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The bounded proof property via step algebras and step frames

机译:通过阶代数和阶框架的有界证明性质

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The paper introduces semantic and algorithmic methods for establishing a variant of the analytic subformula property (called 'the bounded proof property', bpp) for modal propositional logics. The bpp is much weaker property than full cut-elimination, but it is nevertheless sufficient for establishing decidability results. Our methodology originated from tools and techniques developed on one side within the algebraic/coalgebraic literature dealing with free algebra constructions and on the other side from classical correspondence theory in modal logic. As such, our approach is orthogonal to recent literature based on proof-theoretic methods and, in a way, complements it.
机译:本文介绍了语义和算法方法,用于建立模态命题逻辑的分析子公式属性(称为“有界证明属性​​”,bpp)的变体。 bpp的性能比完全消除的性能弱得多,但足以确定可判定性结果。我们的方法论源于工具和技术,这些工具和技术一方面在代数/ coalgebraic文献中涉及自由代数结构,另一方面在经典对应理论中在模态逻辑中得到了发展。因此,我们的方法与基于证明理论方法的最新文献正交,并且在某种程度上对其进行了补充。

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