Effective “Skipping Around “

 Since a kinematic Kahler Manifold, when proximal local to an anti gravitational field, tends to bear relatively less of an internalized chaotic effect, as such a said Kahler Manifold, is here to bear a perturbation in its holomorphic flow, such an inferred energy-based topological manifold, will consequently tend to be more effective at “skipping around,” in lieu of thereby having a relatively lower probability of physical detriment. (PHS1989). To Be Continued! Sam. 

When a Kahler Hamiltonian Operator, that is here to behave as a complex compact topological manifold, is to spontaneously alter, out of smoothly moving through an initial medium, of which was here to have just previously exhibited the workings, of displaying just as many spatial dimensions, as the said respective Kahler Hamiltonian Operator, was at first to be expressing, when this was taken at a Laplacian, then this may often tend to work to facilitate, the spontaneous eminent formation, of a set of respective corroborative Chern-Simons-Related, Lagrangian-Based Spikes.  

“On the other side of the metaphorical ‘coin.’ “ A highly gauged heuristic pulse, that is here to be exhibited by a Kahler Hamiltonian Operator, will tend to consequently work to bear, the spontaneous physical covariant attribute, of working to express, both a relatively resolute inertial tense, as well as working to express, a relatively succinct wave-tug progression.