Barlo, Mehmet and Dalkıran, Nuh Aygün (2022) Computational implementation. Review of Economic Design, 26 (4). pp. 605-633. ISSN 1434-4742 (Print) 1434-4750 (Online)
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Official URL: https://dx.doi.org/10.1007/s10058-021-00282-3
Abstract
Following a theoretical analysis of the scope of Nash implementation for a given mechanism, we study the formal framework for computational identification of Nash implementability. We provide computational tools for Nash implementation in finite environments. In particular, we supply Python codes that identify (i) the domain of preferences that allows Nash implementation by a given mechanism, (ii) the maximal domain of preferences that a given mechanism Nash implements Pareto efficiency, (iii) all consistent collections of sets of a given social choice correspondence (SCC), the existence of which is a necessary condition for Nash implementation of this SCC, and (iv) check whether some of the well-known sufficient conditions for Nash implementation hold for a given SCC. Our results exhibit that the computational identification of all collections consistent with an SCC enables the planner to design appealing mechanisms.
Item Type: | Article |
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Uncontrolled Keywords: | Behavioral implementation; Computation; Consistent collections; Maskin monotonicity; Maximal domain; Nash implementation |
Subjects: | H Social Sciences > HB Economic Theory H Social Sciences > HB Economic Theory > HB135-147 Mathematical economics. Quantitative methods |
Divisions: | Faculty of Arts and Social Sciences > Academic programs > Economics Faculty of Arts and Social Sciences |
Depositing User: | Mehmet Barlo |
Date Deposited: | 09 Apr 2023 19:58 |
Last Modified: | 09 Apr 2023 19:58 |
URI: | https://research.sabanciuniv.edu/id/eprint/45212 |
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Computational implementation. (deposited 16 Aug 2021 21:00)
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Computational implementation. (deposited 02 Feb 2022 15:55)
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Computational implementation. (deposited 26 Aug 2022 09:23)
- Computational implementation. (deposited 09 Apr 2023 19:58) [Currently Displayed]
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Computational implementation. (deposited 26 Aug 2022 09:23)
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Computational implementation. (deposited 02 Feb 2022 15:55)