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This repository contains a comprehensive collection of mathematical concepts and techniques relevant to various fields of AI, including ML, DL & other areas.It also includes the corresponding source code for all programming tasks associated with the Mathematics for Machine Learning courses, which are taught at Coursera by Imperial College London.

License: MIT License

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coursera eigenvalues eigenvectors jupyter-notebook linear-algebra machine-learning mathematics-machine-learning multivariable-calculus principal-component-analysis probability

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mathematics_for_machine_learning's Issues

Mean/covariance of a dataset + effect of a linear transformation (Issues with affine_mean and affine_cov)

One thing I'm wondering is do we have to always consider a random X inside the function since X is not part of the parameters. The issue is that the result of mean(X) which "mean" parameter is supposed to be equal to is tied to X. If we already have "mean(X)" as input, why do we still need to randomly create an X inside the functions, affine_mean and affine_cov.

How do we deduct X to calculate Axi+b when we just have mean(X)!

In the testing part, I have to manually consider an X that matches the mean(X) matrix given as input, otherwise it would fail. and it would be weird to always manually change X inside the function to match the mean(X) given as parameter. Having X as parameter would seemingly be a good option.

So my question is, how to create an X inside the function that matches every mean(X) given as input? or Can I just alter the function and put X as one of the parameters?

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