Two techniques are designed for eliminating quantifiers from an existentially quantified conjunction of dyadic literals, in terms of the operators composition, intersection and converse 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;
2003

Abstract

Two techniques are designed for eliminating quantifiers from an existentially quantified conjunction of dyadic literals, in terms of the operators composition, intersection and converse 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.
2003
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/11391/161041
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