Saturday, April 25, 2015

Part Two of the 14th Session of Course 18 -- The Ricci Scalar And Kaeler Differentiation

Light, or, electromagnetic energy, works to obey the Noether Theorem -- over the course of the activity of its kinematic-based differentiation, over time.  Light obeys the Noether Theorem -- in terms of both its spin-orbital motion, its radial motion, and, also in terms of its transversel motion -- as such energy that crosses its electrical-based field and its magnetic-based field via the right-hand-rule is propagated as such energy from one respective given arbitrary spot to another, over time.  Tachyonic flow does not obey a Noether-based flow over time.  Superstrings of one respective given arbitrary set of universes exist -- over the course of the activity that is involved in their correlative Fourier Transformations -- in anywhere from one to 32 spatial dimensions plus time, over any given arbitrary increment of a sequential series of group-related instantons, in which such strings of discrete energy permittivity are kinematically differentiating through their respective Hamiltonian operands -- as the correlative respective time-frame in which such said superstrings exist, as discrete energy permittivity is portrayed in any correlative case scenario.  Chan-Patton rules work to elude-to the condition of a tendency toward a state of a hermitian-based flow of the set respective singularities, that are extended from the activity of those mass-based superstrings of an electron, in which such singularities tend to exist in a Yau-Exact manner, in the process of such mass-bearing superstrings acting in membranous conifolds that may be thought of as Calabi-Yau Manifolds.  Any superstrings of discrete energy permittivity that are of a Yau-Exact nature will be hermitian -- to where any of such a so-eluded to genus of superstrings will tend to be topologically smooth in as many derivatives as the number of spatial dimensions that such a so-eluded-to superstrings is moving in -- over the course of its correlative Fourier-based Transformation.
I will continue with the suspense later!  To Be Continued!  Sincerely, Sam Roach.

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