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Computing with Cylindric Modal Logics and Arrow Logics, Lower Bounds

机译:圆柱模态逻辑和箭头逻辑的下界计算

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摘要

The complexity of the satisfiability problems of various arrow logics and cylindric modal logics is determined. As is well known, relativising these logics makes them decidable. There are several parameters that can be set in such a relativisation. We focus on the following three: the number of variables involved, the similarity type and the kind of relativised models considered. The complexity analysis shows the importance and relevance of these parameters.
机译:确定了各种箭头逻辑和圆柱模态逻辑的可满足性问题的复杂性。众所周知,将这些逻辑相对化可以使它们确定。在相对论中可以设置几个参数。我们关注以下三个方面:涉及的变量数,相似性类型和考虑的相对模型的类型。复杂度分析显示了这些参数的重要性和相关性。

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