Resonant Reconstruction of the Riemann Hypothesis via φ-Damped Harmonic Projection

This paper proposes a novel φ-damped resonant function $ζToE(t)=sin⁡(ln⁡t)⋅e−φt\zeta_{\mathrm{ToE}}(t) = \sin(\ln t) \cdot e^{-\varphi t}ζToE(t)=sin(lnt)⋅e−φt$ which aligns with the non-trivial zeros of the Riemann zeta function.Derived from the Theory of Everything (ToE) model, the function reflects logarithmic resonance and exponential information decay.Numerical comparison shows a strong correlation between the zero-crossings of the φ-damped projection and known ζ(s) zeros.This suggests that prime number distribution may be governed by deeper harmonic structures, providing a potential path toward resolving the Riemann Hypothesis.