inst/sbc/sbc_tools.R

#'
#' Utilities for SBC validation
#'
load_rbest_dev <- function() {
  if (rbest_lib_dir != .libPaths()[1]) {
    cat("Unloading RBesT and setting libPaths to dev RBesT install.\n")
    unloadNamespace("RBesT")
    .libPaths(c(rbest_lib_dir, .libPaths()))
  }
  if (!("RBesT" %in% .packages())) {
    require(RBesT, lib.loc = rbest_lib_dir)
  }
}

setup_lecuyer_seeds <- function(lecuyer_seed, num) {
  ## note: seed have the format from L'Ecuyer. Just set
  ## RNGkind("L'Ecuyer-CMRG")
  ## and then use .Random.seed
  job_seeds <- list()
  job_seeds[[1]] <- parallel::nextRNGStream(lecuyer_seed)
  i <- 2
  while (i < num + 1) {
    job_seeds[[i]] <- parallel::nextRNGSubStream(job_seeds[[i - 1]])
    i <- i + 1
  }
  job_seeds
}

#'
#' Simulates a draw from the prior and fake data for it. This will be
#' the data generating step in the simulation. The function recieves
#' the problem data, job specifics and hyper-parameters which
#' determine the scenario (choices for the prior).
#'
simulate_fake <- function(data, family, mean_mu, sd_mu, sd_tau, samp_sd) {
  G <- length(unique(data$group))
  N <- length(data$group)
  rl <- rle(data$group)
  Ng <- rl$lengths
  mu <- rnorm(1, mean_mu, sd_mu)
  tau <- abs(rnorm(1, 0, sd_tau))
  theta <- rnorm(G, mu, tau)
  family <- get(family, mode = "function", envir = parent.frame())
  inv_link <- family()$linkinv
  alpha <- inv_link(rep(theta, times = Ng))
  likelihood <- family()$family
  if (likelihood == "binomial") {
    r <- rbinom(N, 1, alpha)
    y <- as.numeric(tapply(r, data$group, sum))
    fake <- data.frame(r = y, nr = Ng - y, group = 1:G)
  }
  if (likelihood == "poisson") {
    count <- rpois(N, alpha)
    y <- as.numeric(tapply(count, data$group, sum))
    fake <- data.frame(y = y, n = Ng, group = 1:G)
  }
  if (likelihood == "gaussian") {
    y_i <- rnorm(N, alpha, samp_sd)
    y <- as.numeric(tapply(y_i, data$group, mean))
    fake <- data.frame(y = y, y_se = samp_sd / sqrt(Ng), group = 1:G)
  }
  list(
    fake = fake,
    draw = c(mu = mu, tau = tau),
    draw_theta = theta
  )
}

#'
#'
#' Procedure to fit each fake data set using our fitting
#' procedure. This method obtains the problem data, job details and an
#' **instance** of the scenario as generated by `simulate_fake`.
#'

fit_rbest <- function(
  fake,
  draw,
  draw_theta,
  family,
  prior_mean_mu,
  prior_sd_mu,
  prior_sd_tau,
  samp_sd
) {
  Ng <- length(draw_theta)

  ## pars <- job$pars$prob.pars
  ## prior_mean_mu <- pars$mean_mu
  ## prior_sd_mu <- pars$sd_mu
  ## prior_sd_tau <- pars$sd_tau
  ## samp_sd <- pars$samp_sd
  ## family <- pars$family

  model <- switch(
    family,
    binomial = cbind(r, nr) ~ 1 | group,
    poisson = y ~ 1 + offset(log(n)) | group,
    gaussian = cbind(y, y_se) ~ 1 | group
  )

  options(
    RBesT.MC.warmup = 2000,
    RBesT.MC.iter = 4000,
    RBesT.MC.thin = 1,
    RBesT.MC.init = 0.1,
    RBesT.MC.control = list(
      ## adapt_delta=0.999, ## 2024-11-21 lowered to 0.95 for the sake of performance
      adapt_delta = 0.95,
      stepsize = 0.01,
      max_treedepth = 10,
      adapt_init_buffer = 100,
      adapt_term_buffer = 300
    )
  )

