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Bargaining over information structures

Author

Listed:
  • Kemal Kivanc Akoz

    (Faculty of Economic Sciences, HSE University)

  • Arseniy Samsonov

    (Research Centre of Quantitative Social and Management Sciences, Budapest University of Technology and Economics)

Abstract

How transparent are informational institutions if their founders have to agree on the design? We analyze a model where several agents bargain over persuasion of a single receiver. We characterize the existence of anagreement that is beneficial for all agents relative to some fixed benchmark information structure, when the preferences of agents are state-independent, and provide sufficient conditions for general preferences. We further show that a beneficial agreement exists if, for every coalition of a fixed size, there is a belief that generates enough surplus for its members. Next, we concentrate on agent-partitional environments, where for each agent there is a state where the informed decision of the receiver benefits her the most. In these environments, we define endorsement rules that fully reveal all such agent-states. Endorsement rules are Pareto efficient when providing information at all agent-states generates enough surplus, and they correspond to a Nash Bargaining solution when the environment is also symmetric. We provide two political economic applications of our model. In a running example, we discuss the implication of our model to bargaining of authoritarian elites over media policy. The last section applies the model to an electoral campaign in a multiparty democracy.

Suggested Citation

  • Kemal Kivanc Akoz & Arseniy Samsonov, 2023. "Bargaining over information structures," Discussion Papers 2301, Budapest University of Technology and Economics, Quantitative Social and Management Sciences.
  • Handle: RePEc:azp:qsmswp:2301
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    References listed on IDEAS

    as
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    More about this item

    Keywords

    Persuasion; Bargaining solution; Efficiency;
    All these keywords.

    JEL classification:

    • C71 - Mathematical and Quantitative Methods - - Game Theory and Bargaining Theory - - - Cooperative Games
    • D82 - Microeconomics - - Information, Knowledge, and Uncertainty - - - Asymmetric and Private Information; Mechanism Design

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