Anti Gravitational Conditions -- Homotopic Transfer/Homotopic Restraint

 Anti Gravitational conditions often tend to both augment homotopic transfer and attenuate homotopic restraint. I WILL CONTINUE WITH THE SUSPENSE LATER! SINCERELY, SAMUEL ROACH. 

A diffeomorphic mass-bearing Kahler Manifold, tends to exhibit a more resolute cochain complex, than an otherwise analogous mass-bearing Kahler Manifold, that instead, is not diffeomorphic.  

Here is a relatively simplistic way of looking at the general concept of cohomology. A team of one or more super strings, that function as one group, may often be said, to be the Hamiltonian Operator. The motion of this Hamiltonian Operator through space, may often be said, to be the Lagrangian, of the directly associated Hamiltonian Operator.  The Lagrangian, or motion, of this said “team” of super strings, inter acts with the zero-point-energy, that it progressively comes into contact with, to form a field, that is here to be made up of a composite set of discrete states of spatial disturbance, in which such a general field, may be thought of, as a tense of cohomology. The interaction of this cohomology with gravity, forms a general flow, that may be called the Ricci Flow. The curvature of this flow, may be called, the Ricci Curvature. When the Ricci Curvature is relatively flat, and, if the earlier mentioned team of super strings, that are here to be working to perform a common function, eminently involve mass, then, the team of superstrings, will often tend to be said to be Yau-Exact. Yau-Exact Hamiltonian Operators, efficiently create as much cohomology states as they dissipate, over a relatively brief evenly set amount of duration.  

When an immediately externalized proximal local Clifford-Related Slater-Based incursion, is maximized in its eminently corroborative respective order, upon the spontaneously contingent outer topological boundary, of a mass-bearing De Rham Kahler Manifold, this general operation, will often tend to maximize the frequency of the directly pertinent rotation, that is here to be eminently associated, with the rate of spin, that is directly related to the radial-based Lagrangian motion, of the implicit Hamiltonian Operator, that is here to behave, as a Kahler Manifold.