Quantum Mechanics: Harmonic Wave-Packets, Localized by Resonant Response in Dispersion Dynamics

From a combination of Maxwell’s electromagnetism with Planck’s law and the de Broglie hypothesis, we arrive at quantized photonic wave groups whose constant phase velocity is equal to speed light c = ω/k their group dω/dk. When include special relativity expressed in simplest units, find that, for particulate matter, square rest mass , i.e., angular frequency squared minus vector squared. This equation separates into conservative part uniform responsive part. A function derived manifold rank 4, from it are uncertainties internal motion. The solves four anomalies quantum physics: point particle prescribed uncertainties; spooky action distance; time dependence that consistent resonant reduction packet by localization during measurement. comparison between contradictory mathematical physical theories leads similar empirical conclusions because probability amplitudes express hidden variables. supplies orthodox postulates compared principles formalize difference. method verified dual harmonics found quasi-Bloch waves, where physical; not axiomatic.