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Evidence Algorithm

By the end of 1960s Academician V. Glushkov advanced a programme on investigating automated theorem proving, which was later called the Evidence Algorithm, EA (first mentioned in " Kibernetika. A sequential formalism was developed for construction of an efficient technique of proof search in an initial theory (without preliminary skolemization). A special approach was offered for applying definitions and auxiliary propositions that takes into account the neighbourhood of the proposition to be proved&...

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Evidence Algorithm | nevidal.org Reviews

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By the end of 1960s Academician V. Glushkov advanced a programme on investigating automated theorem proving, which was later called the Evidence Algorithm, EA (first mentioned in Kibernetika. A sequential formalism was developed for construction of an efficient technique of proof search in an initial theory (without preliminary skolemization). A special approach was offered for applying definitions and auxiliary propositions that takes into account the neighbourhood of the proposition to be proved&...

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Evidence Algorithm | nevidal.org Reviews

https://nevidal.org

By the end of 1960s Academician V. Glushkov advanced a programme on investigating automated theorem proving, which was later called the Evidence Algorithm, EA (first mentioned in " Kibernetika. A sequential formalism was developed for construction of an efficient technique of proof search in an initial theory (without preliminary skolemization). A special approach was offered for applying definitions and auxiliary propositions that takes into account the neighbourhood of the proposition to be proved&...

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Evidence Algorithm (development team)

http://www.nevidal.org/team.en.html

At present, Evidence Algorithm and SAD are developed by:. Kyiv National Taras Shevchenko University, Ukraine. Université Paris XII — Val de Marne, France. Send us your comments and questions: sad (at) nevidal (dot) org. Last modified: 26 Aug 2008.

2

Evidence Algorithm (explanations)

http://www.nevidal.org/examples.en.html

Formulas are built from tokens: variables, function symbols and predicate symbols, with the help of the propositional connectives, quantifiers and parentheses. You can also use Church's dot to group subformulas. We adopt the following notation (in parentheses, alternative names for connectives are shown):. Here are examples of well-formed formulas:. Forall x . Nat(x) (x = zero exists y less(y,x). X, y (sym rel(x,y) iff sym rel(y,x). P1 P2 P3. : G. One-line comments starting with '. Forall x P(x, x, e).

3

Evidence Algorithm (SAD system)

http://www.nevidal.org/sad.en.html

THE SYSTEM FOR AUTOMATED DEDUCTION. The System for Automated Deduction is being developed in the frame of the EA project. The system is intended for automated processing of formal mathematical texts written in a special language called ForTheL (FORmal THEory Language) or in a traditional first-order language. To know more about the input languages of SAD, you can see the Explanations. Page, the examples of sequents. And the Reference Manual on ForTheL. Establish deducibility of a first-order sequent;.

4

Evidence Algorithm

http://www.nevidal.org/dload.en.html

Linux i386, 444K). Linux i386, 443K). Linux i386, 450K). Linux i386, 440K). Linux i386, 445K). Linux i386, 350K). Last modified: 27 Aug 2008.

5

Evidence Algorithm

http://www.nevidal.org/manifest.ru.html

ВМГлушков, инициатор проекта АО. В рамках проекта проводятся исследования по следующим основным направлениям:. Разработка формализованных языков для представления математических текстов в виде, как можно более близком к языку математических публикаций;. Создание информационной среды АО, содержащей описания математических концепций, их свойства и взаимосвязи, и влияющей на очевидность шага доказательства;. Построение средств поиска доказательств, предусматривающих участие человека в интерактивном режиме.

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Evidence Algorithm

By the end of 1960s Academician V. Glushkov advanced a programme on investigating automated theorem proving, which was later called the Evidence Algorithm, EA (first mentioned in " Kibernetika. A sequential formalism was developed for construction of an efficient technique of proof search in an initial theory (without preliminary skolemization). A special approach was offered for applying definitions and auxiliary propositions that takes into account the neighbourhood of the proposition to be proved&...

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