Self-Convergence of 1/(1+b): The Universal Generator of Oscillator, Measure, and Symmetry in the Riemann Zeros
Abstract
We show that f(b)=1/(1+b) is self-convergent: it generates the Euler factors, governs the Gauss-Kuzmin measure, and forces the symmetry axis Re(s)=1/2 through a variational principle. Primality forces b=1 at the co-divergent boundary where 1/2 emerges. RH is reformulated as the assertion that this self-convergence is exhaustive: arithmetic completeness.
Fields of Study & Subjects
Algebraic and Geometric Analysis
Holomorphic and Operator Theory
Geometric Analysis and Curvature Flows
Publication details
- Journal / source
- Zenodo (CERN European Organization for Nuclear Research)
- Publication date
- 8 March 2026
- Language
- EN