On The Dispersal Of Superfluous Drawn-In Magnetism

 Let us initially consider a given arbitrary Noether-based highly magnetic mass-bearing cohesive set of discrete energy quanta, that is thence to tend to adhere to be exhibiting a relatively strong tense, of consequently working to bear a high scalar amplitude, of a correlative Majorana-Weyl-Invariant-Mode, -- over a proscribed duration of time -- to where the directly corresponding flow of such an inferred general type of a Fourier-Related Transform, --- is thereby to occur, over an evenly-gauged Hamiltonian eigenmetric. The inferred isotropically stable set of energy quanta, in such a respective given arbitrary case, is to be engaged in such a manner, to where it will work to bear, both a homeomorphic rotational spatial translation over time, as well as this working to bear a homeomorphic transversal spatial translation over time. The quicker that such an inferred tense of a mass-bearing cohesive set of discrete energy quanta, is to be spinning, in a relativistic tense, in its relationship to the motion of light, -- the more that the topological manifold, of the implied tense of such a stated discrete set of energy quanta, is consequently to have an increased probability of resulting, in an ensuing dispersal, of the otherwise drawn-in superfluous  eigenstates of magnetic residual charge, that would tend to be of a potential hindrance to the motion, of the said set of discrete energy quanta -- if such a mentioned Fourier-related activity, of a relatively high scalar magnitude of rotational acceleration, were instead, to not be occurring. To Be Continued! Sam Roach.