Kahler Manifold — Impedance

 A Kahler Manifold tends to be less impeded by space-time-fabric, than another otherwise analogous Manifold that is not Kahler. Sam. 

When the Lagrangian-Based motion, of a given arbitrary Kahler Hamiltonian Operator, is hypertensive, it may often tend to express, a utilization of added torque, of which may tend to enhance the resolute succinctness, of its eminently associated angular momentum, as it is spatially propagated, over a proscribed duration of time.  

A harmonic, recursively spinning, Kahler Hamiltonian Operator, that is proximal local, to a low temperature region in time and space, may often tend to work to bear less entropy, to where such an implicit hermitian Kahler Hamiltonian Operator, may thereby often tend to exhibit, a relatively “tightly-knit” tense of heat transport, due to the spontaneously consequential tendency, of an enhanced set of Dirac-Related characteristics, that are here due, in part, to the inter-related physical condition, of a spontaneous freeing-up of kinetic charge delineation, that tends to be more prevalent, when a charged Kahler Hamiltonian Operator, is to be in a lowered region of temperature.