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#' Create a Dirichlet mixture of multivariate normal distributions.
#'
#' \eqn{G_0 (\boldsymbol{\mu} , \Lambda | \boldsymbol{\mu _0} , \kappa _0, \nu _0, T_0) = N ( \boldsymbol{\mu} | \boldsymbol{\mu _0} , (\kappa _0 \Lambda )^{-1} ) \mathrm{Wi} _{\nu _0} (\Lambda | T_0)}
#'
#' @param y Data
#' @param g0Priors Prior parameters for the base distribution.
#' @param alphaPriors Alpha prior parameters. See \code{\link{UpdateAlpha}}.
#' @param numInitialClusters Number of clusters to initialise with.
#' @export
DirichletProcessMvnormal <- function(y,
g0Priors,
alphaPriors = c(2, 4),
numInitialClusters=1) {
if(!is.matrix(y)){
y <- matrix(y, ncol=length(y))
}
if(missing(g0Priors)){
g0Priors <- list(mu0 = rep_len(0, length.out = ncol(y)),
Lambda = diag(ncol(y)),
kappa0 = ncol(y),
nu = ncol(y))
}
mdobj <- MvnormalCreate(g0Priors)
dpobj <- DirichletProcessCreate(y, mdobj, alphaPriors)
dpobj <- Initialise(dpobj, numInitialClusters=numInitialClusters)
return(dpobj)
}
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