
Summary: Gödel logics correspond to linear models with constant domains. In this paper other truth-value logics, Scott logics, are defined, that correspond to linear models with possibly non-constant domains. An extension of intuitionistic logic with an existence predicate is discussed, and it is shown that this provides a natural translation of Scott logics into Gödel logics extended by this predicate.
Scott logics, Many-valued logic, Kripke models, linear frames, Gödel logics, Intermediate logics, extension of intuitionistic logic with an existence predicate
Scott logics, Many-valued logic, Kripke models, linear frames, Gödel logics, Intermediate logics, extension of intuitionistic logic with an existence predicate
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