Designing information to improve welfare in matching markets

IF 0.5 4区 经济学 Q4 ECONOMICS Mathematical Social Sciences Pub Date : 2024-06-11 DOI:10.1016/j.mathsocsci.2024.06.001
Sulagna Dasgupta
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Abstract

In matching markets, objects are allocated to agents without monetary transfers, based on agents’ preferences. However, agents may not have enough information to determine their preferences over the objects precisely. How should a benevolent planner optimally reveal information to maximize social welfare in this context? I show that when agents are symmetric and there are just two options, letting each agent know his rank in the realized distribution of preferences – but not his actual preferences – always improves social welfare over providing no information. When there are more objects, this rank-based information policy generalizes to the Object Recommendation (OR) Signal, which consists of simply recommending each agent to pick his socially-optimal choice. Under a mild regularity condition, I show that, when agents’ a priori relative preferences over the objects are “not too strong”, the OR Signal, used together with any standard ordinal mechanism, not only maximizes welfare, but achieves the unconstrained social optimum — formalizing the intuition that when people do not have strong opinions over several options, it is easy to sway them.

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设计信息,提高匹配市场的福利
在匹配市场中,物品是根据代理人的偏好分配给代理人的,不需要货币转移。然而,代理人可能没有足够的信息来精确地确定他们对物品的偏好。在这种情况下,仁慈的规划者应该如何最优化地披露信息,以实现社会福利最大化呢?我的研究表明,当代理人是对称的,并且只有两种选择时,让每个代理人知道他在偏好实现分布中的排名--而不是他的实际偏好--总是比不提供任何信息更能提高社会福利。当有更多对象时,这种基于等级的信息政策就可以概括为 "对象推荐(OR)信号",即简单地推荐每个代理人选择其社会最优选择。在一个温和的规律性条件下,我证明了当代理对对象的先验相对偏好 "不太强烈 "时,"对象推荐信号 "与任何标准的顺序机制一起使用,不仅能使福利最大化,还能实现无约束的社会最优--这正式体现了当人们对几个选项没有强烈意见时,很容易左右他们的直觉。
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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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