Hamiltonian Operator, With An Isotropically Stable Majorana-Weyl-Invariant-Mode

 When a Hamiltonian Operator, with an isotropically stable Majorana-Weyl-Invariant-Mode, is to work to bear a unitary direction of angular momentum-related wave-tug, such a stated Hamiltonian Operator, will often tend to work to bear a resonant pulsation. TO BE CONTINUED! SINCERELY, SAMUEL ROACH.

Homomorphic Field Of A Light-Cone-Gauge Eigenstate

 The more homomorphic that the field of a given arbitrary light-cone-gauge eigenstate is to be, the more likely that the directional wave-tug, that is here to be of the directly associated discrete energy permittivity, will tend to be of a unitary nature. I WILL CONTINUE WITH THE SUSPENSE LATER! TO BE CONTINUED! SINCERELY, SAMUEL ROACH. 

Homomorphic Tense Of Discrete Energy Impedance

 The more homomorphic that a given arbitrary tense of discrete energy impedance is to be, the more likely that the directional wave-tug, that is of the directly associated discrete energy permittivity, will tend to be of a unitary nature. I WILL CONTINUE WITH THE SUSPENSE LATER! SINCERELY, SAM ROACH.

Relating To Conically Driven Tense Of Angular Momentum

 A given arbitrary Hamiltonian Operator, that is here to be exhibiting the display of a unitary Lagrangian, will often tend to have a more conically driven tense of angular momentum, than the motion of the otherwise analogous Fourier-Related-Progression, of such a respective inferred general genus of a Hamiltonian Operator, that is, instead, to be exhibiting the display of a binary Lagrangian. Furthermore; A given arbitrary Hamiltonian Operator, that is here to be exhibiting the display of a binary Lagrangian, will often tend to have a more conically driven tense of angular momentum, than the motion of the otherwise analogous Fourier-Related-Progression, of such a respective inferred general genus of a Hamiltonian Operator, that is, instead, to be exhibiting the display of a tertiary Lagrangian. TO BE CONTINUED! SINCERELY, SAMUEL DAVID ROACH. (1989).

Inertia Of Hamiltonian Operators

 A given arbitrary Noether-Based Hamiltonian Operator, that works to bear a binary Kahler-Based quotient, tends to be more inert, than an otherwise analogous Noether-Based Hamiltonian Operator, that works to bear a unitary Kahler-Based quotient. A given arbitrary Noether-Based Hamiltonian Operator, that works to bear a tertiary Kahler-Based quotient, tends to be more inert, than an otherwise analogous Noether-Based Hamiltonian Operator, that works to bear a binary Kahler-Based quotient; etc... . SAM.

As To Metric-Related Pulsation

 A binary metric-related pulsation, often tends to have a deeper dimensional pulsation, than an otherwise analogous unitary metric-related pulsation; A tertiary metric-related pulsation, often tends to have a deeper dimensional pulsation, than an otherwise analogous binary metric-related pulsation, etc. ... Sincerely, Sam. 

Metric-Based Chern-Simons Singularity -- Perturbation From Unitary Pulse

 Just as a Noether-Based mass-bearing cohesive set of discrete energy quanta, that was here to initially be exhibiting the display of a unitary Lagrangian, is to ensue, in so as to be in the general process, of being pulled through the proximal local mappable locus, of a metric-based Chern-Simons singularity, the earlier stated unitary pulsation that was just mentioned, will consequently tend to bear a tense of perturbation. SAM.

Isotropically Stable Unitary Lagrangian -- Unitary Pulse

 Whenever a Noether-Based mass-bearing cohesive set of discrete energy quanta, is to work to bear an isotropically stable unitary Lagrangian, then, such an inferred "team" of discrete mass-bearing energy, will consequently often tend to work to bear the general physical characteristic, of exhibiting the display of a unitary pulse. I WILL CONTINUE WITH THE SUSPENSE LATER! SINCERELY, SAM ROACH.

Isotropically Stable Cohesive Set Of Discrete Energy Quanta -- Unitary Metric-Gauge-Related Topological Manifold

 A given arbitrary isotropically stable Noether-Based mass-bearing cohesive set of discrete energy quanta, will tend to work to bear a net gauged-action, that will here generally tend to exhibit the display, of a unitary metric-gauge-related topological manifold. TO BE CONTINUED! SINCERELY, SAM ROACH.

