| D. Basin, S. Matthews, and L. Vigan o. Natural Deduction for NonClassical Logics. Studia Logica, 60(1):119--160, 1998. Special issue on Natural Deduction edited by F. Pfenning and W. Sieg. |
.... extend logics providing a labelling algebra that, in the case of modal logics, is defined as a binary first order theory which, axiomatizing the semantics notion of accessibility relations, allows one to represent and reason syntactically about the underlying Kripke structure of possible worlds [48, 7, 9]. As pointed out by these authors, one of the most attracting issues of labelled systems is the possibility of dealing with classes of modal logics in a uniform and modular way. This is of practical advantages in the study of computational properties of classes of modal logics [8] The work ....
D. Basin, S. Matthews, and L. Vigan o. Natural Deduction for NonClassical Logics. Studia Logica, 60(1):119--160, 1998. Special issue on Natural Deduction edited by F. Pfenning and W. Sieg.
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