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GENERALIZATION OF A RESULT ON “REGRESSIONS, SHORT AND LONG”

  • Francesca Molinari (a1) and Marcin Peski (a2)
Abstract

This paper is concerned with the problem of combining a data set that identifies the conditional distribution P(y|x) with one that identifies the conditional distribution P(z|x) to identify the regressions E(y|x,·) ≡ [E(y|x,z = j),jZ] when the conditional distribution P(y|x,z) is unknown. Cross and Manski (2002, Econometrica 70, 357–368) studied this problem and showed that the identification region of E(y|x,·) can be precisely calculated when y has finite support. Here we generalize the result of Cross and Manski, showing that the identification region can be precisely calculated also in the case in which y has infinite support.We are grateful to the co-editor Paolo Paruolo, an anonymous referee, Maria Goltsman, Nick Kiefer, Tymon Tatur, and Tim Vogelsang for useful comments. Any remaining errors are our own responsibility.Financial support from Northwestern University's Dissertation Year Fellowship is gratefully acknowledged.

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Corresponding author
Address correspondence to Francesca Molinari, 492 Uris Hall, Ithaca, NY 14853-7601, USA; e-mail: fm72@cornell.edu
References
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Cross, P.J. & C.F. Manski (2002) Regressions, short and long. Econometrica 70, 357368.

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Econometric Theory
  • ISSN: 0266-4666
  • EISSN: 1469-4360
  • URL: /core/journals/econometric-theory
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