Spontaneous Reversal In Direction

 When an initially moving Kahler Manifold, is to both spontaneously work to bear a strong tense of homotopic restraint, as well as also working to bear the spontaneous incursion of its initially smooth tense of Ricci Flow, via a relatively strong physically applicable reversal in its general tense of physical gravity, it will consequently follow at times, that this just inferred general set of applicable conditions, will often have the potential capacity, of spontaneously inverting the direction of the motion, of the directly associated angular momentum, of the hereupon re-established tense of a topological manifold, that may therefore be physically represented, as a respectively attributable Kahler Manifold, that is here to potentially work to bear a relatively anti holomorphic motion, in the general course of its inverted Fourier-Related-Progression, as the earlier stated reversal in its general tense of physical gravity, is thereupon to alter, from working to express the general tense of a flat Ricci Curvature, that is initially of a heuristic gravitational field/anti gravitational field, -- into then working to express the general tense of a flat Ricci Curvature, that is instead, to be working to express an anti gravitational field/ heuristic gravitational field. TO BE CONTINUED! SINCERELY, SAM ROACH.