Quantum Observer Networks: ZkT-based Measurement Theory and Decoherence

We establish that quantum measurement and decoherence emerge from recursive ZkT observer network dynamics rather than constituting fundamental quantum postulates. Building on the ZkT framework and computation-data duality developed in our previous work, we demonstrate that: (1) quantum measurement corresponds to k ≥ 3 recursive observer network collapse with Born rule probabilities emerging from k-bonacci weight distributions; (2) wave function decoherence arises through environmental observer frequency detuning in ZkT tensor networks; (3) quantum entanglement manifests as correlated observer network topology with measurable connectivity signatures; (4) many-worlds interpretation becomes implementable through parallel observer branch evolution in infinite ZkT space; (5) quantum computers achieve computational advantage through ZkT network superposition states with k ≥ 3 complexity thresholds. We provide complete mathematical derivation of quantum measurement from ZkT principles, derive testable experimental predictions for decoherence scaling and quantum computer architectures, and establish ZkT observer networks as the computational foundation underlying quantum mechanics.