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ai-for-math

Here are 54 public repositories matching this topic...

Formal verification for AI: a Lean 4 + Dafny proof checker that catches fake AI proofs (reward hacking), and verified recursive self-improvement (RSI) for coding agents. AI for math, physics and software engineering.

  • Updated Oct 22, 2026
  • Python

Computational number theory and Lean 4 formalization around the Riemann zeta function: a kernel-checked RH to height 100, checked proofs, rigorous numerics and negative controls. Makes no claim to have proved RH.

  • Updated Nov 6, 2026
  • Lean
SAIR-FOUNDATION-FOR-SCIENCE-AND-AI-RESEARCH

A single index to every SAIR Foundation challenge entered: the open problem each one states, the repository holding the method and the code, and what that method actually reached. Open science competitions in mathematics and computation, run by the Foundation for Science and AI Research.

  • Updated Sep 9, 2026

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
topos-native-intelligence

Five volumes, 4,020 pages: the meta-reasoning kernel of the Grothendieckian Programme. Reasoning native to a topos: a context is a site, evidence is a sheaf over it, and a conclusion is a global section that exists only where the local evidence glues. Open access, DOI 10.5281/zenodo.23538544.

  • Updated Oct 29, 2026
the-archimedean-prism

Five volumes, 1,309 pages on the Hodge Conjecture: algebraicity as a descent datum along a definable prism, twelve axioms, an unconditional equivalence of five formulations, nine obstructions of which two are live. The Hodge conjecture remains open. Open access, DOI 10.5281/zenodo.23597954.

  • Updated Oct 29, 2026
strained-prismatic-geometry

Five volumes, 1,666 pages on the abc conjecture: a global substrate over which Spec Z acquires a base, strain, the Theta-dilation, an unconditional trace-invariance theorem, Theorems A and B conditional on 98 named obligations, and abctk. The abc conjecture remains open. DOI 10.5281/zenodo.23610034.

  • Updated Oct 29, 2026
  • Python

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