Mini-Stringular Segmentation And Conformal Dimensionality

The higher that the scalar magnitude of the Polyakov Action eigenstate is for any of one given arbitrary bosonic superstrings of discrete energy quantization, in immediate conjunction with the scalar magnitude by which such a said general genus of eigenstate is Yukawa to any one given arbitrary superstring of discrete energy permittivity -- during a respective given arbitrary iteration of BRST -- consequently, the higher that the directly corresponding nature is, to that the correlative superstring will have a symmetrically higher scalar magnitude of an influx of mini-stringualr segmentation, -- that will thence be brought into the Ward-Neumman bounds of the topological stratum of the holonomic substrate that is of the physical phenomenology of the so-stated superstring -- in the form of those eigenindices of the said superstring, that may be described of here as the directly corresponding first-ordered point particles that work to comprise the core-field-density of such a said superstring.  There would here be a directly corresponding condition -- that the conformal dimension of the said bosonic superstring, although being basically exactly two,  will here be of the nature of being just barely of a higher scalar amplitude (although not significantly so), than of that of another of such a given arbitrary bosonic superstring that would, instead, be of a lower scalar magnitude of its correlative Polyakov Action.  For instance, let us here compare two different superstrings that are of basically the same bosonic-based nature, except that the first of such an arbitrary superstring is not fully decompactified by the Polyakov Action by a factor of two, while the other of such an arbitrary superstring is not fully decompactified by the Polyakov Action by a factor of ten-thousand.  The first of such respective bosonic superstrings of discrete energy permittivity will bear a conformal dimension of:
1+(2^(1.5*10^8)/10^43)), while the other of such a respective bosonic superstrings of discrete energy permittivity will instead bear a conformal dimension of:
1+(2^(3*10^4)/10^43)).  Anything to the zero power is one, so both of such so-stated bosonic superstrings would then have a conformal dimension of basically exactly two, but not literally exactly so.  I will continue with the suspense later!  To Be Continued!  Sincerely, Samuel David Roach.