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Session Title: A Closer Look at Non-Equivalent Designs in Evaluation
Multipaper Session 826 to be held in Lone Star E on Saturday, Nov 13, 1:40 PM to 2:25 PM
Sponsored by the Quantitative Methods: Theory and Design TIG
Chair(s):
George Julnes,  University of Baltimore, gjulnes@ubalt.edu
A New Strategy for Eliminating Selection Bias in Non-experimental Evaluations
Presenter(s):
Laura Peck, Arizona State University, laura.peck@asu.edu
Furio Camillo, University of Bologna, furio.camillo@unibo.it
Ida D’Attoma, University of Bologna, ida.dattoma2@unibo.it
Abstract: This paper presents a creative and practical approach to dealing with the problem of selection bias. Taking an algorithmic approach and capitalizing on the known treatment-associated variance in the X matrix, we propose a data transformation that allows estimating unbiased treatment effects. The approach does not call for modeling the data, based on underlying theories or assumptions about the selection process, but instead it calls for using the existing variability within the data and letting the data speak. We illustrate with an application of the method to Italian Job Centers.
The Truncation-by-Death Problem: What to do in an Experimental Evaluation When the Outcome is Not Always Defined
Presenter(s):
Sheena McConnell, Mathematica Policy Research, smcconnell@mathematica-mpr.com
Elizabeth Stuart, Johns Hopkins University, estuart@jhsph.edu
Barbara Devaney, Mathematica Policy Research, bdevaney@mathematica-mpr.com
Abstract: While experiments are viewed as the gold standard for evaluation, some of their benefits may be lost when, as is common, outcomes are not defined for some sample members. In evaluations of marriage interventions, for example, a key outcome—relationship quality—is undefined when a couple splits up. This paper shows how treatment-control differences in mean outcomes can be misleading when outcomes are not defined for everyone and discusses ways to identify the seriousness of the problem. Potential solutions to the problem are described, including approaches that rely on simple treatment-control differences-in-means as well as more complex modeling approaches.

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