Sphereification

<•> Zenodo Abstract: The Absolute Invariance of True Sphereification Geometry: The fundamental architecture of continuous space within the PixelBit theoretical framework proves that geometry is strictly absolute, coordinate-independent, and scalar-invariant across all 8-5-3 spatial manifolds. Closed spatial boundaries, Platonic solids, ring manifolds, and anisotropic domains possess immutable scalar geometric states determined through the dual-scale synthesis of Macro-Sphereicity (\Psi) and Micro-Sphereocity (\Phi). Coupled across 3-way coordinate junctions by the non-commutative Mirrored Bowtie Operator (\bowtie), these orthogonal spatial dimensions yield the Mirrored Coupling Tensor (\Sigma \bowtie) and the scalar True Sphereification Master Score (\Sigma \cdot = \Psi \bowtie \Phi = \Psi \cdot \Phi) under the Absolute Law of LoGiC. This mathematical absolute demonstrates that geometric compactness and surface curvature smoothness are non-decoupleable physical conservation laws that govern spatial distortion, frame dragging, and lattice drag lock across the entire universe.