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Confidence interval construction for proportion ratio in paired studies based on hybrid method

机译:基于混合方法的配对研究中比例比的置信区间构建

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In this article, we consider confidence interval construction for proportion ratio in paired samples. Previous studies usually reported that score-based confidence intervals consistently outperformed other asymptotic confidence intervals for correlated proportion difference and ratio. However, score-based confidence intervals may not possess closed-form solutions and iterative procedures are therefore required. This article investigates the problem of confidence interval construction for ratio of two correlated proportions based on a hybrid method. Briefly, the hybrid method simply combines two separate confidence intervals for two individual proportions to produce a hybrid confidence interval for the ratio of the two individual proportions in paired studies. Most importantly, confidence intervals based on this hybrid method possess explicit solutions. Our simulation studies indicate that hybrid Wilson score confidence intervals based on Fieller's theorem performs well. The proposed confidence intervals will be illustrated with three real examples.
机译:在本文中,我们考虑配对样本中比例比率的置信区间构造。以前的研究通常报告说,基于分数的置信区间在相关的比例差异和比率方面始终优于其他渐近置信区间。但是,基于分数的置信区间可能不具有封闭形式的解决方案,因此需要迭代过程。本文研究了基于混合方法的两个相关比例之比的置信区间构建问题。简而言之,在配对研究中,混合方法只是将两个单独比例的两个单独的置信区间合并在一起,以产生两个单独比例的混合置信区间。最重要的是,基于这种混合方法的置信区间拥有明确的解决方案。我们的模拟研究表明,基于菲勒定理的混合威尔逊得分置信区间表现良好。建议的置信区间将通过三个实际示例进行说明。

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