Kahler Manifolds -- Aerodynamic

 Kinematically delineated Calabi-Yau Manifolds that are Kahler, have the general tendency of being more aerodynamic, than otherwise analogous Calabi-Yau Manifolds that are not Kahler. This is because such Kahler Manifolds, since these have a smooth Riemann surface, will tend to work to bear both less Chern-Simons Lagrangian-Based spurs and less Chern-Simons metric-based spurs. This just stated condition, works to facilitate the general physical condition, in which such mentioned Calabi-Yau Manifolds, will thereby consequently tend to work to bear both a more hermitian Lagrangian-Based spatial transfer, as well as tending to work to bear a more hermitian metric-based spatial transfer. This general condition, will consequently lead to the general physical attribute, in which such an implied Kahler Manifold, will thereby resultantly tend to spontaneously work to bear both a more hermitian angular momentum, as well as spontaneously working to bear a more hermitian spin-orbital momentum. This thereby tends to free-up the motion of such an inferred Kahler-Based Calabi-Yau Manifold, to where, as implied before,  it is thereby to consequently tend to end-up spontaneously becoming more "aerodynamic," than an otherwise analogous kinematically delineated Calabi-Yau Manifold. TO BE CONTINUED! SAM ROACH. 

Smooth Homotopic Topological Manifolds -- Aerodynamics

 Smooth Ward-Cauchy homotopic-related topological manifolds, particularly when in the proximal local presence of an anti gravitational field, have the general physically attributable characteristic, of tending to have a probability, of working to bear the general tense, of expressing relatively high aerodynamic-related qualities. I WILL CONTINUE WITH THE SUSPENSE LATER! TO BE CONTINUED! SAMUEL.