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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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leanCoP: Lean Connection-Based Theorem Proving | leancop.de Reviews

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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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leanCoP: Lean Connection-Based Theorem Proving | leancop.de Reviews

https://leancop.de

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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ileanCoP: Lean Connection-Based Theorem Proving

http://www.leancop.de/ileancop/index.html

Lean Connection-Based Theorem Proving. IleanCoP is a compact automated theorem prover for intuitionistic first-order logic based on the clausal connection calculus for intuitionistic logic. It extends the classical leanCoP prover by adding prefixes to the literals and a prefix unification algorithm. More details about the calculus can be found in the documentation. Theorem prover for intuitionistic first-order logic. Based on the intuitionistic connection calculus. Simple first-order form input format.

2

leanCoP: Lean Connection-Based Theorem Proving

http://www.leancop.de/leancopD.html

Lean Connection-Based Theorem Proving. The following papers about the automated theorem provers nanoCoP. Contain details about the underlying connection calculi, descriptions of the implementations and comprehensive performance results. The following paper provides details about the classical non-clausal connection prover nanoCoP. NanoCoP: A Non-clausal Connection Prover. In N Olivetti, A. Tiwari, editors, International Joint Conference on Automated Reasoning, IJCAR 2016. Springer Verlag. Jens Otten and ...

3

MleanCoP: Lean Connection-Based Theorem Proving

http://www.leancop.de/mleancop/index.html

Lean Connection-Based Theorem Proving. MleanCoP is a compact automated theorem prover for modal first-order logic based on the clausal connection calculus for modal logic. It extends the classical leanCoP prover by adding prefixes to the literals and a prefix unification algorithm. Theorem prover for modal first-order logic. For the modal logics D, T, S4, and S5. For heterogeneous multimodal logics (v1.3). For constant, cumulative and varying domains. Based on the modal connection calculus. Jens Otten &m...

4

leanCoP: Lean Connection-Based Theorem Proving

http://www.leancop.de/leancopS.html

Lean Connection-Based Theorem Proving. Is the most recent version of leanCoP. Older versions are leanCoP 2.0. And leanCoP 1.0. Descriptions and performance results of these systems can be found in the documentation. Some references to work related to leanCoP. Are given below as well. LeanCoP 2.1 accepts TPTP input syntax, supports equality and outputs a connection proof. More information can be found in the documentation. LeanCoP 2.1 runs on ECLiPSe Prolog. The following package includes a ReadMe. The co...

5

leanCoP: Lean Connection-Based Theorem Proving

http://www.leancop.de/index.html

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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plato.stanford.edu

Automated Reasoning (Stanford Encyclopedia of Philosophy)

http://plato.stanford.edu/entries/reasoning-automated

Stanford Encyclopedia of Philosophy. How to Cite the SEP. PDFs for SEP Friends. Author and Citation Info. First published Wed Jul 18, 2001; substantive revision Thu Nov 20, 2014. 24 The Matrix Connection Method. 43 Deductive Computer Algebra. 44 Formal Verification of Hardware. 45 Formal Verification of Software. 46 Logic and Philosophy. And a collection of statements expressing all the relevant information available to the program—the problem's assumptions. Are all Robbins algebras Boolean? The program ...

bach.istc.kobe-u.ac.jp

lolliCoP:A Linear Logic Implementation of A Lean Connection-Method Theorem Prover

http://bach.istc.kobe-u.ac.jp/llp/lollicop

LolliCoP: A Linear Logic Implementation of A Lean Connection-Method Theorem Prover. Last modified: Sat Aug 20 01:32:25 2011 JST. LolliCoP is a Lolli. Re-implementation of the lean connection-based theorem prover leanCoP. 10 developed by Jens Otten. LolliCoP is a compact theorem prover for first-order classical (clausal) logic written in a linear logic programming language Lolli and executed under LLP compiler. Program code in LLP. Program code in LLP. LLP compiler system llp050.tar.gz. Joshua S. Hodas.

jens-otten.de

Jens Otten - Theorem Provers

http://www.jens-otten.de/provers.html

Automated theorem provers are programs that automate logical reasoning. They can, e.g., be used to provide an answer to the question whether a conjecture is a logical consequence of a given set of axioms. More specifically, they determine whether a given propositional or first-order formula is logically valid with respect to a specific logic. The following list contains theorem provers that are based on theoretical results that are covered in several publications. Is a compact Prolog program that impleme...

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Going Lean – A 200 Year Old Lean Startup. A day in the life of converting a 200 year old company into a Lean Startup. Stay updated via RSS. Enter your email address to follow this blog and receive notifications of new posts by email. Join 4 other followers. Michael Primeaux's Blog on all things Code. Startup Resources – Tricks Of The Trade Pt. 1. Posted: November 7, 2011 in Tools And Resources. The concepts outlined in no particular order are as follows:. Multivariate or A/B Testing. 8211; The key to dri...

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leancop.de

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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leanCoR

A fork of LeanCoP that aims Description Logics reasoning. Download this project as a .zip file. Download this project as a tar.gz file. LeanCoR maintained by adrianomelo. Published with GitHub Pages.