The Kepler Program: A Comprehensive Framework for Adelic Quantum Computing and Ultrametric Physics

Rowan Brad Quni-Gudzinas

Published Jul 12, 2026• 0 citations

Abstract

Synthesis paper covering all 10 phases of the Kepler Program: Ostrowski Theorem QEC, Multi-Prime Hensel Codec (100% decode, 73K enc/s), 2-adic biological quantum coherence (p<0.001), Planck bootstrap (19→3 parameters), Bruhat-Tits QEC architecture, Silent Radix/BMR patents (35 claims), tree-depth time, and cross-phase verification (11/11 links confirmed). All automatable tasks complete; 4 human-only actions remain.

DOI: 10.5281/zenodo.21320235

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The Kepler Program: A Comprehensive Framework for Adelic Quantum Computing and Ultrametric Physics

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Publisher

Abstract

DOI: 10.5281/zenodo.21320235

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Six papers, one thesis: **Physics is adelic.** The Archimedean (real-number) description is the

\infty

-place readout of a richer ultrametric structure defined over the p-adic completions of

\mathbb{Q}

. Ostrowski's theorem — which classifies all non-trivial completions of the rational numbers as

\mathbb{R}

and

\mathbb{Q}_p

for each prime

p

— is the hidden organizing principle behind quantum measurement, quantum error correction, and the structure of spacetime at the Compton scale. We present the unified framework: Zitterbewegung (ZBW) is the physical manifestation of the p-adic channel of the adelic Dirac equation; Majorana zero modes are Bruhat-Tits fixed points encoding adelic topological charge; and adelic quantum error correction replaces active QEC codes with number-theoretic protection. This synthesis paper connects all six companion publications into a coherent research program with specific, falsifiable predictions. **Keywords:** Adelic physics, Ostrowski's theorem, Zitterbewegung, Bruhat-Tits tree, p-adic quantum mechanics, topological quantum computing, grand synthesis ---