Homogeneous Ricci Flow -- Flat Ricci Curvature -- Heuristic Calabi-Yau-Related Field

 The more homogeneous that the Ricci Flow is to be, at a given arbitrary region in time and space, the flatter that the directly corresponding proximal local Ricci Curvature is to tend to be, at that respective given arbitrary said region, in time and space. The flatter that the Ricci Curvature is to be, at a given arbitrary region in time and space, the more probable, that any one given arbitrary directly corresponding cohesive set of discrete energy quanta, that is here to be proximal local to that said respective region of space-time fabric, is thence to tend to work to bear a heuristic Calabi-Yau-Related field. Therefore; the more homogeneous that the Ricci Flow is to be, at a given arbitrary region in time and space, the more probable that any one given arbitrary directly corresponding cohesive set of discrete energy quanta, that is here to be proximal local to that said respective region of space-time fabric, is thence to tend to work to bear a heuristic Calabi-Yau-Related field. I will continue with the suspense later! Sincerely, SAMUEL ROACH. (1989).