Practical guidance on modeling choices for the virtual twins method
- PMID: 36876989
- PMCID: PMC10480344
- DOI: 10.1080/10543406.2023.2170404
Practical guidance on modeling choices for the virtual twins method
Abstract
Individuals can vary drastically in their response to the same treatment, and this heterogeneity has driven the push for more personalized medicine. Accurate and interpretable methods to identify subgroups that respond to the treatment differently from the population average are necessary to achieving this goal. The Virtual Twins (VT) method is a highly cited and implemented method for subgroup identification because of its intuitive framework. However, since its initial publication, many researchers still rely heavily on the authors' initial modeling suggestions without examining newer and more powerful alternatives. This leaves much of the potential of the method untapped. We comprehensively evaluate the performance of VT with different combinations of methods in each of its component steps, under a collection of linear and nonlinear problem settings. Our simulations show that the method choice for Step 1 of VT, in which dense models with high predictive performance are fit for the potential outcomes, is highly influential in the overall accuracy of the method, and Superlearner is a promising choice. We illustrate our findings by using VT to identify subgroups with heterogeneous treatment effects in a randomized, double-blind trial of very low nicotine content cigarettes.
Keywords: Virtual twins; causal inference; machine learning; personalized medicine; precision medicine.
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References
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- Ilya L, Alex D, and Ralph B, “Tutorial in biostatistics: data-driven subgroup identification and analysis in clinical trials,” Statistics in Medicine, vol. 36, no. 1, pp. 136–196, 2017. - PubMed
-
- Breiman L, “Algorithm cart,” Classification and Regression Trees. California Wadsworth International Group, Belmont, California, 1984.
-
- Athey S, Tibshirani J, and Wager S, “Generalized random forests,” The Annals of Statistics, vol. 47, pp. 1148–1178, Apr. 2019. Publisher: Institute of Mathematical Statistics.
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