Theory and Decision 45 (1):1-17 (1998)

Authors
Mica Sanchez
Tel Aviv University
Abstract
The rationalization of a choice function, in terms of assumptions that involve expansion or contraction properties of the feasible set, over non-finite sets is analyzed. Schwartz's results, stated in the finite case, are extended to this more general framework. Moreover, a characterization result when continuity conditions are imposed on the choice function, as well as on the binary relation that rationalizes it, is presented
Keywords Rational choice  Expansion-contraction axioms  Non-finite sets
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DOI 10.1023/A:1005041228480
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