“…In practice, the Bayesian technique might leverage additional prior information, such as historical data or expertise in the statistical inferential process, to obtain more accurate estimates for tests with small sample sizes or when censored data are available. Regarding Bayes' reliability analysis, several recent works have addressed this issue; see, for example, Chen and Ye [22], Wang et al [23], Luo et al [24], and Luo and Xu [25]. To acquire the Bayes point estimator of α, µ, R(t) or h(t), we suppose that α and µ are independent and distributed with gamma (G) density priors, i.e., α ∼ G(a 1 , b 1 ) and µ ∼ G(a 2 , b 2 ), respectively.…”