Substringular Reverberation And Cohomological Degeneration

Let us here consider an orbifold eigenset -- that is to go from a set initial position, while then going into the relative forward-holomorphic direction, while then going into a reversal of the initially said holomorphic direction, while then reverting into going back into the initially said relative forward-holomorphic direction, and so forth -- in so as to work to form what may here be considered to be a relative substringular reverberation, that is of an initially so-eluded-to Majorana-Weyl-Invariant-Mode, over a sequential series of iterations of group-related instanton.  Each time that the so-stated orbifold eigenset is to reverse in the delineation of its relative tense of holomorphicity -- there is an antiholomorphic Kahler condition thus formed -- in so as to work to form a tense of a sequence, of what is here to be a series of Kahler-Metric eigenstates, to where the directly corresponding orbifold eigenset that is to be reverberating here, from within the range of a proximal localized set back-and-forth-based Lagrangian path, will then work to act in such a Fourier-based manner of kinematic codifferentiation, to where there will be the resultant cohomological-based tense of an initial Ward-Caucy-based state of a set of ghost-based indices -- that are to be initially generated, while then these just mentioned ghost-based indices are to then be degenerated, while then there being a relatively similar set of ghost-based indices to be formed here that are close to being as the initially so-stated cohomological pattern -- yet in a different specific mappable tracing, as this may here be considered in such a manner as to how one may extrapolate this as happening as is according to Stoke's Theorem.  'This happens, to where this second manner of cohomological mapping-out of ghost-based indices -- is to then be degenerated, as the relative reverse-holomorphic mappable tracing is to be remapped as may be extrapolated by Stoke's Theorem, and so-forth, as this may be implied by the so-eluded-to pattern -- in so as to work to form a continual sequential series of ghost-based generation/ghost-based degeneration, that may be "covalently" mapped-out -- in such a manner, to where each of the re-mapping-out of both general "platitudes" of holomorphic cohomological generation/degeneration, will here work to form a set of potential Minkowski-based integrands of interactive region, as to the specific given arbitrary cites of Fourier-based covariant-based differentiatoin, -- this of which is to take place here, over what would actually transpire as what would here tend to happen -- over a relatively transient sequential series of group-related instantons.
I will continue with the suspense later!  To Be Continued!  Sincerely, Samuel David Roach.