Andrikopoulos, Athanasios (2009): Characterization of the Generalized Top-Choice Assumption (Smith) set. Unpublished.
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In this paper, I give a characterization of the Generalized Top-Choice Assumption set of a binary relation in terms of choice from minimal negative consistent superrelations. This result provides a characterization of Schwart's set in tournaments.
| Item Type: | MPRA Paper |
|---|---|
| Language: | English |
| Keywords: | Negative Consistency, Generalized Top-Choice Assumption (Smith) set, Generalized Optimal-Choice Axiom (Schwartz) set. |
| Subjects: | D - Microeconomics > D7 - Analysis of Collective Decision-Making > D71 - Social Choice; Clubs; Committees; Associations D - Microeconomics > D6 - Welfare Economics > D60 - General |
| ID Code: | 14897 |
| Deposited By: | Athanasios Andrikopoulos |
| Deposited On: | 29. Apr 2009 09:28 |
| Last Modified: | 29. Apr 2009 09:28 |
| References: | Duggan, J. (1999). A general extension theorem for binary relations, \textit{Journal of Economic Theory}, \textbf{86}, 1-16. Duggan, J. (2007). A systematic approach to the construction of non-empty Choice sets, \textit{Social Choice and Welfare}, \textbf{28}, 491-506. Fishburn, P., (1977). Condorcet Social Choice Functions, {\it SIAM Journal on Applied Mathematics}, Vol. {\bf 33}, No. 3, pp. 469-489. Schwartz, T., The logic of Collective Choice, New York: Columbia University Press. Smith, J. (1973). Aggregation of Preferences with Variable Electorate, {\it Econometrica}, Vol. {\bf 41}, No. 6, pp. 1027-1041. Suzumura, K. (1976). Remarks on the theory of collective. \textit{Economica}, \textbf{43}, 381-390. |
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