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TWO-PLAYER ASYMMETRIC CONTESTS WITH RATIO-FORM CONTEST SUCCESS FUNCTIONS

机译:具有比例形式的竞赛成功功能的两人不对称竞赛

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摘要

I examine players' equilibrium effort levels in two-player asymmetric contests with ratio-form contest success functions. I first characterize the Nash equilibrium of the simultaneous-move game. I show that the equilibrium effort ratio is equal to the valuation ratio, and that the prize dissipation ratios for the players are the same. I also show that the prize dissipation ratio for each player is less than or equal to the minimum of the players' probabilities of winning at the Nash equilibrium and thus never exceeds a half. Then I examine how the equilibrium effort ratio, the prize dissipation ratios, and the players' equilibrium effort levels respond when the players' valuations for the prize or their abilities change.
机译:我用比例形式的比赛成功函数检查了两人非对称比赛中球员的平衡努力水平。我首先描述同时移动游戏的纳什均衡。我证明了均衡努力比率等于估值比率,并且玩家的奖金耗散比率是相同的。我还表明,每位玩家的奖金耗散率小于或等于玩家在纳什均衡中获胜的概率的最小值,因此永远不会超过一半。然后,我研究了当玩家对奖品或他们的能力的评估发生变化时,平衡努力比率,奖品耗散比率和玩家的平衡努力水平如何响应。

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  • 来源
    《Economic inquiry》 |2004年第4期|p.679-689|共11页
  • 作者

    KYUNG HWAN BAIK;

  • 作者单位

    Department of Economics, Sungkyunkwan University, Seoul 110-745, South Korea;

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  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类 f;
  • 关键词

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