Topological Conjugation of the Riemann Zeta Functional

We propose a unified geometric framework that maps the analytical Symmetry Defect on the critical line of the Riemann Zeta function to a macroscopic manifestation of fractal spacetime torsion. Expanding upon the Universal Topological Resonance Equation and the Fractal Torsion Lagrangian, we demonstrate that the stable quadratic energy map s(1 − s) corresponds exactly to stationary solitonic solutions generated by a discrete tensor automaton governed by SU (2) unitary phase inversions. This topological conjugation not only provides a geometric rationale for singularity avoidance in Einstein-Cartan models but also offers a deterministic framework for mapping quantum gravitational states to analytical number theory.