Velocity And Flow Of Homotopic Residue

Let us initially consider an orbifold eigenset -- that is to here to work to bear one specific theoretical rest mass.  The faster that the velocity of the said orbifold eigenset is to be -- the less partition-based discrepancies that will then exist from within the confines of the individually taken superstrings of discrete energy permittivity that work to comprise the said eigenset, yet, there will tend to here be, as well, a proportional increase in the number of mass-bearing strings that will then be existent from within the confines of the said orbifold eigenset -- so, as the said orbifold eigenset is to increase in its relative speed over a set duration, -- the said eigenset is then to become denser in discrete energy, since mass tends to increase as such a said mass is to increase in its velocity relative to light.  So, even though homotopic residue tends to flow out of the individually taken superstrings of an orbifold eigenset as it approaches light speed -- homotopic residue still tends to be conserved for the said orbifold eigenset, -- since there is here to be a proportional increase in the number of superstrings that work to comprise such a said eigenset.  (Mass increases as speed increases.  Mass is a form of energy.  Therefore, as an orbifold eigenset is to increase in its velocity relative to light -- the number of strings that work to comprise such a said eigenset is to increase in number.)
I will continue with the suspense later!  To Be Continued!  Sincerely, Samuel David Roach.