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Completeness and Decidability Results for Some Propositional Modal Logics Containing “Actually” Operators

机译:包含“实际”算子的某些命题模态逻辑的完备性和可判定性结果

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The addition of “actually” operators to modal languages allows us to capture important inferential behaviours which cannot be adequately captured in logics formulated in simpler languages. Previous work on modal logics containing “actually” operators has concentrated entirely upon extensions of KT5 and has employed a particular model-theoretic treatment of them. This paper proves completeness and decidability results for a range of normal and nonnormal but quasi-normal propositional modal logics containing “actually” operators, the weakest of which are conservative extensions of K, using a novel generalisation of the standard semantics.
机译:在模态语言中添加“实际上”运算符使我们能够捕获重要的推理行为,而这些行为在用简单语言编写的逻辑中是无法充分捕获的。以前包含“实际”运算符的模态逻辑的工作完全集中在KT5的扩展上,并对其进行了特殊的模型理论处理。本文使用标准语义的新颖概括,证明了包含“实际”算子的一系列正常和非正规但准正规的命题模态逻辑的完整性和可判定性结果,其中最弱的是K的保守扩展。

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