Visualizing the network of math theories.
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Jun 9, 2024 - Python
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mathlib
Here are 73 public repositories matching this topic...
Riemann Hypothesis in Lean
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Mar 3, 2021 - Lean
C library to work with complex numbers.
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Jan 1, 2025 - C
📏 A dependently-typed language on Lean 4 for formalizing physics. Dimensions, uncertainty & theory conflicts are first-class types. 25 domains, 267 theorems, 0 sorry. Theories can conflict, approximate or extend each other — because physics isn't one consistent system. Compilation = proof.
computer-algebra physics proof-assistant scientific-computing formal-verification theorem-prover mathlib lean4
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Feb 13, 2026 - Lean
A formalization of graded rings in Lean, corresponding to a CICM 2022 submission
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Sep 21, 2022 - Lean
A math library I made for C++ because I'm high on math hahaha.
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Dec 14, 2025 - C++
mathib cpp version.
open-source math mathematics hacktoberfest mathlib open-source-contributions hacktoberfest2023 mathlib-n hacktoberfest23
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Oct 10, 2023 - C++
A formalization of chip-firing games and the Riemann-Roch theorem for graphs using the Lean 4 theorem prover.
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Mar 23, 2026 - Lean
A dynamic library of math
nodejs javascript open-source math mathematics hacktoberfest mathlib open-source-contributions hacktoberfest2023 mathlib-n hacktoberfest23
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Oct 9, 2023 - JavaScript
University Master Thesis
first-order-logic relational-databases relational-model mathlib lean4 relationalalgebra mathlib4 query-equivalence
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Jan 27, 2026 - Lean
Rights: License Copyright Ultra Verba Lux Mentis 2025. all rights reserved This repository is a reproducible research + governance scaffold that combines: Lean 4 formalization (machine-checked theorems; “hard-to-reject” anchors) Python reference implementations (toy experiments + benchmarks)
functional control universal python-script unified field action theory codex total grand theory-of-probability theory-of-everything mathlib lean4
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Mar 29, 2026 - Python
The Creative Determinant: autopoietic closure as a nonlinear elliptic BVP on a compact Riemannian manifold, with Lean 4-verified existence conditions (15 theorems, zero sorry)
cognitive-science dynamical-systems pde formal-verification ai-safety interpretability mathematical-modeling mathlib semiotics autopoiesis lean4 elliptic-pde fixed-point-theorems
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Mar 26, 2026 - TeX
Machine-verified proof (0 sorries, 2 axioms) that P ≠ NP via exponential circuit lower bounds for Hamiltonian Cycle. Lean 4 formalization with Mathlib. Proves SIZE(HAM_n) ≥ 2^{Ω(n)} using frontier analysis, switch blocks, cross-pattern mixing, recursive funnel magnification, continuation packets, rooted descent, and signature rigidity.
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Mar 29, 2026 - Lean
Simple math project in C to practice using 'gcc', makefiles and libraries as an assignment in Systems Programming A @ Ariel University
c makefile gcc gcc-complier system-programming gcc-compiler cprogramming makefiles systems-programming systemsprogramming ariel mathlib systemprogramming arieluniversity cprogramming-language ariel-university gcc-builds
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Jan 31, 2024 - C
The Beal Symmetry Collision: A Machine-Certified Solution via p-adic Valuations
collision computational-mathematics symmetry formal-verification number-theory bases interactive-theorem-proving coprime asymmetry formal-proofs mathlib leanprover lean4 diophantine-equations proof-by-induction proof-by-contradiction math-proof beal-conjecture p-adic-valuations american-mathematical-society
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Mar 29, 2026 - Lean
Formalising non-commutative graph theory in Lean
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Mar 20, 2024 - Lean
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