R/check_priors.R

Defines functions plot.performance_check_priors check_priors.stanreg check_priors.default check_priors

Documented in check_priors check_priors.stanreg

#' @title Prior predictive checks
#' @name check_priors
#'
#' @description
#' Simulates from the prior marginal distribution of the data to assess the
#' consistency of the chosen priors with domain knowledge (*Gabry et al. 2019*,
#' *Lüdecke et al. 2026*) and creates a visualization from the prior predictive
#' checks.
#'
#' @details
#' Prior predictive checks allow researchers to verify whether the mathematical
#' definitions of their priors accurately reflect the assumed underlying reality.
#' Data are sampled from the model using only the prior distributions (the prior
#' predictive distribution), before any observed data are considered. By visualizing
#' the prior predictive distribution, researchers can assess whether their chosen
#' priors generate plausible data. This provides a crucial sanity check on the
#' model's assumptions and their consistency with domain knowledge.
#'
#' @param model A Bayesian model of class `stanreg` or `brmsfit`. Note that
#' this model should include draws from the prior predictive distribution. This
#' can be achieved, e.g., by using [`bayestestR::unupdate()`] on the fitted
#' model, or setting `prior_PD = TRUE` (when using **rstanarm**) or
#' `sample_prior = "only"` (when using **brms**).
#' @param predictors Character vector with names of one or more model predictors
#' for which prior predictive checks should be visualized.
#' @param ... Currently not used.
#'
#' @return A `ggplot2` object visualizing the prior predictive distribution,
#' overlaid with boxplots indicating where the probability mass of the prior
#' distribution is located.
#'
#' @seealso See documentation of
#' [`?see::plot.see_check_priors`](https://easystats.github.io/see/reference/plot.see_check_priors.html)
#' for available arguments to change the plot appearance.
#'
#' @references
#' Gabry, J., Simpson, D., Vehtari, A., Betancourt, M., & Gelman, A. (2019).
#' Visualization in Bayesian Workflow. Journal of the Royal Statistical Society
#' Series A: Statistics in Society, 182(2), 389–402. \doi{10.1111/rssa.12378}
#'
#' Lüdecke D, Makowski AC, Klein J, Ben-Shachar MS and Makowski D (2026)
#' Choosing informative priors in Bayesian regression models: a simulation study
#' and tutorial using Stan and R. Front. Psychol. 17:1856582.
#' \doi{10.3389/fpsyg.2026.1856582}
#'
#' @examples
#' \dontrun{
#' # model with correctly defined priors. outcome is binary, prior
#' # predictive checks indicate the predicted probability mass based
#' # on the prior distributions - the resulting pattern aligns with
#' # our real-world assumptions
#' model <- insight::download_model("stan_prior_checks_1")
#' check_priors(model, "mmse")
#'
#' # model with default (weakly informative) priors, which is poorly
#' # calibrated. It pushes probability mass almost exclusively to the
#' # extremes of 0 and 1, leaving the plausible middle range largely
#' # unsupported
#' model <- insight::download_model("stan_prior_checks_2")
#' check_priors(model, "mmse")
#' }
#' @export
check_priors <- function(model = NULL, ...) {
  UseMethod("check_priors")
}

#' @export
check_priors.default <- function(model = NULL, ...) {
  insight::format_error("Prior predictive checks are not implemented for this model.")
}

#' @rdname check_priors
#' @export
check_priors.stanreg <- function(model = NULL, predictors = NULL, ...) {
  # sanity check
  if (is.null(predictors)) {
    insight::format_error("Argument `predictors` is required and cannot be `NULL`.")
  }

  x <- list(model = model)
  attr(x, "predictors") <- predictors
  class(x) <- c("performance_check_priors", "see_check_priors")

  graphics::plot(x)
}

#' @export
check_priors.brmsfit <- check_priors.stanreg

# methods ----------------------------------

#' @export
plot.performance_check_priors <- function(x, ...) {
  insight::check_if_installed("see", "for prior predictive plots")
  NextMethod()
}

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performance documentation built on June 30, 2026, 5:12 p.m.