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Sample size determination strategies for normal tolerance intervals using historical data

机译:使用历史数据的正常公差间隔的示例大小确定策略

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Purpose:To propose strategies for the determination of minimum required sample size when using normal tolerance intervals along with historical data.Summary:The significance of using random sample in the construction of statistical tolerance interval with a required confidence level is discussed. Use of an optimal sample (minimum) size is always expected when using tolerance intervals subject to a required precision and confidence level. Under the Faulkenberry-Weeks (Ref. 1) approach for sample size determination of parametric tolerance intervals, the user is expected to specify a set of rule-of- thumb values for characterizing the desired precision of the tolerance interval. Most occasions the use of historical data and its underlying distribution play a key role in sample size determination. Accordingly, in the article presents a strategy for specifying the precision quantities in the Faulkenberry-Weeks approach that utilizes both historical data and the required specification limits. Both classical and Bayesian normal tolerance intervals are considered and the findings are numerically demonstrated. (36 refs.)Results:Use of an optimal (minimum) sample size is very important in many statistical applications such as the construction of statistical tolerance intervals. A statistical tolerance interval is constructed based on a random sample so that it includes at least a specified proportion of sampled population with a given confidence level.
机译:目的:在使用常规公差间隔以及历史数据时,提出确定最小所需样本大小的策略。讨论:讨论了在统计公差间隔建造具有所需置信水平的统计公差间隔中使用随机样品的重要性。在使用所需精度和置信水平的情况下,始终预期最佳样本(最小)尺寸。在Faulkenberry - 周(Ref.1)用于样本量的方法的方法,预计用户将指定一组规则值,以表征公差间隔的所需精度。大多数情况如何使用历史数据及其底层分布在样本大小确定中发挥关键作用。因此,在本文中,提出了一种用于指定使用历史数据和所需规范限制的FaulkenBerry的方法中的精确量的策略。考虑经典和贝叶斯正常容差间隔,并在数值上表现出发现。 (36参考文献)结果:在许多统计应用中使用最佳(最小)样本量非常重要,例如统计耐受间隔的构建。基于随机样品构建统计耐受间隔,使得它至少包括具有给定置信水平的特定比例的采样群。

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