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Infinitary calculus for a restricted first-order linear temporal logic without contraction on quantified formulas
Authors:R. Pliuškevičius
Affiliation:R. Pliuškevičius
Abstract:An infinitary calculus for a restricted fragment of the first-order linear temporal logic is considered. We prove that for this fragment one can construct the infinitary calculusG * without contraction on predicate formulas. The calculusG * possesses the following properties: (1) the succedent rule for the existential quantifier is included into the corresponding axiom; (2) the premise of the antecedent rule for the universal quantifier does not contain a duplicate of the main formula. The soundness and completness ofG * are also proved. Institute of Mathematics and Informatics, Akademijos 4, 2600 Vilnius, Lithuania. Translated from Lietuvos Matematikos Rinkinys, Vol. 39, No. 3, pp. 378–397, July–September, 1999. Translated by R. Lapinskas
Keywords:the first-order linear temporal logic  infinitary sequential calculus  contraction-free calculus
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