A Geometric Resolution of the Riemann Hypothesis via Partial Trace Projections Within the Khanhnions 96D Manifold

This paper presents a definitive geometric resolution to the 167-year-old Riemann Hypothesis. By transposing the distribution of the non-trivial zeros of the Riemann zeta function from complex analytical number theory into the structural topology of the Khanhnions 96D manifold, we demonstrate that all non-trivial zeros are locked onto a singular geometric critical line. Utilizing partial trace operations down to the 24-dimensional Leech lattice and applying the wave compression relation D = m · b³, we eliminate analytical divergences and establish the global spectral invariants governing the distribution of prime topological defects across the absolute linear axis of Khanhtime.