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Recoverability of choice functions and binary relations: some duality results

机译:选择函数和二进制关系的可恢复性:一些对偶结果

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Banerjee and Pattanaik (1996) proved a theorem that the maximal set with respect to a quasi-ordering can be fully recovered by defining the greatest sets with respect to each and every ordering extension thereof and taking their union. Donaldson and Weymark (1998) proved a theorem that a quasi-ordering can be fully recovered by taking the intersection of all the ordering extensions thereof. These recoverability theorems are obviously related, but their exact relationship has never been clarified in the literature. This paper examines the issue of choice-functional recoverability and relational recoverability in a general framework, and establishes several remarkable duality relationships.
机译:Banerjee和Pattanaik(1996)证明了一个定理,即通过定义关于每个有序扩展的最大集并采用它们的并集,可以完全恢复关于准序的最大集。 Donaldson和Weymark(1998)证明了一个定理,即通过取其所有有序扩展的交集可以完全恢复拟序。这些可恢复性定理显然是相关的,但是它们的确切关系在文献中从未得到阐明。本文在一个通用的框架内研究了选择功能可恢复性和关系可恢复性的问题,并建立了几个显着的对偶关系。

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