We consider a group of voters that needs to decide between two candidates. In this setting, M-winning coalition rules are characterized by neutrality and strategy-proofness (Moulin, 1983). Their practical implementation motivates the introduction of sequential unanimity rules. We develop algorithms that transform a given M-winning coalition rule into an equivalent sequential unanimity rule and vice versa. The sequential unanimity rules that are constructed present computational advantages compared to their M-winning counterparts. The analysis extends to the full preference domain. Since M-winning coalition rules are closely related to strong and proper simple games, the analysis is relevant to this strand of the game-theoretic literature as well.
Athanasoglou, S., Bonkoungou, S. (2026). Sequential unanimity voting rules for binary social choice. GAMES AND ECONOMIC BEHAVIOR, 157(March 2026), 263-285 [10.1016/j.geb.2026.02.002].
Sequential unanimity voting rules for binary social choice
Athanasoglou, Stergios
;
2026
Abstract
We consider a group of voters that needs to decide between two candidates. In this setting, M-winning coalition rules are characterized by neutrality and strategy-proofness (Moulin, 1983). Their practical implementation motivates the introduction of sequential unanimity rules. We develop algorithms that transform a given M-winning coalition rule into an equivalent sequential unanimity rule and vice versa. The sequential unanimity rules that are constructed present computational advantages compared to their M-winning counterparts. The analysis extends to the full preference domain. Since M-winning coalition rules are closely related to strong and proper simple games, the analysis is relevant to this strand of the game-theoretic literature as well.| File | Dimensione | Formato | |
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