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MON: Monday Contributed Sessions
MON 23: Poster Session: Fundamental Aspects and Model Systems
MON 23.2: Poster
Montag, 8. September 2025, 18:30–20:30, ZHG Foyer 1. OG
A Short Story of Linear Quantum Mechanic AI and Global Relativistic Electrodynamics (1826-1925) — •Ulrich Christian Fischer — Alumni of the MPIBC Göttingen
Riemann’s collected papers contain a 5-d Potential Vehxyz, with the irreducible dimension ezh of mass eh with the quantization α(eh) of the electron [arXiv:1609.05218]. We consider a finite motion of the hydrogen Molecule H2, with the order Parameter (n=1e) of one proton and a molecular weight (m=2), against the chemiosmotic Proton motive force [Pmf=1/4eV]. V acts as Activation barrier A(v=h/4) against the permutation of a Hydrogen molecule in a polymeric String Sn of Hydrogen molecules. A string Sn consists of a number n of Proton - Electron Pairs. The Quaternion P2n= Qeh2he [M.Atiah] with a number k of Neutrons has a molecular weight P2n=Pm−k=S(n)=n/mQeh2he. With the Prime number Pn, this leads to the Mathematical Proof of the reciprocity principle of Max Born’s Q-Physics, or of the Prime numbers Pn, and the order Parameter n, and the proof of Riemann’s Hypothesis on the real Part (xn0=1/2) of the Zero of the [Zeta-function] Z0(x+iy) =[x0=1/P1=1/2=n/2Pn]=x0n=1/2=Z0n2−[n/2Pn]2=0.
Keywords: Correspondence; Quantum Field; Reciprocity; Geometry; Linear Algebra