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Simple conservative confidence intervals for comparing matched proportions

机译:用于比较匹配比例的简单保守置信区间

摘要

Unconditional confidence intervals (CIs) for the difference between marginal proportions in matched pairs data have essentially been based on improvements of Wald’s large-sample statistic. The latter are approximate and non-conservative. In some situations it may be of importance that CIs are conservative, e.g. when claiming bio-equivalence in small samples. Existing methods for constructing conservative CIs are computer intensive and are not suitable for sample size determination in planned studies. This paper presents a new simple method by which conservative CIs are readily computed. The method gives CIs that are comparable with earlier conservative methods concerning coverage probabilities and lengths. However, the new method can only be used if the proportions in the discordant cells p and q satisfies , but this is luckily the case in most applications and several examples are given. The new method is compared with previously suggested approximate and exact methods in large-scale simulations.
机译:匹配对数据中边际比例之间差异的无条件置信区间(CI)本质上是基于Wald大样本统计数据的改进。后者是近似的和非保守的。在某些情况下,CI的保守性可能很重要,例如,当声称小样本具有生物等效性时。现有的构造保守CI的方法需要大量计算机资源,不适用于计划研究中的样本量确定。本文提出了一种新的简单方法,通过该方法可以轻松地计算保守CI。该方法提供的CI与早期关于覆盖率和长度的保守方法相当。但是,只有在不协调单元p和q中的比例满足时,才可以使用新方法,但是幸运的是,在大多数应用中都是这种情况,并给出了几个示例。在大规模仿真中,将该新方法与先前建议的近似和精确方法进行了比较。

著录项

  • 作者

    Jonsson Robert;

  • 作者单位
  • 年度 2011
  • 总页数
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类

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