A Decrease In The Incurred Impedance Upon The Flow Of A De Rham Cohomology

 A decrease in the electrodynamic impedance, that is here to be physically applied, upon a kinematically covariant Ward-Cauchy-related mass-bearing cohesive set of discrete energy quanta, as this is to be taken, over a correlative Fourier Transformation, that is here to thence be incurred, upon the Lagrangian-Based flow, of a given arbitrary De Rham cohomology, will generally often tend to increase its likelihood, in which such a cohomology-related flow, will thereby tend to work to spontaneously remain as a given arbitrary tense of a De Rham cohomology, to where such a respective covariant flow, will consequently have the general tendency, of having both a "strengthened" hermitian nature, as well as that the general condition, in which the resultant net gauged-action, that is here to be of such an inferred mass-bearing cohesive set of discrete energy quanta, that is here to be working to kinematically act, as the particular respective given tense of a Hamiltonian Operator, will thus consequently also generally tend, to thereby have a greater probability, of working to express an increased scalar amplitude, of an isotropic condition. TO BE CONTINUED!  SAM ROACH.