Nothing
"lillie.test" <-
function (x)
{
DNAME <- deparse(substitute(x))
x <- sort(x[complete.cases(x)])
n <- length(x)
if (n < 5)
stop("sample size must be greater than 4")
p <- pnorm((x - mean(x))/sd(x))
Dplus <- max(seq(1:n)/n - p)
Dminus <- max(p - (seq(1:n) - 1)/n)
K <- max(Dplus, Dminus)
if (n <= 100) {
Kd <- K
nd <- n
}
else {
Kd <- K * ((n/100)^0.49)
nd <- 100
}
pvalue <- exp(-7.01256 * Kd^2 * (nd + 2.78019) + 2.99587 *
Kd * sqrt(nd + 2.78019) - 0.122119 + 0.974598/sqrt(nd) +
1.67997/nd)
if (pvalue > 0.1) {
KK <- (sqrt(n) - 0.01 + 0.85/sqrt(n)) * K
if (KK <= 0.302) {
pvalue <- 1
}
else if (KK <= 0.5) {
pvalue <- 2.76773 - 19.828315 * KK + 80.709644 *
KK^2 - 138.55152 * KK^3 + 81.218052 * KK^4
}
else if (KK <= 0.9) {
pvalue <- -4.901232 + 40.662806 * KK - 97.490286 *
KK^2 + 94.029866 * KK^3 - 32.355711 * KK^4
}
else if (KK <= 1.31) {
pvalue <- 6.198765 - 19.558097 * KK + 23.186922 *
KK^2 - 12.234627 * KK^3 + 2.423045 * KK^4
}
else {
pvalue <- 0
}
}
RVAL <- list(statistic = c(D = K), p.value = pvalue, method = "Lilliefors (Kolmogorov-Smirnov) normality test",
data.name = DNAME)
class(RVAL) <- "htest"
return(RVAL)
}
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