Use un-pivoted Cholesky triangle to sample from sparse MvNormalCanon #1218
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Fixes #1200.
Note I also rewrote the tests--the SuiteSparse Cholesky decomposition returns a different decomposition than the
Base.LinearAlgebra
function (since the Cholesky factorization is not in general unique). As a result, the random samples from anMvNormalCanon
distribution with a sparse precision matrix are not in general identical to those from anMvNormalCanon
orMvNormal
, even if the seeds are identical. As a result, these tests only check for approximate statistical equality, rather than strict numerical equality of the samples. Not sure if there's a better way to handle that.