Homotopy And First-Order Point Particles

A basic idea behind the concept of homotopy, is -- that every first-order point particle has at least a certain amount of mini-stringular segmentation extending from it -- at all times in which it is unfrayed.
I will continue with the suspense later!  To Be Continued!  Sincerely, Samuel David Roach.

Relative Pulse Of Norm-State-Projections

Since a Hausendorf norm-state-projection of one given arbitrary length, as this is taken along its topological surface at the Poincare level, will tend to work to bear a higher Hodge-Index than a Campbell norm-state-projection that is of the same given arbitrary length, as this is taken along its topological surface at the Poincare level --as this is correlative to the number of first-order point particles that work to comprise the correlative phenomenology of both such a  said comparative Hausendorf projection when in relationship to a said Campbell norm-state-projection, when this is taken in terms of the  holonomic substrate of the topological stratum of the said Hausendorf state in comparison to the latter mentioned genus of projection, when only working to consider this factor alone, such a respective given arbitrary Hausendorf norm-state-projection will then tend to bear a higher Hamiltonian-based pulse than a correlative Campbell norm-state-projection.
I will continue with the suspense later!  To Be Continued!  Sincerely, Samuel David Roach.

Hamiltonian Wave-Tug Of Norm-State-Projections

Let us here consider either a Campbell, a Hausendorf, or a Campbell-Hausendorf norm-state-projection -- that is here to strike a zero-norm-state-projection, in a Gliosis-based manner, -- over the course of one relatively brief even gauged-metric.  Since the zero-norm-state-projection only involves both one first-order point particle at its relative norm-to-forward-holomorphic end, and one first-order point particle at its relative norm-to-reverse-holomrphic end, -- whereas both Campbell, Hausendorf, and Campbell-Hausendorf norm-state-projections, always tend to work to involve a greater Hodge-Index of first-order point particles at at least one of their two segmentation-related ends --- the respective norm-state-projection that is not eminent as a zero-norm-state-projection, will tend to bear a dominant Hamiltonian wave-tug upon the said respective zero-norm-state-projection.
I will continue with the suspense later!  To Be Continued!  Sincerely, Samuel David Roach.