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#' Posterior Summary of Mortality
#'
#' Calculates and summarizes the posterior distribution of mortality count.
#'
#' Assuming a Gamma(xi, lam) on the average daily mortality rate m, this model
#' treats the mortality M for the current period as Poisson-distributed with
#' mean m*I. The carcass count C will include "new" carcasses with a Bi(M,T)
#' distribution as well as "old" carcasses (if bt > 0). For derivation of
#' resulting conditional pdf see Wolpert (2015).
#'
#' This function calls \code{acme.post} but suppresses plotting.
#'
#'
#'@param C Observed mortality count. Non-negative integer or vector.
#'@param Rstar ACME inverse-inflation factor R*, reported by acme.summary()
#' as "Rstar."
#'@param T The first term in recursive calculation of Rstar, from acme.summary.
#'@param gam Values for highest posterior density credible interval.
#'@param I Interval length, days.
#'@param Mmax Maximimum value for which posterior probability is calculated.
#'@param xi First parameter of gamma prior. Default is 1/2 for Objective prior.
#'@param lam Second parameter of gamma prior. Default is 0 for Objective prior.
#'
#'@export
#'@return \code{acme.table} returns a table which includes ACME
#' estimate (M_hat), posterior mean, and highest posterior credible intervals for probabilities
#' as specified by the parameter gam.
#'
#' @examples
#' acme.table(C=0:5,Rstar = 0.2496, T = 0.174)
#'
acme.table <- function(C=0, Rstar=0.2496, T=0.1740, gam=c(0.5, 0.9), I=7,
Mmax = 200, xi=1/2, lam=0){
for(i in 1:length(C)){
C_tab_i <- acme.post(C=C[i], Rstar=Rstar, T=T, gam=gam, I=I,
Mmax = Mmax, xi=xi, lam=lam, plotit=FALSE);
if(i==1){C_tab <- C_tab_i}
else{C_tab <- rbind(C_tab,C_tab_i)}
}
return(C_tab)
}
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