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We consider the complexity of recognizing some properties of intuitionistic and modal logics. We prove results on the complexity of tabularity, pre-tabularity, and interpolation in superintuitionistic logics and normal extensions of S4, as well as the complexity of amalgamation problems in varieties of Heyting and closure algebras.
© 2002-2003 Kurt Gödel Society, Norbert Preining. |
2003-06-04
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