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Confidence intervals for odds ratio and relative risk based on the inverse hyperbolic sine transformation

机译:基于反双曲正弦变换的比值比和相对风险的置信区间

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摘要

The inverse hyperbolic sine transformation can be used to shorten the standard delta logit interval for the odds ratio and the delta log interval for the relative risk. As it stands, this transformation does not provide sufficient coverage. A pseudo-frequency modification is suggested and evaluated. The modification achieves an improvement in coverage for both the odds ratio and the relative risk and a further improvement in interval width for the odds ratio. We also find that another closed form interval, called MOVER-R Wilson, which is based on the method of variance estimates recovery, performs well. When the more complex and software demanding intervals, such as the asymptotic score, are unavailable, the adjusted inverse sinh intervals and MOVER-R Wilson provide two simple approaches to interval estimation of the odds ratio and the relative risk.
机译:反双曲正弦变换可用于缩短比值比的标准delta logit间隔和相对风险的delta log间隔。就目前而言,此转换无法提供足够的覆盖范围。提出并评估了伪频率修改。该修改实现了比值比和相对风险的覆盖率的改善以及比值比的间隔宽度的进一步改善。我们还发现,另一个基于方差估计恢复方法的闭合形式区间,称为MOVER-R Wilson,表现良好。当没有更复杂和软件要求的区间(例如渐近得分)时,调整后的反正弦区间和MOVER-R Wilson提供了两种简单的方法来进行比值比和相对风险的区间估计。

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