hierarchy-builder
Hierarchy builder
Provides high-level commands to declare hierarchical algebraic structures in Coq using packed classes
High level commands to declare a hierarchy based on packed classes
97 stars
18 watching
22 forks
Language: Prolog
last commit: 11 months ago
Linked from 2 awesome lists
coqelpimathcomp
uhub/awesome-coqRelated projects:
| Repository | Description | Stars |
|---|---|---|
 philzook58/nand2coq | An educational project building a formally verified version of the Nand 2 Tetris course using Coq and other formal tools. | 54 |
| math-comp/math-comp | A comprehensive library of formalized mathematical theories | 593 |
 coq-community/math-classes | A library of abstract interfaces for various mathematical structures to facilitate algebraic manipulation and type class-based reasoning in Coq | 162 |
| math-comp/coq-combi | Formalizes algebraic combinatorics and symmetric functions in Coq. | 37 |
| coq-community/coqeal | A Coq library providing algebraic data structures and algorithms | 67 |
| coq-community/gaia | A Coq implementation of mathematical concepts from N. Bourbaki's Elements of Mathematics | 30 |
 pa-ba/calc-comp | Formalizations of compiler design and virtual machine calculations in Coq | 30 |
 closuretree/closure_tree | A Ruby library for building hierarchical data models in ActiveRecord | 1,848 |
 cristalhq/builq | A simple and safe Go library for building SQL queries with parameter indexing. | 91 |
 thery/mathcomp-extra | A collection of reusable mathematical components and algorithms implemented in Coq | 5 |
| math-comp/analysis | A Coq proof-assistant library for real analysis and mathematical structures | 210 |
 charguer/tlc | A Coq library providing an alternative set of axioms and type class mechanisms for building and proving mathematical theorems. | 38 |
| coq-community/lemma-overloading | A Coq library demonstrating design patterns for automated proof automation and canonical structures | 26 |
| coq-community/hydra-battles | Investigating various aspects of discrete mathematics and formal proofs in Coq, including ordinal numbers and computability theory. | 69 |