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  "title": "Ultrametric Quantum Gravity and Computation",
  "authors": [
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  "abstract": "This report presents a unified theoretical framework that bridges two seemingly disparate frontiers: ultrametric quantum computation and ultrametric quantum gravity. Both paradigms replace the conventional Archimedean continuum with a discrete, hierarchical, tree‑like geometry described by p‑adic numbers and their associated Bruhat–Tits trees. The framework demonstrates that: The synthesis yields a coherent picture: reality is a timeless, branching fractal; quantum computation is navigation of this fractal; and quantum gravity is the constraint that selects admissible branches.",
  "abstract_markdown": "This report presents a unified theoretical framework that bridges two seemingly disparate frontiers: ultrametric quantum computation and ultrametric quantum gravity. Both paradigms replace the conventional Archimedean continuum with a discrete, hierarchical, tree‑like geometry described by p‑adic numbers and their associated Bruhat–Tits trees. The framework demonstrates that: The synthesis yields a coherent picture: reality is a timeless, branching fractal; quantum computation is navigation of this fractal; and quantum gravity is the constraint that selects admissible branches.",
  "date": "2026-04-01",
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