Extends Afriat theorem to concave rationalization with ideal point and introduces Priced Survey Methodology for identifying preferences from constrained survey responses.
Assume that ( ≽R ∪ ≥ , >) is not acyclic and let Q =≽R ∪ ≥
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Concave Rationalization with an Ideal Point: An Afriat Theorem and an Application to Survey Design
Extends Afriat theorem to concave rationalization with ideal point and introduces Priced Survey Methodology for identifying preferences from constrained survey responses.