createTruncatedNormalPrior | R Documentation |
Convenience function to create a truncated normal prior
createTruncatedNormalPrior(mean, sd, lower, upper)
mean |
best estimate for each parameter |
sd |
sdandard deviation |
lower |
vector of lower prior range for all parameters |
upper |
vector of upper prior range for all parameters |
for details see createPrior
Florian Hartig
createPriorDensity
createPrior
createBetaPrior
createUniformPrior
createBayesianSetup
# the BT package includes a number of convenience functions to specify # prior distributions, including createUniformPrior, createTruncatedNormalPrior # etc. If you want to specify a prior that corresponds to one of these # distributions, you should use these functions, e.g.: prior <- createUniformPrior(lower = c(0,0), upper = c(0.4,5)) prior$density(c(2, 3)) # outside of limits -> -Inf prior$density(c(0.2, 2)) # within limits, -0.6931472 # All default priors include a sampling function, i.e. you can create # samples from the prior via prior$sampler() # [1] 0.2291413 4.5410389 # if you want to specify a prior that does not have a default function, # you should use the createPrior function, which expects a density and # optionally a sampler function: density = function(par){ d1 = dunif(par[1], -2,6, log =TRUE) d2 = dnorm(par[2], mean= 2, sd = 3, log =TRUE) return(d1 + d2) } sampler = function(n=1){ d1 = runif(n, -2,6) d2 = rnorm(n, mean= 2, sd = 3) return(cbind(d1,d2)) } prior <- createPrior(density = density, sampler = sampler, lower = c(-10,-20), upper = c(10,20), best = NULL) # note that the createPrior supports additional truncation # To use a prior in an MCMC, include it in a BayesianSetup set.seed(123) ll <- function(x) sum(dnorm(x, log = TRUE)) # multivariate normal ll bayesianSetup <- createBayesianSetup(likelihood = ll, prior = prior) settings = list(iterations = 100) out <- runMCMC(bayesianSetup = bayesianSetup, settings = settings) # use createPriorDensity to create a new (estimated) prior from MCMC output newPrior = createPriorDensity(out, method = "multivariate", eps = 1e-10, lower = c(-10,-20), upper = c(10,20), best = NULL, scaling = 0.5)
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