Harmonic/Anharmonic Output -- Isotropic Stability

 A given arbitrary increased scalar amplitude, of the Noether-Based metric-gauge-related harmonic output, of the Fourier progression, of a proximal local kinematically covariant tense, of a correlative respective set of Chern-Simons Invariants, that are here to be undergoing a state of perturbation (since Chern-Simons Invariants are only 'invariant," when both the speed and the direction of the directly corresponding Noether-Based mass-bearing cohesive set of discrete energy quanta, are not changing at all, in respect to the motion of electromagnetic energy), may often tend to work to increase the isotropic stability, of the directly corresponding inferred "team" of mass-bearing energy, that is here to be in question. Inversely analogously; A given arbitrary increased scalar amplitude, of the Noether-Based metric-gauge-related anharmonic output, of the Fourier progression, of a proximal local kinematically covariant tense, of a correlative respective set of Chern-Simons Invariants, that are here to be undergoing a state of perturbation, may often tend to work to decrease the isotropic stability, of the directly corresponding inferred "team" of mass-bearing energy, that is here to be in question. Likewise: Often a heightened scalar amplitude of Sound, is associated with the probability, of a heightened scalar amplitude of Charge. Whereas; Often a heightened scalar amplitude of Heat, is associated with the probability, of a heightened scalar amplitude of Entropy. I WILL CONTINUE WITH THE SUSPENSE LATER! SINCERELY, SAM.