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- W86681704 abstract "Justification logics are refinements of modal logics where modalities are replaced by justification terms. They are connected to modal logics via so-called realization theorems. We present a syntactic proof of a single realization theorem that uniformly connects all the normal modal logics formed from the axioms $mathsfd$, $mathsft$, $mathsfb$, $mathsf4$, and $mathsf5$ with their justification counterparts. The proof employs cut-free nested sequent systems together with Fitting's realization merging technique. We further strengthen the realization theorem for $mathsfKB5$ and $mathsfS5$ by showing that the positive introspection operator is superfluous." @default.
- W86681704 created "2016-06-24" @default.
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- W86681704 date "2010-01-01" @default.
- W86681704 modified "2023-09-26" @default.
- W86681704 title "A syntactic realization theorem for justification logics" @default.
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