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Albeit unofficial, brms supports Multivariate Student T as a random effect distributional family. Please, is it possible to add Multivariate Laplace to a future version, as the pdf is already well-defined in R [1]? My guess is that it might be a bit slow using this implementation as it involves the calculation of $\Sigma$ , but maybe there is a different formulation elsewhere.
Laplace is nice to have, especially when one wants to check if some groups diverge from the normative curve.
Edit: A second look, it may not involve $\Sigma$ after all, since every $\Sigma$ is encapsulated inside a square root, so theoretically we can get a Cholesky decomposition, but I don't have the math capability to factorise it out.
The text was updated successfully, but these errors were encountered:
It should be possible to add it. What are the advantages of using the MV laplace distribution (vs. normal or student-t) for random effects?
While Student's T captures over-dispersion, Laplace can do stronger shrinkage. In the same manner as variable selection, Laplace can be more powerful than Normal in detecting which group-specific random effect diverge from the average. It might not be relevant when looking at marginal effects but is extremely useful when we want to detect which particular, say, region of the brain, the disease is targeting, in one model.
It should be possible to add it. What are the advantages of using the MV
laplace distribution (vs. normal or student-t) for random effects?
While Student's T captures over-dispersion, Laplace can do stronger
shrinkage. In the same manner as variable selection, Laplace can be more
powerful than Normal in detecting which group-specific random effect
diverge from the average. It might not be relevant when looking at marginal
effects but is extremely useful when we want to detect which particular,
say, region of the brain, the disease is targeting, in one model.
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Albeit unofficial,$\Sigma$ , but maybe there is a different formulation elsewhere.
brms
supports Multivariate Student T as a random effect distributional family. Please, is it possible to add Multivariate Laplace to a future version, as the pdf is already well-defined in R [1]? My guess is that it might be a bit slow using this implementation as it involves the calculation ofLaplace is nice to have, especially when one wants to check if some groups diverge from the normative curve.
[1] https://search.r-project.org/CRAN/refmans/LaplacesDemon/html/dist.Multivariate.Laplace.html
Edit: A second look, it may not involve$\Sigma$ after all, since every $\Sigma$ is encapsulated inside a square root, so theoretically we can get a Cholesky decomposition, but I don't have the math capability to factorise it out.
The text was updated successfully, but these errors were encountered: