Analysis of treatment response data from eligibility designs
In this paper, we develop and compare two alternative approaches for calculating the effect of the actual intake when treatments are randomized, but compliance with the assignment in the treatment arm is less than perfect for reasons that are correlated with the outcome. The approaches are based on...
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Published in | Journal of econometrics Vol. 144; no. 2; pp. 465 - 478 |
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Main Authors | , |
Format | Journal Article |
Language | English |
Published |
Amsterdam
Elsevier B.V
01.06.2008
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.2008.04.010 |
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Abstract | In this paper, we develop and compare two alternative approaches for calculating the effect of the actual intake when treatments are randomized, but compliance with the assignment in the treatment arm is less than perfect for reasons that are correlated with the outcome. The approaches are based on different identification assumptions about these unobserved confounders. In the first approach, which stems from [Sommer, A., Zeger, S., 1991. On estimating efficacy in clinical trials. Statistics in Medicine 10, 45–52], the unobserved confounders are modeled by a discrete indicator variable that represents subject-type, defined in terms of the potential intake in the face of each possible assignment. In the second approach, confounding is modeled without reference to subject-type in the spirit of the Roy model. Because the two models are non-nested, and model comparison and assessment of the approaches in a real data setting is one of our central goals, we formulate the discussion from a Bayesian perspective, comparing the two models in terms of marginal likelihoods and Bayes factors, and in terms of inferences about the treatment effects. The latter we calculate from a predictive perspective in a way that is different from that in the literature, where typically only a point summary of that effect is calculated. Our real data analysis focuses on the JOBS II eligibility trial that was implemented to test the effectiveness of a job search seminar in decreasing the negative mental health effects commonly associated with job loss. We provide a comparative analysis of the data from the two approaches with prior distributions that are both reasonable in the context of the data and comparable across the model specifications. We show that the approaches can lead to different evaluations of the treatment. |
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AbstractList | In this paper, we develop and compare two alternative approaches for calculating the effect of the actual intake when treatments are randomized, but compliance with the assignment in the treatment arm is less than perfect for reasons that are correlated with the outcome. The approaches are based on different identification assumptions about these unobserved confounders. In the first approach, which stems from [Sommer, A., Zeger, S., 1991. On estimating efficacy in clinical trials. Statistics in Medicine 10, 45-52], the unobserved confounders are modeled by a discrete indicator variable that represents subject-type, defined in terms of the potential intake in the face of each possible assignment. In the second approach, confounding is modeled without reference to subject-type in the spirit of the Roy model. Because the two models are non-nested, and model comparison and assessment of the approaches in a real data setting is one of our central goals, we formulate the discussion from a Bayesian perspective, comparing the two models in terms of marginal likelihoods and Bayes factors, and in terms of inferences about the treatment effects. The latter we calculate from a predictive perspective in a way that is different from that in the literature, where typically only a point summary of that effect is calculated. Our real data analysis focuses on the JOBS II eligibility trial that was implemented to test the effectiveness of a job search seminar in decreasing the negative mental health effects commonly associated with job loss. We provide a comparative analysis of the data from the two approaches with prior distributions that are both reasonable in the context of the data and