Homomorphic Neutrinos

 Two different kinematically moving homomorphic neutrinos, that tend to bear an isotropy, when in terms of the corroborative flow of their eminently associated oscillatory vibration, will often tend to exhibit such a general inferred type of a case scenario, to where these are thence to often tend to spontaneously work to express the general tense, of a dual-state, of neutrino-related frequency. SAMUEL ROACH.

Anharmonic, re-calibrated, Chern-Simons Invariant gauge-actions, often tend to have a strong expectation value, of being preferably exhibited, by a kinematically propagated, Abelian topological manifold. This may often tend to eminently work to involve, strong heat per kinetically displayed energy. Whereas; Harmonic, re-calibrated, Chern-Simons Invariant gauge-actions, often tend to have a strong expectation value, of being preferably exhibited, by a kinematically propagated, Non Abelian topological manifold. This may often tend to eminently work to involve, high levels of sound per energy. 

When the Lagrangian-Based Expansion, of a given arbitrary Fourier-Related-Progression, is to escalate, its eminently corroborative angular frequency, will often consequently tend to spontaneously increase, in the magnitude of its amplitude, as this is here to be physically propagated. 

Two Different Interdependently Spinning Covariant Orthogonal Holographic Planes

 Two different interdependently spinning covariant orthogonal holographic planes of topological manifold, will often tend to work to bear an inter-relative dual-state Nijenhuis Yukawa Coupling. SAM.

Some Stuff As To Homeomorphic Field And The Beti Action

The Beti Action works to help at making a superstring of an orientable nature, in so that the said string may continue to differentiate in a Fourier-related manner -- in a Noether-based manner.
A superstring is to be made orientable during BRST by the Beti Action -- when the field that is here to exist in-between a given arbitrary superstring and its correlative counterstring, is said to be homeomorphic during a respective iteration of BRST.  A superstring is said to work to bear a homeomorphic field -- in-between itself and its correlative counterstring -- when the asymmetry that is to exist amongst the phenomenology that is of the dual-state that exists between the proximal local delineation of the partition-based discrepancies of the said superstring, & the proximal local delineation of the partition-based discrepancies of the said counterstring, -- is to be maintained with an even-functional-based pulse -- at the topological surface, that is Poincare to the region that is here to exist in-between the said superstring and its said counterstring.
I will continue with the suspense later! To Be Continued!  Sincerely, Samuel David Roach.

Hamiltonian Operations Of Gravity

Often, superstrings of a Hamiltonian operation of gravity, may simultaneously (via the vantage-point of a central conipoint), act as both a graviton and a gravitino.  This is when a Ward-Cauchy-based particle of a Hamiltonian operation of gravity, is to bear both radial and transversal characteristics, over the course of the same distinct iterations of group-related instanton.  So, let's say that, over the course of one specific iteration of instanton, that a Ward-Cauchy-based gravitational particle is to be at both one positioning of a fractal of angular momentum and at one position of a fractal of spin-orbital momentum.  Next, at the ensuing iteration of instanton, the just mentioned particle is to be distributed in such a delineation -- to where its fractal tense of angular momentum had to have just altered by one Planck Length, while its fractal tense of spin-orbital momentum had to have just altered by one Planck Radii.  Let us next say that the just mentioned tendency, is then to re-occur for a significant number of iterations of group-related instanton.  A graviton is a superstring of a Hamiltonian operation of gravity, that works to involve the transversal motion of the so-eluded-to eigenstate -- whereas, a gravitino is a superstring of a Hamiltonian operation of gravity, that works to involve the radial motion of the so-eluded-to eigenstate.  One could then say, when such a just mentioned gravitational particle is to display both a transversal and a radial motion -- over the same general tendency of motion -- that it is to act as both a graviton and as a gravitino simultaneously (via the vantage-point of a central conipoint).  One could then say, that such a particle may be considered as a unitary dual-state of gravitational eigenstate, that is to exhibit the gauged activity of both a fractal tense of angular momentum and the gauged activity of a fractal tense of spin-orbital momentum -- over the course of the same evenly gauged Hamiltonian operation.  I will continue with the suspense later!  To Be Continued!  Sincerely, Samuel David Roach.

Dual-State Metrical Coupling

Let us initially consider two different orbifold eigensets -- of which are each traveling here through a discrete Lagrangian, to where both of the so-inferred Fourier-related Lagrangian-based settings, that are here to be in the process of being propagated -- are hermitian in a Lagrangian-based manner, even though both of the said cohomologies are here to be eminently Chern-Simons when this is taken in a metrical-based manner, -- over an evenly gauged Hamiltonian operation.  Let us next say, that the two distinct substringular pulsations, that are here to have been being made by both of the individually taken orbifold eigensets, are here to bear a potential tense of being made  Ward-Supplemental to each other when in a metrical-related manner -- if both of the said eigensets were to strike each other at a certain angle -- over the course of the mentioned evenly gauaged Hamiltonian operation.  Let's next say that such a so-eluded-to Gliosisi-related contact was to happen -- in so as to then to work to cause both of the said orbifold eigensets to then to be hermitian in both a Lagrangian-based manner, as well as in a metrical-based manner too, in this particular case.  Such a coupling would often then tend to form a Rham-related cohomological eigenstate of dual-state eigenindices, -- of which would, as well,  to tend here to then be in the process of generating more cohomology than it is then to be degenerating.
I will continue with the suspense later!  To Be Continued!  Sincerely, Samuel David Roach.