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Published on: January 8, 2020
Evaluation of propensity score methods for causal inference with high-dimensional covariates
Qian Gao1, Yu Zhang1, Hongwei Sun2
1Department of Health Statistics, School of Public Health, Shanxi Medical University, Taiyuan, China.
Propensity score (PS) methods for causal inference in high-dimensional settings were evaluated. Group LASSO and doubly robust estimation (GLiDeR) and high-dimensional covariate balancing PS (hdCBPS) demonstrated superior performance and stability.
Area of Science:
- Causal inference
- High-dimensional statistics
- Observational studies
Background:
- Estimating causal effects with many covariates in observational studies is challenging.
- Propensity score (PS) methods are crucial for addressing confounding in such settings.
- This study reviews and evaluates PS methods tailored for high-dimensional data.
Purpose of the Study:
- To systematically compare model-based and balance-based propensity score methods in high-dimensional settings.
- To assess the impact of covariate balancing constraints on estimation performance.
- To identify the most effective methods for causal effect estimation with numerous covariates.
Main Methods:
- Reviewed propensity score (PS) methods, categorizing them into model-based and balance-based approaches.
- Conducted systematic simulation experiments to evaluate methods including GLiDeR, hdCBPS, PDS, OAL, DiPS, balanceHD, and RCAL.
- Compared estimation accuracy, precision, and stability across different high-dimensional PS techniques.
Main Results:
- For model-based methods, GLiDeR showed the highest stability, accuracy, and precision, followed by PDS, OAL, and DiPS.
- Among balance-based methods, hdCBPS performed comparably to GLiDeR and outperformed balanceHD and RCAL.
- Covariate balancing constraints did not significantly improve propensity score method performance in high-dimensional scenarios.
Conclusions:
- Recommends GLiDeR and hdCBPS as preferred methods for estimating causal effects in high-dimensional observational studies.
- Suggests that covariate balancing constraints offer limited benefits in high-dimensional settings.
- Highlights the need for further research into constructing valid confidence intervals for these methods.
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