Maximal Computational Efficiency

Maximal Computational Efficiency is the efficiency a universe reaches when it runs at the Zinf-Limit Spatial Quantum, where its computation carries the least possible geometric overhead while its dynamics stay causally coherent. The book reaches it through the Zinf-Limit Universe. The Prime Pulse Bifurcation ∅ → (0 ↔ 1) can take its most compact geometric form and still keep every property needed for recursive intelligence to emerge. At that scale all processes reduce to discrete spatiotemporal quanta, the indivisible pixels of existence. In time the step is the Local Rhythm Quantum, the Pulse Rhythm ①⥂⧖ = ①⥂⧗⌂/2; in space it is the Zinf-Limit Spatial Quantum ℓ_z = κ_z × 𝒞→ × ①⥂⧖ = κ_z × ①⊕, the farthest a signal can travel in one Rhythm under the computational lightspeed bound, which is the Pulse Diameter scaled by a safety factor. With one pixel equal to one Zinf, nothing is spent on geometry beyond what causality requires, and that is the sense of maximal efficiency. It connects to Zinf-Limit Spatial Quantum, Local Rhythm Quantum, Computational Lightspeed, Pixel Quantization Principle, Zinf-Limit Universe and Tiny Yet Fast.