AI supporting the Langlands Program
-
Updated
Jun 12, 2025 - Python
#
langlands
Here are 4 public repositories matching this topic...
-
Updated
Feb 13, 2023 - SCSS
The strong coupling constant α_s(M_Z) = Ω₄/23 = 0.117921 from the real period of elliptic curve 1132b1 divided by the discriminant prime of x³−x−1. Zero free parameters. 0.02% match to PDG.
qcd number-theory modular-forms arithmetic-geometry langlands loop-quantum-gravity fundamental-constants birch-swinnerton-dyer lmfdb pisot-numbers strong-coupling-constant alpha-s elliptical-curves gross-zagier elliptical-periods pisot-dimensional-theory
-
Updated
Apr 15, 2026 - Jupyter Notebook
Canonical-lane closure package for the Fontaine-Mazur conjecture: admissible-class formulation, projection gates, local-to-global bridge, and carried remainder.
reproducibility number-theory arithmetic-geometry langlands local-to-global mathematical-proof fontaine-mazur-conjecture galois-representations manifold-constrained canonical-lane
-
Updated
Jul 6, 2026 - Python
Improve this page
Add a description, image, and links to the langlands topic page so that developers can more easily learn about it.
Add this topic to your repo
To associate your repository with the langlands topic, visit your repo's landing page and select "manage topics."