As To Noether Current And Relative Velocities

Since the superstrings that work to comprise one given arbitrary orbifold eigenset, tend to be set in such a manner, in so as to conform to the same tense of a delineatory index -- such discrete quanta of energy permittivity are then to be set to conform to the same tense of one specific velocity, since any of such a respective given arbitrary orbifold eigenset, is a set of one or more discrete quanta of energy that operate in so as to perform one specific given function.  Since all of the superstrings and their correlative substringular counterparts, that work to make the phenomenology of the holonomic substrate of one said orbifold eigenset, are all traveling in such a manner -- in so as to work to produce an effect that is to conform to basically the same general velocity -- as these are all operational as a group, all of both of the directly corresponding superstrings and their correlative superstringular counterparts,that are of such a respective case, will then work to bear a resulting similar tense of both the same general scalar magnitude of Lorentz-Four-Contraction, as well as then working to bear the same general scalar magnitude of the directly corresponding Polyakov Action eigenstate.  This would then mean that all of the superstrings that work to help comprise one given orbifold eigenset, will bear one specific Noether Current -- that is to then be viable upon the delineatory index, that is correlative to the Fourier-based translation of one given arbitrary orbifold eigenset, that is here to be moving at a constant rate, in what is to then be exhibited in one specific tense of scalar amplitude or in one specific tense of scalar magnitude, -- over a directly corresponding sequential series of group-related instantons.  On this account, as the Noether Current of one orbifold eigenset is to be held constant -- then, the resultant velocity of the directly corresponding orbifold eigenset, will then be able to be extrapolated as being as well, held constant.  When there is an external Fourier-based action, that is to bear a Yukawa Coupling upon any given arbitrary respective orbifold eigenset -- this will tend to work to alter the Noether Current that is to then be exhibited by the correlative orbifold eigenset.  As the Noether Current of any of such a given respective orbifold eigenset is to then be altered -- then, this will tend to alter the Hamiltonian-based velocity of the said given arbitrary orbifold eigenset.  So, as the tense of the scalar amplitude of the Majorana-Weyl-Covariance of any given arbitrary orbifold eigenset, is either to be loosened or tightened in two different reference frames that are of both a mutually covariant and of a euclidean-based nature, over time -- this will tend to cause a respective acceleration or deceleration of the Noether Curent of the so-stated orbifold eiegenset.  As the said orbifold eigenset is either being accelerated or decelerated, over time -- the relative velocity of the so-stated orbifold eigenset is to then tend to be respectively accelerated or decelerated, over the said period of time of such a respective case.
I will continue with the suspense later! To Be Continued!  Sincerely, Samuel David Roach.