Bochvar's algebras and corresponding propositional calculi
Abstract
In [1] D. A. Bochvar formulated a 3-valued logic. He analyzed the paradoxes of Russel and Weyl, and by means of the logic he proved that the paradox formulae were meaningless. In this paper the class of algebras corresponding to n- valued generalizations of the Bochovar's 3-valued logic is investigated. The class is dened axiomatically. The axiomatization for Bochovar's n-valued logic Bn is obtained on the basis of algebraic axiomatization