Field Density

The field density of the metrical-gauge-based Hamiltonian operators -- that are of the discrete energy quanta of the holonomic substrate, that is of the key substringular phenomenology-based entities, that come together in a Yukawa-based manner and /or quantize into an interdependent manner -- in so as to work o form both the covariant, the codeterminable, and the codifferentiable intertwining of discrete integrable energy, more often than not, -- work to bear a relatively inter bound inter-relation of the genus and/or the tense of the nature, as to what the manner that is of what comprises the field density of discrete substringular phenomenology.  Substringular fields are comprised of the phenomenology, that is basically made-up of zero-norm-state-based projections.  Zero-Norm-State-Projections are basically the holonomic substrate-based compositions, of what may act here as both the Laplacian-based and the Fourier-based phenomenology of bear mini-stringular segmentation.  Mini-Stringular segmentation, in general, is the 10^(-129) of one meter cross-sectional thick chord-like appendages, that come into play in the interconnections that exist in the interrelations among first-ordered point particles and/or second-ordered point particles with other first-ordered point particles and/or second-ordered point particles, over any directly corresponding Laplacian and/or Fourier-based transformation.  The multiplicit interbinding that is caused by both the Laplacian and the Fourier-based differentiation, that is of the so-stated bear mini-stringular segmentation that I have here stated, that works to form substringular fields -- is the main metrical-gauge-based general genus of Hamiltonian operator, that works to both imbue and/or retie the fabric-based interconnections that exist in the space-time-fabric that exists in the substringular.
I will continue with the suspense later!  To Be Continued!  Sincerely, Samuel David Roach.