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Robustness of Normal-Based Multi-Stage Sequential Sampling Procedures

机译:基于正常的多阶段顺序采样程序的鲁棒性

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Multistage sequential procedures have been developed to resolve the drawbacks of fixed sample size procedures, to tackle a variety of inference problems, accomplish predetermined optimal criteria and to make operational savings possible by bulk sampling. Although the theory was developed under the normality assumption, several continuous and discrete distribution parameters were investigated within this optimal statistical decision framework. The current study is designed to answer two main questions. First, how sensitive are these sampling procedures to changes in the underlying distributions from normality? Second, how do shifts in parameters affect the measures of the quality of inference? With first question, our investigation focuses on some departure from normality. The second question concerns the sensitivity of both coverage probability and the Type II error probability of the fixed width confidence intervals to detect possible shifts in the true parameters. Monte Carlo simulations were performed in typical situations to study moderate to large-sample-size performances for these departures.
机译:已经开发了多级顺序程序来解决固定样本大小程序的缺点,以解决各种推理问题,完成预定的最佳标准,并通过批量采样进行操作节约。虽然该理论是在正常假设下开发的,但在这一最佳的统计决策框架内调查了几个连续的和离散分布参数。目前的研究旨在回答两个主要问题。首先,这些采样过程如何敏感到常规的底层分布中的变化?其次,参数的转变如何影响推理质量的措施?首先有一个问题,我们的调查侧重于额外的正常情况。第二个问题涉及固定宽度置信区间的覆盖概率和II型误差概率的敏感性,以检测真正参数中可能的偏移。在典型的情况下进行了蒙特卡罗模拟,以研究这些偏离的中等至大样本尺寸的性能。

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