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Inflation of Finite Lattices Along All-or-nothing Sets

机译:沿全有或全有集的有限格的膨胀

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摘要

We introduce a new generalization of Alan Day's doubling construction. For ordered sets and and a subset we define the ordered set arising from inflation of along E by . Under the restriction that and are finite lattices, we find those subsets such that the ordered set is a lattice. Finite lattices that can be constructed in this way are classified in terms of their congruence lattices.
机译:我们介绍了艾伦·戴(Alan Day)加倍构造的新概括。对于有序集和一个子集,我们定义了由沿E的膨胀引起的有序集。在和是有限晶格的限制下,我们找到那些子集,使得有序集合是一个晶格。可以以这种方式构造的有限晶格按照它们的全等晶格分类。

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