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. 

Lucent thought may often tend to be spontaneously processed into cognitive thought, that may often tend to become spontaneously effectual upon its physical environment, via the incursion of emotionally charged yin(g)/yang, that is here to tend to be directed, via the eminent auspices of the corroborative free-will, that is of the particularly implicit sentient being, that is here to be imparting some sort of an effect upon their environment, via the importation of their personal thought force, in which the spontaneous lucent behavior of the directed pineal gland, that is hereupon controlled by the attitude of the being, that is trying to work to bear some sort of a telekinetic effect upon something, is thence to tend to bear some sort of a choice-like control, over the physical bounds of reality, to at least some sort of a viable extent.  

The Fourier-Related-Progression, of a given arbitrary Kahler Hamiltonian Topological Manifold, that works to express, an eminently associated Pressure-Related, Lagrangian-Based Drive, may often tend to work, to spontaneously exhibit the likings, of a Dolbeault Cohomology-Based Projection.Whereas; The Fourier-Related-Progression, of a given arbitrary Kahler Hamiltonian Topological Manifold, that works to express, an eminently associated Puncture-Related Lagrangian-Based Drive, may often tend to spontaneously exhibit the likings, of a De Rham Cohomology-Based Projection. 

A highly torsional Kahler pulse, may often tend to facilitate the enhancement, of the resolute nature, of an eminently associated Fourier-Related-Progression. Whereas; A highly aerodynamic Kahler pulse, may often tend to facilitate the enhancement, of the succinct nature, of an eminently associated Fourier-Related-Progression. 

The more wave-tugged, that the coupling is to be, between the i*PI(Del)Action, And, its corroborative proximal local frequency, the greater that the eminently associated voltage, may often tend to become, for the implicit mass.