NON-MINORITY RULES: NECESSARY AND SUFFICIENT CONDITION FOR QUASI-TRANSITIVITY WITH QUASI-TRANSITIVE INDIVIDUAL PREFERENCES

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概要

• 論文の詳細を見る

• It is shown that, under the assumption that individual weak preference relations are reflexive, connected and quasi-transitive, a necessary and sufficient condition for quasi-transitivity under every non-minority rule, which is different from weak Pareto-extension rule, is that the strict Latin Square unique value restriction holds over every triple of alternatives.

• 慶應義塾大学の論文

著者

• Jain Satish

  Jawaharlal Nehru University

関連論文

• NECESSARY AND SUFFICIENT CONDITIONS FOR QUASI-TRANSITIVITY AND TRANSITIVITY OF SPECIAL MAJORITY RULES
• NON-MINORITY RULES: CHARACTERIZATION OF CONFIGURATIONS WITH RATIONAL SOCIAL PREFERENCES
• NON-MINORITY RULES: NECESSARY AND SUFFICIENT CONDITION FOR QUASI-TRANSITIVITY WITH QUASI-TRANSITIVE INDIVIDUAL PREFERENCES

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