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. 

Homotopic Transfer/Homotopic Restraint, that is Clifford, tends to be radially gauged. 

Homotopic Transfer/Homotopic Restraint, that is Euclidean, tends to be transversally gauged. 

When a Ward-Cauchy-Based frequency, is to be spontaneously physically propagated, through a relatively viscous tense of space time fabric, the respective frequency, will thereupon consequently tend to spontaneously exhibit, a relatively greater tense of gauge atrophy, than an otherwise analogous Ward-Cauchy-Based frequency, that instead, is to be spontaneously physically propagated, through a relatively less viscous tense of space time fabric.

When space-time-fabric, is more warped time wise than dimensionally wise, then light, that is to physically pass through it, spontaneously, is to tend to bear relatively more gauge atrophy, than another otherwise analogous implicit beam of light would, that instead, is to be spontaneously transmitted, through an overt tense of space time fabric, that is not as warped time wise as dimensional wise. 

When space-time-fabric, is more dimensionally warped than time wise warped, then brute mass, that is to physically pass through it, spontaneously, is to tend to bear relatively more gauge atrophy, than another otherwise analogous implicit tense of brute mass would, that instead, is to be spontaneously transmitted, through an overt tense of space time fabric, that is not as warped metrically as time wise. 

A Hamiltonian Topological Manifold, that is to bear a greater tense of pulse resolution than pulse succinctness, will often tend to bear a greater probability, of generating residual entropy than residual charge. Furthermore; A Hamiltonian Topological Manifold, that is to bear a greater tense of pulse succinctness than pulse resolution, will often tend to bear a greater probability, of generating residual charge than residual entropy. 

Anharmonic molecular vibration, tends to generate heat energy, as often considered to be exemplified, as being in the form of infrared photons. The more intensely scattered, that the anharmonic vibrations of molecules tends to be, the more intensely spontaneously scattered, that the resulting heat energy will be. So; The more intensely scattered, that the molecular vibrations, of a proximal local region is to be, per Kelvin Mole, the spontaneously greater, that the resulting entropy, will consequently tend to be. 

Enhanced harmonic molecular vibration, that is delineated in a hermitian manner, may often tend to be auspicious, towards the spontaneous facilitation of sound generation.