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 (Δ tlatency) and residue contrast over the fundamental identity 0=Σ∞. Interface metrics are formalized via algorithmic friction F(x) and the gravitational gradient GV(x)≡-(x), establishing the scale invariance of the buffer operator (B̂) across micro, meso, and macro domains. Natural kingdoms are demystified by recategorizing them under discrete causal graph theory G=(V,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 (Qₙₑₜ=0) is the sole minimal algorithmic complexity hypothesis K(UniverseQ=0)=K(Laws), offering a quantifiable and non-tautological Popperian falsification criterion.