Open Source Standard ML Mathematics Software
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Standard ML Mathematics Software
View 201 business solutionsBrowse free open source Standard ML Mathematics Software and projects below. Use the toggles on the left to filter open source Standard ML Mathematics Software by OS, license, language, programming language, and project status.
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Archive of Formal Proofs
A collection of machine-checkend mathematical proofs
The Archive of Formal Proofs is a collection of proof libraries, examples, and larger scientifc developments, mechanically checked in the theorem prover Isabelle. It is organized in the way of a scientific journal. Submissions are refereed. -
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The dream of Leibniz. A project devoted to realising the lingua characteristica and calculus ratiocinator using XML technologies where appropriate. Includes (at this stage mainly consists of) research in philosophy and logic.
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PsiLAB is an environment for scientific research, numerical calculations and generic data analysis. It's written in the functional language O'CaML.
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The Eagle automated theorem prover is a system for developing proofs for theorems in predicate logic.
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An Ocaml module providing exact arithmetic on real numbers by internally representing them as (eventually infinite) continued fractions.
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IsaScheme is a collection of mathematical theory exploration tools for Isabelle, implementing the scheme-based mathematical theory exploration approach for theory formation.
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A collection of modeling tools for system comprehension. Includes 1) DEMOS2K - a semantically justified version of DEMOS 2) SAVANT - a tool for evaluating system availability 3) GOLDSTAR - an arbitrary reward calculation system.
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Hosting home-made software which is mathematically proven to be correct. We make use of tools like HOL, PVS, ...
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The aim of this project is to produce a software that will content two modules : - the first one will allow to conduct simulations of social behavior, - the second one will be able to produce philosophical considerations. The version version will be i
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HOL is a system for proving theorems in Higher Order Logic. It comes with a large variety of existing theories formalising various parts of mathematics and theoretical computer science.
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