Efficient equilibria in common interest voting games

IF 0.6 4区 经济学 Q4 ECONOMICS International Journal of Game Theory Pub Date : 2024-03-15 DOI:10.1007/s00182-024-00886-3
Kohei Kawamura, Vasileios Vlaseros
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Abstract

We develop a unified derivation of asymmetric pure strategy equilibria and their optimality in the canonical common interest voting model of Austen-Smith and Banks (Am Polit Sci Rev 90(1):34–45, 1996). We also study the relationship between the most efficient equilibria, which have a remarkably simple and intuitive structure, and the symmetric mixed strategy equilibrium that has been commonly studied in the literature. In particular, while the efficiency in the symmetric mixed strategy equilibrium under unanimity rule is known to be decreasing in the number of voters, the efficiency does not depend on the number of voters above a threshold in the most efficient equilibria.

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共同利益投票博弈中的有效均衡
我们对 Austen-Smith 和 Banks 的典型共同利益投票模型(Am Polit Sci Rev 90(1):34-45, 1996)中的非对称纯策略均衡及其最优性进行了统一推导。我们还研究了最有效均衡(其结构非常简单直观)与文献中常见的对称混合策略均衡之间的关系。特别是,众所周知,一致同意规则下的对称混合策略均衡的效率随投票人数的增加而减少,但在最有效均衡中,效率并不取决于投票人数是否超过临界值。
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来源期刊
International Journal of Game Theory
International Journal of Game Theory 数学-数学跨学科应用
CiteScore
1.30
自引率
0.00%
发文量
9
审稿时长
1 months
期刊介绍: International Journal of Game Theory is devoted to game theory and its applications. It publishes original research making significant contributions from a methodological, conceptual or mathematical point of view. Survey articles may also be considered if especially useful for the field.
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