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Estimation of the sample size and coverage for guaranteed-coverage nonnormal tolerance intervals

机译:估计覆盖范围非正常公差区间的样本量和覆盖率

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We propose Monte Carlo algorithms to estimate the sample size and coverage of guaranteed coverage tolerance intervals for nonnormal distributions. The current literature focuses on computation of the tolerance factor, but addresses less on the sample size, coverage, and confidence, which need to be set prior to the tolerance factor. The coverage estimation algorithm, which always converges, is based on our proof that the coverage is a quantile of an observable random variable. The sample size estimation algorithm, which seems to converge in empirical results, is based on the general stochastic root finding algorithm, retrospective approximation. Following previous sensitivity analysis for the tolerance factor, we analyze relationships among the sample size, coverage, and confidence.
机译:我们提出了蒙特卡洛算法,以估计样本大小和非正态分布的保证覆盖公差区间的覆盖范围。当前的文献着重于容差因子的计算,但涉及的样本量,覆盖范围和置信度则较少,这需要在容差因子之前进行设置。覆盖范围估计算法始终收敛,基于我们的证明:覆盖范围是可观察到的随机变量的分位数。样本量估计算法似乎在经验结果上趋于一致,它基于一般的随机根查找算法,即追溯近似法。在先前对公差因子的敏感性分析之后,我们分析了样本量,覆盖率和置信度之间的关系。

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