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# 2005-09-26, Alberto Viglione
#
# Algorithm based on Hosking and Wallis...
# A.2) Exponential distribution
f.exp <- function(x,xi,alfa) {
# if (x < xi) {
# stop("x must be higher or equal than xi")
# }
#f <- alfa^(-1) * exp(-(x - xi)/alfa)
f <- dexp(x - xi, rate=1/alfa)
return(f)
}
F.exp <- function(x,xi,alfa) {
# if (x < xi) {
# stop("x must be higher or equal than xi")
# }
#F <- 1 - exp(-(x - xi)/alfa)
F <- pexp(x - xi, rate=1/alfa)
return(F)
}
invF.exp <- function(F,xi,alfa) {
# if ((F < 0) || (F > 1)) {
# stop("F must be between 0 and 1")
# }
#x <- xi - alfa*log(1 - F)
x <- xi + qexp(F, rate=1/alfa)
return(x)
}
Lmom.exp <- function(xi,alfa) {
lambda1 <- xi + alfa
lambda2 <- alfa/2
tau3 <- rep(1/3, length(xi))
tau4 <- rep(1/6, length(xi))
output <- list(lambda1=lambda1, lambda2=lambda2, tau3=tau3, tau4=tau4)
return(output)
}
par.exp <- function(lambda1,lambda2) {
alfa <- 2*lambda2
xi <- lambda1 - alfa
output <- list(xi=xi, alfa=alfa)
return(output)
}
rand.exp <- function(numerosita,xi,alfa) {
#F <- runif(numerosita, min=0.0000000001, max=0.9999999999)
#x <- invF.exp(F,xi,alfa)
x <- xi + rexp(numerosita, rate=1/alfa)
return(x)
}
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