The Interaction Of Certain Indices

The interaction of  first, second, and third-ordered Schwinger-Indices, works to help in the process of the delineation of the ensuing delineations of discrete energy quanta.  So, that fabric -- that may be here described of as "gravitational-waves," -- works to help in the process of the relative placement, in terms of the pull and push of constituent substringular eigenmembers, of the individually taken discrete quanta of energy, in an interdependent retrospect of each of such eigenmembers towards and amongst each other, over a sequential series of the iterations of group-related instantons.  This is in terms of both the Laplacian-based interactions and the Fourier-based interactions of the so-stated first, second, and the third-ordered Schwinger-Indices amongst each other, over time.  This is in part due to the condition -- that the resultant physical interaction of those vibrational oscillations that are utilized in so as to cause there to be an interaction between discrete energy quanta and the existence and the activity of both gravitons and gravitinos, works to help in the sequential series of the relative covariant distribution of those so-stated discrete energy quanta.  This is in part due to the relative pull of the centralized knotting of the so-eluded-to Rarita Structure eigenstates.  Here's why.  Discrete energy quanta work to form GSO cohomologies.  Such GSO cohomologies are spontaneously broken down into residue that is forced off of the relative Real Reimmanian Plane.  This said residue comes together in so as to work to form what may be termed of as both gravitons and gravitinos.  These just mentioned gravitons and gravitinos form Neilson-Kollosh cohomologies.  Such Neilson-Kollosh cohomologies are spontaneously broken down into residue that is fed back into the initially so-stated Real Reimmanian Plane.  This just mentioned re-aquired residue by the Real Reimmanian Plane, is then in the form of norm-state-projections.  These norm-state-projections that are re-aquired, then act as the holonomic substrate-based template of the multiplicit general entity that discrete quanta of energy act upon -- in so as to form the ensuing GSO cohomologies.  Cohomologies are due to the existence of proximal local point commutators.  Point commutators are needed, in order for both discrete energy quanta and gravitational particles to have a viable venue for constant motion that is quick enough for the activity of the generally unnoticed duration of Ultimon Flow.
To Be Continued!  Samuel David Roach.