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###################################################################################################
#' Satterthwaite Function
#'
#' The Satterthwaite function can be used to estimate the magnitude of the variance component (sigma_beta)^2,
#' when the random factor has significant main effects.
#'
#' Note, the output from the \code{satter()} procedure is sigma_beta.
#'
#' @param MScoeff coefficients c_1, c_2
#' @param MSi mean squared values
#' @param dfi degrees of freedom
#' @param alpha error probability
#'
#' @importFrom stats qchisq
#'
#' @return vector with 1. estimate of variance 2. degrees of freedom, 3. lower value of 1-alpha confint
#' 4. upper value of 1-alpha confint
#'
#' @export
#' @examples
#' res <- satter(MScoeff= c(1/4, -1/4)
#' , MSi = c(394.9, 73.3)
#' , dfi = c(4,3)
#' , alpha = 0.1)
###################################################################################################
satter <- function (MScoeff, MSi, dfi, alpha = 0.05)
{
Lterm = MScoeff * MSi
Lsum = sum(MScoeff * MSi)
dff <- ((Lsum^2)/sum((Lterm^2)/dfi))
dff2 <- round(dff)
if (dff2 == 0)
dff2 = 1
lower <- (dff2 * Lsum)/(qchisq(1 - alpha/2, dff2))
upper <- (dff2 * Lsum)/(qchisq(alpha/2, dff2))
return(cbind(estimate = Lsum,
df = round(dff),
lower = lower,
upper = upper))
}
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