Thursday, January 19, 2017

As To Spaces From Different Universal Settings

Let us here consider two different orbifold eigensets -- one orbifold eigenset of which is to be from one universe, while the other orbifold eigenset is to be from another universe.  These two different given arbitrary respective orbifold eigensets, would then work to belong to two different respective universal settings.  This would then mean, that each of the two said different orbifold eigensets -- would here act as two different spaces -- that would then be of two different universal settings.  This would then mean, that each of the two said eigensets, is to not be of a Real Reimmanian nature towards the other of the two said orbifold eigensets.  This would then, as well, mean, that each of the two said eigensets is to be of a Njenhuis-based nature towards the other of the two said eigensets.  Yet, if there were to be a kinematic group-attractor, that is to be Yukawa upon both of the two said orbifold eigensets -- that is to work as a holonomic substrate that is to be kinematic here upon the so-eluded-to proximal locus, as a physically taken eigenbase -- in relation to what would here be a relative Fourier-initiated Gaussian-based assortment of one of the two so-stated orbifold eigensets when this is in relation to the other of the two so-stated orbifold eigensets, then, this general genus of a Fourier-initiated Gaussian-based assortment, may often act in such a manner in so as to work to cause -- what would here be the equivalent of a physically-based Li-Algebra-related eigenbase, in so as to be able to help in so as to make both of the two so-stated orbifold eigensets, to then be of the same universal setting, over a successive series of group-related instantons -- that would take part in such a so-eluded-to group-metric.
I will continue with the suspense later!  To Be Continued!  Sincerely, Samuel David Roach.

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