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modular-forms

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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.

  • Updated Apr 15, 2026
  • Jupyter Notebook

Verification code for "Arithmetic Geometry at the Pisot Boundary" — five arithmetic theorems and the Dimensional Norm-Hodge Theorem for the PDT polynomials

  • Updated Apr 15, 2026
  • Jupyter Notebook

Formalizing the geometry of secrecy. This repository maps discrete Gaussian distributions onto high-rank cyclotomic lattices to thwart Shor’s algorithm. By utilizing bilinear pairings and modular forms, we provide a rigorous framework for sovereign data at the singularity. Pure math, zero trust, infinite scaling.

  • Updated Feb 14, 2026
  • Jupyter Notebook

ECI — Entanglement, Complexity, Information : M142 rational L-value hierarchy (10 PROVED theorems, h=1 imaginary quadratic), Schütt-Hodge MULTI-D, Yang-Mills Millennium attempt (m_YM=glueball <0.1σ), CC-NCG K3×F_SM, F-theory τ_p — open research (CC-BY-4.0, Zenodo-archived)

  • Updated May 11, 2026
  • Python

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