December 2018
Beginner to intermediate
684 pages
21h 9m
English
We first compute the principal components using the square covariance matrix with the pairwise sample covariances for the features xi, xj, i, j = 1, ..., n as entries in row i and column j:

For a square matrix M of n dimensions, we define the eigenvectors ωi and eigenvalues λi, i=1, ..., n as follows:

Hence, we can represent the matrix M using eigenvectors and eigenvalues, where W is a matrix that contains the eigenvectors as column vectors, and L is a matrix that contains the λi as diagonal entries (and 0s ...