leanCoP Lean Connection-Based Theorem Proving

Lean Connection-Based Theorem Proving. LeanCoP is a compact automated theorem prover for classical first-order logic. It is based on the connection calculus and implemented in Prolog. ileanCoP. Is an extension of leanCoP for first-order intuitionistic logic. MleanCoP. Is an extension of leanCoP for several first-order modal logics. LeanCoP 2.1 ranked third of the provers that output a proof in the core FOF division at the CADE System Competition CASC-22. Based on the connection tableau calculus. Jens O.

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Web pages of bach.istc.kobe-u.ac.jp

Solving Puzzles with Sugar Constraint Solver. Logic programming and Theorem provers.

Jens Otten - University of Oslo

Automating logical reasoning is an important research area in the field of artificial intelligence. The core of this research area is called automated theorem proving. Are within the field of automated theorem proving. More details can be found in my publications. Please feel free to contact me. Developing proof methods that are based on the connection calculus.

Stanford Encyclopedia of Philosophy

How to Cite the SEP. The Stanford Encyclopedia of Philosophy organizes scholars from around the world in philosophy and related disciplines to create and maintain an up-to-date reference work. The Offices of the Provost, the Dean of Humanities and Sciences, and the Dean of Research, Stanford University.

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leanCoP Lean Connection-Based Theorem Proving

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Lean Connection-Based Theorem Proving. LeanCoP is a compact automated theorem prover for classical first-order logic. It is based on the connection calculus and implemented in Prolog. ileanCoP. Is an extension of leanCoP for first-order intuitionistic logic. MleanCoP. Is an extension of leanCoP for several first-order modal logics. LeanCoP 2.1 ranked third of the provers that output a proof in the core FOF division at the CADE System Competition CASC-22. Based on the connection tableau calculus. Jens O.

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The website leancop.de has the following on the web site, "LeanCoP is a compact automated theorem prover for classical first-order logic." I viewed that the website also said " It is based on the connection calculus and implemented in Prolog." They also said " Is an extension of leanCoP for first-order intuitionistic logic. Is an extension of leanCoP for several first-order modal logics. 1 ranked third of the provers that output a proof in the core FOF division at the CADE System Competition CASC-22. Based on the connection tableau calculus."

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