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erdos-problems · GitHub Topics · GitHub

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erdos-problems

Here are 49 public repositories matching this topic...

Connected bipartite graphs of degeneracy exactly r with ex(n,H) ≥ c·n^(2−1/r+1/(28r²)), refuting the Erdős–Simonovits degeneracy conjecture (Erdős problem #146) for every r ≥ 2, with the exact limits of the method. Machine-checked in Lean 4.

  • Updated Aug 14, 2026
  • Lean

Lean 4 formalization of the corrected Erdős Problem 796, proving the second-order asymptotic and explicit kernel-checked bounds.

  • Updated Jul 15, 2026
  • Lean

CLI toolkit for Erdős problem research: literature ingestion, RAG search, and Lean 4 formalization

  • Updated Aug 24, 2026
  • Python

A source-linked index of open math problems solved, refuted, or settled with AI — tracking the July 2026 wave. Verification-status badges, Lean/DRAT certificates, priority caveats.

  • Updated Jul 23, 2026

A quantitative corollary of Bradač’s theorem resolving Erdős Problem 920

  • Updated Jul 23, 2026
  • TeX

Stanford AI for Lean Club progress on Erdős problems: papers, frontier notes, visualizer data, and Lean formalization.

  • Updated May 13, 2026
  • TeX

AlphaProof Nexus evolution on Erdős Problem #25 — does every congruence-avoiding set have a logarithmic density? Open problem, formalized in Lean 4.

  • Updated Jul 8, 2026
  • Lean

Computational evidence isolating the log(n) spreadness artifact in the Erdős k=3 Sunflower Conjecture via bitmask-accelerated Simulated Annealing.

  • Updated Feb 20, 2026
  • Python

Open, fully rigorous re-certification of White's lower bound for Erdős's minimum-overlap problem (#36), with an independent verifier

  • Updated Jun 30, 2026
  • Python

Weighted Erdős–Szekeres (Erdős #1026) in Lean 4 / Mathlib — human-scale proof plus a referee report, failure atlas, and extracted benchmarks for AI theorem-proving

  • Updated Jun 12, 2026
  • Lean

Lean 4.34 formalization of a shrinking-window theorem for 5-smooth subset sums

  • Updated Aug 22, 2026
  • Lean

Kernel-certified verification of Erdős problem 364 (three consecutive powerful numbers) to 10^14, with axioms limited to propext, Classical.choice and Quot.sound.

  • Updated Aug 19, 2026
  • Lean

Machine-verified Lean 4 proofs from the UNICO/NOUS autonomous certification pipeline, including the geometric formalization of Morley's trisector theorem (Wiedijk #84)

  • Updated Jul 21, 2026
  • Lean

AI trying to tackle erdos problems

  • Updated Jul 30, 2026
  • Python

Proof claims and reproducible verification for the r=5,6,7,8 cases of Erdős Problem 617.

  • Updated Jul 25, 2026
  • Python

CC0 unrefereed candidate all-N determination for Erdős Problem 848, with replayable exact certificates and AI-readable evidence maps

  • Updated Aug 1, 2026
  • Python

Citation-audited proof note on the Rademacher formulation of Erdős Problem #521

  • Updated Jul 21, 2026
  • TeX

Automated frontier-model attempts at every open Erdős problem — verdicts, completeness scores, full transcripts.

  • Updated Aug 3, 2026
  • HTML

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