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Titlebook: Automated Deduction - CADE-15; 15th International C Claude Kirchner,Hélène Kirchner Conference proceedings 1998 Springer-Verlag Berlin Heid

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期刊全称Automated Deduction - CADE-15
期刊简称15th International C
影响因子2023Claude Kirchner,Hélène Kirchner
视频video
学科分类Lecture Notes in Computer Science
图书封面Titlebook: Automated Deduction - CADE-15; 15th International C Claude Kirchner,Hélène Kirchner Conference proceedings 1998 Springer-Verlag Berlin Heid
影响因子This book constitutes the refereed proceedings of the 15th International Conference on Automated Deduction, CADE-15, held in Lindau, Germany, in July 1998..The volume presents three invited contributions together with 25 revised full papers and 10 revised system descriptions; these were selected from a total of 120 submissions. The papers address all current issues in automated deduction and theorem proving based on resolution, superposition, model generation and elimination, or connection tableau calculus, in first-order, higher-order, intuitionistic, or modal logics, and describe applications to geometry, computer algebra, or reactive systems.
Pindex Conference proceedings 1998
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Proving geometric theorems using clifford algebra and rewrite rules,of the previously constructed points using Clifford algebraic operators. To prove a concrete theorem, one first substitutes the expressions of the dependent points into the conclusion Clifford polynomial to obtain an expression that involves only the free points and parameters. A term-rewriting syst
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,X.R.S: Explicit reduction systems — A first-order calculus for higher-order calculi,fined explicitly in λ. by a subsystem, called the σ.-calculus. In this paper, we use the σ⇑-calculus as the substitution mechanism of general higher-order systems which we will name .. We give general conditions to define a confluent XRS. Particularly, we restrict the general condition of orthogonal
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About the confluence of equational pattern rewrite systems,13], for the case of rewriting modulo a congruence à . Huet [8]. The case we address here is rewriting using matching modulo . as done in the first-order case by Jouannaud and Kirchner [10]..The theory is then applied to the case of .-theories, for which we provided a complete unification algorithm
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Unification in lambda-calculi with if-then-else,der unification. Proofs of these properties are given, in particular uniqueness of the answer and the most-general-unifier property. This unification algorithm can be used to generalize first-order proofsearch algorithms to second-order logic, making possible for example a straighforward treatment o
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System description: An interface between CLAM and HOL, verification, .. The interface sends HOL goals to CL.M for planning and translates plans back into HOL tactics that solve the initial goals. The project homepage can be found at http://www.cl.cam.ac.uk/Research/HVG/Clam.HOL/intro.html.
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