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- W2554822349 abstract "Labelled deductive systems(LDS) were formally introduced as a unifying framework for different logics. In the past LDS has been used when defining proof systems where the labelling algebra carries the semantic properties of the logic syntactically and this can be handled in parallel with the formulae. A hybrid system was proposed for modal logic where by modal formulae are combined with first order relational theory. Starting from Kripke semantics for modal logic we can use LDS to enable us to explicitly refer to worlds and relations. Each formula is combined with a label as wi:φ where the label indicates the possible world the formula belongs to. The aim of this project is to use this hybrid system to generate models for propositional modal logic. More specifically, the aim is to write and implement an algorithm that takes a set of labelled modal formulas (not necessarily in the same possible world) together with relations and frame properties expressed in first order logic and generates a model if one exists." @default.
- W2554822349 created "2016-11-30" @default.
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- W2554822349 date "2008-01-01" @default.
- W2554822349 modified "2023-09-26" @default.
- W2554822349 title "A Model Checking Tool for Modal Labelled Deductive Systems" @default.
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