Unitary Gauged-Action -- Isotropic Stability

 When a given arbitrary Noether-Based mass-bearing cohesive set of discrete energy quanta, is to work to bear a net tense of a unitary gauged-action, then, it will consequently tend to work to bear a tense of isotropic stability, to where it will thereby tend to be of a homomorphic nature of behavior. SINCERERLY, SAM ROACH.

Homomorphic Gauge-Action -- Unitary Tense Of Angular Momentum

 Since a unitary gauge-action, often has the general tendency, of consequently working to facilitate the exhibition, of the display of a unitary angular momentum; It consequentially follows, that such an inferred isotropically stable tense of a gauge-action, which will thereby have the general tendency, of acting as a homomorphic gauge-action, will often have the generally tendency, of consequentially working to facilitate the exhibition, of the display of a unitary angular momentum. TO BE CONTINUED! SINCERELY, SAM. 

Homomorphic Gauge-Action

 When a gauge-action is to work to exhibit the display of a unitary wave-tug, then, such an inferred isotropic gauge-action, may be described of, as working to exhibit the display of a homomorphic gauge-action. I WILL CONTINUE THE SUSPENSE LATER! TO BE CONTINUED! SINCERELY, SAMUEL.

Nature Of Lagrangian-Based Paths And Conservation Of Homotopic Residue

 When an accelerating mass-bearing cohesive set of discrete energy quanta, is here to be spatially transferred -- via a unitary Lagrangian-based path -- then, each correlative individually taken dimensional-related variable, that is here to work to help in describing the nature of the directly corresponding homotopic residue, that is here to tend to be conserved, will consequently tend to work to bear a unitary directoral. When an accelerating mass-bearing cohesive set of discrete energy quanta, is here to be spatially transferred -- via a binary Lagrangian-based path -- then, each correlative individually taken dimensional-related variable, that is here to work to help in describing the nature of the directly corresponding homotopic residue, that is here to tend to be conserved, will consequently tend to work to bear a binary directoral. When an accelerating mass-bearing cohesive set of discrete energy quanta, is here to be spatially transferred -- via a tertiary Lagrangian-based path -- then, each  correlative individually taken dimensional-related variable, that is here to work to help in describing the nature of the directly corresponding homotopic residue, that is here to tend to be conserved, will consequently tend to work bear a tertiary directoral; etc... . To Be Continued! Sincerely,  SAMUEL DAVID ROACH. (1989).

Attritional Homotopic Residue

 When a cohesive set of discrete energy  quanta, is here to be displaying a unitary attenuated expanding Lagrangian, -- it will consequently tend to be exhibiting, a tense of a unitary attrition, of its correlative regional proximal local homotopic redidue. When a cohesive set of discrete energy quanta, is here to be displaying a binary attenuated expanding Lagrangian, -- it will consequently tend to be exhibiting, a tense of a binary attrition, of its correlative regional proximal local homotopic residue. Furthermore; when a cohesive set of discrete energy quanta, is here to be displaying a tertiary attenuated expanding Lagrangian, - it will consequently tend to be exhibiting, a tense of a tertiary attrition, of its correlative regional proximal local homotopic residue., etc... . To Be Continued! Sincerely, SAMUEL DAVD ROACH. (FROM PINCKNEY MICHIGAN, HIGH SCHOOL CLASS OF 1989.).

Inverted Compounded Homotopic Residue

 If one were to take the anti-derivative of the unitary homeomorphic escalating Noether-based Lagrangian, that is here to be of a Euclidean Expansion, one would then tend to work to be mathematically depicting a situation, to where one is then to be considering, instead, the steady-state gauged-action of the Fourier-Transform, of the correlative inferred Lagrangian-based eigenstate, that is thence to be homotopically comprised of, by the holonomy of the inferred kinetically driven cohesive set of mass-bearing discrete energy quanta, of such a respective given arbitrary case. This would also work to depict, a consequentially resultant inversion, to the prior inferred proximal local presence, of the correlative compounded homotopic residue. I will continue with the suspense later! To Be Continued! Sincerely, SAMUEL DAVID ROACH.

