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#############################################################
# #
# residualsAnscombe function #
# Author: Claudio Agostinelli #
# E-mail: claudio@unive.it #
# Date: October, 15, 2012 #
# Version: 0.1-4 #
# #
# Copyright (C) 2012 Claudio Agostinelli #
# #
#############################################################
residualsAnscombe <- function(y, mu, family, ...) {
family <- family$family
ny <- length(y)
## Binomial
if (family=='binomial') {
## nel caso di binomuale mu deve essere la probabilita' di successo
if (any(mu > 1 | mu < 0))
stop("in the binomial family 'mu' must be the probability of success")
### resid <- (3*y^(1/3)*((y^(1/3))/2 - 1) - 3*mu^(1/3)*((mu^(1/3))/2 - 1))/(mu^(1/6)*(1-mu^(-1/3))*sqrt(1-mu))
## usata formula in COX and SNELL 1968 invece che di quella in gill+1998.pdf
## che appare commentata qui sopra
if (NCOL(y)) {
resid <- beta(2/3,2/3)*(pbeta(y, 2/3, 2/3) - pbeta(mu-(1-2*mu)/6, 2/3, 2/3))/(mu^(1/6)*(1-mu)^(1/6))
} else {
m <- apply(y, 1, sum)
y <- y[,1]
resid <- beta(2/3,2/3)*(pbeta(y/m, 2/3, 2/3) - pbeta(mu-(1-2*mu)/(6*m), 2/3, 2/3))/((mu^(1/6)*(1-mu)^(1/6))/sqrt(m))
}
## Poisson
} else if (family=='poisson') {
## usata formula in COX and SNELL 1968
mu1 <- ifelse(mu>1/6, mu-1/6, 0)
resid <- (3/2*(y^(2/3) - (mu1)^(2/3)))/(mu^(1/6))
## Gamma
} else if (family=='Gamma') {
## usata formula in McCullagh & Nelder 1989
resid <- 3*(y^(1/3) - mu^(1/3))/(mu^(1/3))
} else if (family=='gaussian') {
## Normal I have to check it!!!!!!!!!!!
resid <- y - mu
} else if (family=='inverse.gaussian') {
## usata formula in McCullagh & Nelder 1989
resid <- (log(y)-log(mu))/sqrt(mu)
} else {
resid <- rep(NA, ny)
warning('the function is not implemented for the family', family$family, '\n')
}
return(resid)
}
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