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PVS
The PVS Specification and Verification System PVS 3.0 Beta Released (20 July 2002) General PVS Information What is PVS PVS Papers and Bibliography Mailing Lists What's New PVS Documentation System Manuals and Semantics Examples and Tutorials Obtaining and Using PVS Download PVS PVS License Getting Help PVS Libraries Suggestions for Enhancements Search/Submit Bugs Formal Methods Program and SRI ...
Preview Site   pvs.csl.sri.com/   reviews

Isabelle
Home Logics Documentation Download Isabelle What is Isabelle Isabelle is a popular generic theorem proving environment developed at Cambridge University (Larry Paulson) and TU Munich (Tobias Nipkow). These pages provide general information on Isabelle, more specific information is available from the local pages Isabelle at Cambridge Isabelle at Munich See there for information on projects done ...
Preview Site   www.cl.cam.ac.uk/Research/HVG/Isabelle/   reviews

Logic Software from CSLI
This page describes the text/software packages Hyperproof, Tarski's World, Turing's World, and The Language of First-order Logic.
Preview Site   www-csli.stanford.edu/hp/Logic-software.html   reviews

Loom
News from March 28, 2002: Ontosaurus 1.9 has been released! It is available for download. Major change from 1.8 is the addition of limited browsing of production rules. There were also some minor bug fixes and improvements to Macintosh Common Lisp specific code. Loom 4.0 is available for download. Loom Project Home Page Loom is a research project in the Artificial Intelligence research group at ...
Preview Site   www.isi.edu/isd/LOOM/LOOM-HOME.html   reviews

The Logics Workbench
The main page of the LWB Documentation ...
Preview Site   www.lwb.unibe.ch/   reviews

The Coq proof assistant
Preview Site   pauillac.inria.fr/coq/   reviews

Mechanized Reasoning Systems
This page represents the current state of an ongoing effort to collect information about existing automated reasoning systems. One objective is to provide concise useful information for people who have need for such a system and don't want to `roll their own'. Another objective is to provide a single place where information about existing systems can be accessed, thus providing an overview of ...
Preview Site   www-formal.stanford.edu/clt/ARS/systems.html   reviews

The ProofPower Web Pages
ProofPower ProofPower is a suite of tools supporting specification and proof in Higher Order Logic (HOL) and in the Z notation. The suite comprises the following products: PPTex - The ProofPower interface to TeX and LaTeX. PPXpp - The X Windows front-end for ProofPower PPHol - The HOL specification and proof development system PPZed - The Z specification and proof development system PPDaz - The ...
Preview Site   www.lemma-one.com/ProofPower/index/   reviews

Home page of MUltlog
MUltlog MUltlog is a system which takes as input the specification of a finitely-valued first-order logic and produces a sequent calculus, a natural deduction system, and clause formation rules for this logic. All generated rules are optimized regarding their branching degree. The output is in the form of a scientific paper written in LaTeX. As an example, this specification of three-valued G ...
Preview Site   www.logic.at/multlog/   reviews

Protein
Homepage of the AI Research Group of the University Koblenz-Landau ...
Preview Site   www.uni-koblenz.de/ag-ki/Implementierungen/Protein/   reviews

WinKE
WinKE Home Software Papers Images Contact ...
Preview Site   www.dcs.kcl.ac.uk/staff/endriss/WinKE/   reviews

MUltseq home page
MUltseq MUltseq is a program that can be used to decide the validity of finitely-valued formulas, the consequence relation, and the validity of equations and quasi-equations in certain finite algebras. In its core, MUltseq is a generic sequent prover for propositional finitely-valued logics. It is intended as companion for MUltlog which computes optimized sequent rules from the truth tables of a ...
Preview Site   www.logic.at/multseq/   reviews

The leanTAP Home Page
Lean, Tableau-based Deduction INDEX: what is leanTAP papers source code contact address This is the home page of lean , a complete and sound theorem prover for first-order logic. What is lean was invented by Bernhard Beckert and Joachim Posegga. It is written in Prolog and implements a complete and sound theorem prover for classical first-order logic based on free-variable semantic tableaux.
Preview Site   i12www.ira.uka.de/leantap/   reviews



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