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- W3008715280 abstract "G3-style sequent calculi for the logics in the cube of non-normal modal logics and for their deontic extensions are studied. For each calculus we prove that weakening and contraction are height-preserving admissible, and we give a syntactic proof of the admissibility of cut. This implies that the subformula property holds and that derivability can be decided by a terminating proof search whose complexity is in PSPACE. These calculi are shown to be equivalent to the axiomatic ones and, therefore, they are sound and complete with respect to neighbourhood semantics. Finally, it is given a Maehara-style proof of Craig's interpolation theorem for most of the logics considered." @default.
- W3008715280 created "2020-03-06" @default.
- W3008715280 creator A5080616827 @default.
- W3008715280 date "2019-03-27" @default.
- W3008715280 modified "2023-09-27" @default.
- W3008715280 title "Sequent calculi and interpolation for non-normal modal and deonticlogics" @default.
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