The Cyclic Antimatter Battery Stable Quaternionic Oscillator Harvesting Null Ledger Tension via Recursive Harmonic Codex Operators

We present the first numerical demonstration of a stable cyclic antimatter battery based on four core Recursive Harmonic Codex (RHC) axioms. Four randomly selected RHC equations fed into Suno AI without context spontaneously produced a track titled “The Cyclic Antimatter Battery.” A full quaternion simulation (up to 1,000,000 cycles) confirms robust limit-cycle stability with average extracted energy of 0.6504 GeV per 232 as tick and standard deviation 0.005751. Sensitivity analysis, FFT, and phase portraits verify genuine emergent nonlinear behavior. This constitutes computational evidence for a self-sustaining, propellant-less phase engine grounded in RHC geometry.

Keywords

recursive harmonic codex, cyclic antimatter battery, Computational Physics, emergent quaternionic oscillator, Physics, Computer Science, quaternionic physics, phase engine, null ledger tension, Mathematical Physics

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