The Squared Condition Of The Fourier-Related-Progression

 When one is to mathematically add the square of the homotopic convergence, that is of a given arbitrary respective Noether-Based Hamiltonian Operator, together with the square of the homotopic divergence, that is of the self-same respective Noether-Based Hamiltonian Operator, one may often consequently work to mathematically derive, what is here to be analogous to the respective squared condition, of the directly associated Fourier-Related-Progression, of which is here to be propagated through the correlative Lagrangian-Based path, of which such an earlier stated Hamiltonian Operator is here to be traveling along, as it is to be in the process of being physically translated, via a cohomology-related curvature in time and space, as such an inferred "team" of discrete energy quanta, is here to be comprised of by a cohesive set of individually taken discrete energy quanta, of which are comprised, in tact, by an integrable set of respective zero-states, to where such an inferred cohesive set of discrete energy quanta, is thenceforth to be transferred from one spot in the substring-related realm to another, over the course of a potentially viable duration to time. Furthermore; in the "process," the hermitian flow of cohomology, tends to help facilitate a smooth homotopy. A minimally restrained hermitian cohomology, that is incurred upon by a minimal heuristic gravitational wave-tug, that is also to work to bear a smooth recursively stable homotopy, will often tend to work to bear a relatively Kahler set of dimensional characteristics. This general process, works to facilitate a lowered restraint upon the increased acceleration, of any directly affected system of energy. SINCERELY, SAM ROACH.