coq-hardy

Number theory formalism

Formalizing mathematical theorems from Hardy's book in Coq to create a rigorous and reproducible formalization of number theory

Formalizing the Theorems from Hardy's "An Introduction to the Theory of Numbers" in coq

GitHub

53 stars
5 watching
5 forks
Language: Coq
last commit: over 5 years ago

Related projects:

Repository Description Stars
geocoq/geocoq A formalization of geometry using the Coq proof assistant. 186
choukh/baby-set-theory A Coq-based tutorial on set theory and theorem-proving using formalized mathematical proofs 43
choukh/set-theory A formalization of set theory and its foundational axioms in the Coq proof assistant language 59
coq-community/graph-theory Formalized graph theory results for research and verification 35
math-comp/abel Formalization of mathematical theorems about solvability and Galois theory for polynomials 28
math-comp/coq-combi Formalizes algebraic combinatorics and symmetric functions in Coq. 37
coq-community/dedekind-reals A formalization of Dedekind reals numbers in the Coq programming language 43
jwiegley/category-theory An axiomatic formalization of category theory in Coq for personal study and practical work 759
hivert/coq-combi An algebraic combinatorics library formalized in Coq, providing a comprehensive set of functions and theories for symmetric functions. 1
coq-community/hydra-battles Investigating various aspects of discrete mathematics and formal proofs in Coq, including ordinal numbers and computability theory. 69
mgrabovsky/fm-notes A collection of notes and resources on formal methods, type theory, and theorem proving using Coq. 21
coq-community/gaia A Coq implementation of mathematical concepts from N. Bourbaki's Elements of Mathematics 30
unimath/unimath Formalizes mathematics using the univalent point of view 964
charguer/tlc A Coq library providing an alternative set of axioms and type class mechanisms for building and proving mathematical theorems. 38
coq-community/fourcolor A formal proof of a fundamental result in graph theory using the Coq proof assistant 174