Between Dec 22, 2025 and Jan 5, 2026, items can be submitted to the UDC and DRUM, but will not be processed until after the break. Staff will not be available to answer email during this period, and will not be able to provide DOIs for datasets until after Jan 5. If you are in need of a DOI during this period, consider Figshare, Zenodo, Open Science Framework, Harvard Dataverse or OpenICPSR.

A Unified Framework for Implementation, the Revelation Principle, and Optimal Approximation

Loading...
Thumbnail Image

View/Download File

Persistent link to this item

Statistics
View Statistics

Journal Title

Journal ISSN

Volume Title

Published Date

Publisher

Center for Economic Research, Department of Economics, University of Minnesota

Abstract

This paper attempts to provide a unified framework for implementation to capture both private information (hidden type) and private action (hidden action) aspects. (We generalize the Mount-Reiter triangle to a "square".) In addition, it takes a different approach to study mechanism design. Given a goal, rather than dealing with full and/or weakly implementation, we search an optimal mechanism in the sense that it best approximates the given goal among all the conceivable mechanisms. We extend privacy-preserving and the revelation principle to this more general setting. Based on the discussion of the properties of the space of incentive compatible mechanisms, the existence of an optimal incentive compatible mechanism is investigated. Stochastic mechanisms are also examined.

Keywords

Description

Related to

Replaces

License

Series/Report Number

Discussion Paper
266

Funding information

Isbn identifier

Doi identifier

Previously Published Citation

Li, S., (1993), "A Unified Framework for Implementation, the Revelation Principle, and Optimal Approximation", Discussion Paper No. 266, Center for Economic Research, Department of Economics, University of Minnesota.

Other identifiers

Suggested citation

Li, Shuhe. (1993). A Unified Framework for Implementation, the Revelation Principle, and Optimal Approximation. Retrieved from the University Digital Conservancy, https://hdl.handle.net/11299/55566.

Content distributed via the University Digital Conservancy may be subject to additional license and use restrictions applied by the depositor. By using these files, users agree to the Terms of Use. Materials in the UDC may contain content that is disturbing and/or harmful. For more information, please see our statement on harmful content in digital repositories.