Cool 16

 Zero point energy is an actual phenomenon, yet, via math, I determined that, instead of coming in units of Joules, zero point energy comes in units of Joules Cubed per meters squared seconds to the fourth. Zero point energy also doesn’t go discretely into the Planck Energy, yet it Does go discretely into the Planck Bar Energy. So; If one were to couple a whole lot of discrete increments of zero point energy, With the covariant spontaneous trivial isometric coupling of a Fourier-Related-Progression (upon itself), that eminently involves unitary heuristic-gauge pulse per kinetic energy, that this may tend to form the Planck Bar Energy. When such a phenomenon of Planck Bar Energy is augmented by a factor of two pi, this then forms a phenomenon of Planck Transversal Energy. And when Planck Transversal Energy is coupled with the equal and opposite direction of its Lagrangian-Based Motion, this forms an actual thing of energy that is energy, relative to us. 

The more piecewise continuous, that the pulsation is to be, for a given arbitrary, respective, Kahler Hamiltonian Topological Manifold, the less erratic, that its eminently corroborative Fourier-Related-Progression, will tend to be.

The more erratic, that the directly corresponding kinetic energy is, for an eminently corroborative tense, of Fourier-Related-Progression, the more of a tendency, that there will consequently be, that it will bear enhanced entropy.   

The more piecewise continuous, that the frequency is to be, for a given arbitrary, respective Kahler Hamiltonian Topological Manifold, the more likely, that the eminently corroborative Kahler-Metric, that is here to be equivocally associated, will spontaneously bear the general characterization, of a Calabi-Yau Manifold, or perhaps even working to bear the characterization, of being Yau-Exact. 

Piecewise Continuous Frequencies, when individually taken, often tend to be eminently corroborative, with a hermitian general framework, of viable linear time, in so long as the eminently associated general physical situation, is here to bear a strong tense of Riemann-Based isotropic stability, in terms of having purely Gaussian Noether Symmetry, in retrospect to its eminently covariant surroundings. 

The stronger that the eminently associated pulsation is to become, for the Fourier-Related-Progression, of a directly corroborative, kinematically propagated, Kahler Hamiltonian Topological Manifold, the more amplified, that its directly related frequency, will consequently tend to spontaneously be. This is to where the period of the frequency, will tend to become shorter, and thus more recursively quick in relative duration. The weaker that the eminently associated pulsation is to become, for the Fourier-Related-Progression, of a directly corroborative, kinematically propagated, Kahler Hamiltonian Topological Manifold, the more diminished, that its directly related frequency, will consequently tend to spontaneously be. This is to where the period of the frequency, will tend to become longer, and thus more recursively slow in relative duration. 

The more amplified that the pulsation is to be, for an eminently associated Kahler Hamiltonian Topological Manifold, the more augmented, that its corroborative Fourier-Related-Progression, will spontaneously tend to be. The more diminished that the pulsation is to be, for an eminently associated Kahler Hamiltonian Topological Manifold, the more attenuated, that its corroborative Fourier-Related-Progression, will spontaneously tend to be.

 The more resolute that the resonant pulsation is to be, for an eminently associated Kahler Hamiltonian Topological Manifold, the more force, that its corroborative Fourier-Related-Progression, will consequently tend to spontaneously incur, upon its covariant surroundings. 

The more succinct that the resonant pulsation is to be, for an eminently associated Kahler Hamiltonian Topological Manifold, the more permeability, that its corroborative Fourier-Related-Progression, will consequently tend to spontaneously incur, upon its covariant surroundings. 

Resolute pulsation tends to enhance the abrasive force, that is eminently associated, with the Fourier-Related-Progression, of a resonant, kinematically propagated, Kahler Hamiltonian Topological Manifold. Whereas; Succinct pulsation tends to enhance the hermitian force, that is eminently associated, with the Fourier-Related-Progression, of a resonant, kinematically propagated, Kahler Hamiltonian Topological Manifold, over time.