Computational Universe: Quantum Field Theory from Recursive ZkT Networks

We present a comprehensive quantum field theory demonstrating that the Standard Model and quantum gravity emerge from recursive ZkT tensor network computation rather than constituting fundamental physical laws. Building on our establishedZkT framework and quantum measurement theory, we prove that: (1) quantum field creation and annihilation operators correspond to ZkT ladder structures with k-bonacci eigenvalue spectra determining particle masses; (2) gauge symmetriesemerge from observer network topological invariances under ZkT transformations; (3) spacetime geometry manifests as information-theoretic ZkT tensor curvature with Einstein field equations following from recursive information conservation; (4) the Standard Model particle spectrum corresponds to classification of k-bonacci eigenstate families with experimentally verifiable mass relationships; (5) quantum gravity unifies with quantum field theory through infinite-dimensional ZkT Hilbert space dynamics. We provide complete mathematical derivation of all fundamental interactions from ZkT principles, derive testable experimental predictions for particle physics and cosmology, and establish the universe itself as a computational ZkT tensor network with measurable algorithmic signatures