diff --git a/R/RcppExports.R b/R/RcppExports.R index 11261d5..af8ff13 100644 --- a/R/RcppExports.R +++ b/R/RcppExports.R @@ -67,8 +67,9 @@ random_Q <- function(J, K) { #' @param nClass Number of Latent Classes #' @param CLASS A vector of \eqn{N} observations containing the class ID of the #' subject. -#' @param Atable A matrix of dimensions \eqn{M^K \times M^order} containing -#' the attribute classes in bijection-form. +#' @param Atable A matrix of dimensions \eqn{M^K \times M^O} containing +#' the attribute classes in bijection-form. Note, \eqn{O} refers +#' to the model's highest interaction order. #' @param BETA A matrix of dimensions \eqn{J \times M^K} containing the #' coefficients of the reparameterized \eqn{\beta} matrix. #' @param KAPPA A matrix of dimensions \eqn{J \times M} containing the diff --git a/man/sim_slcm.Rd b/man/sim_slcm.Rd index 8ee616a..3ceb4dd 100644 --- a/man/sim_slcm.Rd +++ b/man/sim_slcm.Rd @@ -18,8 +18,9 @@ sim_slcm(N, J, M, nClass, CLASS, Atable, BETA, KAPPA) \item{CLASS}{A vector of \eqn{N} observations containing the class ID of the subject.} -\item{Atable}{A matrix of dimensions \eqn{M^K \times M^order} containing -the attribute classes in bijection-form.} +\item{Atable}{A matrix of dimensions \eqn{M^K \times M^O} containing +the attribute classes in bijection-form. Note, \eqn{O} refers +to the model's highest interaction order.} \item{BETA}{A matrix of dimensions \eqn{J \times M^K} containing the coefficients of the reparameterized \eqn{\beta} matrix.} diff --git a/src/ohoegdm.cpp b/src/ohoegdm.cpp index 379b91b..209352a 100644 --- a/src/ohoegdm.cpp +++ b/src/ohoegdm.cpp @@ -170,8 +170,9 @@ arma::mat random_Q(unsigned int J, unsigned int K) //' @param nClass Number of Latent Classes //' @param CLASS A vector of \eqn{N} observations containing the class ID of the //' subject. -//' @param Atable A matrix of dimensions \eqn{M^K \times M^order} containing -//' the attribute classes in bijection-form. +//' @param Atable A matrix of dimensions \eqn{M^K \times M^O} containing +//' the attribute classes in bijection-form. Note, \eqn{O} refers +//' to the model's highest interaction order. //' @param BETA A matrix of dimensions \eqn{J \times M^K} containing the //' coefficients of the reparameterized \eqn{\beta} matrix. //' @param KAPPA A matrix of dimensions \eqn{J \times M} containing the