Chan-Patton rules basically act in so as to most directly refer to the conditions of the nature of those superstrings of discrete energy permittivity that are involved in a Gliossi manner, to both the existence and the activity of electrons. Chan-Patton rules may refer to the conditions of both those two-dimensional superstrings that work to form the discrete mass of electrons, and, as well as to those one-dimensional superstrings that work to form the discrete kinetic energy of electrons. In either case, the singularities that are extended from the activity of those superstrings that work to obey the so-stated Chan-Patton rules, would then here tend to bear a lack of Lagrangian-based Chern-Simmons singularities -- as such correlative superstrings of discrete energy permittivity are in motion, as going around the nucleus of any respective given arbitrary atom, over a sequential series of instantons, or, over any set period of time in which the directly corresponding superstrings that work to comprise the related electrons -- that would here appertain to the existence of the conditions of Chan-Patton rules -- are then here working to comprise the so-eluded-to electrons of any given arbitrary respective case scenario. So, to one extent or another, those superstrings that work to obey the conditionality of Chan-Patton rules, tend to exist in a manner that may be described of as bearing a hermitian-based nature. Superstrings that work to comprise the orbifold eigenset of an electron, that do not work to obey the conditions of Chan-Patton rules -- are said to not bear a state of a hermitian-based Lagrangian set of singularities, that are then extended from both the existence and the activity of the here directly involved electrons that such superstrings work to comprise. This would then work to cause the Lagrangian-based conditions of electrons that do not work to obey Chan-Patton rules to be of a Chern-Simmons-based nature. Superstrings of discrete energy permittivity that work to bear a tense of a topological-based smoothness -- in the tense of their Lagrangian-based flow over time, yet, also bear a condition of having an annharmonic fluctuation per a state of a depictible sequential series of a flow of ensuing instantons over time, may be viewed of as bearing a condition of being of a partially hermitian-based nature. Such a condition of bearing a partially hermitian flow over time, may involve either a tense of an ellongated and/or an attenuated set of pulsations, in the process of the activity of such directly corresponding superstrings to then be working to bear a spurious tense of an annharmonic nature, in their radial and/or their spin-orbital eigenbase of oscillatory-based functioning, over time.
I will continue with the suspense later! To Be Continued! Sincerely, Sam Roach.
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