个人资料组别比赛及“最薄弱环节”

S. Barbieri, D. Kovenock, David A. Malueg, I. Topolyan
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引用次数: 1

摘要

本文研究了具有单一公共物品奖的群体竞争、完全区分竞赛成功函数和每个参与者的边际努力成本为私有信息的最弱环节努力技术。我们关注纯策略贝叶斯-纳什均衡,并证明队友总是采用对称策略。各种程度的协调是可能的,范围从所有成本类型在单个工作水平上协调到每个成本类型选择一个不同的工作水平。这种协调可能不会提高福利。如果除了群体规模外,其他群体都是对称的,那么小群体中的参与者就会比大群体中的参与者更积极地出价,但当群体规模和估值的影响在多个维度上存在不对称时,就无法得出明确的结论。作为一种额外的合作方式,我们研究了团队成员之间通过闲谈分享私人信息的动机,然后他们会以最大的成本在玩家最喜欢的努力水平上进行协调。一个共享信息的小组做得更好。但当群体内的玩家以这种方式合作时,所有群体内的收益都将被群体间日益激烈的竞争所抵消。
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Group Contests with Private Information and the 'Weakest Link'
We study group competition with a single public good prize, perfectly discriminating contest success function, and the weakest-link effort technology, in which the marginal cost of effort for each player is private information. We focus on pure strategy Bayes-Nash equilibria and show that teammates always employ symmetric strategies. Various degrees of coordination are possible, ranging from all cost types coordinating on a single effort level to every cost type choosing a distinct effort level. Such coordination may not enhance welfare. If groups are symmetric except for group size, players in the smaller group bid more aggressively than those in the larger group, but when the asymmetries are along multiple dimensions, no clear-cut conclusions can be made with respect to the effects of group sizes and valuations. As an additional avenue for cooperation, we investigate incentives to share private information via cheap talk among teammates, who then coordinate on the effort level most preferred by the player with the largest cost. A single group sharing information does better. But when players within-group cooperate in this fashion, all within-group gains are lost to increased competition between groups.
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