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#' Function to combine estimates by using Rubin's Rules
#'
#' \code{pool_RR} Rubin's Rules
#'
#' @param est A vector of multiple parameter estimates
#' @param se A vector of multiple standard error estimates
#' @param conf.level desired confidence limits
#' @param n sample size in completed dataset
#' @param k number of parameters to pool
#'
#' @author Martijn Heymans, 2021
#'
#' @export
pool_RR <- function(est, se, conf.level=0.95, n, k){
m <- length(est)
mean_est <- mean(est)
var_w <-
mean(se^2) # within variance
var_b <-
var(est) # between variance
var_T <-
var_w + (1 + (1/m)) * var_b # total variance
se_total <-
sqrt(var_T)
r <- (1 + 1 / m) * (var_b / var_w)
v_old <- (m - 1) * (1 + (1/r))^2
lambda <- (var_b + (var_b/m))/var_T
v_obs <- (((n-k) + 1) / ((n-k) + 3)) * (n-k) * (1-lambda)
v_adj <- (v_old * v_obs) / (v_old + v_obs)
alpha <- 1 - (1 - conf.level)/2
t_stats <- mean_est/se_total
p_val <-
2*pt(-abs(t_stats),df=v_adj)
t <- qt(alpha, v_adj)
ci_upper <-
mean_est + (t*se_total)
ci_lower <-
mean_est - (t*se_total)
res <-
round(c(mean_est, ci_lower, ci_upper, p_val), 7)
names(res) <- c("Estimate", "95% CI L", "95% CI U", "P-val")
return(res)
}
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