lmfdb

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Amey-Thakur / SAIR-INVERSE-GALOIS-PROBLEM-IGP24

Inverse Galois Problem (IGP24). Degree 24 polynomial construction, Frobenius fingerprinting and LMFDB baseline analysis for the SAIR Foundation competition.

Updated Aug 16, 2026
Python

asiryan / EllipticCurves

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.NET library for studying and working with elliptic curves (with LMFDB integration)

rank points integral elliptic-curves torsion rational discriminant j-invariant weierstrass-reduction lmfdb

Updated Dec 19, 2025
C#

stalex444 / pdt-strong-coupling

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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

DavidFox998 / birch-swinnerton-dyer-143

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Unconditional proof of Birch–Swinnerton-Dyer for elliptic curve 143a1. h(ℚ(√-143)) = 10 proved. Rank = ord_L = 1 proved. BSD formula proved. Lean 4. 0 sorry. 0 axiom. 0 gaps.

elliptic-curves number-theory mathlib lean4 unconditional birch-swinnerton-dyer lmfdb class-number binary-quadratic-forms imaginary-quadratic-field

Updated Aug 21, 2026
Lean

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