Provador de teoremas
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==== Baseados em Tablôs ==== | ==== Baseados em Tablôs ==== | ||
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| + | ===== Baseados em Tablôs Analíticos ===== | ||
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| + | * [http://i12www.ira.uka.de/~aroth/jTAP/ jTAP - A Tableau Prover in Java] | ||
| + | ** "jTAP is a propositional tableau prover. It is implemented in Java and supports in its current version classical propositional logic, but it is easily extendable. The prover is described in the Unified Modeling Language (UML), an object-oriented modeling language. You can find some UML diagrams in the appendix of the jTAP documentation, which may help to understand the architecture of the prover and how it works." | ||
===== Baseados em Tablôs KE ===== | ===== Baseados em Tablôs KE ===== | ||
* [http://www.dainf.ct.utfpr.edu.br/~adolfo/KEMS/ KEMS is a KE-based Multi-Strategy theorem prover.] | * [http://www.dainf.ct.utfpr.edu.br/~adolfo/KEMS/ KEMS is a KE-based Multi-Strategy theorem prover.] | ||
Edição de 21h53min de 22 de abril de 2009
Tabela de conteúdo |
Alguns links sobre provadores de teoremas
Páginas de Provadores de Teoremas
Baseados no Método da Resolução
- EQP - Equational Prover
- "EQP is an automated theorem proving program for first-order equational logic."
- Otter e Mace2
- "Otter is an automated theorem prover for first-order and equational logic, and Mace2 searches for finite models and counterexamples."
- Artigo sobre o Otter na Wikipedia
- Prover8 e Mace4
- "Prover9 is an automated theorem prover for first-order and equational logic, and Mace4 searches for finite models and counterexamples. Prover9 is the successor of the Otter prover."
Baseados em Tablôs
Baseados em Tablôs Analíticos
- jTAP - A Tableau Prover in Java
- "jTAP is a propositional tableau prover. It is implemented in Java and supports in its current version classical propositional logic, but it is easily extendable. The prover is described in the Unified Modeling Language (UML), an object-oriented modeling language. You can find some UML diagrams in the appendix of the jTAP documentation, which may help to understand the architecture of the prover and how it works."
