"Holonomic Quantum"

 A Noether-Based mass-bearing Hamiltonian Operator, at an internal reference-frame, that is to maintain its general tense of "holonomic quantum," will have the reductional tendency, of conserving its directly associated tense of homotopic residue, in order that the general configuration of its mass-based structure, when this is here to be taken at the Poincare level, to the internal reference-frame of the covariant Neumman boundary, that is localized at the general region that is proximal local to its immediately externalized topological stratum, is thereby to be structurally maintained, when this is here to be eminently considered, in relation to the modular integrity of the net topological manifold, of which is here to be directly associated, with the covariant delineative distribution of the mass, of such a stated Hamiltonian Operator, as such an inferred "team" of cohesive mass-bearing eigenstates, is here to bear a tense of super conformal invariance, at an internal reference-frame, that is Gliosis to the Poincare level of the outer boundary, of such an implied cohesive set of mass-bearing discrete energy quanta. Partition-Based Discrepancies of superstrings, work to act as eigenstate-related phenomenology of homotopic residue. In order for a Noether-Based mass-bearing "team" of energy to not change in its "holonnomic quantum," in so as to also not change, at an internal reference-frame,  in its general configuration of mass-based structure, there needs to be a conservation, as amongst the said "team," of a maintained number or quantum, of such eigenstates, of partition-based discrepancy. This way; The potential for contortion related symmetry, is to be maintained, and, the relativistic mass-based configuration of the said Hamiltonian Operator, at its particular vantage-point, is to not be altered. Teams OF Mass-Bearing Eigenstates, that are increasing in velocity, will have the general tendency, of increasing in the efficiency of their cohomological generation/degeneration, in order to successfully be traveling faster and faster. Mass-Bearing strings also have the general tendency, of generating as much cohomology as these degenerate, over time. This equilibrium of cohomological generation/degeneration, is done in a discretely piecewise continuous manner, with Yau-Exact energy systems. Discrete systems of energy are said to be Yau-Exact, when the Ricci Curvature is flat. The Ricci Curvature is flat, when the gravitational force that a Hamiltonian Operator is to be traveling in, is not changing in its effect. The more efficient that a superstring has to be, the less partition-based discrepancies that it is to have. Yet; The correlative Teams of mass-bearing strings, that such individually taken superstrings are here to work to comprise, are here to maintain the same number of partition-based discrepancies, in order for the structural integrity of such a "team" of mass-bearing states, to thereby be able to be maintained. So; For a team of Noether-Based mass-bearing strings, that are here to maintain their "holonomic quantum," it is generally to be the case, that as such a cohesive set of strings is to increase in speed, it will gain mass-bearing eigenstates, in order to be able to keep the same number of partition-based discrepancies, so that homotopic residue is to be conserved. This, in a "nutshell," is why the relativism of mass, in correlation to its speed, behaves as such. SAM ROACH. 

Also; What I meant by the multiplicity of the term, "holonomic quantum," is the general quantum-related cohesive set of physical attributes, that work to help facilitate the process, that is of the general maintenance of the structural integrity, of a given arbitrary applicably respective Hamiltonian Operator, that is here to work to be assisted in potentially achieving such an inferred tense of an eluded-to equilibrium, via the respective multiplicity, of the general process, of the herein mentioned tense, of the earlier stated general Operation, of the Conservation Of Homotopic Residue.  

The coupling of charge degeneration with the rate of the i*PI(del) Action, may often facilitate the heuristic formation of holonomy.