Noether Current And Acceleration

Let us consider an initial situation, as to a given arbitrary orbifold eigenset -- that is to have one respective given arbitrary Hodge-Index as to the quanta of discrete energy that work to comprise the said orbifold eigenset.  Let us say that the said eigenset is to be of a Calabi-Yau nature.  This would then mean that the so-stated orbifold eigenset would be of a mass-bearing Ward-Caucy-based condition.  The said eigenset is here to maintain the so-eluded-to tense of its Hodge-based indices, as well as its other general features, over the course of what is to here happen.  Let us say that the said respective tense of the condition, as to the Majorana-Weyl-Covariant-based mode of the said eigenset, is to gradual loosen -- as the orbifold of such a case is to respectively and consequently increase in its rate of transference, from one given spot to another.  This would then mean that the directly corresponding Noether Current is to gradually increase, as the correlative tense of its directly corresponding Majorana-Weyl-Covariance is gradually loosened.  It is this just mentioned general course of Fourier-based activity, that works to accelerate the so-stated orbifold eigenset.  As the so-eluded-to Calabi-Yau-related mass-bearing entity is to decrease in its cohomological-based inhibition -- its Majorana-Weyl-Covariance is to decrease in its scalar amplitude, and consequently, both the scalar amplitude of the correlative Noether Current of the said orbifold eigenset is to increase, and the velocity of the correlative orbifold eigenset is to increase as well -- which would here work to accelerate the so-stated respective given arbitrary orbifold eigenset, over its correlative group-metric.
I will continue with the suspense later!  To Be Continued!  Sincerely, Sam Roach.