Modeling and calculating the effect of treatment at baseline from panel outcomes
We propose and examine a panel data model for isolating the effect of a treatment, taken once at baseline, from outcomes observed over subsequent time periods. In the model, the treatment intake and outcomes are assumed to be correlated, due to unobserved or unmeasured confounders. Intake is partly...
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Published in | Journal of econometrics Vol. 140; no. 2; pp. 781 - 801 |
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Main Authors | , |
Format | Journal Article |
Language | English |
Published |
Amsterdam
Elsevier B.V
01.10.2007
Elsevier Elsevier Sequoia S.A |
Series | Journal of Econometrics |
Subjects | |
Online Access | Get full text |
ISSN | 0304-4076 1872-6895 |
DOI | 10.1016/j.jeconom.2006.07.014 |
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Abstract | We propose and examine a panel data model for isolating the effect of a treatment, taken once at baseline, from outcomes observed over subsequent time periods. In the model, the treatment intake and outcomes are assumed to be correlated, due to unobserved or unmeasured confounders. Intake is partly determined by a set of instrumental variables and the confounding on unobservables is modeled in a flexible way, varying both by time and treatment state. Covariate effects are assumed to be subject-specific and potentially correlated with other covariates. Estimation and inference is by Bayesian methods that are implemented by tuned Markov chain Monte Carlo methods. Because our analysis is based on the framework developed by Chib [2004. Analysis of treatment response data without the joint distribution of counterfactuals. Journal of Econometrics, in press], the modeling and estimation does not involve either the unknowable joint distribution of the potential outcomes or the missing counterfactuals. The problem of model choice through marginal likelihoods and Bayes factors is also considered. The methods are illustrated in simulation experiments and in an application dealing with the effect of participation in high school athletics on future labor market earnings. |
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AbstractList | We propose and examine a panel data model for isolating the effect of a treatment, taken once at baseline, from outcomes observed over subsequent time periods. In the model, the treatment intake and outcomes are assumed to be correlated, due to unobserved or unmeasured confounders. Intake is partly determined by a set of instrumental variables and the confounding on unobservables is modeled in a flexible way, varying both by time and treatment state. Covariate effects are assumed to be subject-specific and potentially correlated with other covariates. Estimation and inference is by Bayesian methods that are implemented by tuned Markov chain Monte Carlo methods. Because our analysis is based on the framework developed by Chib [2004. Analysis of treatment response data without the joint distribution of counterfactuals. Journal of Econometrics, in press], the modeling and estimation does not involve either the unknowable joint distribution of the potential outcomes or the missing counterfactuals. The problem of model choice through marginal likelihoods and Bayes factors is also considered. The methods are illustrated in simulation experiments and in an application dealing with the effect of participation in high school athletics on future labor market earnings. [PUBLICATION ABSTRACT] We propose and examine a panel data model for isolating the effect of a treatment, taken once at baseline, from outcomes observed over subsequent time periods. In the model, the treatment intake and outcomes are assumed to be correlated, due to unobserved or unmeasured confounders. Intake is partly determined by a set of instrumental variables and the confounding on unobservables is modeled in a flexible way, varying both by time and treatment state. Covariate effects are assumed to be subject-specific and potentially correlated with other covariates. Estimation and inference is by Bayesian methods that are implemented by tuned Markov chain Monte Carlo methods. Because our analysis is based on the framework developed by Chib [2004. Analysis of treatment response data without the joint distribution of counterfactuals. Journal of Econometrics, in press], the modeling and estimation does not involve either the unknowable joint distribution of the potential outcomes or the missing counterfactuals. The problem of model choice through marginal likelihoods and Bayes factors is also considered. The methods are illustrated in simulation experiments and in an application dealing with the effect of participation in high school athletics on future labor market earnings. All rights reserved, Elsevier We propose and examine a panel data model for isolating the effect of a treatment, taken