Algebraic logic

Leibniz operator

In abstract algebraic logic, a branch of mathematical logic, the Leibniz operator is a tool used to classify deductive systems, which have a precise technical definition and capture a large number of logics. The Leibniz operator was introduced by Wim Blok and , two of the founders of the field, as a means to abstract the well-known Lindenbaum–Tarski process, that leads to the association of Boolean algebras to classical propositional calculus, and make it applicable to as wide a variety of sentential logics as possible. It is an operator that assigns to a given theory of a given sentential logic, perceived as a term algebra with a consequence operation on its universe, the largest congruence on the algebra that is compatible with the theory. (Wikipedia).

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Signature (logic) | Propositional calculus | Quantifier (logic) | Algebraic semantics (mathematical logic) | Mathematical logic | Congruence relation | Abstract algebraic logic | Algebraic logic | Lindenbaum–Tarski algebra | Term algebra | Wim Blok | Boolean algebra (structure)