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#
# multinomRob
#
# Walter R. Mebane, Jr.
# Cornell University
# http://macht.arts.cornell.edu/wrm1/
# wrm1@macht.arts.cornell.edu
#
# Jasjeet Singh Sekhon
# UC Berkeley
# http://sekhon.polisci.berkeley.edu
# sekhon@berkeley.edu
#
# $Id: simulation.functions2.R,v 1.3 2005/09/23 03:12:42 wrm1 Exp $
#
# Generate single random Multinomial(n,pr)
rmultinomial<-function(n=5, pr=c(0.5,0.5), long=FALSE) {
k<-length(pr)
if (abs(1-sum(pr))>0.000001)
stop("(rmultinomial): parameter pr must be the k probabilities (summing to 1)")
if(long) {
y<-runif(n, 0, 1)
p<-cumsum(pr)
Seq<-1:n
x<-sapply(y, function(y, Seq, p) {Seq[y <= p][1]}, Seq=Seq, p=p)
} else {
x<-rep(NA,k)
p<-pr/c(1,(1-cumsum(pr[1:(k-1)])))
for (i in 1:(k-1)) {
if (n==0) {
x[i]<-0
if (i==k-1) x[k]<-0
next
}
y<-rbinom(1,n,p[i])
x[i]<-y
if (i==k-1) x[k]<-n-y
n<-n-y
}
}
return(x)
}
# Generate n random Dirichlet's
rdirich<-function(n,alphavec) {
# Gelman, et al., Bayesian Data Analysis, Chapman & Hall, 1995, p.482
k<-length(alphavec)
p<-matrix(rgamma(n*k,alphavec),n,k,byrow=T)
sm<-matrix(apply(p,1,sum),n,k)
return(p/sm)
}
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