Coupling Of Angular Drive Topological Manifolds -- Ward-Cauchy-Related Fractal Of Power

 The general coupling that is here to exist, between the wave-tug of the angular drive, that is of the topological manifold, of a superstring/counter string of discrete energy permittivity, when in a covariant conjunction with the wave-tug of the angular drive, that is of the topological manifold, of the respective directly corresponding phenomenology of its correlative light-cone-gauge eigenstate/Fadeev-Popov-Trace eigenstate, is an eminent tense, of a given arbitrary case scenario, of which is here to work to form a Ward-Cauchy-Related fractal of power, as this is here to be taken at the Poincare level, to the immediately external reference-frame of the core-field-density, of such an inferred discrete quantum of energy. TO BE CONTINUED! SINCERELY, SAM.

Homologies And Norm-State-Projection Strike

 A superstring that works to bear a symplectic homology -- tends to form a Yukawa Coupling upon those norm-state-projections that these are to strike in a Gliosis-related manner, that is of more of an orthogonal manner, than the general tense of a Yukawa-based Coupling that a superstring that works to bear a Legendre homology is to bear upon those norm-state-projections that these are to strike in a Gliosis-related manner, -- because superstrings that work to bear a symplectic homology, tend to interact with less topological slippage upon the stratum that these are to work to bear a Yukawa-related coupling upon,  than superstrings that are to instead to work to bear a Legendre homology are to tug upon the correlative topological stratum that these are to come into a direct contact with.  This is, in part, because, superstrings that are of a symplectic homology, are of a closed-looped nature, that thereby work to interact with the norm-state-projections that these are to interact with, in a manner that is to tend to bear a stronger direct wave-tug-related angular drive in their directly corresponding holomorphic direction, whereas, superstrings that are of a Legendre homology, are of an open-looped nature, that thereby work to bear a stronger indirect wave-tug-related angular drive in their directly corresponding holomorphic direction.  This helps at working to describe as to why phenomenologies that are of abelian geometries, tend to form cohomology entities around the topological region of closed-looped superstrings of discrete energy permittivity -- whereas, phenomenologies that are of non abelian geometries, tend to form around the topological stratum of superstrings of discrete energy permittivity, -- that are of either of an open-looped or of an open-stand-related nature.
I will continue with the suspense later!  To Be Continued!  Sincerely, Samuel David Roach.