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Weak monotonicity suffices for truthfulness on convex domains
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由 M Saks 著作2005被引用 231 次 — Weak monotonicity is a simple necessary condition for a social choice function to be implementable by a truthful mechanism.
Weak Monotonicity Suffices for Truthfulness on Convex ...
CMU School of Computer Science
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由 M Saks 著作2005被引用 231 次 — Theorem 1. For any social choice function having con- vex domain and finite range, weak monotonicity is necessary and sufficient for truthfulness. Using ...
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Weak monotonicity suffices for truthfulness on convex ...
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PDF | Weak monotonicity is a simple necessary condition for a social choice function to be implementable by a truthful mechanism. Roberts [10] showed.
Weak monotonicity suffices for truthfulness on convex ...
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由 M Saks 著作2005被引用 231 次 — Abstract. Weak monotonicity is a simple necessary condition for a social choice function to be imple- mentable by a truthful mechanism.
Weak monotonicity suffices for truthfulness on convex ...
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Weak monotonicity suffices for truthfulness on convex domains · proceedings article · Published by Association for Computing Machinery (ACM).
sufficiency of weak monotonicity for implementability
Souvik Roy
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Souvik Roy
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Weak Monotonicity Suffices for Truthfulness on Convex Domains. In Proceed- ings of 7th ACM Conference on Electronic Commerce, pages 286–293. ACM Press, 2005. [ ...
Monotonicity and Implementability
Stanford University
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Stanford University
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由 I ASHLAGI 著作2010被引用 86 次 — YU (2005): “Weak Monotonicity Suffices for Truthfulness on Convex Do- mains,” in ACM Conference on Electronic Commerce. Vancouver, Canada: ACM. [1749,1750 ...
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Monotonicity and Implementability
Department of Computer Science, University of Toronto
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Department of Computer Science, University of Toronto
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由 I Ashlagi 著作被引用 86 次 — We characterize monotonicity domains via proper monotonicity domains. Let HA ... Weak monotonicity suffices for truthfulness on convex domains. ACM.
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ARTICLE IN PRESS
清华大学交叉信息研究院
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清华大学交叉信息研究院
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[30] M. Saks, L. Yu, Weak monotonicity suffices for truthfulness on convex domains, in: EC '05: Proceedings of the 6th ACM Conference on Electronic.
Supplementary Material for Monotonicity and ...
Princeton University
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Princeton University
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由 I Ashlagi 著作 — Theorem 1 Every domain with a convex closure is a proper monotonicity domain. 1.1 ... Weak monotonicity suffices for truthfulness on convex domains. In.