What Homotopic Transfer And Homotopic Restraint Are

 Homotopic transfer may be thought of, as the propagational permittivity, that is eminently associated, with an entity of contortion-based symmetry. Whereas; Homotopic restraint may be thought of, as the propagational impedance, that is eminently associated, with an entity of contortion-based symmetry. SINCERELY, SAMUEL DAVID ROACH.  

Also; The general coupling, of a heuristic tense of homotopic transfer, with the stratum of electrodynamic power, may often tend to facilitate the mappable formation, of a heuristic tense, of the Lagrangian-Based Trace of electrodynamic pulsation. 

When a De Rham Hamiltonian Operator, works to bear the general tense, of an eminent presence, of recursively re-calibrated Chern-Simons Invariant gauged-action, the inversely dispersive (settling) characteristic, of such a general tense of gauged-action, often tends to facilitate, the formation of electrodynamic charge, whereas, the heuristically dispersive (unsettling) characteristic, of such a general tense of gauged-action, often tends to facilitate, the formation of electrodynamic entropy.  

Gravity waves often tend to ebb, towards the direction of greatest homotopic residue.  

The formation of Noether-Based gravitational waves is often facilitated, by the eminent effect upon space-time-fabric, that is produced, by the effectual propagation of the scalar flow, of homotopic residue-related eigenstates, as taken along the Rarita Structure.  

The heuristic force of gravitational waves, generally tends to be eminently effectual, in the direction of escalating homotopic transport.  

When the homotopic dispersion of the gauge-action eigenstates, of super string-based Chern-Simons-Related homotopic residue, kinematically couples with Ward-Cauchy-Related Frequency, (specifically speaking, with the general frequency, that is eminently associated, with what I term of as being, the E(8)XE(8)String -Related-Oscillation-Based-Mode), this may often tend to work to facilitate, the formation of an oscillation-related output, of which tends to facilitate the formation of certain wave-like patterns, of which are here to be eminently associated, with what may tend to be thought of, as being thought waves.  

Homotopic Transfer/ Homotopic Restraint -- Decreased Internalized Effect Of Reverse Gravitational Force

 When both the homotopic transfer is augmented, and the homotopic restraint is attenuated, there often tends to be the corroborative physically attributable characteristic, of a proximal local decreased internalized effect, of reverse gravitational force. TO BE CONTINUED! SINCERELY, SAMUEL DAVID ROACH.(PHS1989). Additional; When one is to take the product, of the scalar magnitude of the homotopic transfer, in conjunction with the scalar magnitude of the directly associated homotopic restraint, one is to result, in consequently getting, the scalar magnitude of the square of the eminently associated Fourier-Related Progression.  

Noether-Based Gravitational Force, tends to be propagated tangentially, from the general core-region of homotopic restraint, which is where the multiplicity of homotopic residue-related eigenstates is relatively densely distributed, outward, towards the general region of homotopic transfer, which is where the multiplicity of homotopic residue-related eigenstates are relatively less densely distributed, while then ebbing co-tangentially, back towards the general region of homotopic restraint (again, this is the general region of multiplicity, at which homotopic residue-related eigenstates, are relatively densely distributed.)

Since, in general, the energy of the Hamiltonian Operator, is equal to a negative i, times the eminently respective energy of the Lagrangian; The gauged action of an eigenstate, of the holonomic manifold, of a Noether-Based super string, will tend to be equal to a negative i, times the gauged action of an eigenstate, of the eminently respective Lagrangian-Based manifold, that such an implicit super string has projected, in the general process of being propagated, through course of its spatial translation, as this is here to be taken, along the general route, of the Rarita Structure.  

The Hamiltonian Manifold of a super string, is equal to a negative i, times the eminently respective world-sheet-related Brane, that it is to produce, as a reductional resultant, of its projected trajectory, through space-time-fabric.  

The kinematic Clifford differentiation of Fadeev-Popov-Trace eigenstates, facilitates the multiplicity of the metaphorical “puppetry,” of the gauged-action, of the eminently respective light-cone-gauge eigenstates.  

