Nothing
"are.pargld.valid" <-
function(para,verbose=FALSE,nowarn=FALSE) {
if(! is.gld(para)) return(FALSE)
if(any(is.na(para$para))) return(FALSE)
La2 <- para$para[2]
La3 <- para$para[3]
La4 <- para$para[4]
op <- options()
GO <- TRUE
if(nowarn == TRUE) options(warn=-1)
if(verbose == TRUE) cat("Checking by Theorem 1.3.33\n")
# The regional tests below are applicable if and only if
# the following condition is met--this ensures that Lambda2
# is suitable for the GLD.
for(F in seq(0,1,by=0.00001)) {
tmp <- La2 * (La3*F^(La3-1) +
La4*(1-F)^(La4-1))
if(is.nan(tmp)) next; # figure that 0^(-1) is seen on end points
if(tmp < 0) {
warning("Parameters are invalid by Theorem 1.3.33 of Karian and Dudewicz (2000)")
options(op)
return(FALSE)
}
}
if(verbose == TRUE) cat("Checking by region\n")
ratio <- -1/La3
# See Theorem 1.3.33 of Karian and Dudewicz and figure1.3-1
if(La3 <= -1 && La4 >= 1) { # REGION 1
warning("Parameters are valid but L-moments are not")
GO <- FALSE # ordinary L-moments do not exist in REGION 1
#return(TRUE) # However the GLD is valid
}
else if(La3 >= 1 && La4 <= -1) { # REGION 2
warning("Parameters are valid but L-moments are not")
GO <- FALSE # ordinary L-moments do not exist in REGION 2
#return(TRUE) # However the GLD is valid
}
else if(La3 >= 0 && La4 >= 0) { # REGION 3
GO <- TRUE
}
else if(La3 <= 0 && La4 <= 0) { # REGION 4
GO <- TRUE
}
else if((La4 <= ratio && La4 >= -1) && La3 >= 1) { # REGION 6
GO <- TRUE
}
else if(La4 >= ratio && (La3 >= -1 && La3 <= 0)) { # REGION 5
GO <- TRUE
}
if(GO) {
options(op)
return(TRUE)
}
warning("Parameters are invalid by figure 1.3-1 of Karian and Dudewicz (2000)")
options(op)
return(FALSE)
}
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