Abstract
For the last ten years, the topic of set identification has been much studied in the econometric literature. Classical inference methods have been generalized to the case in which moment inequalities and equalities define a set instead of a point. We review several instances of partial identification by focusing on examples in which the underlying economic restrictions are expressed as linear moments. This setting illustrates the fact that convex analysis helps not only in characterizing the identified set but also for inference. In this perspective, we review inference methods using convex analysis or inversion of tests and detail how geometric characterizations can be useful.
Keywords
set identification; moment inequality; convex set; support function;
Replaced by
Christian Bontemps, and Thierry Magnac, “Set Identification, Moment Restrictions and Inference”, Annual Review of Economics, vol. 9, August 2017, pp. 103–129.
Reference
Christian Bontemps, and Thierry Magnac, “Set Identification, Moment Restrictions and Inference”, TSE Working Paper, n. 16-752, January 2017.
See also
Published in
TSE Working Paper, n. 16-752, January 2017