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OI-implication: soundness and refutation completeness

Floriana Esposito, Nicola Fanizzi, Stefano Ferilli, Giovanni Semeraro

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Abstract

Weakening implication by assuming the object identity bias allows for both a model-theoretical and a proof-theoretical definition of a novel and more manageable ordering relationship over clausal spaces. In this paper, we give two important results, namely the soundness and the refutation completeness (through a subsumption theorem) of the underlying derivation procedure, that make this relationship particularly appealing for inducing a generalization model for clausal search spaces.

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What this paper is about

Weakening implication by assuming the object identity bias allows for both a model-theoretical and a proof-theoretical definition of a novel and more manageable ordering relationship over clausal spaces. In this paper, we give two important results, namely the soundness and the refutation completeness (through a subsumption theorem) of the underlying derivation procedure, that make this relationship particularly appealing for inducing a generalization model for clausal search spaces.

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Available abstract

Weakening implication by assuming the object identity bias allows for both a model-theoretical and a proof-theoretical definition of a novel and more manageable ordering relationship over clausal spaces. In this paper, we give two important results, namely the soundness and the refutation completeness (through a subsumption theorem) of the underlying derivation procedure, that make this relationship particularly appealing for inducing a generalization model for clausal search spaces.

Key concepts: Soundness, Completeness (order theory), Generalization, Calculus (dental), Identity (music), Computer science, Mathematics, Gödel's completeness theorem

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