i, j] = (map_feature(array(u[i]), array(v[j])).dot(array(theta))) | |
z = z.T | |
contour(u, v, z) | |
title('lambda = %f' % l) | |
xlabel('Microchip Test 1') | |
ylabel('Microchip Test 2') | |
legend(['y = 1', 'y = 0', 'Decision boundary']) | |
show() | |
def predict(theta, X): | |
'''Predict whether the label | |
is 0 or 1 using learned logistic | |
regression parameters ''' | |
m, n = X.shape | |
p = zeros(shape=(m, 1)) | |
h = sigmoid(X.dot(theta.T)) | |
for it in range(0, h.shape[0]): | |
if h[it] > 0.5: | |
p[it, 0] = 1 | |
else: | |
p[it, 0] = 0 | |
return p | |
#% Compute accuracy on our training set | |
p = predict(array(theta), it) | |
print 'Train Accuracy: %f' % ((y[where(p == y)].size / float(y.size)) * 100.0) |
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how do you tell which contour line is the real decision boundary? since there are so many of them...