Strong Heuristic Gravitational Conditions -- Homotopic Transfer/ Homotopic Restraint

 Strong heuristic gravitational conditions often tend to both attenuate homotopic transfer and augment homotopic restraint. I WILL CONTINUE WITH THE SUSPENSE LATER! SINCERELY, SAMUEL.

The higher the order of a Slater-Based incursion, that is to be physically imparted, upon the kinematically translated holonomic stratum, of the covariant topological manifold, of an oscillating vibrational eigenstate, over an even durational Hamiltonian Eigen-Metric, the greater the frequency will consequently tend to be, of the respectively implicit holonomic oscillating vibrational eigenstate.  

The higher the spatial dimensionality of a respective Minkowski Space, the more variety of potential Stokes-Based “volume,” that may possibly tend to be exhibited, by such a stated respective Minkowski Space.  

A hermitian metric, may often tend, to be eminently associated, with a resolute, Fourier-Related-Progression.  Furthermore; A hermitian Lagrangian, may often tend, to be eminently associated, with a succinct, Fourier-Related-Progression.   

Anti Gravitational Conditions -- Homotopic Transfer/Homotopic Restraint

 Anti Gravitational conditions often tend to both augment homotopic transfer and attenuate homotopic restraint. I WILL CONTINUE WITH THE SUSPENSE LATER! SINCERELY, SAMUEL ROACH. 

A diffeomorphic mass-bearing Kahler Manifold, tends to exhibit a more resolute cochain complex, than an otherwise analogous mass-bearing Kahler Manifold, that instead, is not diffeomorphic.  

Here is a relatively simplistic way of looking at the general concept of cohomology. A team of one or more super strings, that function as one group, may often be said, to be the Hamiltonian Operator. The motion of this Hamiltonian Operator through space, may often be said, to be the Lagrangian, of the directly associated Hamiltonian Operator.  The Lagrangian, or motion, of this said “team” of super strings, inter acts with the zero-point-energy, that it progressively comes into contact with, to form a field, that is here to be made up of a composite set of discrete states of spatial disturbance, in which such a general field, may be thought of, as a tense of cohomology. The interaction of this cohomology with gravity, forms a general flow, that may be called the Ricci Flow. The curvature of this flow, may be called, the Ricci Curvature. When the Ricci Curvature is relatively flat, and, if the earlier mentioned team of super strings, that are here to be working to perform a common function, eminently involve mass, then, the team of superstrings, will often tend to be said to be Yau-Exact. Yau-Exact Hamiltonian Operators, efficiently create as much cohomology states as they dissipate, over a relatively brief evenly set amount of duration.  

When an immediately externalized proximal local Clifford-Related Slater-Based incursion, is maximized in its eminently corroborative respective order, upon the spontaneously contingent outer topological boundary, of a mass-bearing De Rham Kahler Manifold, this general operation, will often tend to maximize the frequency of the directly pertinent rotation, that is here to be eminently associated, with the rate of spin, that is directly related to the radial-based Lagrangian motion, of the implicit Hamiltonian Operator, that is here to behave, as a Kahler Manifold.  

Holomorphic/Anti Holomorphic Gauged-Action -- Homotopic Transfer/Homotopic Restraint

 When the tense of a holomorphic gauged-action, works to convey a directly associated tense, of a kinematically driven Fourier-Related-Progression, the corroborative holomorphic wave-tug, that is here to be imparted upon the said gauged-action, may often be said, to be eminently related, to a tense of homotopic transfer, and, the corroborative anti holomorphic wave-tug, that is here to be imparted upon the said gauged-action, may often be said, to be eminently related, to a tense of homotopic restraint. 

