I've come across this same problem. Here are my notes from my lab
notebook. Wikipedia says that positive definite describes a
Hermition matrix. "A Hermitian matrix (or self-adjoint matrix) is a
square matrix with complex entries which is equal to its own
conjugate transpose that is, the element in the ith row and jth
column is equal to the complex conjugate of the element in the jth
row and ith column, for all indices i and j." In other words, my
arrays of covariances or correlations would be Hermitian, bc the
element 2,3 is the same as the element 3,2.
I think part of the answer to this problem is here: <http://www2.gsu.edu/~mkteer/npdmatri.html>
Basically it says you need to take out perfectly correlating
variables and also that large amounts of missing data can lead to a
covariance or correlation matrix not positive definite. I'm still
not sure what pos-def means, but here's an analysis program that
supposedly corrects for data that produces positive-definite
covariance matrices. emcov.exe at <http://www.smallwaters.com/weblinks/>
I haven't made it work yet, so good luck to you.
HTH.
Post by Arnoldo NunesI am trynig to use the factoran with matrix 10773x529, but the
error
The covariance matrix of X must be positive definite.
What it can be happening?
Can somebody help me?
Arnoldo