#' Calculate log-posterior in R
#' @description Computes the log-posterior for a fixed effect model with normal likelihood using the identity link and default priors
#' @param testPars A named list of parameters to use
#' @param stanObj A StanNetRun object to supply the data
#'
#' @return The value of the log-posterior distribution at the test parameters and data
#' @export
fenormlogpost <-function(testPars, stanObj){
max.delta <- as.numeric(stanObj$model$max.delta)
y <- stanObj$model$data$y # Matrix of response values; each row is a trial and each column is an arm
t <- stanObj$model$data$t # Matrix of treatments; each row is a trial and each column is an arm
se <- stanObj$model$data$se # Matrix of standard errors for each response; each row is a trial and each column is an arm
ns <- stanObj$model$data$ns # Number of studies
d2 <- testPars$d2 # Vector of relative difference parameters without the reference; length is number of treatments - 1
mu <- testPars$mu # Trial-specific baselines; length equal to the number of studies
ds <- c(0, d2) # adding true difference for treatment 1 vs itself (0)
# Initialize values
mupart <-0
dpart<-0
normpart<-0
for(i in 1:length(mu)) {
mupart <- mupart + dnorm(mu[i], 0, max.delta*15, log = T) # contribution in priors from mu
}
for (i in 1:length(d2)) {
dpart <- dpart + dnorm(d2[i], 0, max.delta*15, log=T) # contribution in priors from d's (except the first d)
}
for(i in 1:ns){
for(j in 1:2){
normpart <-normpart + dnorm(y[i,j],mu[i]+ds[t[i,j]]-ds[t[i,1]], se[i,j], log = T) # Add contribution from likelihood, study i arm j
}
}
sum(c(mupart, dpart, normpart)) # Combine results
}
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