Two techniques are designed for eliminating quantifiers from an existentially quantified conjunction of dyadic literals, in terms of the operators $\bfcirc$, $\bfcap$, and ${\bf ^{-1}}$ of the Tarski-Chin-Givant formalism of relations. The use of such techniques is illustrated through increasingly challenging examples, and their algorithmic complexity is assessed.

Compiling dyadic first-order specifications into map algebra

FORMISANO, Andrea;
2000

Abstract

Two techniques are designed for eliminating quantifiers from an existentially quantified conjunction of dyadic literals, in terms of the operators $\bfcirc$, $\bfcap$, and ${\bf ^{-1}}$ of the Tarski-Chin-Givant formalism of relations. The use of such techniques is illustrated through increasingly challenging examples, and their algorithmic complexity is assessed.
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/11391/919047
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