comparable across the model specifications. We show that the approaches can lead to different evaluations of the treatment. All rights reserved, Elsevier In this paper, we develop and compare two alternative approaches for calculating the effect of the actual intake when treatments are randomized, but compliance with the assignment in the treatment arm is less than perfect for reasons that are correlated with the outcome. The approaches are based on different identification assumptions about these unobserved confounders. In the first approach, which stems from [Sommer, A., Zeger, S., 1991. On estimating efficacy in clinical trials. Statistics in Medicine 10, 45-52], the unobserved confounders are modeled by a discrete indicator variable that represents subject-type, defined in terms of the potential intake in the face of each possible assignment. In the second approach, confounding is modeled without reference to subject-type in the spirit of the Roy model. Because the two models are non-nested, and model comparison and assessment of the approaches in a real data setting is one of our central goals, we formulate the discussion from a Bayesian perspective, comparing the two models in terms of marginal likelihoods and Bayes factors, and in terms of inferences about the treatment effects. The latter we calculate from a predictive perspective in a way that is different from that in the literature, where typically only a point summary of that effect is calculated. Our real data analysis focuses on the JOBS II eligibility trial that was implemented to test the effectiveness of a job search seminar in decreasing the negative mental health effects commonly associated with job loss. We provide a comparative analysis of the data from the two approaches with prior distributions that are both reasonable in the context of the data and comparable across the model specifications. We show that the approaches can lead to different evaluations of the treatment. [PUBLICATION ABSTRACT] In this paper, we develop and compare two alternative approaches for calculating the effect of the actual intake when treatments are randomized, but compliance with the assignment in the treatment arm is less than perfect for reasons that are correlated with the outcome. The approaches are based on different identification assumptions about these unobserved confounders. In the first approach, which stems from [Sommer, A., Zeger, S., 1991. On estimating efficacy in clinical trials. Statistics in Medicine 10, 45-52], the unobserved confounders are modeled by a discrete indicator variable that represents subject-type, defined in terms of the potential intake in the face of each possible assignment. In the second approach, confounding is modeled without reference to subject-type in the spirit of the Roy model. Because the two models are non-nested, and model comparison and assessment of the approaches in a real data setting is one of our central goals, we formulate the discussion from a Bayesian perspective, comparing the two models in terms of marginal likelihoods and Bayes factors, and in terms of inferences about the treatment effects. The latter we calculate from a predictive perspective in a way that is different from that in the literature, where typically only a point summary of that effect is calculated. Our real data analysis focuses on the JOBS II eligibility trial that was implemented to test the effectiveness of a job search seminar in decreasing the negative mental health effects commonly associated with job loss. We provide a comparative analysis of the data from the two approaches with prior distributions that are both reasonable in the context of the data and comparable across the model specifications. We show that the approaches can lead to different evaluations of the treatment. |
Author | Chib, Siddhartha Jacobi, Liana |
Author_xml | – sequence: 1 givenname: Siddhartha surname: Chib fullname: Chib, Siddhartha email: chib@wustl.edu organization: Olin Business School, Washington University in St. Louis, One Brookings Drive, St. Louis, MO 63130, USA – sequence: 2 givenname: Liana surname: Jacobi fullname: Jacobi, Liana email: ljacobi@unimelb.edu.au organization: Department of Economics, University of Melbourne, Victoria 3010, Australia |
