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Fuzzy Choice Functions A Revealed Preference Approach




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Dettagli

Genere:Libro
Lingua: Inglese
Pubblicazione: 04/2007
Edizione: 2007





Trama

A main topic in welfare economics is the rational behaviour of a consumer when, faced with various prices and incomes, he has to make a choice. The theory of consumption establishes the framework in which the rationality of consumers is de?ned and the principle on which it is based. By [109], “the rationality of a consumer may be described by postulating that a consumer has a de?nite preference over all conceivable commodity bundles and that he chooses those commodity bundles that are optimal with respect to his preference subject to budgetary constraints”. Samuelson’s theory of revealed preference expresses the rationality of a consumer in terms of some preference relation associated with a demand fu- tion. The foundation of this theory is built on The Weak Axiom of Consumer Behavior [87] and on The Strong Axiom of Consumer Behavior [63]. The s- ond axiom assures that the demand function can be reconstructed from a revealed preference relation. To make a rational choice is a more general problem that goes beyond the theme of consumer. In economics, social life, medicine, psychology, etc. there are several cases when an agent has to make rational decisions. For instance, when the members of a society vote di?erent candidates in an election, a plausible hypothesis is that, having a desideratum, each of them is rational in the act of choice.




Sommario

Preliminaries.- Classical Revealed Preference Theory.- Fuzzy Preference Relations.- Fuzzy Choice Functions.- Fuzzy Revealed Preference and Consistency Conditions.- General Results.- Degree of Dominance.- Similarity and Rationality Indicators for Fuzzy Choice Functions.- Applications.- Concluding Remarks.










Altre Informazioni

ISBN:

9783540689973

Condizione: Nuovo
Collana: Studies in Fuzziness and Soft Computing
Dimensioni: 235 x 155 mm
Formato: Copertina rigida
Illustration Notes:IX, 279 p.
Pagine Arabe: 279
Pagine Romane: ix


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