Automatic Debiased Machine Learning of Causal and Structural Effects

Author:

Chernozhukov Victor1,Newey Whitney K.12,Singh Rahul1

Affiliation:

1. Department of Economics, Massachusetts Institute of Technology

2. NBER

Abstract

Many causal and structural effects depend on regressions. Examples include policy effects, average derivatives, regression decompositions, average treatment effects, causal mediation, and parameters of economic structural models. The regressions may be high‐dimensional, making machine learning useful. Plugging machine learners into identifying equations can lead to poor inference due to bias from regularization and/or model selection. This paper gives automatic debiasing for linear and nonlinear functions of regressions. The debiasing is automatic in using Lasso and the function of interest without the full form of the bias correction. The debiasing can be applied to any regression learner, including neural nets, random forests, Lasso, boosting, and other high‐dimensional methods. In addition to providing the bias correction, we give standard errors that are robust to misspecification, convergence rates for the bias correction, and primitive conditions for asymptotic inference for estimators of a variety of estimators of structural and causal effects. The automatic debiased machine learning is used to estimate the average treatment effect on the treated for the NSW job training data and to estimate demand elasticities from Nielsen scanner data while allowing preferences to be correlated with prices and income.

Publisher

The Econometric Society

Subject

Economics and Econometrics

Reference104 articles.

1. Approximate residual balancing: debiased inference of average treatment effects in high dimensions

2. Avagyan, Vahe, and Stijn Vansteelandt (2017): “Honest Data-Adaptive Inference for the Average Treatment Effect Under Model Misspecification Using Penalised Bias-Reduced Double-Robust Estimation,” https://arxiv.org/abs/1708.03787.

3. Least squares after model selection in high-dimensional sparse models

4. Sparse Models and Methods for Optimal Instruments With an Application to Eminent Domain

5. Inference on Treatment Effects after Selection among High-Dimensional Controls

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