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Keywords | Instrumental variable Heterogeneity Non-compliance Potential outcomes Markov chain Monte Carlo Treatment effect Confounding Eligibility designs Principal stratification Partial compliance Non-randomly assigned treatment Marginal likelihood Biometrics Mental health Economic sciences Economic data Implementation Nested model Medical science Marginal distribution Distribution function Clinical trial Confounding,Eligibility designs,Heterogeneity,Instrumental variable,Marginal likelihood,Markov chain Monte Carlo,Non-compliance,Non-randomly assigned treatment,Potential outcomes,Treatment effect,Partial compliance,Principal stratification Bayes estimation Data analysis Prior distribution Treatment efficiency Statistical estimation Bayes factor Roy model Medicine Statistical method Correlation analysis Experimental design Model specification Econometrics |
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References | Frangakis, Brookmeyer, Varadhan, Safaeian, Vlahov, Strathdee (b15) 2004; 99 Sommer, Zeger (b26) 1991; 10 Frangakis, Rubin (b14) 1999; 86 Chib, Greenberg (b5) 1994; 64 Barnard, Frangakis, Hill, Rubin (b2) 2003; 98 Chib, Greenberg (b7) 1998; 85 Deb, Munkin, Trivedi (b13) 2006; 24 Chib, Jeliazkov (b11) 2001; 96 Chib (b3) 1995; 90 Imbens, Angrist (b20) 1994; 62 Ten have, Joffe, Cary (b28) 2003; 22 Vinokur, Price, Schul (b29) 1995; 19 Mealli, Imbens, Ferro, Biggeri (b24) 2004; 5 Albert, Chib (b1) 1993; 88 Jo (b22) 2002; 7 Skrondahl, Rabe-Hesketh (b27) 2004 Chib (b4) 2007; 140 Heckman, Tobias, Vytlacil (b17) 2001; 68 Imbens, Rubin (b21) 1997; 25 Heckman, Vytlacil (b18) 2005; 73 Heckman, Honore (b16) 1990; 58 Chib, Greenberg (b6) 1995; 49 Chib, Jacobi (b10) 2007; 140 Clark, Oswald (b12) 1994; 104 Yau, Little (b30) 2001; 96 Chib, Hamilton (b9) 2002; 110 Levy, O’malley, Normand (b23) 2004; 23 Chib, Hamilton (b8) 2000; 97 Hirano, Imbens, Rubin, Zhou (b19) 2000; 1 Pearl (b25) 2000 Deb (10.1016/j.jeconom.2008.04.010_b13) 2006; 24 Frangakis (10.1016/j.jeconom.2008.04.010_b14) 1999; 86 Chib (10.1016/j.jeconom.2008.04.010_b5) 1994; 64 Chib (10.1016/j.jeconom.2008.04.010_b7) 1998; 85 Ten have (10.1016/j.jeconom.2008.04.010_b28) 2003; 22 Chib (10.1016/j.jeconom.2008.04.010_b10) 2007; 140 Hirano (10.1016/j.jeconom.2008.04.010_b19) 2000; 1 Heckman (10.1016/j.jeconom.2008.04.010_b16) 1990; 58 Heckman (10.1016/j.jeconom.2008.04.010_b17) 2001; 68 Sommer (10.1016/j.jeconom.2008.04.010_b26) 1991; 10 Frangakis (10.1016/j.jeconom.2008.04.010_b15) 2004; 99 Chib (10.1016/j.jeconom.2008.04.010_b9) 2002; 110 Pearl (10.1016/j.jeconom.2008.04.010_b25) 2000 Chib (10.1016/j.jeconom.2008.04.010_b6) 1995; 49 Chib (10.1016/j.jeconom.2008.04.010_b8) 2000; 97 Yau (10.1016/j.jeconom.2008.04.010_b30) 2001; 96 Chib (10.1016/j.jeconom.2008.04.010_b4) 2007; 140 Chib (10.1016/j.jeconom.2008.04.010_b11) 2001; 96 Clark (10.1016/j.jeconom.2008.04.010_b12) 1994; 104 Imbens (10.1016/j.jeconom.2008.04.010_b20) 1994; 62 Levy (10.1016/j.jeconom.2008.04.010_b23) 2004; 23 Vinokur (10.1016/j.jeconom.2008.04.010_b29) 1995; 19 Albert (10.1016/j.jeconom.2008.04.010_b1) 1993; 88 Imbens (10.1016/j.jeconom.2008.04.010_b21) 1997; 25 Jo (10.1016/j.jeconom.2008.04.010_b22) 2002; 7 Barnard (10.1016/j.jeconom.2008.04.010_b2) 2003; 98 Heckman (10.1016/j.jeconom.2008.04.010_b18) 2005; 73 Mealli (10.1016/j.jeconom.2008.04.010_b24) 2004; 5 Skrondahl (10.1016/j.jeconom.2008.04.010_b27) 2004 Chib (10.1016/j.jeconom.2008.04.010_b3) 1995; 90 |
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SubjectTerms | Alternative approaches Applications Bayesian analysis Clinical research Clinical trials Combinatorics Combinatorics. Ordered structures Comparative analysis Confounding Data analysis Design Designs and configurations Econometric models Economic models Efficacy Eligibility Eligibility designs Exact sciences and technology Experimental design Heterogeneity Instrumental variable Insurance, economics, finance Marginal likelihood Markov chain Monte Carlo Markovian processes Mathematics Medical treatment Mental health Monte Carlo simulation Multivariate analysis Non-compliance Non-randomly assigned treatment Partial compliance Potential outcomes Principal stratification Probability and statistics Sciences and techniques of general use Statistics Studies Treatment effect |
Title | Analysis of treatment response data from eligibility designs |
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