Nothing
ci.gamma.normal.approx <-
function (x, shape, shape.est.method, ci.type, normal.approx.transform,
conf.level)
{
switch(normal.approx.transform, kulkarni.powar = {
p <- ifelse(shape > 1.5, 0.246, -0.0705 - 0.178 * shape +
0.475 * sqrt(shape))
method <- paste("Optimum Power Normal Approximation\n",
space(33), "of Kulkarni & Powar (2010)\n", space(33),
"using ", shape.est.method, " of 'shape'", sep = "")
}, cube.root = {
p <- 1/3
method <- paste("Normal Approximation of\n", space(33),
"Kulkarni & Powar (2010) using\n", space(33), "Wilson & Hilferty (1931) cube-root\n",
space(33), "transformation to Normality", space(33),
"and ", shape.est.method, " of 'shape'", sep = "")
}, fourth.root = {
p <- 1/4
method <- paste("Normal Approximation of\n", space(33),
"Kulkarni & Powar (2010) using\n", space(33), "Hawkins & Wixley (1986) fourth-root\n",
space(33), "transformation to Normality", space(33),
"and ", shape.est.method, " of 'shape'", sep = "")
})
names(p) <- NULL
y <- x^p
n <- length(y)
dum.list <- ci.norm(muhat = mean(y), sdhat = sd(y), n = length(y),
ci.type = ci.type, alpha = 1 - conf.level)
LCL <- dum.list$limits["LCL"]
UCL <- dum.list$limits["UCL"]
if (ci.type %in% c("two-sided", "lower") & LCL < 0) {
LCL <- 0
warning("Normal approximation not accurate for this case")
}
switch(ci.type, `two-sided` = {
LCL <- (LCL * shape^p * gamma(shape)/gamma(shape + p))^(1/p)
UCL <- (UCL * shape^p * gamma(shape)/gamma(shape + p))^(1/p)
}, lower = {
LCL <- (LCL * shape^p * gamma(shape)/gamma(shape + p))^(1/p)
UCL <- Inf
}, upper = {
LCL <- 0
UCL <- (UCL * shape^p * gamma(shape)/gamma(shape + p))^(1/p)
})
ci.limits <- c(LCL, UCL)
names(ci.limits) <- c("LCL", "UCL")
interval <- list(name = "Confidence", parameter = "mean",
limits = ci.limits, type = ci.type, method = method,
conf.level = conf.level, sample.size = length(x), normal.transform.power = p)
oldClass(interval) <- "intervalEstimate"
interval
}
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