G2TT
来源类型Working Paper
规范类型报告
DOI10.3386/t0241
来源IDTechnical Working Paper 0241
When to Control for Covariates? Panel-Asymptotic Results for Estimates of Treatment Effects
Joshua D. Angrist; Jinyong Hahn
发表日期1999-05-01
出版年1999
语种英语
摘要The problem of how to control for covariates is endemic in evaluation research. Covariate-matching provides an appealing control strategy, but with continuous or high-dimensional covariate vectors, exact matching may be impossible or involve small cells. Matching observations that have the same propensity score produces unbiased estimates of causal effects whenever covariate-matching does, and also has an attractive dimension-reducing property. On the other hand, conventional asymptotic arguments show that covariate-matching is (asymptotically) more efficient that propensity score-matching. This is because the usual asymptotic sequence has cell sizes growing to infinity, with no benefit from reducing the number of cells. Here, we approximate the large sample behavior of difference matching estimators using a panel-style asymptotic sequence with fixed cell sizes and the number of cells increasing to infinity. Exact calculations in simple examples and Monte Carlo evidence suggests this generates a substantially improved approximation to actual finite-sample distributions. Under this sequence, propensity-score-matching is most likely to dominate exact matching when cell sizes are small, the explanatory power of the covariates conditional on the propensity score is low, and/or the probability of treatment is close to zero or one. Finally, we introduce a random-effects type combination estimator that provides finite-sample efficiency gains over both covariate-matching and propensity-score-matching.
主题Econometrics ; Estimation Methods
URLhttps://www.nber.org/papers/t0241
来源智库National Bureau of Economic Research (United States)
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条目标识符http://119.78.100.153/handle/2XGU8XDN/564632
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Joshua D. Angrist,Jinyong Hahn. When to Control for Covariates? Panel-Asymptotic Results for Estimates of Treatment Effects. 1999.
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