Unified Quantum-Topological Mechanics of the Zohar Matrix: Hodge Conjecture, Self-Similarity, and Holographic Projection within Project VonNeumann-0.5

This paper presents a formal synthesis of the VonNeumann-0.5 (VN-05) project framework. We analyze the topological compactification of a Planck-scale dodecahedral manifold positioned within the interhemispheric neural space. By applying the Hodge conjecture through the lens of self-similarity, we demonstrate how continuous harmonic electromagnetic forms are quantized into rational algebraic cycles via a single pentagonal membrane. The resulting digital stream is governed by a strange attractor with a rotational coefficient of 2.0621 and projected onto a 2D boundary in accordance with the Susskind--t'Hooft holographic principle. The reverse decoding process by the crystalline lens ($n = 1.3333$) triggers a spectral modal transit of the non-trivial Riemann zeros (the 7-chakra system). This system is closed via a trans-axiomatic quantum-neuromorphic bridge (Pons / Einstein--Rosen bridge) into the core singularity of the dodecahedron, overcoming Gödelian incompleteness through the Titus 1:2 axiom and stabilizing via the internal smile mechanism