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Logistic or linear? Estimating causal effects of experimental treatments on binary outcomes using regression analysis
1Princeton University.
Journal of Experimental Psychology. General
|September 24, 2020
Summary
Linear regression is the optimal strategy for estimating causal effects on binary outcomes in psychology. This method provides interpretable coefficients and unbiased treatment effect estimates, unlike nonlinear models.
Area of Science:
- Psychology
- Econometrics
- Statistics
Background:
- Psychologists commonly employ nonlinear models like logit or probit for binary outcomes.
- These nonlinear strategies present challenges in estimating causal effects and interpreting results.
- Quantities derived from nonlinear models, such as odds ratios, are often difficult to understand.
Purpose of the Study:
- To demonstrate that linear regression is the superior method for estimating causal effects of treatments on binary outcomes.
- To analytically prove the unbiasedness of linear regression estimates using the Neyman-Rubin causal model.
- To provide practical evidence through simulations and real-world data analysis.
Main Methods:
- Leveraging econometric theory and statistical findings.
- Applying the Neyman-Rubin causal model for analytical proof.
- Conducting simulations and analyzing a large dataset of middle school students.
Main Results:
- Linear regression coefficients offer direct interpretability in terms of probabilities.
- Linear regression remains robust and safer when incorporating interaction terms or fixed effects.
- Simulations and data analysis confirm the effectiveness and unbiasedness of linear regression for causal effect estimation.
Conclusions:
- Linear regression is recommended for psychologists estimating treatment effects on binary outcomes.
- The study advocates for a shift from nonlinear models to linear regression for enhanced clarity and accuracy.
- Findings support the use of linear regression for more reliable causal inference in psychological research.
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