Some Ideas; As To How Charge Is Produced By Harmonically Dispersed Homotopic Residue

 Integrative groupings of isometrically homogeneous harmonically dispersed cohomology-related eigenstates, that are here to bear a heuristic symmetry, to the exhibition of the relatively adjacent kinematically displayed recursively re-calibrated Chern-Simons Invariants, of which are here to be directly associated, with the characteristics of the eminent perturbative effect, of the Euclidean/Clifford Expansion of the Lagrangian-Based motion, of the directly associated Hamiltonian Operator, that is here to be in the general process, of dispersing the inferred homotopic residue, that it is to be displacing, via its innate tense of relativistic motion, to where each of the inferred individually taken eigenstates, of which are here to work to comprise the holonomic substrate, which is of the eluded-to integrative grouping of isometrically homogeneous harmonically dispersed cohomology-related eigenstates, is to work here, in so as to bear an even parity with each of the immediately adjacent analogous eigenstates, that are here to be of the proximal local harmonically dispersed homotopic residue, is here to be a key facilitative genus, of such an inferred topological manifold, of which I perceive of here, to be eminently related to the general idea, as to what works to form the reductional holonomic entity of physical charge. TO BE CONTINUED! SINCERELY, SAMUEL ROACH. (1989).

More As To Cohomological Eigenstates, Eigenindices

Cohomological eigenstates may either be abelian or non abelian groupings, that latch at a locus that is proximal local to the topology of discrete energy; whereas -- cohomological eigenindices are discrete motions of such abelian or non abelian groupings, that work to indicate the presence of the thence proximal local said cohomological eigenstates.  Sincerely, Samuel David Roach.