Electromagnetic Energy — Anti-Holomorphic Kahler Conditions

When a given arbitrary superstring of discrete electromagnetic energy permittivity, is to scatter upon the topological manifold of a physical phenomenology, that is here to be considered at a level that is Poincare to the directly associated field density, that is here to be proximal local to the core region, at which the inferred photon, that is in the process of being scattered, is here to be initiating the general process of a Gliosis-related contact, via which the ensuing process of the respective scattering of a discrete increment of electromagnetic energy permittivity, is thence to be brought into the condition of occurring, — this will thereby work to consequently allow for the resultant physical tendency, as taken at the proximal local region of the stated electromagnetic scattering, of a given arbitrary respective set of anti-holomorphic Kahler conditions, that are thence to be present, over the course of the general process, by which the said photon that is here to be in the process of scattering, is thereby to eminently bear the physical condition, of working to bear a tense of a Lagrangian-related Chern-Simons singularity — at the proximal locus, at which the process of scattering is specifically to occur. To Be Continued! Sincerely, SAM ROACH.