Using Counterfactual Worlds to Triangulate Evidence in the Real World

Jeremy A. Labrecque, Sonja A. Swanson
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Abstract

Purpose of Review

When a causal question can be reasonably approached using more than one set of causal assumptions (i.e., using different identification strategies), triangulation can be used to compare estimates relying on these different assumption sets to gain insight into the validity of the causal assumptions used. This review covers the current understanding of triangulation from a counterfactual causal inference perspective.

Recent Findings

We use counterfactuals to clarify and supplement the current understanding of triangulation. We propose a counterfactual definition of triangulation, propose assumptions on which triangulation relies, and discuss important practical issues such as triangulation with different estimands and the role of random error. Lastly, we examine two published examples of triangulation to illustrate these points.

Summary

Triangulation, by leveraging causal inference reasoning and substantive knowledge, can potentially allow us to gain more insight into the validity of causal assumptions underlying many study designs than we would by considering each study design in isolation.

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利用反事实世界三角测量现实世界中的证据
综述目的当一个因果问题可以合理地使用一组以上的因果假设(即使用不同的识别策略)时,三角测量法可用于比较依赖于这些不同假设集的估计值,以深入了解所使用的因果假设的有效性。本综述从反事实因果推理的角度阐述了目前对三角测量法的理解。我们提出了三角测量的反事实定义,提出了三角测量所依赖的假设,并讨论了重要的实际问题,如不同估计值的三角测量和随机误差的作用。最后,我们研究了两个已发表的三角测量实例,以说明这些观点。摘要 三角测量通过利用因果推理推理和实质性知识,有可能让我们对许多研究设计所依据的因果假设的有效性有更深入的了解,而不是孤立地考虑每个研究设计。
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来源期刊
Current Epidemiology Reports
Current Epidemiology Reports OTORHINOLARYNGOLOGY-
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