Challenges in Obtaining Valid Causal Effect Estimates with Machine Learning Algorithms
Not on the map. Why?
Abstract (arXiv)
Unlike parametric regression, machine learning (ML) methods do not generally require precise knowledge of the true data generating mechanisms. As such, numerous authors have advocated for ML methods to estimate causal effects. Unfortunately, ML algorithms can perform worse than parametric regression. We demonstrate the performance of ML-based single- and double-robust estimators. We use 100 Monte Carlo samples with sample sizes of 200, 1200, and 5000 to investigate bias and confidence interval coverage under several scenarios. In a simple confounding scenario, confounders were related to the treatment and the outcome via parametric models. In a complex confounding scenario, the simple confounders were transformed to induce complicated nonlinear relationships. In the simple scenario, when ML algorithms were used, double-robust estimators were superior to single-robust estimators. In the complex scenario, single-robust estimators with ML algorithms were at least as biased as estimators using misspecified parametric models. Double-robust estimators were less biased, but coverage was well below nominal. The use of sample splitting, inclusion of confounder interactions, reliance on a richly specified ML algorithm, and use of doubly robust estimators was the only explored approach that yielded negligible bias and nominal coverage. Our results suggest that ML based singly robust methods should be avoided.
Key facts. Cited by 9 papers in the map (data through 14 Oct 2026). First posted on arXiv 20 Nov 2017.
Builds on
No reference list yet.
Built on by
Citing papers per year: 2022: 2; 2023: 1; 2024: 2; 2025: 0; 2026: 4.
9 papers.
- 2022Double Machine Learning Methods for Estimating Average Treatment Effects: A Comparative Studycited by 6
- 2022Meta-Learners for Estimation of Causal Effects: Finite Sample Cross-Fit Performancecited by 4
- 2023How to select predictive models for causal inference?cited by 2
- 2024A flexible Bayesian g-formula for causal survival analyses with time-dependent confoundingcited by 1
- 2024Performance of Cross-Validated Targeted Maximum Likelihood Estimationcited by 1
- 2026Three Routes to One Answer: Reconciling AIPW, TMLE, and Double Machine Learning for Applied Researcherscited by 1
- 2026Fast Uncertainty Quantification for Kernel-Based Estimators in Large-Scale Causal Inferencecited by 0
- 2026When Prediction Error Is Not Enough: Evaluating Nuisance-Function Prediction for Causal Estimationcited by 0
- 2026When Sample-Splitting Choices Matter in TMLE and AIPW: Cross-Fitting, Targeting, and Repetitioncited by 0
- 2026When Sample-Splitting Choices Matter in TMLE and AIPW: Cross-Fitting, Targeting, and Repetition12 Oct 2026
- 2026When Prediction Error Is Not Enough: Evaluating Nuisance-Function Prediction for Causal Estimation30 Aug 2026
- 2026Three Routes to One Answer: Reconciling AIPW, TMLE, and Double Machine Learning for Applied Researchers8 Aug 2026
- 2026Fast Uncertainty Quantification for Kernel-Based Estimators in Large-Scale Causal Inference14 Mar 2026
- 2024Performance of Cross-Validated Targeted Maximum Likelihood Estimation17 Sep 2024
- 2024A flexible Bayesian g-formula for causal survival analyses with time-dependent confounding4 Feb 2024
- 2023How to select predictive models for causal inference?1 Feb 2023
- 2022Double Machine Learning Methods for Estimating Average Treatment Effects: A Comparative Study23 Apr 2022
- 2022Meta-Learners for Estimation of Causal Effects: Finite Sample Cross-Fit Performance30 Jan 2022