Some Knowledge As To Adjacent Polyakov Action Eigenstates

When one is to detect two or more superstrings that are adjacent -- that are orphoganal, in so as to be of the same universal setting -- then, the directly associated Lorentz-Four-Contractions will all be of basically the same scalar magnitude, since these correlative superstrings of the same universe that are right next to each other in the substringuar will tend to be moving at about the same velocity, relative to the speed of light.  Superstrings that are Lorentz-Four-Contracted to the same scalar magnitude will bear the same scalar magnitude of the relative degree of their correlative compactification, that is involved with the extent at which their directly associated Polyakov Action eigenstates will be stretched-out (since the Polyakov Action bears a condition of decompactification that is to the inverse of the degree of compactification that is involved with the correlative Lorentz-Four-Contraction of any set respective given arbitrary case) -- in terms of such a manner of a decompactification, that is pulled through a non-time-bearing Lagrangian -- over the course of the same general group metric of BRST. So, superstrings that are adjacent that are also of the same universe will tend to bear a similar scalar magnitude of the pull of their correlative Polyakov Action eigenmetrics, while, superstrings that are adjacent that are not of the same universe will not necessarily bear such a similar degree of their covariant-based degree of the scalar magnitude of their Polyakov Action eigenstates.  This is simply due to the condition that adjacent superstrings that are of the same universe, will tend to be moving at quite a similar speed -- relative to both the existence and the motion of light that is of their directly respective universe, while, adjacent superstrings that are not of the same universe will not necessarily tend to be moving at quite a similar speed, relative to both the existence and the motion of light that is of their directly respective universe.