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. 

Some Good Material

 When a Euclidean/Clifford homotopic expansion, is to bear a spatially parametric compactification, by one genus of complex Euler characterization, the eminently corroborative Hamiltonian Topological Manifold in question, will tend to bear one tensor of inverted concavity, as extrapolated at the Ward-Cauchy-Related level. Furthermore; When a Euclidean/Clifford homotopic expansion, is to bear a spatially parametric compactification, by two genre of complex Euler characterization, the eminently corroborative Hamiltonian Topological Manifold in question, will tend to bear two tensors of inverted concavity, as extrapolated at the Ward-Cauchy-Related level. So, here it is: When a Euclidean/Clifford homotopic expansion, is to bear a spatially parametric compactification, by a denotable scalar genus of complex Euler characterization, the eminently corroborative Hamiltonian Topological Manifold in question, will tend to bear the implicitly proscribed number, of eminently corroborative tensors of inverted concavity, as respectively extrapolated at the Ward-Cauchy-Related level. This is the general case, in the realm of the sub-stringular.

The greater that the scalar amplitude of the Nijenhuis-Based pseudo pressure is to be, of which is here to be spontaneously physically incurred, upon the inherent topological stratum, that is here to be directly affiliated with the net cohomology-related eigenstate, as this is directly appertaining to the physical conditions, of an eminently associated, given arbitrary Hamiltonian Topological Manifold, that it will consequently tend to come to pass, that the more likely that it will thereby inevitably tend to occur, as this is hereby to be imparted, upon the proximal local presence, of its trivially isometric holonomic substrate, that the spontaneously resultant stated incursion, as this is hereby to be taken at the Poincaré level, to the proximal adjutant Gliosis-Based surface, as primordially mappable in torsional curvature, at its externalized topological boundaries, will therefore tend to kinematically induce a general situation, in which there will thence, more than likely, be a reductional implementation, in which one will end up with a type of a physical case scenario, in which the generation of one or more genre of (compactified) inversion tensors, as considered via the inferred denoted Laplacian-Based mappable tracing, that is here to be eminently associated, with the net corroboration, of such an interactive case of physical operation, over the general course of the inferred cohomology-based flow, of the correlative metric-based span, when in conjunction with the respectively denoted covariance in isomorphic-related contortion, as this implicit Laplacian-Based flow, is metrically trekked along such an inferred topological surface, in the general process of the occurrence of its holonomic projected trajectory, that is respectively corroborative to the hereby inherent Chern-Simon’s Flow, that is of its eminently corroborative homotopic expansion.

The more genre of inversion-based tensors, that are to be incurred upon the topological structural setting, of the homotopic stratum, of the inherent cohomology-related internal “permeability,” when in terms of the implicit induction, of the elastic perturbation potential, of the holonomic substrate, of the general phenomenology, of an eminently corroborative Hamiltonian Topological Manifold, the greater that the expectation value will consequently tend to be, that the directly associated implicit team of mass-bearing discrete energy quanta, will thereby bear the likings, of being eminently associated, with a respectively primordial tense, of a dark energy/dark matter genus, of a general consideration, of kinematically propagated energy. 

It may be perceived, in a sense, that homotopic envelopment per kinetic energy, could be considered to be, one, out of a relatively large range of potential genre, of the general types of Fourier-Related-Progression, that may be metaphorically physically orchestrated, in so as to help in the facilitation, of the physical transference, of the general phenomenology, of kinematically propagated eigenstates. 

The greater that the number of genre of inversion tensors is to be, for the eminently corroborative homotopic expansion,  of a directly associated Hamiltonian Topological Manifold, of holonomic substrate; To where this tendency is to be metaphorically mirrored or duplicated, in a general recursive manner of multiplicity, over a relatively deep span of inverse fractal projected trajectory, that it may often consequently tend to thereby occur, that the eminently corroborative space time fabric, that is here to be directly associated with such a general type of a case scenario, will therefore tend to have an increased physical condition of lowered permeability, seeing that the implicit potential vacuum conditions, of such a state of physical phenomenology, will hereupon tend to bear a more compact tense of complex torsional attributes, over the general course of the Laplacian-Based mappable tracing, that is here to tend to work to involve, a relatively more enhanced internalized generation of pseudo pressure, as it is to potentially interact, operationally, with the covariant interactive energy eigenstates, that are brought upon this. 

The more hermitian that the homotopic dispersion, of an eminently associated case, is to be, the more piecewise continuous, that the spontaneously generated i*PI(Del)Action, will consequently often tend to be. 

