#' Checks the results of Lentz method and internal R Bessel function
#'
#' @details In order to check the results of Lentz method for calculation
#' of Cylindrical Bessel logarithmic derivative \eqn{D_n}.
#' @param n Order of the logarithmic derivative given by \eqn{D_n=J_n'/J_n}.
#' @param x Argument of Bessel functions.
#' @param code If C or native R function.
#' @return Data frame with the values calculated by the algorithm.
#' @seealso \code{\link{lcfe.cbi}}, \code{\link{lcfe.cbl}},
#' \code{\link{lcfe.afs}}, \code{\link{besselJ}}.
#' @include lcfe.cbl.r lcfe.afs.r reff.cdj.r
#' @export
#' @examples
#' comp.cbl(5,4,code="C")
#' comp.cbl(5,4,code="R")
comp.cbl<-function(n,x,code="C"){
a<-reff.cdj(x,n )/besselJ(x,n )
b<-reff.cdj(x,n+1)/besselJ(x,n+1)
c<-lcfe.cbl(n ,x,code=code)
d<-lcfe.cbl(n+1,x,code=code)
e<-lcfe.afs(n ,x)
f<-lcfe.afs(n+1,x)
g<-n/x
h<-(n+1)/x
rnames=c("D_{n }", # a,c
"D_{n+1}", # b,d
"S_{n }", # g,e
"S_{n+1}", # h,f
"1") # 1
m<-as.data.frame(array(0,c(5,2)))
rownames(m)<-rnames
names(m)<-c("Reference","Calculated")
m$Reference <-c(a,b,g,h,(g-a)*(h+b)) #
m$Calculated<-c(c,d,e,f,(e-c)*(f+d)) #
return(m)
}
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