Titlebook: Economic Theory of Fuzzy Equilibria; An Axiomatic Analysi Antoine Billot Book 19921st edition Springer-Verlag Berlin Heidelberg 1992 Econom

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Individual Fuzzy Relation of Preference, using fuzzy preferences are based on additive measures of satisfaction ( Orlovsky [1978], [1980], Kaufmann [1973], Zadeh [1971b], Nahmias [1980], Dubois & Prade [1979], Bazu [1984] and Butnariu [1980;1985;1987] ).

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Fuzzy Games,ke one of the agents of the social decision. The intersection of both first chapters was the preference theory. Henceforth, to define equilibria inside a theory of fuzzy preferences, we introduce a new concept; the conflict. By trying to model it, we enter the domain of game theory.

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Betriebswirtschaftliche Klausur,earch theory (with introduction of individual costs). Nevertheless, most of these authors — and especially Hahn — looked for the . of the Walrasian theory that could allow to talk about the . aspect of unemployment when a perfect flexibility of prices and wages remained.

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Book 19921st editionwhich scientifically, as well as from the point of view of applications, is recognized as a very valuable contribution to the existing knowledge. To an increasing degree, however, fuzzy set theory is also used in a descriptive, factual sense or as a decision making technology. Most of these applicat

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Individual Fuzzy Relation of Preference,ccording to the position the authors adopt relatively to the axiom of Independence of Irrelevant Alternatives ( I.I.A. ).. Actually, most of the works using fuzzy preferences are based on additive measures of satisfaction ( Orlovsky [1978], [1980], Kaufmann [1973], Zadeh [1971b], Nahmias [1980], Dub

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Aggregation of Fuzzy Preferences,nt procedure of collective decision - consistent with the principle “.” —, .Moulin [1985], Saari [1986], Hosomatu [1978], Satterthwaite [1975]), or inflect the field of individual preferences in order to develop a collective preference (Kim & Roush [1981], Dutta [1977], Mas-Colell & Sonnenschein [19

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