The closer to Yau-Exact, that a smoothly accelerating, escalating Kahler Hamiltonian Topological Manifold, is to be, the more hermitian, that its eminently corroborative homotopic dispersion, will consequently often tend to be. 

The closer to Yau-Exact, that a smoothly accelerating, escalating Kahler Hamiltonian Topological Manifold, is to be, the more piecewise continuous, that the spontaneously generated i*PI(Del)Action, will consequently tend to be. 

Regions of space time fabric, that work to bear relatively less gauge atrophy, will generally tend to bear more electromotive permeability, than ulterior regions of space time fabric, that instead, work to bear more gauge atrophy. 

A Yau-Exact Kahler Hamiltonian Topological Manifold, will tend to bear a relatively stronger electromotive permeability, than an otherwise analogous Kahler Hamiltonian Topological Manifold, that instead, is not Yau-Exact. 

Topological Hamiltonian Phenomena, that are proximal local to a non perturbative gravitational force, will tend to spontaneously bear, a relatively stronger electromotive permeability, in its covariant interaction with the space time fabric that it is traveling through, than an otherwise analogous implicit Hamiltonian Topological Manifold, that instead, is not proximal local, to a non perturbative gravitational force. 

 

The Metaphorical "Body" Of The Substringular

 The Rarita Structure, is metaphorically like the water of the substringular.

Superstrings of discrete energy permittivity, are metaphorically like the flesh of the substringular.

Light-Cone-Gauge Eigenstates, are metaphorically like the blood of the substringular.

The gauge-bosons, are metaphorically like the nerve tissue of the substringlar.

Fadeev-Popov-Trace eigenstates, are metaphorically like the electrolytes of the substringular.

The Ultimon, is metaphorically like the body of the substringular.

The Schwinger-Related Vibrations, are metaphorically like the ATP and the ADP of the substringular.

The Fourier-Related-Progression, is metaphorically like the bodily motion of the substrngular.

Homotopic Transfer, is metaphorically like the body-related flexibility of the substringular.

Homotopic Restraint, is metaphorically like the bodily strain of the substringlar.

Black-Holes, are metaphorically like the cancer cells of the substringular.

& the E(8)XE(8) superstring-related-oscillation-based-mode, is metaphorically like the soul of the substringular.

(Co)Homology-Based Topological Manifolds, are metaphorically like the cells of the substringular. 

Neutrinos encode for the forces of nature, by the multiplicity of acting upon the region, proximal adjutant to the light-cone-gauge, in so as to help facilitate the initiation of the gauge-bosons’ induction, as to metaphorically pluck the stated light-cone-gauge (eigenstates) like a harp, in so as to facilitate the formation of kinematically propagated Schwinger-Related vibrational oscillations, that are to flow, as previously spontaneously induced, to interact with the panoply, of the multiplicity of physical phenomenology, in so as to facilitate the formation, of the forces of nature. 

Neutrinos, are metaphorically like the genetic material of the substringular. 

The “spatial frequency” as coupled with the angular frequency, in the substringular, is metaphorically analogous, in a way, to the general concept of thought frequency. 

EDITORIAL: By the way: Let’s work at learning from each other. I’ve gotta work at that too! Surviving as a human race, is more important, than who’s right and who’s wrong!

When homotopic expansion is kept under restraint, by the withholding force of action, of a kinetic tense of discrete energy permittivity, that this type of a case, may at times, be eminently corroborative, to the likings of a viable genus, of the exemplification, of a Fourier-Related-Progression. 

A homotopic expansion, that is inverse Euclidean, is to tend to bear a transversal inverse contortion, of its topological concavity, in the general process, of its eminently corroborative contortion-based symmetry. Whereas; A homotopic expansion, that is inverse Clifford, is to tend to bear a radial inverse contortion, of its topological concavity, in the general process, of its eminently corroborative contortion-based symmetry. When the particular Euler characterization, of the homotopic expansion, is to be reduced by a genus of Lagrangian-Based exemplification, in so as to thereby tend to work to bear a complex tensor-based physical attribute, to the bending of the eminently corroborative phenomenology, that this particular situation, will thereby tend to be one, in which the topological concavity is to invert.

Euclidean/Clifford Homotopic expansions, that are inextricably heuristic in nature, often tend to be light energy/light matter-based. Whereas; Euclidean/Clifford Homotopic expansions, that are inextricably inverse in nature, often tend to be dark energy/dark matter-based.