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MetTeL tableau prover generation platform | MetTeL2 : Towards a Prover Generation Platform

MetTeL2 : Towards a Prover Generation Platform. Welcome to the MetTeL Home Page! On this website we will make available tools and material related to our research into generating tableau calculi and implemented tableau provers. MetTeL2 is complete reimplementation of MetTeL for the purpose of generating the implemented tableau provers. Using MetTeL2, user can define syntax of logical operators and tableau rules to be used. An online interface and some case studies is available at the MetTeL2 online demo.

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MetTeL tableau prover generation platform | MetTeL2 : Towards a Prover Generation Platform | mettel-prover.org Reviews

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MetTeL2 : Towards a Prover Generation Platform. Welcome to the MetTeL Home Page! On this website we will make available tools and material related to our research into generating tableau calculi and implemented tableau provers. MetTeL2 is complete reimplementation of MetTeL for the purpose of generating the implemented tableau provers. Using MetTeL2, user can define syntax of logical operators and tableau rules to be used. An online interface and some case studies is available at the MetTeL2 online demo.

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MetTeL tableau prover generation platform | MetTeL2 : Towards a Prover Generation Platform | mettel-prover.org Reviews

https://mettel-prover.org

MetTeL2 : Towards a Prover Generation Platform. Welcome to the MetTeL Home Page! On this website we will make available tools and material related to our research into generating tableau calculi and implemented tableau provers. MetTeL2 is complete reimplementation of MetTeL for the purpose of generating the implemented tableau provers. Using MetTeL2, user can define syntax of logical operators and tableau rules to be used. An online interface and some case studies is available at the MetTeL2 online demo.

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mettel-prover.org

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MetTeL tableau prover generation platform | MetTeL2 : Towards a Prover Generation Platform

http://www.mettel-prover.org/about.php

MetTeL2 : Towards a Prover Generation Platform. Formal Methods Group (FM). School of Computer Science. The University of Manchester. Webpage: http:/ www.cs.man.ac.uk/ dmitry/. Email: dmitry@cs.man.ac.uk. Phone: 44 161 275 6139. Fax: 44 161 275 6204. Kilburn Building, Room:2.106. Dr-Ing. Renate A. Schmidt. Formal Methods Group (FM). School of Computer Science. The University of Manchester. Webpage: http:/ www.cs.man.ac.uk/ schmidt/. Email: schmidt@cs.man.ac.uk. Tel: 44 (0)161 275 6163,. In October 2010, I...

2

MetTeL tableau prover generation platform | MetTeL2 : Towards a Prover Generation Platform

http://www.mettel-prover.org/downloads.php

MetTeL2 : Towards a Prover Generation Platform. You can download the binary of MetTeL using following link. Meanwhile, since MetTeL is released under GPLv3, you may get the source code by contacting us. All the inputs for generating a tableau prover are now unified into one file. There are also several improvements in the packaging of generated code. This version in addition to a random problem generator, includes a benchmark suite which enables multi-threaded benchmarking and problem analysing. Download...

3

MetTeL tableau prover generation platform | MetTeL2 : Towards a Prover Generation Platform

http://www.mettel-prover.org/demo.php

MetTeL2 : Towards a Prover Generation Platform. MetTeL 2 online demo. Reading the system description for MetTeL2. May help you in using the following tool. 1Define the syntax of the logical theory in section 1 or select one of the predefined logics. 2Define the tableau calculus in section 3. 3Generate your prover in section 4. 4Download your prover or use it online given the text input field in section 4. 1 Syntax of logic and tableau formulas. User Defined syntax . Description logic ALBO plus identity.

4

SCAN: Home page

http://www.mettel-prover.org/scan

Quantifier Elimination for Second-Order Predicate Logic. SCAN is an implementation of the algorithm with the same name that was introduced in Gabbay and Ohlbach (1992). The algorithm attempts to eliminate second-order quantifiers, that is, quantifiers over predicate symbols, thereby reducing a second-order formula to its first-order equivalent. There are many areas in which SCAN can be applied and. Being applied, for example, for. In non-classical logics including. For convience each page has a `toolbar'.

5

MetTeL tableau prover generation platform | MetTeL2 : Towards a Prover Generation Platform

http://www.mettel-prover.org/papers.php

MetTeL2 : Towards a Prover Generation Platform. A Refined Tableau Calculus with Controlled Blocking for the Description Logic SHOI - Extended version of Tableaux13 paper. R A Schmidt M. Khodadadi, D. Tishkovsky). Technical report, Department of Computer Science, The University of Manchester. A Refined Tableau Calculus with Controlled Blocking for the Description Logic SHOI. Mohammad Khodadadi, Renate A. Schmidt, Dmitry Tishkovsky). 2013 (To appear.). M Zawidzki, R. A. Schmidt, D. Tishkovsky). CS Minic ua...

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Renate Schmidt: Home Page

http://www.cs.man.ac.uk/~schmidt

Dr-Ing. Renate A. Schmidt. School of Computer Science. Oxford Rd, Manchester M13 9PL, UK. Tel: 44 (0)161 275 6163, Fax: 44 (0) 161 275 6204. Mobile: 44 (0)776 193 5696. Email: Renate.Schmidt@manchester.ac.uk. Kilburn Building, Room: 2.42. Research group: Formal Methods (FM). Forgetting and uniform interpolation for description logic based ontologies with LETHE. Tableau prover generation with MetTeL. Book on Second-Order Quantifier Elimination. Renate A. Schmidt. Last modified: 04 Feb 16.

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MetTeL tableau prover generation platform | MetTeL2 : Towards a Prover Generation Platform

MetTeL2 : Towards a Prover Generation Platform. Welcome to the MetTeL Home Page! On this website we will make available tools and material related to our research into generating tableau calculi and implemented tableau provers. MetTeL2 is complete reimplementation of MetTeL for the purpose of generating the implemented tableau provers. Using MetTeL2, user can define syntax of logical operators and tableau rules to be used. An online interface and some case studies is available at the MetTeL2 online demo.

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