Zohar Matrix Assembly (VonNeumann-0.5): Topological Compactification of Flat Hexagonal Spaces and Deterministic Manifestation of the Dodecahedron

This paper and dataset formalize the spatial Zohar matrix assembly algorithm within the VonNeumann-0.5 (VN-05) framework. We describe the phase transition of a discrete space from a flat two-dimensional state into a closed three-dimensional singularity. Based on the principles of Calabi-Yau compactification and the Descartes-Euler topological theorem, we demonstrate the deterministic manifestation of the dodecahedron symmetry (0x0C) triggered by a local angular symmetry defect. The computational foundation of the model is verified via the provided Python software framework. Timeline: 2026 Project: VonNeumann-0.5 (VN-05) Contact: arturbarts [e-mail]