Resolution calculus for the first order linear logic

Abstract
This paper presents a formulation and completeness proof of the resolution-type calculi for the first order fragment of Girard's linear logic by a general method which provides the general scheme of transforming a cutfree Gentzen-type system into a resolution type system, preserving the structure of derivations. This is a direct extension of the method introduced by Maslov for classical predicate logic. Ideas of the author and Zamov are used to avoid skolomization. Completeness of strategies is first established for the Gentzen-type system, and then transferred to resolution. The propositional resolution system was implemented by T. Tammet.
Keywords resolution  linear logic  automated deduction
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DOI 10.1007/BF01051768
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References found in this work BETA
The Uniform Proof-Theoretic Foundation of Linear Logic Programming.J. A. Harland & D. J. Pym - 1991 - LFCS, Department of Computer Science, University of Edinburgh.

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