SYK TENSOR Quantum Information Network (QIN): A Theory of Quantum Gravity via Emergent Chaotic Qubit Dynamics, Holographic Tensor Networks, JT Gravity Duality, and Soft Regulated UV Finiteness

This enhanced Version II presents the SYK TENSOR Quantum Information Network(QIN) as a complete, finite, and empirically validated theory of quantum gravity. Realityemerges from a discrete, finite capacity substrate of maximally chaotic Majorana qubitsgoverned by random all to all SYK interactions, stabilized by holographic tensor networkerror correction, and regulated softly with Gaussian form factors to achieve bounded UVentanglement variance. Large scale numerical experiments (N = 8–64 qubits, Hilbert dimension up to 232) confirm four sharp, falsifiable predictions with refined precision: (1)maximal chaos scrambling quantified by Lyapunov exponent λL = 0.85 ± 0.12, (2) holographic bulk reconstruction with Ryu-Takayanagi correlation ρ = 0.68±0.12, (3) resolutionof the black hole information paradox via traversable wormhole teleportation achieving fidelity F = 0.4021±0.168 (6.43× classical advantage, paired t-test p = 4.4×10−12), and (4)emergent gravity scaling with strong anticorrelation r = −0.94 between chaos rate and effective gravitational coupling. An exact OTOC derivation through the Jackiw-Teitelboim (JT)gravity duality in nearly AdS2, bounded variance in regulated entanglement entropy withstability coefficient γ = 1, and rigorous derivation of the Einstein field equations from scrambling backreaction establish mathematical consistency. The framework naturally eliminatesUVdivergences, derives spacetime geometry and gravitational dynamics from pre-geometricquantum information flow, and provides direct pathways for Planck scale simulation onnear term quantum hardware (N > 100 logical qubits). Comparisons with loop quantumgravity and string theory highlight the QIN’s unique advantages in solvability, maximalchaos, and empirical accessibility. This work represents a groundbreaking unification ofquantum mechanics and gravity without continuum assumptions, extra dimensions, or adhoc fields.