Created
October 3, 2015 15:15
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Running Gradient Descent ... | |
ans = | |
32.0727 | |
Theta found by gradient descent: 0.000000 0.000000 | |
For population = 35,000, we predict a profit of 0.000000 | |
For population = 70,000, we predict a profit of 0.000000 | |
============================ | |
%% =================== Part 3: Gradient descent =================== | |
fprintf('Running Gradient Descent ...\n') | |
X = [ones(m, 1), data(:,1)]; % Add a column of ones to x | |
theta = zeros(2, 1); % initialize fitting parameters | |
% Some gradient descent settings | |
iterations = 1500; | |
alpha = 0.01; | |
% compute and display initial cost | |
computeCost(X, y, theta) | |
% run gradient descent | |
theta = gradientDescent(X, y, theta, alpha, iterations); | |
% print theta to screen | |
fprintf('Theta found by gradient descent: '); | |
fprintf('%f %f \n', theta(1), theta(2)); | |
% Plot the linear fit | |
hold on; % keep previous plot visible | |
plot(X(:,2), X*theta, '-') | |
legend('Training data', 'Linear regression') | |
hold off % don't overlay any more plots on this figure | |
% Predict values for population sizes of 35,000 and 70,000 | |
predict1 = [1, 3.5] *theta; | |
fprintf('For population = 35,000, we predict a profit of %f\n',... | |
predict1*10000); | |
predict2 = [1, 7] * theta; | |
fprintf('For population = 70,000, we predict a profit of %f\n',... | |
predict2*10000); |
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