More Stuff As To Calabi Spaces And The Kahler-Metric

Homotopy is the general condition, that there is -- at instanton, among all unfrayed discrete energy quanta -- an interconnection that exists, between all of the so-eluded-to quanta of discrete energy, in conjunction with every other of such discrete quanta.  What I believe that this amounts to, -- is that there is a general genus of phenomenology, that is much smaller than a superstring, as to what I call and consider to be of the nature of what may be said of as being "mini-stringular segmentation," that works to inter-bind the multiplicit-based fields of the substringular realm among each other.  The activity that is most associated with the Fourier-based mechanism of the Kahler-Metric, in general, works to cause discrete quanta of energy to re-attain their fractals of discrete energy, -- so that the building blocks of energy may both exist and persist.  This may then be considered to so-elude to the condition, that the holonomic substrate-based phenomenology, that acts in so as to help in the allowance of the activity of the Kahler-Metric, is one of the genre of the Fourier-based Hamiltonian operation -- that works to act, in so as to help in the continued maintenance of homotopy, over time.  This would then work to indicate, that the so-eluded-to multiplicit-based holonomic substrate of that phenomenology that helps to work to cause the general operation of the Kahler-Metric -- is inter-bound, via mini-stringular segmentation, in so as to bear an inter-twining with the multiplicit-based eigenstates of discrete energy that are not frayed, in so as to work to allow for the so-stated continuation of homotopy.  Furthermore, Calabi-Yau spaces are mass-related manifolds, whereas Calabi-Wilson-Gordan spaces are kinetic energy-related manifolds, whereas electromagnetic energy-related manifolds are Calabi-Calabi-related spaces.  This would then tend to mean, that individually taken manifolds of discrete energy, will always tend to exist as some sort of Calabi-based space.  This is part of the reason as to why, even when a Calabi-based space is not interacting in a Gliosis-based manner with the Kahler-Metric -- any of such Calabi-based spaces that are not frayed -- will always tend to bear a Yukawa-based interaction with the Kahler-Metric, over time.
I will continue with the suspense later!  To Be Continued!  Sincerely, Samuel David Roach.