Cyclic Lagrangian Paths As To Stoke's Theorem

Let us say that one were to have two sets of orbifold eigensets, that keep going relatively back-and-forth from one Ward-supplemental-based flow to a relatively reversed-holomorphic Ward-supplemental-based flow -- on account of each of such orbifold eigensets undergoing a binary Lagrangian-based tense of Chern-Simons singularities, to a Njenhuis tense as to each of such orbifold eigensets as then to be undergoing a second metrical-based Ward-supplemental-based flow of a second of such binary Lagrangian-based Chern-Simons singularities, over a relatively persistent duration of group-related metric -- as a tense of a cyclic permutation that acts here as a static equilibrium of subatomic reverberation, over time.  Let us say that each directly ensuing path that is thence formed by such a respective reverberation, has a different mappable tracing of relatively Njenhuis layering -- due to the potential set of conditions that may be conceived of as by Stoke's Theorem.  Let us say -- arbitrarily -- that after 50 of the so-eluded-to back-and-forth reverberation modes, the pattern as to the mappable tracing of the layering of the so-stated Ward-supplemental-based flow is then repeated.  This will then work to cause the directly corresponding Majorana-Weyl-Invariant-Mode, that would then be directly associated with the continual repeat of the activity of a directly corresponding  antiholomorphic Kahler condition, that would then happen each time that there is the so-stated and so-eluded-to activity of what would then form as a Kahler-Metric -- to be of a tense of a set of covariant cyclic permutations that are of the directly corresponding Lagrangian-based mappable tracings, via the medium by which the so-eluded-to Hamiltonian operator as to which would here be the said orbifold eigensets, to have the Fourier-based tendency of being re-delineated through their respective Hamiltonian operands, -- in a pattern that would here work to bear a wide variety of Li-based Gaussian tensors.  As such a pattern is repeated -- the directly respective Gaussian indices as to the mappable tracing, will here tend to be more and more prone to bear a Yukawa-based contact with those ghost-based inhibitors that may work to cause a Rayleigh scattering of the correlative cyclic permutations of the directly correlative patterning of cohomological-based holonomic substrate, over time.
I will continue with the suspense later!  To Be Continued!  Sincerely,Sam Roach.