| ars | R Documentation | 
Generates a sequence of random variables using Adaptive Rejection Sampling (ARS).
ars(logpdf, n = 1, lower=-14, upper=15, x0 = 0, ...)
arns(logpdf, n = 1, lower = -5, upper = 5, sigma.offset = 0.05, 
              fx.offset = 0.03, K = 100, verbose = FALSE, ...)
| n | Desired sample size. | 
| x0 | Initial point. | 
| logpdf | Univariate log target density. | 
| lower | lower limit of the random variable. | 
| upper | upper limit of the random variable. | 
| sigma.offset | offset of sigma for the normal envelope function to ensure it covers the logpdf. | 
| fx.offset | offset of maximum for the normal envelope function to ensure it covers the logpdf. | 
| K | number of points between lower and upper to evaluate logpdf to find the peak and bottom values. | 
| verbose | print out the verbose, default is FALSE. | 
| ... | Parameters passed to  | 
The support of the target density must be a bounded convex set. When this is not the case, the following tricks usually work. If the support is not bounded, restrict it to a bounded set having probability practically one. A workaround, if the support is not convex, is to consider the convex set generated by the support.
Make sure the value returned by logpdf is never smaller than
log(.Machine$double.xmin), to avoid divisions by zero.
An n vector, whose elements are the sampled points.
Bingshu E. Chen bingshu.chen@queensu.ca
Gilks, W.R., Best, N.G. and Tan, K.K.C. (1995) Adaptive rejection Metropolis sampling within Gibbs sampling (Corr: 97V46 p541-542 with Neal, R.M.), Applied Statistics 44:455–472.
#### ==> Warning: running the examples may take a few minutes! <== ####    
### Univariate densities
## Normal(mean,1)
normlogdens <- function(x, mean) -(x-mean)^2/2 
y <- ars(normlogdens, n = 10, mean = 3.0)
summary(y); 
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