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Dualizing clones into categories of topological spaces

机译:将克隆分为拓扑空间类别

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摘要

In this paper, we study clones of dual operations in the category of topological spaces. Our investigation is motivated by the possibility to apply duality theory in order to obtain some information about clones in the classical sense. In this way, we deduce results about the centralizer clones of (not necessarily finite) Boolean algebras, C~?-algebras and bounded distributive lattices. We examine their arity sequences, discuss the structure of the lattices given by their subclones, and take a closer look at their idempotent operations.
机译:在本文中,我们研究拓扑空间类别中对偶运算的克隆。我们的研究是出于可能应用对偶理论以获取有关经典意义上的克隆的某些信息的动机。这样,我们得出关于(不一定是有限的)布尔代数,C〜α代数和有界分布格的扶正器克隆的结果。我们检查了它们的arity序列,讨论了其子克隆给出的晶格结构,并仔细研究了它们的幂等运算。

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