Tuesday, July 9, 2019
Kahler-Based Quotients And Orbifold Eigensets
Let us initially consider a mass-bearing orbifold eigenset, that is superconformally invariant at an internal reference-frame -- as it is being tugged-along by a Legendre homology. If it is to be spinning, its correlative Kahler-based quotient is multiplied -- by this factor alone -- by that Lorentz-Four-Contraction, that is here to be correlative to the speed of the so-eluded-to spinning. So, if the respective orbifold eigenset is here to be spinning at a rate of (cos(30 degrees)*(light speed)), then, by this factor alone -- its Kahler-based quotient will be multiplied by a factor of two. Next, if such an orbifold eigneset is to be both moving both transversally and spin-wise at (cos(30 degrees)*(light speed)), then, by these two factors alone -- its Kahler-based quotient will be multiplied by a factor of four. Sincerely, Samuel David Roach.
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samsphysicsworld
at
10:33 AM
Labels:
Kahler-based quotient,
Legendre homology,
orbifold eigenset
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