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Published on: August 22, 2018
An encoding generative modeling approach to dimension reduction and covariate adjustment in causal inference with
Qiao Liu1,2, Zhongren Chen3, Wing Hung Wong1,2,4
1Department of Statistics, Stanford University, Stanford, CA 94305.
We introduce CausalEGM, a deep learning framework for causal inference. This method effectively reduces dimensionality and models complex dependencies to improve causal effect estimation in various treatment settings.
Area of Science:
- Machine Learning
- Causal Inference
- Deep Learning
Background:
- Estimating causal effects is challenging due to high-dimensional confounding variables.
- Existing methods struggle with nonlinear dependencies and complex covariate structures.
Purpose of the Study:
- To develop a novel deep learning framework, CausalEGM, for nonlinear dimension reduction and generative modeling.
- To enhance the accuracy of causal effect estimation in both binary and continuous treatment scenarios.
- To mitigate confounding effects by extracting relevant latent features.
Main Methods:
- CausalEGM employs a bidirectional transformation between high-dimensional covariates and a low-dimensional latent space.
- It models dependencies of latent variables on treatment and response to identify key confounding factors.
- The framework integrates dimension reduction with generative modeling for causal analysis.
Main Results:
- CausalEGM demonstrates superior performance compared to existing methods in both binary and continuous treatment settings.
- Performance improvements are particularly significant with large sample sizes and high-dimensional covariates.
- The method effectively extracts latent features that confound the treatment-response relationship.
Conclusions:
- CausalEGM offers a powerful approach for causal inference by addressing high-dimensional confounding through deep learning.
- The framework provides theoretical guarantees, including excess risk bounds and consistency.
- CausalEGM advances dimension reduction techniques within the field of causal inference.
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