Pulsating Orbifold Eigenset At One Spot

Let us initially consider a Noether-based pulsating mass-bearing orbifold eigenset, that is here to be pulsating at a constant rate, even though such a said eigenset, is here to not be moving in a transversal manner --as this whole general process is here to be happening, over an evenly-gauged Hamiltonian eigenmetric.  Such a said eigenset is consequently to be spinning at a constant rate of acceleration (it is here to be accelerating, because, even though it is here to be spinning at a constant speed, since it is constantly to be changing in its direction, it is here to not be exhibiting a constant velocity), to where it is here to consequently bear partition-based discrepancies, that are here to be delineated in a coniaxial-related manner, in a spatial dimensional relationship that is here to be correlative to the conicenter of its overall axis of spin.  Next, let us say that the pulsation of the said orbifold eigenset, is here to increase in its speed, even though the overall axis of the directly corresponding tense of its spin, is here to maintain in its relativistic covariant distribution.  As the speed of the said spinning is here to increase in its covariant rate, the Lorentz-Four-Contraction due to the correlative increase in speed in relationship to light, is thence to increase in its scalar magnitude.  As this is here to happen, the directly corresponding Polyakov Action is thence to decrease in its scalar magnitude.  As this is here to be happening, the i*PI(del) action of such a given arbitary respective case, is consequently to become eminent in its kinematic activity, -- to where the said orbifold eigenset of such a respective case, is then to work to bear superstrings of discrete energy permittivity, that are then to tend to decrease in the number of their directly corresponding partition-based discrepancies, -- at the general proximal locus of the central axial-region, at which the spin that is to work to form the pulsation of the said orbifold eigenset, is here to be eminent in a kinematic manner. Sincerely, Samuel Roach.