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DTSTART:20251102T020000
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DESCRIPTION:Bo E. Honoré is a Professor of Economics at Princeton Universit
 y. Professor&nbsp\;Honoré will discuss his study\, "“Selection Without Exc
 lusion” (co-authored with&nbsp\;Luojia Hu)Abstract:&nbsp\;It is well under
 stood that classical sample selection models are not semiparametrically id
 entified without exclusion restrictions. Lee (2009) developed bounds for t
 he parameters in a model that nests the semiparametric sample selection mo
 del. These bounds can be wide. In this paper\, we investigate bounds that 
 impose the full structure of a sample selection model with errors that are
  independent of the explanatory variables but have unknown distribution. W
 e find that the additional structure in the classical sample selection mod
 el can significantly reduce the identified set for the parameters of inter
 est. Specifically\, we show that the identified set for the parameter vect
 or of interest is a one-dimensional line-segment in the parameter space\, 
 and we demonstrate that this line segment can be short in principle as wel
 l as in practice. We also provide non-sharp bounds. We expect these to be 
 easier to compute and likely to be associated with lower statistical uncer
 tainty than the sharp bounds. Throughout the paper\, we illustrate our app
 roach by estimating a standard sample selection model for wages.For more i
 nformation\, please contact Matt O'Keefe by email at mkokeefe@maxwell.syr.
 edu&nbsp\;Sponsored by the Economics Department 
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DTSTAMP:20260512T222133Z
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SUMMARY:Economics presents: Bo E. Honoré
UID:RFCALITEM639142068934540753
X-ALT-DESC;FMTTYPE=text/html:<p><a href="https://www.princeton.edu/~honore/
 " title="Bo Honoré">Bo E. Honoré</a> is a Professor of Economics at Prince
 ton University. Professor&nbsp\;Honoré will discuss his study\, "“Selectio
 n Without Exclusion” (co-authored with&nbsp\;Luojia Hu)</p><p><b>Abstract:
 &nbsp\;</b>It is well understood that classical sample selection models ar
 e not semiparametrically identified without exclusion restrictions. Lee (2
 009) developed bounds for the parameters in a model that nests the semipar
 ametric sample selection model. These bounds can be wide. In this paper\, 
 we investigate bounds that impose the full structure of a sample selection
  model with errors that are independent of the explanatory variables but h
 ave unknown distribution. We find that the additional structure in the cla
 ssical sample selection model can significantly reduce the identified set 
 for the parameters of interest. Specifically\, we show that the identified
  set for the parameter vector of interest is a one-dimensional line-segmen
 t in the parameter space\, and we demonstrate that this line segment can b
 e short in principle as well as in practice. We also provide non-sharp bou
 nds. We expect these to be easier to compute and likely to be associated w
 ith lower statistical uncertainty than the sharp bounds. Throughout the pa
 per\, we illustrate our approach by estimating a standard sample selection
  model for wages.<br><br>For more information\, please contact Matt O'Keef
 e by email at <a href="mailto:mkokeefe@maxwell.syr.edu" title="mkokeefe@ma
 xwell.syr.edu&nbsp\;">mkokeefe@maxwell.syr.edu&nbsp\;</a><br><em>Sponsored
  by the Economics Department</em><br> </p>
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