Burgess Stephen, Small Dylan S, Thompson Simon G
1 Department of Public Health and Primary Care, University of Cambridge, Cambridge, UK.
2 Department of Statistics, The Wharton School, University of Pennsylvania, PA, USA.
Stat Methods Med Res. 2017 Oct;26(5):2333-2355. doi: 10.1177/0962280215597579. Epub 2015 Aug 17.
Instrumental variable analysis is an approach for obtaining causal inferences on the effect of an exposure (risk factor) on an outcome from observational data. It has gained in popularity over the past decade with the use of genetic variants as instrumental variables, known as Mendelian randomization. An instrumental variable is associated with the exposure, but not associated with any confounder of the exposure-outcome association, nor is there any causal pathway from the instrumental variable to the outcome other than via the exposure. Under the assumption that a single instrumental variable or a set of instrumental variables for the exposure is available, the causal effect of the exposure on the outcome can be estimated. There are several methods available for instrumental variable estimation; we consider the ratio method, two-stage methods, likelihood-based methods, and semi-parametric methods. Techniques for obtaining statistical inferences and confidence intervals are presented. The statistical properties of estimates from these methods are compared, and practical advice is given about choosing a suitable analysis method. In particular, bias and coverage properties of estimators are considered, especially with weak instruments. Settings particularly relevant to Mendelian randomization are prioritized in the paper, notably the scenario of a continuous exposure and a continuous or binary outcome.
工具变量分析是一种从观察性数据中获得关于暴露(风险因素)对结局影响的因果推断的方法。在过去十年中,随着将基因变异用作工具变量(即孟德尔随机化),它越来越受欢迎。一个工具变量与暴露相关,但与暴露-结局关联的任何混杂因素均无关联,并且除了通过暴露之外,从工具变量到结局不存在任何因果路径。在存在单个工具变量或一组暴露的工具变量这一假设下,可以估计暴露对结局的因果效应。有几种工具变量估计方法;我们考虑比率法、两阶段法、基于似然的方法和半参数方法。介绍了获得统计推断和置信区间的技术。比较了这些方法估计值的统计特性,并就选择合适的分析方法给出了实用建议。特别是,考虑了估计量的偏差和覆盖特性,尤其是在工具变量较弱的情况下。本文重点关注与孟德尔随机化特别相关的情形,尤其是连续暴露和连续或二元结局的情形。