Furthermore; When the tense of an anti holomorphic gauged-action, works to convey a directly associated tense, of a kinematically driven Fourier-Related-Progression, the corroborative anti holomorphic wave-tug, that is here to be imparted upon the said gauged-action, may often be said, to be eminently related, to a tense of homotopic transfer, and, the corroborative holomorphic wave-tug, that is here to be imparted upon the said gauged-action, may often be said to be eminently related, to a tense of homotopic restraint. SAMUEL DAVID ROACH. 

The more isotropically stable, that the net light-cone-gauge eigenstate is to be, when in lieu of an eminently associated gauge-invariant Kahler Hamiltonian Operator, the more homomorphic, that its eminently associated angular momentum, may often tend to be. 

The more homomorphic, that the proximal local angular momentum is to be, for an eminently associated Kahler Hamiltonian Operator, the more resolute, that its directly related inertial-based pulse, may often tend to be.  

A kinetically transferred, composite phenomenology, of which is made up, of a Kahler-Based, conducive material, that works to exhibit, both a relatively strong fractal modulus, And, a relatively strong elastic modulus, may often tend to exhibit, the general description, of behaving, as working to express, what may be said to be, the general likings, of an extremal metric,  — particularly, when such an inferred topological composite, that is made-up, by such a general genus of a material, is to be traveling, at tremendous rates of speed.Furthermore; When such a general tense of a topological manifold, is to be expressed, as a Yau-Exact phenomenon, that is to recursively spin, in an isotropically manner, in a way that is harmonically in sync, with a transversally tangential thrust, that is also isotropically stable, —  in an eminently corroborative mannerism, that is facilitated, by the auspices of anti gravity, — that this general net behavior, is often auspicious, for the potential attainment of interstellar travel. 

Thought and Gravity are often potentially interconvertible, When Holographically Polarized. Wheress; Thought and Metric are often potentially interconvertible, When Holographically Inverted. 

The kinetic Gliosis interaction, of thought frequency with heuristic pulse eigenstates, when dually covariant in incursion, at the Poincaré level, may often tend to cause a mutual degeneration, in the holonomic kinematic propagational proximal local presence, of both the stated thought frequency/the said eigenstates of heuristic pulse. 

The more willed, that a kinematically propagated tense, of interdependently flowing, cohesively inter bound, covariant imagination eigenstates, tends to be delineated as, when this is here to be taken, over a given arbitrary proscribed duration of time, the more resolute, that the directly associated Fourier-Related-Progression, may often tend to be, that is most eminently affiliated, with the kinetically driven import, of the spatial translation, of the physical transference, of the hereupon implicitly considered, distributed propagational delineation of free-will, that is to thereby become effectual, upon the given arbitrary substrate, that such “will” is to become spontaneously incurred upon, over the ensuing duration.  

The resolute Lagrangian-Based Drive, of the Fourier-Related-Progression, of an eminently associated Kahler Hamiltonian Topological Manifold, may often tend to work to bear, a relatively enhanced tense, of corroborating spin-orbital momentum. Furthermore; The succinct Lagrangian-Based Drive, of the Fourier-Related-Progression, of an eminently associated Kahler Hamiltonian Topological Manifold, may often tend to work to bear, a relatively enhanced tense, of corroborating angular momentum.  

When the i*PI(Del)Action is to physically couple, with the eminently proximal local tense of velocity, that it is in viable corroboration with, this general process, may often tend to work to form, a determinable state of metric-charge. Furthermore; When the i*PI(Del)Action is to physically couple, with the eminently proximal local tense of acceleration, that it is in viable corroboration with, this general process, may often tend to work to form, a determinable state of metric-current. Moreover; When metric-charge is escalating, in its covariant proximal local Lagrangian-Based Expansion, this general process, may often tend to be eminently in viable corroboration, with an enhanced physical condition, of the i*PI(Del)Action. Also; When covariant metric-current is of a relatively strong scalar magnitude of consideration, this too may often tend to be eminently in viable corroboration, with an enhanced physical condition, of the i*PI(Del)Action. 