Compounded Homotopic Residue

 In general — a binary homeomorphic escalating Lagrangian, that is here to be undergoing a Euclidean/Clifford Expansion, tends to work to exhibit a greater scalar attribute, of a proximal local tense of compounded homotopic residue, than a unitary homeomorphic escalating respective Lagrangian, that is here to be undergoing a respective Euclidean/Clifford Lagrangian does; a tertiary homeomorphic escalating Lagrangian, that is here to be undergoing a Euclidean/Clifford Expansion, tends to work to exhibit a greater scalar attribute, of a proximal local tense of compounded homotopic residue, than a binary homeomorpjhic escalating respective Lagrangian, that is here to be exhibiting a Euclidean/Clifford Expansion does; etc... . I will continue with the suspense later! Sincerely, SAMUEL DAVID ROACH.

Monomial Operation Of Group Action

 When the kinematic activity of a given arbitrary cohesive set of discrete energy quanta, is to work to bear a unitary group action, -- its directly corresponding respective net gauged-metric, will consequently tend to work to bear, what I term of here, as being a "monomial group operation." Sincerely, SAM ROACH.

Phenomenology And Lagrangian-Based Paths

The multiplicit transference of discrete quanta of electromagnetic energy, tends to conform to a unitary Lagrangian-based path.
The multiplicit transference of discrete quanta of kinetic energy, tends to conform to a binary Lagrangian-based path.
The multiplicit transference of those discrete quanta of mass-bearing energy, that we would tend to normally think of -- such as, for example, the mass-bearing discrete quanta of energy, that are known of as quarks, -- tends to conform to a tertiary Lagrangian-based path.
However -- the multiplicit transference of Higgs Boson eigenstates, tends to conform to a quaternionic Lagrangian-based path.
It is the primeval existence of Higgs Boson eigenstates, that worked to form -- what we tend to think of now, as being the initially existent superstrings of discrete energy permittivity.
I will continue with the suspsense later!  To Be Continued!  Sincerely, Samuel David Roach.

Resultant Binary Lagrangian-Based Paths

If one were to initially have two different distinct orbifold eigensets, that are here to be traveling in a way in so as to be working to express two different respective unitary Lagrangian-Based paths, in such a manner, to where these two so-stated orbifold eigensets are here to spontaneously become Yukawa to one another in a symmetric way, that is both covariant, codeterminable, and codifferentiable at the Poincare level that is relative to the proximal local region in which these said eigensets are here to be transferred -- via the explication of their respective Fourier Transform, then, this may often work to help in causing these two different orbifold eigensets, that had initially been working to form their motion through space as two different distinct substringlar entities, that were here to start in so as to be forming a unitary Lagrangian-Based path, to then instead, to be working to form their motion through space, as a pair of distinct substringular entities, that are here to then form a dual tense of a binary Lagrangian-Based path, -- over the course of a relatively transient evenly-gauge Hamiltonian eignemetric.
I will continue with the suspense later!  To Be Continued!  Sincerely, Samuel David Roach.

Next As To Binary And Tertiary Lagrangian-Based Paths

If a given arbitrary tense of a cohomological stratum, that is here to be formed by the respective action of the Fourier Transformation, that is of a correlative given arbitrary bosonic orbifold eigenset, is to here to be of either a binary Lagrangian-based path or of a tertiary Lagrangian-based path -- then, such a tense of a cohomological stratum, is a bit more likely to work to then be of a Duboult (Dubeault) nature of cohomology -- than such a symplectic residue of motion would otherwise be, if that respective activity of the Fourier Transformation of the said correlative given arbitrary bosonic orbifold eigenset were to, instead, to be of a unitary Lagrangian-based path.  Consequently -- if a given arbitrary tense of a cohomological stratum, that is here to be formed by the respective action of the Fourier Transformation of a correlative given arbitrary bosonic orbifold eigenset, is to here to be of a unitary Lagrangian-based path -- then,  such a tense of a cohomological stratum is a bit more likely to work to be of a De Rham nature of cohomology -- than such a symplectic residue of motion would otherwise be, if that respective activity of the Fourier Transformation of the said correlative given arbitrary bosonic orbifold eigenset were to, instead, to be of either of a binary or of a tertiary Lagrangian-based path.
I will continue with the suspense later!  To Be Continued!  Sincerely, Samuel David Roach.