Rate Of Acceleration And Homotopic Residue

As a given arbitrary superstring of discrete energy permittivity is to increase in either its acceleration or in its deceleration over time, in terms of working to bear a respective increase or a respective decrease in the rate, that the directly corresponding Lagrangian-based superstring is to be transferred either respectively faster or slower from one point to another over time -- it is then to increase in the rate by which such a said superstring of discrete energy permittivty is to either respectively lose partition-based discrepancies (if it is increasing in its said acceleration) or to gain partition-based discrepancies (if it is increasing in its said deceleration), over an evenly-gauged Hamiltonian eigenmetric.  This will then mean, that such a said superstring -- will then be in such a condition -- to where it will then be increasing in the rate of its exchange of such partition-based discrepancies.  This will then mean, that an increase in the acceleration of a superstring of discrete energy permittivitiy, or, as well, an increase in the deceleration of such a said string -- will then result in an increase in the rate of the perturbation of the delineation of that homotopic residue, that is proximal to the codifferentiable-related variable locus, in which such a so-mentioned superstring is to be transferring through -- in such a manner to where this is to happen, via the kinematic motion of its directly associated Lagrangian over time.
I will continue with the suspense later!  To Be Continued!  Sincerely, Samuel David Roach.