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rand_truncated_normal_rej_below <- function( mu, sig, below ){
# Generate one sample from N(mu,sig^2)1_{x>below}
# Ref:
# Proposition 2.3 C. P. Robert 'Simulation of truncated normal variables'
mu_neg <- (below - mu)/sig;
if(mu_neg < 0){
x <- rnorm(1);
while (x < mu_neg){
x <- rnorm(1);
}#end
x <- x * sig + mu;
} else {
alpha <- ( mu_neg + sqrt( mu_neg^2+4))/2; # Optimal alpha
x <- rexp(1, 1/alpha) + mu_neg; #exprnd(1/alpha)
while (log(runif( 1 ) ) > (-(x-alpha)^2/2) ){
x <- rexp(1, 1/alpha) + mu_neg;
} #end
x <- x * sig + mu;
}#end
return(x)
}
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