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#' @title Set prior parameters for Bayesian Mallows model
#'
#' @description Set values related to the prior distributions for the Bayesian
#' Mallows model.
#'
#' @param gamma Strictly positive numeric value specifying the shape parameter
#' of the gamma prior distribution of \eqn{\alpha}. Defaults to `1`, thus
#' recovering the exponential prior distribution used by
#' \insertCite{vitelli2018}{BayesMallows}.
#'
#' @param lambda Strictly positive numeric value specifying the rate parameter
#' of the gamma prior distribution of \eqn{\alpha}. Defaults
#' to `0.001`. When `n_cluster > 1`, each mixture component \eqn{\alpha_{c}}
#' has the same prior distribution.
#'
#' @param psi Positive integer specifying the concentration parameter \eqn{\psi}
#' of the Dirichlet prior distribution used for the cluster probabilities
#' \eqn{\tau_{1}, \tau_{2}, \dots, \tau_{C}}, where \eqn{C} is the value of
#' `n_clusters`. Defaults to `10L`. When `n_clusters = 1`, this argument is
#' not used.
#'
#' @param kappa Hyperparameters of the truncated Beta prior used for error
#' probability \eqn{\theta} in the Bernoulli error model. The prior has the
#' form \eqn{\pi(\theta) = \theta^{\kappa_{1}} (1 - \theta)^{\kappa_{2}}}.
#' Defaults to `c(1, 3)`, which means that the \eqn{\theta} is a priori
#' expected to be closer to zero than to 0.5. See
#' \insertCite{crispino2019}{BayesMallows} for details.
#'
#' @return An object of class `"BayesMallowsPriors"`, to be provided in the
#' `priors` argument to [compute_mallows()], [compute_mallows_mixtures()], or
#' [update_mallows()].
#' @export
#'
#' @references \insertAllCited{}
#'
#' @family preprocessing
#'
set_priors <- function(gamma = 1, lambda = 0.001, psi = 10, kappa = c(1, 3)) {
stopifnot(length(kappa) == 2)
validate_positive(gamma)
validate_positive(lambda)
validate_integer(psi)
validate_positive(psi)
validate_positive(kappa[[1]])
validate_positive(kappa[[2]])
ret <- as.list(environment())
class(ret) <- "BayesMallowsPriors"
ret
}
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