Cool 2

 The stronger that a hermitian magnetic wave-tug is to be, in a given arbitrary direction, the stronger that the electromotive permittivity will tend to be, in the initially implied direction. Furthermore; the more hermitian, that such a briefly mentioned magnetic wave-tug is to be, for such an implicit Hamiltonian Topological Manifold, the relatively stronger, that its electromotive permittivity, will consequently tend to be. 

The more Yau-Exact, that a given arbitrary kinematically propagated, Hamiltonian Topological Manifold is to be, the more efficiently, that its homotopic residue is to be conserved. 

The more Yau-Exact, that a given arbitrary, Hamiltonian Topological Manifold, is to be, the more harmonically delineated, that its eminently corroborative i*PI(Del)Action, will consequently tend to be. 

Homotopic Expansion, that is performed in a hermitian manner, tends to be operationally orchestrated, in a piecewise continuous way, at the externalized fringes of its eminently associated respective contortion-based symmetry.

A hermitian tense of homotopic expansion, often tends to be eminently affiliated, with a harmonically delineated i*PI(Del)Action. 

An erratic tense of Homotopic Expansion, often tends to be affiliated, with an anharmonic delineated i*PI(Del)Action.

Homotopic dispersion tends to be eminently corroborative, with the i*PI(Del)Action. 

Homotopic dispersion, that is eminently Riemann-Based, tends to be corroborative, with charge generation. 

Homotopic dispersion, that is eminently Rayleigh-Based, tends to be corroborative, with entropy generation. 

Riemann-Based homotopic dispersion, tends to be corroborative, with the coupling of the i*PI(Del)Action, upon a viable tense of angular frequency. 

Rayleigh-Based homotopic dispersion, tends to be corroborative, with the coupling of the i*PI(Del)Action, upon a viable tense of angular momentum. 

Rayleigh-Based homotopic dispersion, often tends to be eminently corroborative, with enhanced heat energy transfer per Kelvin Mole. 

Riemann-Based homotopic dispersion, often tends to be eminently corroborative, with enhanced kinetic magnetism.

 Riemann-Based homotopic dispersion, often tends to be eminently corroborative, with electromotive organization. 

Rayleigh-Based homotopic dispersion, often tends to be eminently corroborative, with electromotive disorganization. 

Electrodynamic systems, that work to bear, a relatively enhanced state, of Riemann-Based homotopic dispersion, will often tend to be fairly efficient, in their eminently corroborative flow of charge. 

Electrodynamic systems, that work to bear, a relatively enhanced state, of Rayleigh-Based homotopic dispersion, will often tend to be fairly inefficient, in their eminently corroborative flow of charge.