The Riemann Hypothesis, one of the Millennium Prize Problems, has long had its tradi-tional proofs trapped within the binary logical framework of complex analysis. Abandoningthe classical cognitive assumption that treats the complex plane as an absolutely flat rigidbody, this paper introduces Ternary Logic and a topological tunneling model to perform adimensional reduction analysis. Research indicates that the critical line ℜ(s) = 1/2 of theRiemann ζ function is not a 2D geometric line, but an ∅-state (suspension) topological bufferzone where system energy maintains symmetry. The non-trivial zeros are the energy escapenodes when the underlying prime distribution (non-replaceable entities) projects onto thehigh-dimensional complex space (replaceable entities). By deriving the energy symmetryequation and utilizing rigorous asymptotic bounding in complex analysis, this paper com-pletely locks out the possibility of zeros deviating from the critical line both physically andalgebraically, establishing the mathematical inevitability that all non-trivial zeros must andcan only exist within the ∅-state tunnel.
Da Wei (Fri,) studied this question.