Zero-Sum Ontological Model (Module II): The Rendering — Fractal Symmetry, Interface Mechanics, and Multiscale Scaling

This work formalizes the empirical rendering mechanics of the Zero-Sum Ontological Model, demonstrating that the projection of phenomenal multiplicity does not constitute an independent ontological entity, but rather the fractal expression of computational latency ($\\Delta t_{\\text{latency}}$) and residue contrast over the fundamental identity $0=\\Sigma\\infty$. Interface metrics are formalized via algorithmic friction $\\mathcal{F}(x)$ and the gravitational gradient $\\mathbf{G}_{V}(x)\\equiv-\\nabla\\mathcal{F}(x)$, establishing the scale invariance of the buffer operator ($\\hat{B}$) across micro, meso, and macro domains. Natural kingdoms are demystified by recategorizing them under discrete causal graph theory $\\mathcal{G}=(\\mathcal{V},\\mathcal{E})$ and subjective experience (qualia) is derived as a monitoring subroutine or graphical user interface (GUI). Finally, through Algorithmic Information Theory and the Minimum Description Length (MDL) Principle, it is proved that the zero-net-charge architecture ($Q_{\\text{net}}=0$) is the sole minimal algorithmic complexity hypothesis $K(\\text{Universe}_{Q=0})=K(\\text{Laws})$, offering a quantifiable and non-tautological Popperian falsification criterion.