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来源类型Working Paper
规范类型报告
DOI10.3386/w25234
来源IDWorking Paper 25234
Semiparametrically Efficient Estimation of the Average Linear Regression Function
Bryan S. Graham; Cristine Campos de Xavier Pinto
发表日期2018-11-12
出版年2018
语种英语
摘要Let Y be an outcome of interest, X a vector of treatment measures, and W a vector of pre-treatment control variables. Here X may include (combinations of) continuous, discrete, and/or non-mutually exclusive “treatments”. Consider the linear regression of Y onto X in a subpopulation homogenous in W = w (formally a conditional linear predictor). Let b₀ (w) be the coefficient vector on X in this regression. We introduce a semiparametrically efficient estimate of the average β₀ = Ε[b₀ (W)]. When X is binary-valued (multi-valued) our procedure recovers the (a vector of) average treatment effect(s). When X is continuously-valued, or consists of multiple non-exclusive treatments, our estimand coincides with the average partial effect (APE) of X on Y when the underlying potential response function is linear in X, but otherwise heterogenous across agents. When the potential response function takes a general nonlinear/heterogenous form, and X is continuously-valued, our procedure recovers a weighted average of the gradient of this response across individuals and values of X. We provide a simple, and semiparametrically efficient, method of covariate adjustment for settings with complicated treatment regimes. Our method generalizes familiar methods of covariate adjustment used for program evaluation as well as methods of semiparametric regression (e.g., the partially linear regression model).
主题Econometrics ; Estimation Methods
URLhttps://www.nber.org/papers/w25234
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/582908
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Bryan S. Graham,Cristine Campos de Xavier Pinto. Semiparametrically Efficient Estimation of the Average Linear Regression Function. 2018.
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