COOL 9

 A kinematically propagated, Kahler Hamiltonian Topological Manifold, that works to bear a piecewise continuous distributional delineation, while spontaneously working to bear an eminently corroborative, EUCLIDEAN-Based, Khovanov-Related (co)homology, will often tend to have a stronger Chern-Simons attribute, than an otherwise analogous, kinematically propagated, Kahler Hamiltonian Topological Manifold, that instead, works to bear, a piecewise continuous distributional delineation, that is spontaneously corroborative, with working to bear a Euclidean-Based, Symplectic (co)homology. 

A kinematically propagated, Kahler Hamiltonian Topological Manifold, that works to bear, both an eminently corroborative Symplectic-Based spin orbital momentum, in conjunction with an eminently corroborative Khovanov-Based angular momentum, will often tend to bear a significant state, of aerodynamic efficiency. 

A kinematically propagated Hamiltonian Topological Manifold, that is simply spinning, as covariant to its relative internal reference frame, is to have an enhanced Chern-Simons attribute, when its eminently corroborative (co)homology-based feature is Symplectic. Whereas; A kinematically propagated Hamiltonian Topological Manifold, that is simply moving transversely, as covariant to its relative internal reference frame, is to have an enhanced Chern-Simons attribute, when its eminently corroborative (co)homology-based feature is Khovanov. 

Proximal regional Anti Chiral magnetic states, have a general tendency, of dispersively converging. Whereas; Proximal regional chiral magnetic states, have a general tendency, of dispersively diverging. 

A spinning charge, tends to express greater magnetism, than an otherwise analogous charge, that is not spinning. 

(Co)Homology that is symplectic, tends to bear a relatively strong Chern-Simons attribute, when the eminently corroborative, kinematically propagated Hamiltonian Topological Manifold, that works to exhibit such an implicit (co)homology, is to bear the Lagrangian-Based modus of operation, of a Clifford Expansion. 

(Co)Homology that is Khovanov, tends to bear a relatively strong Chern-Simons attribute, when the eminently corroborative, kinematically propagated Hamiltonian Topological Manifold, that works to exhibit such an implicit (co)homology, is to bear the Lagrangian-Based modus of operation, of a Euclidean Expansion.