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An explicit basis for the admissible inference rules of the modal logics extending S4.1 And Grz

机译:扩展S4.1和Grz的模态逻辑的容许推理规则的明确基础

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摘要

We study bases for the admissible inference rules in a broad class of modal logics. We construct an explicit basis for all admissible rules in the logics S4.1, Grz, and their extensions whose number is at least countable. The resulting basis consists of an infinite sequence of rules in a concise and simple form. In the case of a logic of finite width a basis for all admissible rules consists of a finite sequence of rules.
机译:我们在广泛的模态逻辑中研究可允许的推理规则的基础。我们为逻辑S4.1,Grz及其数量至少是可数的扩展构造所有可允许规则的明确基础。由此产生的基础由简洁和简单形式的无数规则组成。对于有限宽度的逻辑,所有可允许规则的基础都由规则的有限序列组成。

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