Metric Singularity And Torsion Of Pulse

Let us consider an orbifold eigenset -- that is here to be moving through space and time, over a smooth  monomial-related tense of a Lagrangian-based path; in which such a said eigenset, is consequently to be associated with the same number of directly corresponding directorals, in conjunction to the Fourier-related translation of the said orbifold eigenset, along its said Lagrangian-based path.  Let us next say that such an inferred eigenset, is here to either bear an increased torsion upon its correlative proximal local pulse, Or, a decreased torsion upon its correlative proximal local pulse.  In the process, what is to amount to here, as being either a respective increase in torsion or a respective decrease in torsion -- upon the pulse of the here stated orbifold eigenset, --  will almost certainly tend to result, in a consequential metric-related set of Chern-Simons singularities -- as this is here to be physically applied to the holonomic substrate of the topological stratum of the said orbifold eigenset, -- at the proximal region, at which such a change in the inferred tensor-related scalar amplitude of torsion, is here to enact such an inferred perturbation, upon the here stated orbifold eigenset, -- over an evenly-gauged Hamiltonian eigenmetric. Sincerely, Samuel David Roach.