Department of Epidemiology, Biostatistics and Occupational Health, McGill University, Purvis Hall, 1020 Pine Avenue West, Montreal, Canada.
Respiratory Epidemiology and Clinical Research Unit, McGill University, 2155 Guy St. 4th Floor, Office 412, Montreal, 24105, Canada.
Syst Rev. 2017 Dec 6;6(1):243. doi: 10.1186/s13643-017-0630-4.
In meta-analyses (MA), effect estimates that are pooled together will often be heterogeneous. Determining how substantial heterogeneity is is an important aspect of MA.
We consider how best to quantify heterogeneity in the context of individual participant data meta-analysis (IPD-MA) of binary data. Both two- and one-stage approaches are evaluated via simulation study. We consider conventional I and R statistics estimated via a two-stage approach and R estimated via a one-stage approach. We propose a simulation-based intraclass correlation coefficient (ICC) adapted from Goldstein et al. to estimate the I , from the one-stage approach.
Results show that when there is no effect modification, the estimated I from the two-stage model is underestimated, while in the one-stage model, it is overestimated. In the presence of effect modification, the estimated I from the one-stage model has better performance than that from the two-stage model when the prevalence of the outcome is high. The I from the two-stage model is less sensitive to the strength of effect modification when the number of studies is large and prevalence is low.
The simulation-based I based on a one-stage approach has better performance than the conventional I based on a two-stage approach when there is strong effect modification with high prevalence.
在荟萃分析(MA)中,汇集在一起的效应估计通常会存在异质性。确定异质性的程度是 MA 的一个重要方面。
我们考虑如何在二分类数据的个体参与者数据荟萃分析(IPD-MA)背景下最好地量化异质性。通过模拟研究评估了两阶段和单阶段方法。我们考虑了通过两阶段方法估计的常规 I 和 R 统计量以及通过单阶段方法估计的 R 统计量。我们提出了一种基于模拟的内类相关系数(ICC),该系数源自 Goldstein 等人的研究,用于从单阶段方法估计 I 。
结果表明,当不存在效应修饰时,两阶段模型估计的 I 被低估,而在单阶段模型中,它被高估。在存在效应修饰的情况下,当结局的患病率较高时,单阶段模型估计的 I 比两阶段模型的表现更好。当研究数量较多且患病率较低时,两阶段模型的 I 对效应修饰强度的敏感性较低。
当存在强效应修饰和高患病率时,基于单阶段方法的基于模拟的 I 比基于两阶段方法的常规 I 具有更好的性能。