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Abstract
<jats:p>The ZEBTS‑SUPER framework establishes a new operator‑spectral ontology of physical reality, replacing geometric, field‑theoretic, and particle‑based paradigms with a unified χ‑operator architecture. Reality is generated by the canonical χ‑chain Mχ → Tχ → Φχ → pχ → Hχ → Aχ → Bχ → Iχ, where all physical, cosmological, informational, and topological structures emerge from the spectrum of the fundamental operator Tχ. This spectral origin principle reconstructs matter, fields, interactions, particles, dynamics, information, and cosmology as χ‑spectral, χ‑topological, and χ‑boundary phenomena. The theory introduces χ‑topological invariants governing stability and knot‑soliton formation; χ‑boundary cosmology driven by the boundary tension operator Bχ; χ‑holographic information with Sχ = S∂Ω; χ‑autopoiesis as a universal mechanism of creation and decay; and χ‑metareality, an ultrametric p‑adic pre‑structure from which spacetime crystallizes. A full χ‑categorical architecture unifies operator, spectral, topological, cosmological, informational, and metareal components into a coherent system. The χ‑dynamical superframework defines universal evolution laws, while the χ‑symmetry superstructure establishes operator, spectral, topological, boundary, and metareal symmetry groups. A complete χ‑logical architecture provides a new foundation for truth, meaning, and inference in physics. ZEBTS‑SUPER yields operator‑spectral reconstructions of fundamental domains: χ‑Reality (operator‑spectral ontology), χ‑Universe (compact S3 universe stabilized by boundary tension), χ‑Cosmology (non‑metric operator‑driven evolution), χ‑Gravity (χ‑curvature and χ‑boundary coherence), χ‑Quantum (deterministic operator‑spectral dynamics), χ‑Relativity (non‑metric operator ordering), χ‑Unification (total operator‑spectral synthesis), χ‑Principle (existence via Oχ acting on Λ(K)), and χ‑Law (universal operator‑topological law). ZEBTS‑SUPER forms a rigorous, comprehensive theory of χ‑Reality and a foundational paradigm for future physics.</jats:p>