Nothing
"pdfaep4" <-
function(x, para, paracheck=TRUE) {
if(paracheck == TRUE) {
if(! are.paraep4.valid(para)) return()
}
U <- para$para[1]
A <- para$para[2]
K <- para$para[3]
H <- para$para[4]
# The following appears unnecessary as the AEP4 seemingly sweeps through
# either the Normal or Laplace distributions as the K or H pass near the
# critical points. Hence, all of this code is commented out.
#SMALL <- 1E-6
#if(abs(K - 1) < SMALL & abs(H - 2) < SMALL) {
# warning("Normal distribution being used for k=", K, " and h=", H)
# SIGMA <- 0.39894228 * sqrt(pi) * A
# MU <- U
# return(pdfnor(x, vec2par(c(MU, SIGMA), type="nor")))
#}
#if(abs(K - 1) < SMALL & abs(H - 1) < SMALL) {
# warning("Laplace distribution being used for k=", K, " and h=", H)
# A <- A # L2lap = 0.75 * Alap; L2aep = 0.75 * Aaep
# XI <- U
# return(pdflap(x, vec2par(c(XI, A), type="lap")))
#}
Z <- H*K / ( A * (1 + K*K) * gamma(1/H) )
Y <- abs(x - U) / A
f <- Z * exp(-1 * ( K^sign(x - U) * Y )^H )
names(f) <- NULL
f[! is.finite(f)] <- NA
f[is.na(f)] <- 0 # decision Dec. 2015
return(f)
}
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