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July 4, 2018 01:18
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| //Our linear regression model is y = mx + b | |
| //Our parameters are thus m and b. What are the optimal values... | |
| //Lets use gradient descent to find out! | |
| def linear_regression(X, y, m_current=0, b_current=0, epochs=1000, learning_rate=0.0001): | |
| N = float(len(y)) | |
| for i in range(epochs): | |
| y_current = (m_current * X) + b_current | |
| cost = sum([data**2 for data in (y-y_current)]) / N | |
| m_gradient = -(2/N) * sum(X * (y - y_current)) | |
| b_gradient = -(2/N) * sum(y - y_current) | |
| m_current = m_current - (learning_rate * m_gradient) | |
| b_current = b_current - (learning_rate * b_gradient) | |
| return m_current, b_current, cost |
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