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Von Neumann-Morgenstern Farsightedly Stable Sets in Two-Sided Matching.

机译:冯·诺依曼-摩根斯滕(Fon Neumann-Morgenstern)具有两面匹配的远见稳定集。

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We adopt the notion of von Neumann-Morgenstern (vNM) farsightedly stable sets to determine which matchings are possibly stable when agents are farsighted in one-to-one matching problems. We provide the characterization of vNM farsightedly stable sets: a set of matchings is a vNM farsightedly stable set if and only if it is a singleton subset of the core. Thus, contrary to the vNM (myopically) stable sets [Ehlers, J. of Econ. Theory 134 (2007), 537-547], vNM farsightedly stable sets cannot include matchings that are not in the core. Moreover, we show that our main result is robust to many-to-one matching problems with substitutable preferences: a set of matchings is a vNM farsightedly stable set if and only if it is a singleton set and its element is in the strong core.
机译:我们采用von Neumann-Morgenstern(vNM)具有远见的稳定集的概念来确定当代理商在一对一匹配问题中具有远见时,哪些匹配可能是稳定的。我们提供了vNM远见稳定集的特征:匹配集是且仅当它是核心的单例子集时,才是vNM远见稳定集。因此,与vNM(近视)稳定集相反[Ehlers,J. of Econ。理论134(2007),537-547],vNM具有远见的稳定集不能包含不在核心中的匹配。此外,我们证明了我们的主要结果对于具有可替代偏好的多对一匹配问题具有鲁棒性:当且仅当它是单例集且其元素位于强核心中时,匹配集才是vNM远见稳定的集。

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