Tightly-Knit Holomorphic Transfer

Let us initially consider two different cohomology-related mappable-tracings -- of which are here to be correlative to those world-sheets, that are to be of the paths of two different respective individually taken kinematic orbifold eigensets, -- that are here to bear a tense of trivial asymmetry, when this is here to be taken as an overall interdependent Yukawa-related relationship, that is of both a covariant, a co-determinable, and of a co-differentiable nature.  Let us next consider, -- that there is here to ensue, the Gliosis-based activity of a group-attractor, that is here to work to form a general spontaneous activity -- that is to result in a general manipulation of the topological manifold of the earlier inferred set of trivial asymmetric world-sheets, by which the the initially mapped-out interdependent Lagrangian-based paths, are then to work to bear a helical-related tensor, that is to be consequently imparted upon the topological surface of the tracings of the said world-sheets, at a level that is Poincare to the surface, that is immediately external to the shell of the core-field-density of the path-based cohomology-related eigenstates, that work to form the world-sheet-related physical memory of those orbifold eigensets, that had just tread upon the herein inferred proximal local Hamiltonian operand.  The more tightly-knit that the holomorphic transfer is to be, of the inferred interdependent covariant-related helicity, that is here to work to inter-bind the so-eluded-to trivial asymmetric path-like entities, the greater that the scalar amplitude will tend to be, of the helical twisting, that is here to be of the Yukawa-related coupling of the two said asymmetric paths. Therefore; the less tightly-knit that the holomorphic transfer is to be, of the inferred interdependent covariant-related helicity, that is here to work to inter-bind the so-eluded-to trivial asymmetric path-like entities, the less great that the scalar amplitude will tend to be, of the helical twisting, that is here to be of the Yukawa-related coupling of these two said asymmetric paths. To Be Continued!  Sincerely, Samuel David Roach.