once at baseline, from outcomes observed over subsequent time periods. In the model, the treatment intake and outcomes are assumed to be correlated, due to unobserved or unmeasured confounders. Intake is partly determined by a set of instrumental variables and the confounding on unobservables is modeled in a flexible way, varying both by time and treatment state. Covariate effects are assumed to be subject-specific and potentially correlated with other covariates. Estimation and inference is by Bayesian methods that are implemented by tuned Markov chain Monte Carlo methods. Because our analysis is based on the framework developed by Chib [2004. Analysis of treatment response data without the joint distribution of counterfactuals. Journal of Econometrics, in press], the modeling and estimation does not involve either the unknowable joint distribution of the potential outcomes or the missing counterfactuals. The problem of model choice through marginal likelihoods and Bayes factors is also considered. The methods are illustrated in simulation experiments and in an application dealing with the effect of participation in high school athletics on future labor market earnings. |
Author | Chib, Siddhartha Jacobi, Liana |
Author_xml | – sequence: 1 givenname: Siddhartha surname: Chib fullname: Chib, Siddhartha email: chib@wustl.edu organization: John M. Olin School of Business, Campus Box 1133, Washington University in St. Louis, 1 Brookings Dr., St. Louis, MO 63130, USA – sequence: 2 givenname: Liana surname: Jacobi fullname: Jacobi, Liana email: ljacobi@unimelb.edu.au organization: Department of Economics, The University of Melbourne, Victoria 3010, Australia |
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Keywords | Instrumental variable Heterogeneity Metropolis–Hastings algorithm Panel data Potential outcomes Markov chain Monte Carlo Treatment effect Confounding Non-randomly assigned treatment Marginal likelihood Statistical distribution Labour market Metropolis-Hastings algorithm Covariate Stochastic method Economic data Implementation Markov chain Marginal distribution Distribution function Approximation theory Bayes estimation Economics Monte Carlo method Data analysis Treatment efficiency Econometric model Statistical estimation Joint distribution Statistical method Missing data Numerical analysis Simulation Correlation analysis Econometrics |
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References | Chib, Greenberg (bib10) 1995; 49 Card (bib4) 1999; vol. 3 Chib, Jeliazkov (bib12) 2001; 96 Barron, Ewing, Waddell (bib2) 2000; 82 Imbens, Rubin (bib14) 1997; 25 Yau, Little (bib17) 2001; 96 Chib, Carlin (bib8) 1999; 9 Chib (bib6) 2001; vol. 5 Chib, Hamilton (bib11) 2002; 110 Lee (bib15) 1978; 19 Hirano, Imbens, Rubin, Zhao (bib13) 2000; 1 Chib, S., 2004. Analysis of treatment response data without the joint distribution of counterfactuals. Journal of Econometrics, in press. Albert, Chib (bib1) 1993; 88 Chib, Greenberg (bib9) 1994; 64 Li, Poirier, Tobias (bib16) 2004; 9 Chib (bib5) 1995; 90 Becker (bib3) 1965; 75 Imbens (10.1016/j.jeconom.2006.07.014_bib14) 1997; 25 Chib (10.1016/j.jeconom.2006.07.014_bib6) 2001; vol. 5 Yau (10.1016/j.jeconom.2006.07.014_bib17) 2001; 96 Barron (10.1016/j.jeconom.2006.07.014_bib2) 2000; 82 Card (10.1016/j.jeconom.2006.07.014_bib4) 1999; vol. 3 Chib (10.1016/j.jeconom.2006.07.014_bib5) 1995; 90 Chib (10.1016/j.jeconom.2006.07.014_bib11) 2002; 110 10.1016/j.jeconom.2006.07.014_bib7 Chib (10.1016/j.jeconom.2006.07.014_bib12) 2001; 96 Chib (10.1016/j.jeconom.2006.07.014_bib10) 1995; 49 Li (10.1016/j.jeconom.2006.07.014_bib16) 2004; 9 Hirano (10.1016/j.jeconom.2006.07.014_bib13) 2000; 1 Chib (10.1016/j.jeconom.2006.07.014_bib8) 1999; 9 Lee (10.1016/j.jeconom.2006.07.014_bib15) 1978; 19 Chib (10.1016/j.jeconom.2006.07.014_bib9) 1994; 64 Becker (10.1016/j.jeconom.2006.07.014_bib3) 1965; 75 Albert (10.1016/j.jeconom.2006.07.014_bib1) 1993; 88 |
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SubjectTerms | Algorithms Applications Bayesian analysis Confounding Counterfactual thinking Earnings Econometrics Economic models Exact sciences and technology Heterogeneity Impact analysis Instrumental variable Insurance, economics, finance Labor market Marginal likelihood Markov analysis Markov chain Monte Carlo Markov processes Markovian processes Mathematics Metropolis–Hastings algorithm Monte Carlo simulation Non-randomly assigned treatment Numerical analysis Numerical analysis. Scientific computation Numerical methods in probability and statistics Panel data Parametric inference Potential outcomes Probability Probability and statistics Probability theory and stochastic processes Sciences and techniques of general use Secondary schools Simulation Sports Statistics Studies Treatment effect |
Title | Modeling and calculating the effect of treatment at baseline from panel outcomes |
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