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February 12, 2022 13:25
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logistic-03
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## Logistic Regression | |
import numpy as np | |
def sigmoid(x): | |
return (1 / (1 + np.exp(-x))) | |
m = 90 | |
alpha = 0.0001 | |
theta_0 = np.zeros((m,1)) | |
theta_1 = np.zeros((m,1)) | |
theta_2 = np.zeros((m,1)) | |
theta_3 = np.zeros((m,1)) | |
theta_4 = np.zeros((m,1)) | |
epochs = 0 | |
cost_func = [] | |
while(epochs < 10000): | |
y = theta_0 + theta_1 * x_1 + theta_2 * x_2 + theta_3 * x_3 + theta_4 * x_4 | |
y = sigmoid(y) | |
cost = (- np.dot(np.transpose(y_train),np.log(y)) - np.dot(np.transpose(1-y_train),np.log(1-y)))/m | |
theta_0_grad = np.dot(np.ones((1,m)),y-y_train)/m | |
theta_1_grad = np.dot(np.transpose(x_1),y-y_train)/m | |
theta_2_grad = np.dot(np.transpose(x_2),y-y_train)/m | |
theta_3_grad = np.dot(np.transpose(x_3),y-y_train)/m | |
theta_4_grad = np.dot(np.transpose(x_4),y-y_train)/m | |
theta_0 = theta_0 - alpha * theta_0_grad | |
theta_1 = theta_1 - alpha * theta_1_grad | |
theta_2 = theta_2 - alpha * theta_2_grad | |
theta_3 = theta_3 - alpha * theta_3_grad | |
theta_4 = theta_4 - alpha * theta_4_grad | |
cost_func.append(cost) | |
epochs += 1 |
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