Topics / #theorem-proving
Theorem-proving projects on GitHub
As of , the most-starred Theorem-proving projects on GitHub are bend (23.7K stars), math (15K stars) and z3 (12.8K stars). GitHub.Locker tracks 10 Theorem-proving repositories with 57.1K stars combined. The fastest-growing on October 16 was math, with +87 stars in a day.
Hot right now
Most stars gained in a day · Oct 16
+87math
openai/math · ★ 15KA public catalogue of 719 mathematical manuscripts grouped into 372 families, written by an internal OpenAI model during evaluations on open research problems. About 42% of top-line results already have Lean formalizations.
+44bend
bendlang/bend · ★ 23.7KA high-level, massively parallel programming language. It feels like Python or Haskell (closures, unrestricted recursion, continuations) but scales across many cores and GPUs with no thread or lock code to write.
+6fermats-last-theorem
anthropics/fermats-last-theorem · ★ 1.3KA complete, machine-checked Lean 4 proof of Fermat's Last Theorem built on Mathlib, following the Frey-Serre-Ribet-Wiles-Taylor-Wiles argument, and cross-checked by two independent kernels.
+5open-ontologies
fabio-rovai/open-ontologies · ★ 1.1KOpen Ontologies lets you plan, apply and roll back changes to a production ontology: it shows every consequence as a blast-radius report before you apply a change, then hands the reviewer a proof they can re-check without trusting you or the engine.
The all-time top
10 projects · by stars
- 23.7K
#1 · bendlang/bendbend
A high-level, massively parallel programming language. It feels like Python or Haskell (closures, unrestricted recursion, continuations) but scales across many cores and GPUs with no thread or lock code to write.
- 15K
#2 · openai/mathmath
A public catalogue of 719 mathematical manuscripts grouped into 372 families, written by an internal OpenAI model during evaluations on open research problems. About 42% of top-line results already have Lean formalizations.
- 12.8K
#3 · Z3Prover/z3z3
Z3 is a theorem prover from Microsoft Research, used to check satisfiability of logical formulas (an SMT solver).
- 4

NavierStokesAndEuler
2.1Kopenai/NavierStokesAndEuler · LeanThis repository contains Lean 4 formalizations (machine-checked formal proofs) of two OpenAI papers: 'Finite time blowup for Navier-Stokes' and 'Finite time blowup for the Euler equation'.
- 5

fermats-last-theorem
1.3Kanthropics/fermats-last-theorem · LeanA complete, machine-checked Lean 4 proof of Fermat's Last Theorem built on Mathlib, following the Frey-Serre-Ribet-Wiles-Taylor-Wiles argument, and cross-checked by two independent kernels.
- 6

open-ontologies
1.1Kfabio-rovai/open-ontologies · RustOpen Ontologies lets you plan, apply and roll back changes to a production ontology: it shows every consequence as a blast-radius report before you apply a change, then hands the reviewer a proof they can re-check without trusting you or the engine.
- 7

explainer
445mizchi/explainer · HTMLThis repo provides Claude Code skills that help an AI write explanations tailored to one specific reader, cutting out what that reader already knows, with every claim and figure checked by tools instead of trusted blindly.
- 8

integer-mult-bounds
282CrocSwap/integer-mult-bounds · PythonThis is a community research project that tracks and audits incremental improvements to the theoretical time bound for integer multiplication, expressed as a shrinking exponent kappa, conditional on an external OpenAI framework.
- 9

fluid_lean
268tristanbuckmaster/fluid_lean · Leanfluid_lean is a research codebase written in Lean, the programming language and interactive theorem prover used for formalizing mathematics. Judging by its name, it applies Lean to fluid dynamics, the branch of physics that studies how fluids move.
- 10
Choir
116Weber-GeoML/Choir · PythonChoir is an open protocol for distributed multi-agent autoformalization: a human overseer runs an orchestrator agent that breaks a large formalization project into tasks on a GitHub repo, which other contributors claim and work with their own agents, each billed to their own account.
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