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function P = princomp(X, q)
%PRINCOMP Obtain principal-component vectors and related quantities.
% P = PRINCOMP(X, Q) Computes the principal-component vectors of
% the vector population contained in the rows of X, a matrix of
% size K-by-n where K is the number of vectors and n is their
% dimensionality. Q, with values in the range [0, n], is the number
% of eigenvectors used in constructing the principal-components
% transformation matrix. P is a structure with the following
% fields:
%
% P.Y K-by-Q matrix whose columns are the principal-
% component vectors.
% P.A Q-by-n principal components transformation matrix
% whose rows are the Q eigenvectors of Cx corresponding
% to the Q largest eigenvalues.
% P.X K-by-n matrix whose rows are the vectors reconstructed
% from the principal-component vectors. P.X and P.Y are
% identical if Q = n.
% P.ems The mean square error incurred in using only the Q
% eigenvectors corresponding to the largest
% eigenvalues. P.ems is 0 if Q = n.
% P.Cx The n-by-n covariance matrix of the population in X.
% P.mx The n-by-1 mean vector of the population in X.
% P.Cy The Q-by-Q covariance matrix of the population in
% Y. The main diagonal contains the eigenvalues (in
% descending order) corresponding to the Q eigenv
...
...
... to be continued.
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