Null-Well Interior Conditions

Null-Well Interior Conditions are the requirements the Zinf-limit geometry places on the inside of its toroidal boundary: the interior is held at zero by Dirichlet Nulling while all physical activity is expressed on the boundary. The book states that the Zinf-Limit Universe, the smallest closed torus T²(t) able to support the emergence of recursive intelligence, maintains Boundary-Only Expression together with strict Null-Well Interior Conditions. All physical activity therefore sits on the surface, built from discrete spatiotemporal quanta, the Local Rhythm Quantum, the Pulse Rhythm ①⥂⧖ = ①⥂⧗⌂/2, in time and the Zinf-Limit Spatial Quantum ℓ_z = κ_z × 𝒞→ × ①⥂⧖ = κ_z × ①⊕ in space, which the book calls the indivisible pixels of existence. At that scale the universe achieves Maximal Computational Efficiency through minimal geometric overhead, and the book argues that recursive intelligence can emerge in this smallest causally coherent configuration. It connects to Dirichlet Nulling, Null-Well Boundary Condition, Null-Well Interior, Strict Interior Nulling, Boundary-Only Expression and Zinf-Limit Universe.