LEAN4 AUTO YOUTUBE LIVING

IsarMathLib is a library of formalized mathematics for Isabelle/ZF.

Repository hosting resources for the "Lean Tutorial in Vienna" at TU Wien from September 18 to 20, 2024.

Bibliography of formalization/mechanization related mathematical logic

[ICLR 2026] Divide and Abstract: Autoformalization via Decomposition and Abstraction Learning

Formalizing Victor Porton's Navier-Stokes Proof in Lean

Lean 4 Mechanization of Gentzen-style Sequent Calculus for Provability Logics

A Machine-Verified Constructive Proof of Lemoine's Conjecture.

Mechanizing the metaphysics of V

Lean 4 formalization of Gleason's theorem via Busch's effects formulation

Lean formalization of the Zhang Yeung inequality

semicircle-catalan is a Lean 4 formalization of the finite combinatorics behind the genus-zero term in the Wigner semicircle law.

Machine-checked (Lean) conditional reduction of the Riemann Hypothesis to explicit analytic assumptions (A, B, C) with reproducible certificates.

Formalization of Very Weak Subintuitionistic Logics

Formalize a theorem on the multivariate semiproper coloring polynomial: see Theorem 1.4 in https://arxiv.org/abs/2602.02450

Lean 4 formalization of q-ary covering codes with a proof-carrying database of certified bounds for K_q(n,r)

Lean-checked conditional reduction of Robin’s inequality/RH to an explicit canonical half-shell theta-mass theorem, with saddle-layer experiments and manuscript.

This repository formalizes in Lean the Burkholder martingale transform inequality, including the construction of Burkholder’s majorant function and its application to sharp Lp estimates for real-valued martingales.

A Lean 4/mathlib project formalizing Schauder bases and unconditional Schauder bases for Banach spaces.

This is a Lean 4 project whose goal is to formalize the construction of unbalanced Haar wavelets on measure spaces equipped with a finite measure and a sequence of finite measurable partitions.