Multidimensional Kahler-Metric And Instability In Proximal Local Field

Let us initially consider an orbifold eigenset -- that is to here to be comprised of the holonomic substrate of the Ward-Cauchy-based phenomenology of bosonic superstrings, that are to here to be moving through ten spatial dimensions plus time -- through a relatively discrete Lagrangian, over time.  Let us next say, that the so-stated orbifold eigenset is to soon be perturbated into then working to bear an antiholomorphic Kahler condition.  The potential resulting Ward-Supplemental "reverberation" of the so-eluded-to topological substrate, that is of the said orbifold eigenset, may then tend to work to bear significantly more potential complex roots, as to the mappable-tracing of the resultant potential world-sheets -- that is related to what I mean of as to the potential mapping-out of the Lagrangian-based path of the so-eluded-to "reverberation," that will here be of the so-stated Kahler-Metric, -- than if the said orbifold eigenset were to, instead, be traveling through only three spatial dimensions, plus time, -- in the process of working to undergo the Kahler-Metric in a Gliosis-based manner, in such a way that would then be initiated upon those superstrings that are to here to work to comprise the said orbifold eigenset.  This  would  then work to mean, that the more spatial dimensions that an orbifold eigenset is to be traveling through -- in the process of going through an antiholomorphic Kahler condition -- the more of a tendency that there will then be, of the condition of there then being a higher scalar magnitude of the proximal local related topological instability of the directly corresponding Hamiltonian operand that is to here to be considered at the Poincare level, in the process of the perturbation of the resultant mapped-out Lagrangian-based path, than if there were, instead, to be an antiholomorphic Kahler condition that were to be traveling through fewer spatial dimensions, over time.  I will continue with the suspense later!
To Be Continued!  Sincerely, Samuel David Roach.