Here Is The Next Part As To Entropic Photons

Furthermore, in so long as an "entropic photon" does not directly strike another orbifold eigenset in the meanwhile -- it will (the said photon that is entropic), during its fifth set of 64 consecutive iterations that are directly appertaining to those group-related instantons by which it is being scattered  -- bear four coniaxions that will here work to bear holomorphic-based torsional eigenindices, that will tend to bend in a hermitian-based manner, -- as the so-stated entropic photon is to here be tending to change in ten spatial derivatives as it is to here be moving through a p-field, of which works to involve a Fourier Transformation, that is to here be translated via ten spatial dimensions plus time.  Thus, although the so-eluded-to scattered photon is to here still be of a partially Yau-Exact Ward-Caucy-based condition, it will here be of less of a Lagrangian-based Chern-Simons nature.  This is because, instead of seven of the coniaxions of its ten holomorphic-based dimensional torsional eigenindices being here of a tendency of bending in a manner that is not hermitian, only six of the coniaxions of its ten-dimensional holomorphic-based torsional eigenindices are to here be of the tendency of bending in a manner that is not of a hermitian manner.  So, as the here scattered photon becomes of more of a partially Yau-Exact condition, it likewise works to become of less of a Chern-Simons condition.  Also, during this said fifth so-stated set of 64 consecutive iterations of group-related instantons, by which the said photon has been in the process of scattering -- from the point of the impact that had worked to form the so-eluded-to scattering of the directly corresponding entropic photon, the said scattered photon will still be of a Kaluza-Klein, or of an abelian light-cone-gauge topology, instead of being of a Yang-Mills or of a non-abelian light-cone-gauge topology. -- (Photons tend to usually work to bear a non-abelian, or, in other words, a Yang-Mills light-cone-gauge topology.)  I will continue with the suspense later!  To Be Continued!  Sincerely, Sam Roach.