As To Homotopic Dispersion; In Regards To The Correlative Scattering Of Abelian Cohomology-Related Eigenstates

 The homotopic dispersion of abelian cohomology-related eigenstates, when in terms of its eminent relationship, with the general correlative kinematic Fourier-Related-Progression, in which the recursive re-calibration of the directly associated Chern-Simons Invariants, that is to be Gliosis to the proximal local operation, in which there is here to be a given arbitrary generative operation, in which there is to be a Nijenhuis tense of the scattering of homotopic residue, is thence to bear a general tense of an interdependent respective association, to where its correlative relationship with such a scattering, as enacted upon such an implied tense of a given arbitrary set of homotopically dispersed abelian cohomology-related eigenstates, is to directly appertain, to a tense of the scattering of a relatively inert general genus of homotopic substrate, in part, on account of the general condition, that abelian cohomology-related eigenstates, often have the reductional tendency, of working to act as being more conformally invariant in their behavior, at an internal reference-frame, than the homotopic substrate of non abelian cohomology-related eigenstates, will tend to exhibit. Since the scattering of abelian homotopic residue, tends to work to involve, a tense of the scattering of of a relatively inert homotopic substrate, this general venue of a process, will thereby have the general tendency, of working to bear a greater scalar amplitude, of a metaphorical tense of "friction," over the general course, in which such a genus of homotopic substrate, is here to be scattered. Friction implies a tense of "disordered resistance." Disordered Resistance implies entropy. The general phenomenology of disordered resistance, when in terms of elucidating an explanation, as to the workings of electrodynamic residue, is aptly facilitated, when in terms of the characteristic utilization of Nijenhuis mathematical expressions. This, in part, is what I perceive as to be, the general idea, as to why the homotopic dispersion of a set of abelian cohomology-related eigenstates, tends to work to facilitate, the general formation, of the reductional phenomenology of Entropy. Sincerely, SAM ROACH.