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Why do you think your
paper is highly cited?
I believe our work has been highly cited because Sadek
Wahba and I were able to make a timely contribution to the
growing literature on propensity score methods. We tried to
be as transparent about the method, its assumptions, and its
potential as possible, and used a classic data set from
economics to illustrate these points.
Does it describe a new discovery, methodology, or
synthesis of knowledge?
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“We tried to be as transparent about the
method, its assumptions, and its potential as possible, and used
a classic data set from economics to illustrate these points.” |
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I view our work as methodological. Since propensity score
methods were originated by Paul R. Rosenbaum and Donald B.
Rubin in "The Central Role of the Propensity Score in
Observational Studies for Causal Effects," (Biometrika,
[Vol. 70], No. 1, pp. 41-55, April, 1983), they had not been
widely applied in economics. By working through the method
on a well known data set, we tried to extend the
understanding of these methods.
Would you summarize the significance of your paper in
layman’s terms?
Using propensity score methods, the paper revisits a
classic data set and conundrum in program evaluation. Robert
J. Lalonde’s 1983 paper used the combination of an
experimental treatment group (from a labor training program,
the National Supported Work Demonstration) and
non-experimental comparison groups to evaluate how well
econometric models work in estimating the treatment effect
of a program. His conclusion was that, in general,
econometric models are not very effective.
Wahba and I revisit this result, and use the propensity
score, first, to show that the non-experimental comparison
groups used by Lalonde, a professor in the Harris School of
Public Policy at the University of Chicago, are very
different from the experimental treatment group and, second,
to match the treatment group to the subset of the comparison
groups that are most similar based on observable
characteristics. When we do this, we show that we are able
robustly to estimate the treatment effect.
The paper thus underlines the importance in
non-experimental settings of finding comparison groups that
are similar to the treatment group in terms of observable
characteristics and offers one possible method for doing
this.
How did you become involved in this research and were any
particular problems encountered along the way?
Wahba and I studied with Donald B. Rubin, the John L.
Loeb Professor of Statistics at Harvard University, who was
one of the originators of propensity score methods, and also
with Guido W. Imbens, Professor of Economics at the Harvard
University, who was Donald Rubin’s first collaborator in
economics. Robert Lalonde kindly provided data from his
classic, original study.
Where do you see your research leading in the future?
I continue to believe that propensity score methods are a
useful tool in evaluating treatment effects in many
settings, and am interested in understanding the application
of these methods in a wide range of settings.
Are there any social or political implications for your
research?
Since the 1980s, empirical researchers in the social
sciences, statistics, and epidemiology have come to view
randomized trials as the gold standard in program
evaluation. But, in many settings, it is difficult, as well
as both socially and ethically impossible or even
undesirable, to engage in randomized trials, in which some
individuals are denied potentially valuable treatments or
others exposed to placebos that are known to have no effect.
This work is a small contribution to a larger intellectual
effort that is trying to carefully chart out methods for
program evaluation when randomized trials are not an option.
Rajeev Dehejia
Associate Professor
Department of Economics
Tufts University
and Faculty Research Fellow
National Bureau of Economic Research (NBER)
Cambridge, MA, USA
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A Closer Look...
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Below
are images sent in by Rajeev H. Dehejia and Sadek Wahba which corresponds with the featured
paper, or current research. |
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Figure
1:
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Figure 1: from the paper is a histogram of the
estimated propensity score for the treatment
group (from the National Supported Work
Demonstration) and one of the two
non-experimental comparison groups examined in
the paper (the Current Population Survey group).
The figure illustrates the transparence with
which the propensity score method reveals the
extent of overlap in observable covariates (as
summarized by the propensity score) between the
treatment and comparison groups. |
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Figure
5 (as numbered in original article):
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Figures 5 and 6
(below) from the paper
illustrate two matching methods that can be
used. Figure 5 depicts the match that is
achieved when treated observations are sorted
from highest to lowest estimated propensity
score and matched to the nearest comparison
group neighbor, in that order without
replacement. Figure 6 depicts the match that is
achieved when treated observations are matched
to their nearest comparison group neighbor with
replacement. In Figure 5, the large difference
in the estimated propensity score of many
treated observations and their matched
comparison group counterparts reflects the
limited propensity score (and covariate) overlap
between the treatment and comparison groups
(also illustrated in Figure 1). When there is
limited overlap between the treatment and
comparison groups, matching with replacement is
a natural strategy, and as illustrated in Figure
6
can sometimes achieve a very
close match between the treatment and comparison
groups.
NOTE:
view images 5 & 6 side-by-side. |
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Figure
6 (as numbered in original article):
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