
This paper deals with the problem of decidability of propositional logics defined by finite generalized matrices. The notions of computational logic and of computational semantics are introduced and it is shown that for finitely-valued logics, the class of computational calculi coincides with the class of logics with computational semantics. Moreover, the uniform truth-table theoremhood verification method (uttm) is defined and the class of computational logics with uttm is characterized.
Decidability of theories and sets of sentences, computational logic, uniform truth-table theoremhood verification method, Many-valued logic, computational semantics, decidability of propositional logics defined by finite generalized matrices, finitely-valued logics
Decidability of theories and sets of sentences, computational logic, uniform truth-table theoremhood verification method, Many-valued logic, computational semantics, decidability of propositional logics defined by finite generalized matrices, finitely-valued logics
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