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A re-evaluation of the ‘quantile approximation method’ for random effects meta-analysis

机译:重新评估随机效应荟萃分析的分位数逼近法

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摘要

The quantile approximation method has recently been proposed as a simple method for deriving confidence intervals for the treatment effect in a random effects meta-analysis. Although easily implemented, the quantiles used to construct intervals are derived from a single simulation study. Here it is shown that altering the study parameters, and in particular introducing changes to the distribution of the within-study variances, can have a dramatic impact on the resulting quantiles. This is further illustrated analytically by examining the scenario where all trials are assumed to be the same size. A more cautious approach is therefore suggested, where the conventional standard normal quantile is used in the primary analysis, but where the use of alternative quantiles is also considered in a sensitivity analysis. Copyright © 2008 John Wiley & Sons, Ltd.
机译:最近提出了分位数逼近方法,作为一种在随机效应荟萃分析中推导治疗效果置信区间的简单方法。尽管易于实现,但用于构建区间的分位数是从单个模拟研究得出的。在此表明,改变研究参数,尤其是对研究内部方差的分布进行更改可能会对所得分位数产生巨大影响。通过检查所有试验均假定为相同规模的情况,可以通过分析进一步说明这一点。因此,建议采用一种更为谨慎的方法,其中在主要分析中使用常规的标准正态分位数,但在敏感性分析中也考虑使用替代分位数。版权所有©2008 John Wiley&Sons,Ltd.

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