不完全信息下的最后通牒嫉妒谈判

IF 0.5 4区 经济学 Q4 ECONOMICS
Eric Gonzalez-Sanchez , Gino Loyola
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引用次数: 0

摘要

我们提出了一个最后通牒谈判模型,在这个模型中,双方经历了一种基于嫉妒的外部性,即私人信息。我们的研究结果表明,提议者的嫉妒存在一个阈值,它决定了是否会有一个完全公平的、确定的协议或一个不确定的、不公平的协议,并且在一阶随机优势意义上,这个阈值随着回应者嫉妒水平分布的提高而上升。此外,在排除完全公平协议的条件下,我们表明提议者的嫉妒水平起着双重作用:(i)它增加了谈判破裂的可能性,(ii)它构成了议价能力的来源。数值模拟还使我们能够探索响应者的嫉妒和两个参与者的嫉妒分布变化所起作用的一些特性。总的来说,我们的理论结果与在行为和神经科学设置中进行的最后通牒实验的主要证据是一致的。此外,我们为未来的实验提供了可测试的模型含义。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Ultimatum bargaining with envy under incomplete information

We propose an ultimatum bargaining model in which the parties experience an envy-based externality that is private information. Our results indicate that there is a threshold for the proposer’s envy which determines whether there will be either a perfectly equitable, certain agreement or an uncertain, inequitable agreement, and that this threshold rises as the distribution of the responder’s envy level improves in a first-order stochastic-dominance sense. In addition, conditionally on the scenario ruling out a perfectly equitable agreement, we show that the proposer’s envy level plays a dual role: (i) it increases the probability of a negotiation breakdown, and (ii) it constitutes a source of bargaining power. Numerical simulations also allow us to explore some properties of the role played by the responder’s envy and by changes in the envy distributions of the two players. Overall, our theoretical results are consistent with the main evidence from ultimatum experiments conducted in behavioral and neuroscience settings. In addition, we provide testable implications of our model for future experiments.

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来源期刊
Mathematical Social Sciences
Mathematical Social Sciences 数学-数学跨学科应用
CiteScore
1.30
自引率
0.00%
发文量
55
审稿时长
59 days
期刊介绍: The international, interdisciplinary journal Mathematical Social Sciences publishes original research articles, survey papers, short notes and book reviews. The journal emphasizes the unity of mathematical modelling in economics, psychology, political sciences, sociology and other social sciences. Topics of particular interest include the fundamental aspects of choice, information, and preferences (decision science) and of interaction (game theory and economic theory), the measurement of utility, welfare and inequality, the formal theories of justice and implementation, voting rules, cooperative games, fair division, cost allocation, bargaining, matching, social networks, and evolutionary and other dynamics models. Papers published by the journal are mathematically rigorous but no bounds, from above or from below, limits their technical level. All mathematical techniques may be used. The articles should be self-contained and readable by social scientists trained in mathematics.
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