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A STOCHASTIC MODEL OF SEQUENTIAL BARGAINING WITH COMPLETE INFORMATION

机译:具有完全信息的顺序谈判的随机模型

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We consider a fc-player sequential bargaining model in which the size of the cake and the order in which players move follow a general Markov process. For games in which one agent makes an offer in each period and agreement must be unanimous, we characterize the sets of subgame perfect and stationary subgame perfect payoffs. With these character-izations, we investigate the uniqueness and efficiency of the equilibrium outcomes, the conditions under which agreement is delayed, and the advantage to proposing. Our analysis generalizes many existing results for games of sequential bargaining which build on the work of Stahl (1972), Rubinstein (1982), and Binmore (1987).
机译:我们考虑一个fc玩家顺序议价模型,其中蛋糕的大小和玩家的移动顺序遵循一般的马尔可夫过程。对于其中一个代理商在每个期间都提出要约且必须达成一致的游戏,我们描述了子游戏完美和固定子游戏完美收益的集合。通过这些特征,我们研究了均衡结果的独特性和效率,协议被推迟的条件以及提议的好处。我们的分析总结了在Stahl(1972),Rubinstein(1982)和Binmore(1987)的工作基础上进行的连续讨价还价博弈的许多现有结果。

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