Whenever a Ward-Cauchy-Based Kahler Hamiltonian Topological Manifold, is to change in either its direction and/or speed, relative to the motion and presence of electromagnetic energy, it will thereupon spontaneously tend to consequently occur, that such a stated Ward-Cauchy-Based Kahler Hamiltonian Topological Manifold, will resultantly have a heightened expectation value, of generating one or more discrete increments, of unitary heuristic-gauge magnetic potential. Such unitary heuristic-gauge magnetic potential, is eminently tantamount, to the corroborative effect, of what I happen to call, the “i*PI(Del)Action.” Such a generation of unitary heuristic-gauge magnetic potential eigenstates, is thereby to spontaneously occur, alongside with the spontaneous occurrence of the re-calibration of Chern-Simons Invariants. Again, as I have mentioned before; Chern-Simons Invariants are only invariant, when both the speed and the direction, of the eminently associated Hamiltonian Topological Manifold in question, is to be maintained in consistency, relative to the motion and presence, of electromagnetic energy. So; When a given arbitrary Kahler Hamiltonian Topological Manifold, is to either alter, in its speed and/or in its direction of motion, when this here is to be considered, relative to both the motion and the presence of electromagnetic energy — namely, relative to the motion and presence of light — , that it will thereupon consequently tend to spontaneously occur, that the Chern-Simons Invariants will spontaneously alter to a different venue, or, in other words, the Chern-Simons Invariants will therefore spontaneously become re-calibrated.
When the general physical characteristics, of the local homotopic conditions, of discrete energy quanta, are brought into perturbation or alteration, at a reductional Ward-Cauchy level, that it will thereby spontaneously tend to consequently occur, that such a general case scenario, will tend to be highly likely, to result in generating, unitary heuristic-gauge magnetic potential. When such unitary heuristic-gauge magnetic potential, is to physically couple with a viable tense of angular frequency, in a hermitian manner, that the spontaneous result, is physical charge.
Homotopy basically amounts, to contortion-based symmetry. Contortion is eminently associated with the corroborative bending of a directly associated tense of phenomenology. And symmetry is the general condition, in which stuff on one side of a mathematically centralized configured line, is mappable in likeness to the stuff on the other side of such a self same mathematically centralized configured line, if one were to be in such a metaphorical position, in so as to be able to fold the eminently corroborative phenomenon that bears “symmetry,” at the stated configured line of implicit denotation, inward upon itself. If one could theoretically fold something at its center, and the stuff on one side of the folding matches the stuff on the other other side of the folding, then, the implicit “something” of phenomenology that was folded, is said to be symmetrical. So; To get back to what I was saying, when something that is constantly recursively changing its shape, is to bear a covariant tense of respectively recursive symmetry, in a manner, to where the modus operandi of the bending-of-topological-contour-related symmetry is to all of the sudden be changed, due to the physical condition, that the eminently corroborative Kahler Hamiltonian Topological Manifold, is to be changing in its speed and or changing in its direction of motion, relative to the motion of light, then, this general process, will thereupon often spontaneously tend to facilitate, a single direction spontaneous wave tug upon the time related component of the eminently corroborative space time fabric at hand, in the general manner of a modulae non degenerative puncture, in its re-established forward holomorphic direction, of which, at that small of a level, will thereupon tend to form unitary heuristic-gauged magnetic potential.
What I term of, here, as being, the “modulae non degenerative puncture,” is a puncturing of the morphology of the implicit topological manifold, yet, Not a puncturing of its eminently associated tense of elastic/fractal modulae.