A Little Bit Here About E(8)XE(8) Strings

E(8)XE(8) superstrings are heterotic strings that inter bind orbifolds, as well as holding together certain endpoints of orbifold eigensets.  Such heterotic strings as I have just mentioned wobble in a similar but different manner as E(6)XE(6) superstrings.  The main difference in their behavior during the course of a given arbitrary iteration of BRST is that E(8)XE(8) superstrings, along the coniaxial of their general closed stringular topology -- sway in one Njenhuis spin-orbital general directoralization during the first set of two general holomorphic-based motions, while, then swaying in the opposite general Njenhuis holomorphic directoralization over the course of the next set of two general holomorphic-based motions.  What I mean by a set of two general holomorphic-based motions refers to the format of tendency that I described as to the nature of the sub-metric that E(6)XE(6) superstrings undergo during the course of any given arbitrary iteration of BRST during an iteration of group instanton.  Since the sway-like spin-orbital motion that I just described when referring to E(8)XE(8) superstrings is in a relatively Njenhuis-based format of holomorphicity, and, since such a swaying here is only along the mapping of the two-dimensional-based coniaxial that works to describe the format of a closed superstring, then, the mentioned back-and-forth sway motion works to define the addition of four added pseudo-dimensions (as simple as 2+2=4).  So, since the initial pseudo-dimensionality involves the equivalent of 12 spatial dimensions plus time, the addition of 4 spatial dimensions makes such a heterotic superstring that I am here describing bear a pseudo-dimensionality of 16 spatial dimensions plus time.  I will continue with the suspense later!