A strongly gauged Kahler Hamiltonian Topological Manifold, that is just as metrically-gauged as it is heuristically-gauged, may often tend to be capable, of eminently deflecting, a viable scalar magnitude, of both heat and sound. 

Innately Speaking: Contortion-Based Symmetry, that spontaneously tends to morph, in the direction of least terrestrial distance, is thence often to be eminently corroborative, with a metric-gauge-based tense, of homotopic perturbation.(Entropic Tendency).Whereas; Contortion-Based Symmetry, that spontaneously tends to morph, in the direction of least terrestrial time, is thence often to be eminently corroborative, with a heuristic-gauge-based tense, of homotopic perturbation.(Charge Tendency).

Mass-Bearing, Ward-Cauchy-Based phenomenology, that are heuristically of predominant atomic structures, have the general tendency, of being in the form of topological manifolds, namely of Calabi-Yau-Related fields, because the compact interactive covariant addition, of such spatial dimensionality, that is implicit in eminent association as such, when this is kinematically propagated, in retrospect to the Rarita Structure, tends to help facilitate the viable flow, of inter-binding kinetic electromotive charge, in so as to work to facilitate the structural fortification, of the multiplicity of atomic interdependence, so that matter is thence to be reductional in its enhancement, to be capable of coming together, to thus form the universe/multiverse. 

The general wave-tug of voltage, tends to be tangential, to the relative source of incursion. Whereas; The general wave-tug of amperage, tends to be co-tangential, to the relative source of incursion.

Neutrinos -- Holomorphic/Anti Holomorphic Wave-Tug -- Homotopic Transfer/Homotopic Restraint

 When neutrino-related frequency works to bear a relatively strong holomorphic wave-tug, this often tends to be eminently associated, with a relatively strong tense, of homotopic transfer. So; When neutrino-related frequency works to be a relatively strong anti holomorphic wave-tug, this often tends to be eminently associated, with a relatively strong tense, of homotopic restraint. TO BE CONTINUED! SINCERELY, SAMUEL ROACH.

A gauge-invariant, kinematically propagated, Kahler Hamiltonian Topological Manifold, that is metrically gauged, will often tend to bear, a relatively strong tense of inertia, in terms of its angular momentum. Whereas; A gauge-invariant, kinematically propagated, Kahler Hamiltonian Topological Manifold, that is heuristically gauged, will often tend to bear, a relatively strong tense of inertia, in terms of its angular frequency. 

Homotopic residue, generally has the innate tendency, of going in the directional means of being conserved, both in terms of its scalar magnitude, as well as in terms of its distributional delineation. 

The more isotropically stable, that the gauge-invariance tends to be, for a kinetically perturbative, Kahler Hamiltonian Topological Manifold, the more potentially hermitian, that its eminently corroborative spontaneous i*PI(Del)Action, may often tend to consequently be. 

When an initial isotropically stable Fourier-Related System, is to spontaneously acquire the covariant proximal local presence, of a set of one or more spurious wave-related tensors, it will often tend to thereupon lose its general initial physical condition, of isotropic stability. 

An exhibited tense of Fourier-Related-Progression, that works to bear a viably attributable Yau-Exact nature, will often tend to demonstrate an optimum exhibition, of an eminently corroborative incursion of wave reinforcement. 

When the flow of the net frequency, that is eminently corroborative, with a directly associated, given arbitrary Hamiltonian Topological Manifold, is to be gauged in such a general manner, to where the directly corresponding Fourier-Related-Progression, is to bear a resolve of succinct kinematic propagation, that may be said to be described of as being isotropically stable, that the eminently associated (co)homology-related phenomenology, that will henceforth tend to be mappable in delineation on account of this, will spontaneously tend to more than likely bear the general likings, of a De Rham (co)homology-related nature. 

The mappable time-wise development, of the delineation of physical vibrational oscillations, may often tend to be described of as being, the directed pulsation of the implicit team of such respective vibrational oscillations, as divisible by the net relativistic quantum energy, to where this is here expressible, as being eminently associated, with the covariant proximal local phenomenology, of Fourier-Related-Progression.

