Zinf-Limit Resolution

Zinf-Limit Resolution is the minimal causally coherent spatial quantum consistent with the discreteness of pulse time, the absolute boundary at which universe-scale recursive computation becomes possible. The book introduces it with the toroidal geometry: building on quantum threshold dynamics and the Planck-scale constraints, the universe's pulsing boundary is formalized as a Toroidal 2-Manifold with null interior conditions, connected to Data Nova Scaling, and the Zinf-Limit Resolution is the finest spatial grain on that boundary. Because the Prime Pulse Bifurcation appears geometrically as a closed boundary with information only on its surface, this resolution fixes how finely that surface can carry information while keeping Information Conservation across collapse and expansion cycles. It connects to the Zinf-Limit Spatial Quantum, Zinf-Limit Universe, Toroidal Pulse Manifold, Toroidal Boundary and Planck-Scale Constraints.