Some More As To Schwinger-Indices And Gravity Waves

After the general Fourier-related activity of gauge-bosons -- acting in so as to "pluck" the correlative second-order light-cone-gauge eigenstates of one respective discrete quantum of energy, in a manner that is metaphorically like a harp being played -- to where this is to form Schwinger-Indices, that are thence to be propagated outward from the here directly corresponding locus of the correlative discrete quantum of energy, -- the consequent Schwinger-Indices that are thence formed, are initially formed as a fractal of what are commonly thought of as gravity waves.  Once enough of such a general genus of Schwinger-Indices are to become eigen -- via the here consequent quantization of the so-eluded-to vibrations that are here to be propagated along the proximal local Hamiltonian operand-related eigenstates that are here of the Rarita Structure -- this happens to where the consequently formed eigenstate of holonomic substrate that are to literally act, in so as to be effectual as a metrical-gauge-related eigenstate of what we would normally think of as actual gravity waves, are thence to be formed.  Since gravity waves are a set of Schwinger-Indices-related eigenindices, that come together in a quantific manner -- in so as to operate in order to perform one specific function in space and time, -- gravity waves behave as to the multiplicit vibrations along the Rarita Structure, as orbifold eigensets are to behave as those directly corresponding discrete quantum of energy that work to comprise any said given arbitrary orbifold eigenset.  Once that enough of any one specific set of Scwhinger-Indices that are formed, in so as to act as a fractal of gravity waves, are to be quantized enough, in order to perform one specific viable Ward-Cauchy-based function in time and space, -- the consequently formed gravity waves are vibrations or wave-like phenomenology, that are simultaneously propagated -- in a manner that is relatively outward and perpendicular to the proximal locus region that such individualy taken gravity waves are to be traveling through -- in the form of one relatively symmetric or one relatively assymetric homotopic gravitational-based Hamiltonian operator, that is pulled through the correlative Hamiltonian operand that it is being transferred through, as such gravity waves are to consequently to be delineated along its directly corresponding Lagrangian-based path.  Such gravity wave-based eigensets, (what are most commonly thought of as the individually taken gravity waves themselves), are extremely smaller in diameter than a wavelength of light, although such gravity wave eigensets are extremely larger than the diameter of one discrete increment of a quantum of energy.  Such gravity waves tend to have a diameter that is on the order of 10^(-18) of a meter to 10^(-21) of a meter.This would then make gravity wave eigensets, or, to keep it simple, gravity waves, -- to be basically logarithmically in-between the size of a discrete quantum of energy and the size of any respective given arbitrary wavelength of electromagnetic energy, as such a quantization of vibrations along the Rarita Structure, is made Yukawa to discrete energy--  over time.
I will continue with the suspense later!  To Be Continued!  Sincerely, Samuel David.