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sethaxen avatar sethaxen commented on August 15, 2024

There's still a use-case for a bijector that is effectively F = cholesky(R) for correlation matrix R. Suppose one wants a parameter F because their model needs the Cholesky factorization, but they want to put a Normal(0.9, 0.01) prior on R[1, 2]. Then they would need something like

@model function demo(n)
    F ~ LKJCholesky(n, 1)  # uniform distribution on Matrix(F)
    Rmat, logJ = with_logabsdet_jacobian(inverse(CorrToCholeskyBijector()), F)
    R := Rmat  # track R
    Turing.@addlogprob! logJ + logpdf(Normal(0.9, 0.01), R[1, 2])
    # add the rest of the model using F
end

The current CorrBijector() is effectively VecCholeskyBijector() ∘ CorrToCholeskyBijector()

from bijectors.jl.

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