Maps a vector of independent uniform draws into one point on the distribution's scale via the
Cholesky decomposition of its covariance. This is not a true multivariate quantile (there
is no unique multivariate analogue of the univariate inverse CDF); it is exactly the map
upstream implements: mean + L %*% qnorm(p) where L is the Cholesky factor.
Value
a numeric vector of length mvdist_dimension().
Details
MultivariateNormal takes dimension probabilities; MultivariateStudentT takes
dimension + 1 (the last value drives the chi-squared mixing variable) and still returns
dimension values.
Examples
mvdist_inverse_cdf(mvdist_normal(c(0, 0), diag(2)), c(0.5, 0.5))
#> [1] 0 0