Let us consider a given arbitrary orbifold eigenset, that is of mass-bearing superstrings of discrete energy permittivity-- the said eigenset of which is here to be of a three-spatial dimensional reference-frame. It is approaching the speed of light. Although its relative "length" is to contract, as its Lorentz-Four-Contraction is here to happen -- of which consequently works to help at causing the density of its homotopic residue to increase at its relative "length," both its relative "thickness" and its relative "width" is neither to contract nor to expand in the process. The said orbifold is to be a composite of discrete quanta of energy, that come together to form a holonomic substrate -- that acts as a tense of a Hamiltonian operator. So, as the density of its homotopic residue is to increase at its said "length," the homotopic residue in this particular case, is then to become less dense at its relative Nijenhuis-to-forward-holomorphic/Njenhuis-to-reverse-holomorphic dimensional parameterization.
This will then work to mean, that the scalar amplitude of the delineation of the overall net homotopic residue of an orbifold eigenset will tend to be conserved.
I will continue with the suspense later! To Be Continued! Sincerely, Samuel David Roach.
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