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{HtmlEncodeMultiline(EmailPreheader)} | TIGHT GUARANTEES FOR FAIR DIVISION: A GENERAL MODEL |
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| ABSTRACT A context-free problem of Fair Division is a function W from n-profiles of "types" x_{i} to a freely transferable amount of "surplus" W(x₁,⋯,x_{n}) they must share in the common property regime. A pair of tight guarantees assigns to each type an upper and a lower bound on its share under any profile of types of the other agents, and these bounds cannot be improved. The choice of a particular pair of such guarantees when the types and W have an economic interpretation vindicates only some familiar "fair" sharing rules and suggests many new ones. Our examples include the allocation of an indivisible good or bad, the classic model of a "commons" where types enter additively in the function W, and sharing the cost of a capacity or of the transportation costs to a location on a line. |
Keywords: Fair Division, Unanimity, Upper and Lower Guarantees, Modular Surplus Functions. JEL: D6, D63. |
Click here to view the CV. Click here to view the paper. |
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PRESENTER Herve Moulin University of Glasgow |
RESEARCH FIELDS Microeconomic Theory |
VENUE: Meeting Room 5.1, Level 5 School of Economics Singapore Management University 90 Stamford Road Singapore 178903 |
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