Wednesday, March 27, 2019

Scalar Amplitude Of Chern-Simons Attribute

Let us initially consider an orbifold eigenset -- that is here to be traveling, in the relative holomorphic direction -- over time.  The motion of the said given arbitrary orbifold eigenset -- that is here to be traveling in the respective holomorphic direction -- will tend to be propagated, with somewhat of a direct correlation, in so as to work to be relatively lined-up -- with the direction of that directly corresponding respective Laplacian-related bearings of a wave-tug potential, that is here to be most appertaining to the proximal local positioning, that is of the angular momentum of the so-stated orbifold eigenset.  Since an orbifold eigenset is a set of one or more discrete quanta of energy -- that operate, in so as to perform one specific function -- those superstrings of the said general genus of an eigenset, that are most proximal local to the relative Laplacian-related positioning of its directly corresponding angular momentum, that are of the said cohesive set of discrete energy quanta, -- will then tend to work to bear a relatively higher probability of advancing into their ensuing spatial delineations -- in such a manner, that is here to be of more of a hermtian-related nature.  This is then to consequently cause the physical Ward-Cauchy-related condition, -- to where, those superstrings, that are most proximal local to the respective cite, at which the angular momentum of its eminently correlative orbifold eigenset is to be tugged at towards -- will then tend to bear a relatively lower scalar amplitude of a Lagrangian-related Chern-Simons attribute, -- than those superstrings, that are, instead, to be external to that proximal local cite-based region, at which the respective Laplacian-based angular momentum of such a said orbifold eigenset is to eminently to be tugging towards, in so as to work to allow for the holomorphic translation of the said orbifold eigenset, over time.
I will continue with the suspense later!  To Be Continued!  Samuel David Roach.

No comments: