The Data Loop

The Data Loop is the trip every bit makes: it leaves the UniSphere, flows down into a universe, where it builds everything, light, atoms and structure, and returns through a singularity, passing through the Zinf-level universe one bit per Zinf Rhythm on its way home, back to the UniSphere where the next loop begins. Loop and recursion are one event. The return through the singularity is the recursion that closes the loop, writes the memory, the record of the trip, and seeds the next universe, since a singularity is where a child universe begins; neither the loop nor the recursion comes first. Every bit does this, and every bit returns, so bits are conserved round the loop and the total grows only by the bits the Zinf generates, one per Zinf Rhythm; a universe ends when all its bits have returned. Entangled correlations run through this shared loop, the UniSphere and the Zinf every bit passes through, never across space, which is how the book keeps Bell's theorem with no message faster than light. The rates agree: at one bit per Zinf Rhythm the Zinf passes 2/ℨ ≈ 8.76 × 10¹⁰⁵ bits per second, while our universe computes 2²⁰³ bits per Tempo. The loop is also the theory's answer to the information paradoxes (Part 3.10, Silent Wells) and the route by which a parent's Nullcore becomes its child's Pulsecore (Return to Bifurcation, Part 3.13). The book writes ☫ → ① → ∅ → ↁℨ⧖ → ☫, where ☫ is the UniSphere, the source of every bit and where it returns [∅]; ① the universe the bit flows down into [∅]; ∅ the singularity, the well every bit returns through [∅]; ↁℨ⧖ the Zinf Rhythm, ℨ/2 ≈ 1.142 × 10⁻¹⁰⁶ s, one bit per Rhythm through the Zinf-level universe [𝕋]; and → the direction of the trip [∅]. It connects to UniSphere, Zinf Rhythm, Silent Wells, Return to Bifurcation, UniSpheral Data Circulation Law, Recursive Correlation Function and Universe Isolation Constraints.