  if (Ng > 5) {
    ## for the dense case we can be a bit less aggressive with the sampling tuning parameters
    options(
      RBesT.MC.control = list(
        ## adapt_delta=0.95,
        adapt_delta = 0.90,
        stepsize = 0.01,
        max_treedepth = 10,
        adapt_init_buffer = 100,
        adapt_term_buffer = 300
      )
    )
  }
  fit <- gMAP(
    model,
    data = fake,
    family = family,
    tau.dist = "HalfNormal",
    tau.prior = cbind(0, prior_sd_tau),
    beta.prior = cbind(c(prior_mean_mu), c(prior_sd_mu)),
    chains = 2
  )

  params <- c("beta[1]", "tau[1]")
  params_group <- paste0("theta[", 1:Ng, "]")

  ## gMAP no longer stores an rstan stanfit; diagnostics and posterior
  ## draws are read from the stored posterior draws arrays instead.
  n_divergent <- sum(as.array(posterior::subset_draws(
    fit$draws_diag,
    variable = "divergent__"
  )))

  samp_diags <- posterior::summarise_draws(
    posterior::as_draws_array(fit, variable = params),
    ess_bulk = posterior::ess_bulk,
    rhat = posterior::rhat
  )
  min_Neff <- ceiling(min(samp_diags$ess_bulk, na.rm = TRUE))
  max_Rhat <- max(samp_diags$rhat, na.rm = TRUE)

  lp_diags <- posterior::summarise_draws(
    posterior::as_draws_array(fit, variable = "lp__"),
    ess_bulk = posterior::ess_bulk,
    ess_tail = posterior::ess_tail
  )
  lp_ess <- as.numeric(lp_diags[1, c("ess_bulk", "ess_tail")])

  post <- as.matrix(unclass(posterior::as_draws_matrix(fit, variable = params)))
  post_group <- as.matrix(unclass(posterior::as_draws_matrix(
    fit,
    variable = params_group
  )))
  S <- nrow(post)
  ## thin down to 1023 draws so that we get 1024 bins
  idx <- round(seq(1, S, length = 1024 - 1))
  post <- post[idx, ]
  post_group <- post_group[idx, ]
  colnames(post) <- c("mu", "tau")
  unlist(list(
    rank = c(
      colSums(sweep(post, 2, draw) < 0),
      colSums(sweep(post_group, 2, draw_theta) < 0)
    ),
    min_Neff = min_Neff,
    n_divergent = n_divergent,
    max_Rhat = max_Rhat,
    lp_ess_bulk = lp_ess[1],
    lp_ess_tail = lp_ess[2]
  ))
}

scale_ranks <- function(Nbins, scale = 1) {
  ## scale must evenly divide the total number of bins
  assert_that(round(Nbins / scale) == Nbins / scale)
  breaks <- (0:(Nbins / scale))
  Nbreaks <- length(breaks)
  function(scen) {
    vars <- grep("^rank.", names(scen), value = TRUE)
    res <- lapply(vars, function(v) {
      hist(
        ceiling((scen[[v]] + 1) / scale),
        breaks = breaks,
        plot = FALSE,
        include.lowest = FALSE
      )$counts
    })
    names(res) <- gsub("^rank", "count", vars)
    res$rank <- breaks[-Nbreaks]
    res <- as.data.frame(do.call(cbind, res))
    res
  }
}


run_sbc_case <- function(
  job.id,
  repl,
  data_scenario,
  family,
  mean_mu,
  sd_mu,
  sd_tau,
  samp_sd,
  base_scenarios,
  seeds
) {
  RNGkind("L'Ecuyer-CMRG")
  .Random.seed <<- seeds[[job.id]]

  runtime <- system.time({
    suppressMessages(load_rbest_dev())
    data <- base_scenarios[[data_scenario]]
    fake <- simulate_fake(data, family, mean_mu, sd_mu, sd_tau, samp_sd)
    fit <- fit_rbest(
      fake$fake,
      fake$draw,
      fake$draw_theta,
      family,
      mean_mu,
      sd_mu,
      sd_tau,
      samp_sd
    )
  })
  c(list(job.id = job.id, time.running = runtime["elapsed"]), fit)
}

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RBesT documentation built on Sept. 18, 2026, 5:06 p.m.