Cevita Interactions And Alteration Of Charge

When a given arbitrary Cox Ring, that is of one respective ordered grouping of a set of  cohomology-related eigenstates -- is to undergo a Cevita Interaction at the Poincare level, -- this general course of action, will tend to reverse-fractal into a tendency of working to cause the directly corresponding orbifold eigenset, that is here to be associated with the reverse-fractal of such an initially stated Cox Ring, to consequently work to bear an increased probability of spontaneously altering in the general tense of its correlative physical charge. I will continue with the suspense later!  To Be Continued!  Sam Roach.

Cox Rings And Tense Of Parity

When a given arbitrary Cox Ring -- that is here of one respective ordered grouping of a set of cohomological eigenstates, is to undergo a Wess-Zumino interaction at the Poincare level, -- the said ordered grouping of such an inferred respective set of cohomological eigenstates, will tend to have a higher probability of maintaining its covariant tense of parity.  Consequently -- when a given arbitrary Cox Ring, -- that is here of one respective ordered grouping of a set of cohomological eigenstates, is to undergo a Cevita interaction at the Poincare level, -- the said ordered grouping of such an inferred respective set of cohomological eigenstates, will tend to have more of a probability of reversing its covariant tense of parity.  Sincerely, Samuel David Roach.