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#' Parametric bootstrap confidence intervals of parameters of 3-parameter Block-Basu
#' Bivariate Pareto (BBBVPA) distribution
#'
#' @description
#' Parametric bootstrap confidence interval of parameters of 3-parameter BBBVPA distribution.
#'
#' @param data bivariate observations.
#' @param a0.int initial choice of \eqn{\alpha_0}.
#' @param a1.int initial choice of \eqn{\alpha_1}.
#' @param a2.int initial choice of \eqn{\alpha_2}.
#' @param conf.lev confidence level, defult 0.95.
#' @param no.paboot number of bootstrap samples, \code{100} (default).
#' @param ... further arguments to pass to \code{estimates3}.
#'
#' @return A matrix of lower and upper confidence interval limits (in the first and second column respectively).
#' The matrix rows are labeled by the parameter names (if any) and columns by the corresponding
#' distribution quantiles.
#'
#' @author Biplab Paul <paul.biplab497@gmail.com> and Arabin Kumar Dey <arabin@iitg.ac.in>
#'
#' @examples
#' dat <- rbb.bvpa(500, 0, 0, 1.0, 1.0, 2.0, 0.4, 0.5)
#' param.boot3(dat, 2.4, 0.3, 0.6)
#'
#' @importFrom stats quantile
#'
#' @export param.boot3
param.boot3 <- function(data, a0.int, a1.int, a2.int, conf.lev=0.95, no.paboot=100, ...){
no.obs <- nrow(data)
res <- estimates3(data, a0.int, a1.int, a2.int, ...)
alpha0 <- res$alpha0
alpha1 <- res$alpha1
alpha2 <- res$alpha2
l.pctl <- (1-conf.lev)/2
u.pctl <- (1+conf.lev)/2
ve1 <- ve2 <- ve3 <- rep(0, no.paboot)
for (i in 1:no.paboot) {
sim.dat <- rbb.bvpa(no.obs, 0, 0, 1, 1, alpha0, alpha1, alpha2)
res1 <- estimates3(sim.dat, a0.int, a1.int, a2.int, ...)
ve1[i] <- res1$alpha0
ve2[i] <- res1$alpha1
ve3[i] <- res1$alpha2
cat('\n', i, '\n')
}
CI_alp0 = c(quantile(ve1, l.pctl), quantile(ve1, u.pctl))
CI_alp1 = c(quantile(ve2, l.pctl), quantile(ve2, u.pctl))
CI_alp2 = c(quantile(ve3, l.pctl), quantile(ve3, u.pctl))
rslt <- rbind(CI_alp0, CI_alp1, CI_alp2)
rownames(rslt) <- c("alpha0", "alpha1", "alpha2")
colnames(rslt) <- c("lower.intv", "upper.intv")
return(rslt)
}
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