Wu, Haoyang (2018): Generalizing mechanism design theory to a case where agents' types are adjustable.
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Abstract
In mechanism design theory, a designer would like to implement a desired social choice function which specifies her favorite outcome for each possible profile of all agents' types. Since the designer does not know each agent's private type, what she can do is to construct a mechanism and choose an outcome after observing a profile of agents' strategies. There is a dilemma in the sense that even if the designer is not satisfied with some outcome, she has to obey the mechanism designed by herself and announce this outcome. In this paper, we generalize the mechanism design theory to a case where the designer can take some action to actively adjust agents' private types, and yield a more favorite outcome. After defining a series of notions such as adjustable types, optimal adjustment cost and profitably Bayesian implementability, we propose that the traditional notion of Bayesian incentive compatibility does not hold in this generalized case. Finally, we construct a model to illustrate that the auctioneer can obtain an expected profit greater than what she obtains in the traditional optimal auction.
Item Type: | MPRA Paper |
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Original Title: | Generalizing mechanism design theory to a case where agents' types are adjustable |
Language: | English |
Keywords: | Mechanism design; Optimal auction; Bayesian Nash implementation. |
Subjects: | D - Microeconomics > D7 - Analysis of Collective Decision-Making > D71 - Social Choice ; Clubs ; Committees ; Associations |
Item ID: | 90804 |
Depositing User: | Haoyang Wu |
Date Deposited: | 24 Dec 2018 06:55 |
Last Modified: | 12 Oct 2019 05:15 |
References: | 1. A. Mas-Colell, M.D. Whinston and J.R. Green, Microeconomic Theory, Oxford University Press, 1995. 2. Y. Narahari et al, Game Theoretic Problems in Network Economics and Mechanism Design Solutions, Springer, 2009. 3. R. Serrano, The Theory of Implementation of Social Choice Function, SIAM Review, vol.46, No.3, 377-414, 2004. 4. R. Myerson, Optimal Auction Design, Mathematics of Operations Research, vol.6, No.1, 58-73, 1981. 5. M. Engers and B. McManus, Charity Auctions, International Economic Review, vol.48, No.3, 953-994, 2007. 6. V. Krishna, Auction Theory (Second Edition), Academic Press, 2010. |
URI: | https://mpra.ub.uni-muenchen.de/id/eprint/90804 |
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