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July 17, 2017 07:15
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Measure and update iteration in localization of self driving cars.
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| # Write a program that will iteratively update and | |
| # predict based on the location measurements | |
| # and inferred motions shown below. | |
| def update(mean1, var1, mean2, var2): | |
| new_mean = float(var2 * mean1 + var1 * mean2) / (var1 + var2) | |
| new_var = 1./(1./var1 + 1./var2) | |
| return [new_mean, new_var] | |
| def predict(mean1, var1, mean2, var2): | |
| new_mean = mean1 + mean2 | |
| new_var = var1 + var2 | |
| return [new_mean, new_var] | |
| # The means of all the measurement distributions. | |
| measurement_means = [5., 6., 7., 9., 10.] #means | |
| # The variance a.k.a uncertainties associated with the means above. | |
| # The uncertainty/variance i the same for all measurements taken. | |
| measurement_uncertainty = 4. #variance | |
| motion_distance = [1., 1., 2., 1., 1.] | |
| motion_uncertainty = 2. | |
| prior_mean = 0. | |
| prior_uncertainity = 10000. | |
| for i in range(len(measurement_means)): | |
| prior_mean, prior_uncertainity = update(prior_mean, prior_uncertainity, measurement_means[i], measurement_uncertainty) | |
| print("measure") | |
| print(prior_mean, prior_uncertainity) | |
| prior_mean, prior_uncertainity = predict(prior_mean, prior_uncertainity, motion_distance[i], motion_uncertainty) | |
| print("predict") | |
| print(prior_mean, prior_uncertainity) | |
| print("\n") | |
| print [prior_mean, prior_uncertainity] |
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