Chern-Simons Singularities And The Kahler-Metric

When there is a Cevita Interaction that happens to a set of substringular eigenmembers of discrete energy quanta, over time -- there is then a tendency of there being a relatively annharmonic perturbation that is to then happen to the Fourier-based activity of the so-stated substringular eigenmembers, that are of such a respective given arbitrary case.  When there is the occurrence of an annharmonic perturbation -- that is to here be happening to a respective set of substringular eigenmembers, over time -- this tendency of occurrence will then tend to form both the Laplacian-based and the Fourier-based existence of certain respective metrical-based Chern-Simons singularities, that are here to be delineated in an exterialzed manner from the Gliosis-based Ward-Neumman bounds of the Poincaire-based region of the field-density of the so-stated substringular eigenmembers, towards a cross-product-based directoral wave-tug/wave-pull, that is pulled out of the immediate localized surroundings of the so-stated Ward-Neumman bounds of the holonomic substrate of the Gliosis-based field, that is of the proximal region of the said substringular eigenmembers.  Such a so-stated annharmonic perturbation will then tend to not only form a tense of localized entropy, yet, such a Cevita-based interaction will, as well, tend to form an antiholomorphic Kahler condition at the said proximal localized region.  Such an antiholomorphic Kahler condition will then tend to form a Kahler-Metric -- over the here relatively ensuing sequential series of iterations of group-related instantons -- in terms of the Fourier-based activity of the proximal local substringular eigenmembers -- that are of the neighboring region of the Poicaire-based Hamiltonian operators, that are correlative in the directly corresponding tense of time and space.