A Little More to the Aside of As To The Fractal of Electric Current, Part Two

I left off last time, saying -- to an effect -- that the topological sway of any one given arbitrary superstring of discrete energy permittivity will tend to bear an asymmetric Laplacian-based curvature, relative to an adjacent superstring of discrete energy permittitivity, over the course of the multiplicit activity of the Polyakov Action.  So, if there are numerous superstrings of the manner that I have here so-eluded-to, that act in so as to physically surround any one respective given arbitrary of such superstrings, during the course of any of one given iterations of group-related instanton, then, the superstring that is here in this case mentioned -- as being surrounded as I have inferred in this case, will bear an optimum fitting genus of asymmetry -- in so as to act  toward achieving an optimum condition of bearing at least a certain degree or manner of having a topological-based sway, that will still have a Laplacian-based mappable tracing, over the so-eluded-to course of any one respective given arbitrary iterations of group instanton, in so that this will act as having some asymmetry that is projected in a manner that is piecewise indical -- the one toward the others -- at the Poicaire level of the superstrings (as taken from the vantage-point of a Sterling Approximation that is centered at the conicenter of the here eluded-to coniaxial that is formed by the subtension of the topological projection of the so-stated and so-eluded-to superstrings of energy permittivity of this case scenario here).  To be continued!  Sam.