BayesOrdDesign (version 0.1.2)

rjmcmc_func: Perform reversible-jump MCMC post-process to select appropriate model between proportional odds (PO) model and non-proportional odds (NPO) model

Description

Performs Bayesian multi-model inference, estimating posterior model probabilities for 2 candidate models.

Usage

rjmcmc_func(g1, ginv1, g2, ginv2, or_alt, sd, pro_ctr, n, U)

Value

rjmcmc_func() returns the selection probabilities for PO and NPO model

Arguments

g1

specify the bi-jections from the universal parameter psi to PO model parameter set

ginv1

specify the bi-jections from the PO model parameter set to psi. It is the inverse transformation of g1.

g2

specify the bi-jections from the universal parameter psi to NPO model parameter set

ginv2

specify the bi-jections from the NPO model parameter set to psi. It is the inverse transformation of g2.

or_alt

effect size to be detected (under H_1) in terms of odds ratio

sd

the standard error

pro_ctr

distribution of clinical categories for the control group

n

sample size for each group and each interim look

U

the desirability of each outcome level

Examples

# \donttest{

g1 = function(psi){
  w = sum(psi[6:10])/5
  theta = c(psi[1], psi[2], psi[3], psi[4], psi[5],
            w, w-psi[7], w-psi[8], w-psi[9], w-psi[10])
  return(theta)
}

ginv1 = function(theta){

  w = sum(theta[6:10])
  psi = c(theta[1], theta[2], theta[3], theta[4], theta[5],
          w, theta[6]-theta[7], theta[6]-theta[8],
          theta[6]-theta[9], theta[6]-theta[10])
  return(psi)
}


g2 = function(psi){
  theta = psi
  return(theta)
}
ginv2 = function(theta){
  psi = theta
  return(psi)
}

out = rjmcmc_func(g1, ginv1, g2, ginv2, or_alt = c(1.4,1.4,1.4,1.4,1.4), sd = 0.2,
                  pro_ctr = c(0.58,0.05,0.17,0.03,0.04,0.13),
                  n = 100, U = c(100,80,65,25,10,0))
                  # }