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Non-parametric confidence intervals for shift effects based on paired ranks

机译:基于成对等级的变速效应的非参数置信区间

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Non-parametric approaches to derive confidence intervals for the shift effect in paired samples are discussed. These approaches are based on the sign statistic, Wilcoxon's signed ranks (WSR) and paired ranks. While the intra-individual differences of the observations are ranked for the WSR approach, the observations are first ranked and the differences are considered afterwards for the paired rank approach. Confidence intervals by using paired ranks are derived by iterating the possible shift effects. In this context, an asymptotic as well as an exact approach is proposed. In simulation studies, the performance of all approaches are compared. Finally, an example from a clinical study is analysed. For all approaches the results are almost equal under hypothesis and under alternative. The differences between the asymptotic and the exact version of the paired rank test are negligible. In the case of normal distributions, the approaches based on paired ranks and signed ranks lose only little efficiency while a huge gain in efficiency can be expected in other situations. This is especially true for the paired rank approach, which is more efficient than the approach based on the sign statistic in all investigated situations and more efficient than the signed rank approach in very most situations.
机译:讨论了为配对样本中的偏移效应导出置信区间的非参数方法。这些方法基于符号统计,Wilcoxon的符号等级(WSR)和配对等级。对于WSR方法,对观察值的个体内部差异进行排名,但对观察值首先进行排序,然后对配对秩次方法考虑差异。通过使用可能的移位效应,通过使用成对的等级得出置信区间。在这种情况下,提出了一种渐近的和精确的方法。在仿真研究中,将比较所有方法的性能。最后,分析了一个来自临床研究的例子。对于所有方法,在假设和替代条件下,结果几乎相等。配对秩检验的渐近和精确版本之间的差异可以忽略不计。在正态分布的情况下,基于成对秩和有符号秩的方法只会损失很少的效率,而在其他情况下则可以期待效率的巨大提高。对成对秩方法尤其如此,它在所有调查情况下均比基于符号统计的方法更有效,而在大多数情况下,则比带符号秩的方法更有效。

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