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Accurate confidence intervals for proportion in studies with clustered binary outcome

机译:聚类二元成果研究中的比例准确的置信区间

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摘要

Clustered binary data are commonly encountered in many medical research studies with several binary outcomes from each cluster. Asymptotic methods are traditionally used for confidence interval calculations. However, these intervals often have unsatisfactory performance with regards to coverage for a study with a small sample size or the actual proportion near the boundary. To improve the coverage probability, exact Buehler's one-sided intervals may be utilized, but they are computationally intensive in this setting. Therefore, we propose using importance sampling to calculate confidence intervals that almost always guarantee the coverage. We conduct extensive simulation studies to compare the performance of the existing asymptotic intervals and the new accurate intervals using importance sampling. The new intervals based on the asymptotic Wilson score for sample space ordering perform better than others, and they are recommended for use in practice.
机译:群集二进制数据通常在许多医学研究研究中遇到了每个集群的几个二进制结果。 渐近方法传统上用于置信区间计算。 然而,这些间隔通常对覆盖具有小样本大小的研究或边界附近的实际比例的研究进行了不令人满意的性能。 为了提高覆盖概率,可以利用精确的Buehler的单面间隔,但它们在该设置中是计算密集的。 因此,我们建议使用重要的抽样来计算几乎总是保证覆盖率的置信区间。 我们进行广泛的仿真研究,以比较现有渐近间隔的性能和使用重要性采样的新准确间隔。 基于渐近威尔逊评分的新间隔比其他样本空间排序更好,并建议在实践中使用。

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