Self-Convergence of 1/(1+b): The Universal Generator of Oscillator, Measure, and Symmetry in the Riemann Zeros

Key Points

• The aim is to show that the function f(b)=1/(1+b) exhibits self-convergence and its implications for Riemann Hypothesis.
• Analyzed the function f(b)=1/(1+b) for self-convergence.
• Examined its role in generating Euler factors and the Gauss-Kuzmin measure.
• Investigated the symmetry axis Re(s)=1/2 via variational principles.
• Demonstrated that primality constraints b=1 at the co-divergent boundary.
• Established a connection between self-convergence and arithmetic completeness.
• Reformulated the Riemann Hypothesis based on exhaustion of self-convergence.