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.
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