Rate Of Cycling Through Anti-Holomorphic Kahler Conditions, And Magnetism

 Let us consider the general activity, of a mass-bearing cohesive set of discrete energy quanta. The quicker that such a said set of discrete energy quanta, is to cycle through the general process, of working to bear the general characteristic, of having an attributable set of Anti-Holomorphic Kahler Conditions, as appertaining to the properties of its co-determinable action, the quicker that such a said set of discrete energy quanta, will consequently tend to bear a perturbation, in its directly corresponding Chern-Simons Invariants. (Which are only “invariant,” when the motion of such a said set of cohesive energy, is to maintain the same tense of motion, in its relation to “light.”) Therefore; the quicker that such a said set of discrete energy quanta, is to cycle through the general process, of working to bear the general characteristic, of having an attributable set of Anti-Holomorphic Kahler Conditions, as appertaining to the properties of its co-determinable action, the more magnetism that such a said mass-bearing cohesive set of discrete energy quanta, will thereby tend to generate — as this is here to be taken under the covariant stipulation, of considering this to be happening, over the same comparative duration, of a common span of an evenly-gauged Hamiltonian eigen-metric. To Be Continued! Sincerely, SAMUEL DAVID ROACH.