Algebras of Relations and Relevance Logic

Szabolcs Mikulás · Journal of Logic and Computation · 2008

We prove that algebras of binary relations whose similarity type includes intersection, composition, converse negation and the identity constant form a non-finitely axiomatizable quasivariety and that the equational theory is not finitely based. We apply this result to the problem of the completeness of relevant logic with respect to binary relations.

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