When the Regge Slope happens in a particular angular relation, the superstringular modulae -- both in terms of the directly affiliated fractal and elastic modulus -- is maintained at a particular related acceleration. If the correlative respective superstring and its counterpart are orientable during the affilated Regge Action eigenmetric -- there can be no jerking of the speed-related acceleration of the holonomic substrate of the here directly associated superstring, that is here just about to go into the majority of the generally unnoticed durational metric of Ultimon Flow -- unless the specific slope of the motion of the said superstring that is here undergoing the so-stated Regge Action eigenmetric, at its set general locus, is altered or perturbated from a condition of optimum rest, of which may often occur if the directly related superstring is overtly effected in its angular Ward-Neumman-associated eigenbase. This often is the case of a superstring that is made to be tachyonic, over a successive series of the immediately previous iterations of group-related instanton. The perturbative differential effect of the perturbative Hamiltonian-based forces, that help work to alter the manner of the various successive iterations of any specific given arbitrary Regge Action eigenmetric, may be viewed of as a respective given arbitrary Regge Field Transformation. If any given arbitrary Regge Field Transformation is undergoing a condition of static equilibrium, then, the so-stated Regge Field Transformation is of a non-perturbative Majorana-Weyl-Invariant mode, that is here of a conformally invariant-based nature. If the said respective Regge Field Transformation is of a harmonic-based nature, then, the mode of such a said Transformation is said to be relatively superconformal, when this is taken in terms of the manner of the directly related steady-state-based indices. Yet, if the said respective Regge Field Transformaion is of an annharmonic-based nature, then, the mode of such a said Transformation is said to be, instead, of a relatively divergent-based nature -- when this is taken in terms of the manner of the directly pertinent perturbative-based indices.
I will continue with the suspense later! To Be Continued! Sam Roach.
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