Verify and document mathematical proofs. This open source project wants to present mathematical knowledge in a formal correct form. It includs a proof verifier which can check a mathematical proof written in a certain formal language. This mathematical knowledge is organized in qedeq BOOKs which could be spread over the whole world wide web. There are converters for generating LaTeX files and html pages.
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Hilbert II - Introduction | qedeq.org Reviews
https://qedeq.org
Verify and document mathematical proofs. This open source project wants to present mathematical knowledge in a formal correct form. It includs a proof verifier which can check a mathematical proof written in a certain formal language. This mathematical knowledge is organized in qedeq BOOKs which could be spread over the whole world wide web. There are converters for generating LaTeX files and html pages.
qedeq.org
Hilbert II - Planning
http://www.qedeq.org/planning.html
Gives a first impression of the planning for this project. The planning for this project can be seen more clearly if we focus on the mathematical contents and describe the progress on that basis. With common mathematical practice in mind, the set theory used in Hilbert II. Is not ZFC but MK. An impredicative NBG extension). Our mathematical basis text is E. J. Lemmon's wonderful. Introduction to Axiomatic Set Theory. We identified the following goals. Syntax for basic set theory. Our set theory script is...
Hilbert II - Site Map
http://www.qedeq.org/sitemap.html
Introduction: Hilbert II is introduced. Basic concept: basic concept of Hilbert II. News: What is new in Hilbert II. Logic: Axioms and Theorems. Set theory: Axioms and Theorems. Logic: formal derivation of elementary propositions. QEDEQ: what is a QEDEQ module, what is it's specification. XML schema: exact specification of a QEDEQ module. XSD doc: documentation of exact specification of a QEDEQ module. Development: all about developing for Hilbert II. 00407: Latest release of main program suite.
Hilbert II - Glossary
http://www.qedeq.org/glossary.html
Basic Rule, Meta Rule. From the formal viewpoint mathematical logic is nothing else then string manipulation. On initial given strings (axioms) simple rules are applied to get new strings (derived propositions). These rules are called. And could also be applied on the new strings to get further strings and so on. Some of those deductions are done always the same way and lead to a new rule that enables shorter derivations. With. Mathematical methods it will be proved, that with this new. It is based on the.
Hilbert II - Development
http://www.qedeq.org/development.html
This page is for people interested in developing Hilbert II. The mathematical knowledge of this project is organized in XML files that are called QEDEQ modules. Such a QEDEQ module could have references to other QEDEQ modules which are somewhere in the world wide web. It's main structure looks like an LaTeX book file. There exists a special kind of subsections called. Our main focus now is work on the script Axiomatic Set Theory. This was generated out of qedeq set theory v1.xml. With unix file format.
Hilbert II - Introduction
http://www.qedeq.org/index.html
The goal of Hilbert II. Is decentralised access to verified and readable mathematical knowledge. As its name already suggests, this project is in the tradition of Hilbert's program. Wants to become a free, world wide mathematical knowledge base that contains mathematical theorems and proofs in a formal correct form. All belonging documents are published under the GNU Free Documentation License. This formal language is called the QEDEQ. The main project is still in development but you can already download.
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Principia Mathematica II
http://www.meyling.com/principia/principia.html
We moved to http:/ www.qedeq.org. Goal of Principia Mathematica II. Please take a look at the HTML modules: prophilbert1. For the result of an automatic transformation. (The loading time may be long: the greatest file has nearly two mega bytes of size.). There results of converting a Qedeq module into LaTeX and PDF could be visited. Look at: prophilbert1. For the pdf representations. (You could also browse the directory: 0 00 51. For a first example of set theory (in German). What could You do? Is a file...
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Hilbert II - Introduction
The goal of Hilbert II. Is decentralised access to verified and readable mathematical knowledge. As its name already suggests, this project is in the tradition of Hilbert's program. Wants to become a free, world wide mathematical knowledge base that contains mathematical theorems and proofs in a formal correct form. All belonging documents are published under the GNU Free Documentation License. This formal language is called the QEDEQ. The main project is still in development but you can already download.
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