September 2016
Beginner to intermediate
346 pages
6h 35m
English
This is a distribution from which any sample drawn is of type matrix. Many of the methods that can be used with Univariate and Multivariate distributions can be used with Matrix-variate distributions.
This is a type of matrix-variate distribution and is a generalization of the Chi-square distribution to two or more variables. It is constructed by adding the inner products of identically distributed, independent, and zero-mean multivariate normal random vectors. It is used as a model for the distribution of the sample covariance matrix for multivariate normal random data, after scaling by the sample size:
julia> Wishart(v, S)
Here, v refers to the degrees of freedom and S is the base ...
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