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Tense Operators and Dynamic De Morgan Algebras

机译:时态运算符和动态De Morgan代数

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To every propositional logic satisfying double negation law is assigned a De Morgan poset ?. Using of axioms for an universal quantifier, we set up axioms for the so-called tense operators G and H on ?. The triple D = (?; G, H) is called a (partial) dynamic De Morgan algebra. We solve the following questions: first, if a time frame is given, how to construct tense operators G and H; second, if a dynamic De Morgan algebra is given, how to find a time frame such that its tense operators G and H can be reached by this construction.
机译:给满足双重否定律的每个命题逻辑分配一个De Morgan姿势。通过将公理用于通用量词,我们为?上的所谓时态运算符G和H建立了公理。三元组D =(?; G,H)被称为(部分)动态De Morgan代数。我们解决以下问题:首先,如果给出了时间范围,如何构造时态运算符G和H;第二,如果给出了动态的De Morgan代数,则如何找到一个时间框架,以便通过这种构造可以得出其紧张的算子G和H。

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