When the Lagrangian-Based Drive, of the Fourier-Related-Progression, is to be viably gauged, in eminent corroboration with a coupling with time, it will consequently tend to spontaneously be heuristically gauged, and it will thereby tend to have a relatively enhanced tense, of working to bear a state, of succinct physical behavior. Furthermore; When the Lagrangian-Based Drive, of the Fourier-Related-Progression, is to be viably gauged, in eminent corroboration with a coupling with distance, it will consequently tend to spontaneously be metrically gauged, and it will thereby tend to have a relatively enhanced tense, of working to bear a state, of resolute physical behavior. 

Elaboration Of The Earlier Simple Concept

 So; If one were to take the initial product, between the net i*PI(Del) Action of a given arbitrary Hamiltonian Operator, with its frequency of kinetic motion, as coupled with the resonant frequency, that this self-same Hamiltonian Operator works to express, while then crossing this, with its homotopic restraint, the consequentially resultant value, will tend to be tantamount, to the energy per charge, or the voltage, that such a stated Hamiltonian Operator, is here to be exhibiting. SAMUEL ROACH.(1989).

The utilization of sound-based frequencies, may often tend to enhance electromotive current. 

Gauged-Action/Del Of The Gauged-Action -- Homotopic Transfer/Homotopic Restraint

 The holomorphic delineated gauged-action, that is of a given arbitrary superstring of discrete energy permittivity, often tends to be eminently associated, with the homotopic transfer, of such a stated superstring. Whereas; The del of the holomorphic delineated gauged-action, that is of a given arbitrary superstring of discrete energy permittivity, often tends to be eminently associated, with the homotopic restraint, of such a stated superstring. TO BE CONTINUED! SAM ROACH.

As an aside: 

The holonomic stratum of topological manifold, that works to perform a gauged-action, may often tend to be considered here, to be a general tense, of a metric-gauge-related eigenstate. 

A gauge-invariant system of mass-bearing waves, will generally tend to bear a more enhanced inertial-based momentum, than an otherwise analogous system of mass-bearing waves, that instead, are not gauge-invariant. 

Incursion Of Homotopic Transfer/Homotopic Restraint

 The incursion of homotopic transfer upon a spatially propagated Hamiltonian Operator, may often tend to work to accelerate the stated Hamiltonian Operator. Whereas; The incursion of homotopic restraint upon a spatially propagated Hamiltonian Operator, may often tend to work to decelerate the stated Hamiltonian Operator. I WILL CONTINUE WITH THE SUSPENSE LATER! SINCERELY, SAM ROACH.(1989).

Corrected -- The Holonomic Scalar Value Of Homotopic Transfer / Homotopic Restraint

 The holonomic scalar value of homotopic transfer, is equal to i times the heuristic scalar value of the correlative homotopic transfer. In a similar but different "train" of thought; The holonomic scalar value of homotopic restraint, is equal to i times the heuristic scalar value of the correlative homotopic restraint. It follows, that the heuristic scalar value of homotopic transfer, is equal to -i times the holonomic scalar value of the correlative homotopic transfer. In a similar but different "train" of thought; The heuristic scalar value of homotopic restraint, is equal to -i times the holonomic scalar value of the correlative homotopic restraint. Here's a hint: The multiplicity of the Fourier-Related-Progression, is mathematically equal to the Fourier Transform divided by the Lagrangian. Mathematically, one isn't to leave Imaginary Numbers in the denominator. This should be sufficient enough of a hint! SINCERELY, SAMUEL DAVID ROACH. 

Homotopic Transfer/ Homotopic Restraint

 Homotopic transfer may often be eminently associated, with the flow of the permittivity of a Ward-Cauchy-Related cohomological path curvature. Whereas; Homotopic restraint may often be eminently associated, with the flow of the impedance of a Ward-Cauchy-Related cohomological path curvature. SAMUEL DAVID ROACH.