Nothing
###########################################################
# This function pertains to the Ake package
# (W. E. Wansouwe, S. M. Some and C. C. Kokonendji).
# Jorge Gonzalez advice the manteiner about a bug that has
# not yet being solved. Thus, we are literally copying here
# the functions from the Ake package, but solving the bug.
# Thus, SNSequate do not depend on Ake anymore, but it will
# once the bug is solved.
# All credit for the functions below is given to the authors
# of the Ake package.
############################################################
kpmfe.fun.default <-
function(Vec,h,
type_data=c("discrete","continuous"),
ker=c("bino","triang","dirDU"),
x=NULL,
a=1,c=2,...)
{
###########################################################################################################
# INPUTS:
# "Vec" : Sample of data
# "h" : Bandwidth.
# "ker" : The kernel function: "dirDU" DiracDU,"bino" Binomial,"triang" discrete Triangular.
# "a" : The arm is used only for the Discrete Triangular kernel. The default value is 1.
# "c" : The number of categories in the Aitchison and Aitken kernel is used only for DiracaDU.The default value is 2.
# OUTPUT: Returns a list containing:
# "n" : The number of observations.
# "support" : The support of fn.
# "C_n" : The normalizant constant.
# "ISE_0" : The integrated squared error when using the naive distribution instead of fn.
# "f_0" : The couples (x,f_0(x)).
# "f_n" : The couples (x,f_n(x)).
# "f0" : The empirical p.m.f.
# "fn" : The estimated p.m.f. containing estimated values after normalization.
###########################################################################################################
V=data.frame(table(Vec),row.names=NULL)
N=V$Freq
if(is.null(x)){
if(ker=="dirDU"){x=0:(max(Vec))}
else {x=0:(max(Vec)+2)}
}
t1=rep(0,length(x))
t2=rep(0,length(x))
n <- length(x)
f0=c(N/sum(N),rep(0,length(x)-length(N)))
m=matrix(0,n,length(Vec))
for(i in 1:n){
m[i,]= kef(x[i],Vec,h,type_data,ker,a,c)
}
res<-apply(m,1,mean)
result<-res/sum(res)
E0=sum((result-f0)^2)
for (i in 1:n){
t1[i]=paste(x[i],";",f0[i])
t2[i]=paste(x[i],";",result[i])
}
structure(list(data=Vec,n=length(Vec),eval.points= x,h=h, kernel=ker,C_n=sum(res),ISE_0 = E0,f_0=t1,f_n=t2,f0=f0,est.fn=result),class="kpmfe.fun")
}
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