Bias-Variance Tradeoff of Matching Prior to Difference-in-Differences When Parallel Trends is Violated
平行趋势违反时双重差分前匹配的偏差—方差权衡AI 解读 ↓
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平行趋势违反时双重差分前匹配的偏差—方差权衡AI 解读 ↓
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Quasi-experimental causal inference methods have become central in empirical operations management for guiding managerial decisions. Among these, empiricists utilize the Difference-in-Differences (DiD) estimator, which relies on the parallel trends assumption. To improve its plausibility, researchers often match treated and control units before applying DiD, with the intuition that matched groups are more likely to evolve similarly absent treatment. Existing work that analyzes this practice, however, has focused solely on bias. In this work, we not only generalize earlier bias results under weaker assumptions but also analyze properties of variance and mean squared error (MSE), a practically relevant metric for decision making. Under a linear structural model with unobserved time-varying confounders, we show that variance results contrast with established bias insights: matching on observed covariates prior to DiD is not always recommended over the classic (unmatched) DiD due to a sample size tradeoff; furthermore, matching additionally on pre-treatment outcomes is always beneficial as such tradeoff no longer exists once matching is performed. We therefore advocate MSE as an additional metric if applied researchers weigh bias and variance equally and further give practitioner-friendly guidelines with theoretical guarantees on when and on what variables they should match. As an illustration, we apply these guidelines to re-examine a recent empirical study that matches prior to DiD to study how the introduction of monetary incentives by a knowledge-sharing platform affects general engagement on the platform. Our results show that the authors' decision was both warranted and critical to produce a credible causal estimate.
时变协变量下交错双重差分处理效应的双重稳健估计
With staggered adoption, difference-in-differences (DiD) analyses define the average treatment effect on the treated (ATT) at the group-period level and aggregate it into groupwise, periodwise, dynamic, and overall effects. We study a period-by-period version of conditional parallel trends, with covariates unaffected by treatment while allowing covariates to shift the trends in untreated potential outcomes. We propose an augmented inverse probability weighting (AIPW)…
含时变中介变量与滞后结果的双重差分模型
We study difference-in-differences (DiD) designs in which a binary treatment changes an endogenous time-varying (continuous, discrete, or mixed) mediator that in turn affects an outcome. We allow for the inclusion of lagged outcomes in the model. Under our model assumptions, we show that the usual DiD estimand mixes the average direct effect on the treated, the average indirect effect, and a trend bias term. A two-way fixed effects (TWFE) regression that controls for the…
动态处理效应与一般嵌套泛函的自动去偏机器学习
Many canonical models in causal inference and structural econometrics have recursive identification formulas. In causal inference, recursion arises when identification requires both pre- and post-treatment covariates. For example, short-term surrogate outcomes are measured after the treatment, and serve as necessary covariates when identifying long-term effects. Post-treatment covariates are also required for identification of dynamic difference-in-differences designs,…
各期处理均连续分布时的双重差分估计量
When studying the effects of taxes, tariffs, or prices using panel data, the treatment is often continuously distributed in every period. We develop difference-in-differences (DID) estimators for such settings. We partition units into switchers, whose treatment changes between consecutive periods, and stayers, whose treatment remains constant. Under a parallel-trends assumption, we show that the slopes of switchers' potential outcomes with respect to the treatment are…
基于双重/去偏机器学习的时变连续处理双重差分
We propose a difference-in-differences (DiD) framework designed for time-varying continuous treatments across multiple periods. Specifically, we estimate the average treatment effect on the treated (ATET) by comparing distinct non-zero treatment intensities. Identification rests on a conditional parallel trends assumption that accounts for observed covariates and past treatment histories. Our approach allows for lagged treatment effects and, in repeated cross-sectional…
处理误分类与预期行为下的交错实施双重差分设计
This paper examines the identification and estimation of treatment effects in staggered adoption designs -- a common extension of the canonical Difference-in-Differences (DiD) model to multiple groups and time-periods -- in the presence of (time varying) misclassification of the treatment status as well as of anticipation. We demonstrate that standard estimators are biased with respect to commonly used causal parameters of interest under such forms of misspecification. To…