A Graph Calculus for Predicate Logic

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A Graph Calculus for Predicate Logic

We introduce a refutation graph calculus for classical first-order predicate logic, which is an extension of previous ones for binary relations. One reduces logical consequence to establishing that a constructed graph has empty extension, i. e. it represents ⊥. Our calculus establishes that a graph has empty extension by converting it to a normal form, which is expanded to other graphs until we...

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[1] Apt, K. R.: Logic Programming, Handbook of Theoretical Computer Science (J. van Leeuwen, ed.), Elsevier Science Publishers B.V., 1990. [2] Chang, C.-L. and Lee, R. C.-T.: Symbolic Logic and Mechanical Theorem Proving, Academic Press Inc., 1973. [3] Kowalski, R.: Logic for Problem Solving, North Holland, 1979. [4] Lloyd, J. W.: Foundations of Logic Programming, 2nd Edition, Springer Verlag, ...

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Notes on Predicate Calculus and Logic Programming

[1] Apt, K. R.: Logic Programming, Handbook of Theoretical Computer Science (J. van Leeuwen, ed.), Elsevier Science Publishers B.V., 1990. [2] Chang, C.-L. and Lee, R. C.-T.: Symbolic Logic and Mechanical Theorem Proving, Academic Press Inc., 1973. [3] Kowalski, R.: Logic for Problem Solving, North Holland, 1979. [4] Lloyd, J. W.: Foundations of Logic Programming, 2nd Edition, Springer Verlag, ...

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ژورنال

عنوان ژورنال: Electronic Proceedings in Theoretical Computer Science

سال: 2013

ISSN: 2075-2180

DOI: 10.4204/eptcs.113.15