bayesHistogram
or
bayesBisurvreg
. For both these function their argument prior$specification
must
be equal to 2!
When $G$ is a bivariate distribution function, the population version of the Kendall's tau is defined as $$\tau = 4\int G dG - 1$$.
For the model estimated using one of the above mentioned functions the value of Kendall's tau at each iteration of MCMC is equal to $$\tau = 4\sum_{i=-K_1}^{K_1}\sum_{j=-K_2}^{K_2}\sum_{k=-K_1}^{K_1}\sum_{l=-K_2}^{K_2}w_{i,j} w_{k,l} \Phi\left(\frac{\mu_{1,i} - \mu_{1,k}}{\sqrt{2}\sigma_1}\right) \Phi\left(\frac{\mu_{2,j} - \mu_{2,l}}{\sqrt{2}\sigma_2}\right) - 1,$$ where $mu[1,-K[1]],...,mu[1,K[1]]$ are knots in the first margin, $mu[2,-K[2]],...,mu[2,K[2]]$ are knots in the second margin, $sigma[1]$ is the basis standard deviation in the first margin, $sigma[2]$ is the basis standard deviation in the second margin, and $ w[i,j], i=-K[1],...,K[1], j=-K[2],...,K[2]$ are the G-spline weights.
sampled.kendall.tau(dir = getwd(), extens = "", K, skip = 0, by = 1, last.iter, nwrite)
bayes*survreg*
function was used, specify the argument
extens
in the following way.
extens = ""
extens = ""
;
extens = "_2"
;
mixmoment.sim
.nwrite
th iteration count of
iterations change).Komárek, A. and Lesaffre, E. (2006). Bayesian semi-parametric accelerated failurew time model for paired doubly interval-censored data. Statistical Modelling, 6, 3--22.
## See the description of R commands for
## the models described in
## Komarek (2006),
## Komarek and Lesaffre (2006),
##
## R commands available
## in the documentation
## directory of this package
## - see ex-tandmobPA.R and
## http://www.karlin.mff.cuni.cz/~komarek/software/bayesSurv/ex-tandmobPA.pdf
##
Run the code above in your browser using DataLab