Adèlic spectral frameworks for computational number theory: exploring exact discrete bounds for pattern avoidance via CP-SAT, and quantum-physical realizations of automorphic L-function zeros.
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Updated
Jun 7, 2026 - Python
Adèlic spectral frameworks for computational number theory: exploring exact discrete bounds for pattern avoidance via CP-SAT, and quantum-physical realizations of automorphic L-function zeros.
Spectral Causal Theory: derivations, verification, analysis, and publications.
The Baum-Connes conjecture via assembly-K-persistence on the manifold-constrained canonical lane. Reproducible local-to-global theorem package.
Mathematical work by Jared D. Dunahay (AEO Trivector LLC). Monorepo for published math-ph papers, code, and verification suites.
Quantum Vacuum Geometry — Self-consistent spectral equation extending Connes-Chamseddine NCG to derive Standard Model parameters from five geometric axioms
dual-view: a unified framework for 2-adic number systems, p-adic Newton dynamics, spectral geometry, gauge theory, and quantum compilation
A Dual-Zero Hyperreal Spectral Triple on the Right Conoid with Icosahedral Symmetry — Derivation of Gravity and the Standard Model
GeoVac (the Geometric Vacuum): structurally sparse qubit Hamiltonians from spectral graph theory — O(Q^2.5) Pauli scaling, 51×–1712× vs Gaussian baselines, 38 molecules. Also a discrete almost-commutative spectral triple (Marcolli–van Suijlekom lineage) with proven Gromov–Hausdorff propinquity convergence.
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