A Causal Inference Framework for Leveraging External Controls in Hybrid Trials
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Abstract (arXiv)
We consider the challenges associated with causal inference in settings where data from a randomized trial is augmented with control data from an external source to improve efficiency in estimating the average treatment effect (ATE). Through the development of a formal causal inference framework, we outline sufficient causal assumptions about the exchangeability between the internal and external controls to identify the ATE and establish the connection to a novel graphical criteria. We propose estimators, review efficiency bounds, develop an approach for efficient doubly-robust estimation even when unknown nuisance models are estimated with flexible machine learning methods, and demonstrate finite-sample performance through a simulation study. To illustrate the ideas and methods, we apply the framework to a trial investigating the effect of risdisplam on motor function in patients with spinal muscular atrophy for which there exists an external set of control patients from a previous trial.
Key facts. Cited by 1 paper in the map (data through 7 Oct 2026). Builds on 9 of its 63 references that are in the map. First posted on arXiv 15 May 2023.
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9 of 63 references.
References · 9
- 2022Semiparametric doubly robust targeted double machine learning: a reviewcited by 129
- 2021A Review of Generalizability and Transportabilitycited by 36
- 2013A General Algorithm for Deciding Transportability of Experimental Resultscited by 17
- 2021Data Integration in Causal Inferencecited by 11
- 2020Improving efficiency of inference in clinical trials with external control datacited by 10
- 2015An Omnibus Nonparametric Test of Equality in Distribution for Unknown Functionscited by 8
- 2021Optimal transport weights for causal inferencecited by 7
- 2019Generalizing causal inferences from randomized trials: counterfactual and graphical identificationcited by 2
- 2021Incorporating External Data into the Analysis of Clinical Trials via Bayesian Additive Regression Treescited by 2
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