Cycle Of Njenhuis Cohomologies

Let us initially consider an orbifold eigenset, that is to here be performing what is to here be the formation of a purely hermitian cohomology, that is to later twist into then performing what is to here be the formation of an ensuing relatively Njenhuis cohomology -- to where such a so-eluded-to correlative Fourier Transformation, that is related to such an activity, is to here to work to form both a set of Lagrangian-based Chern-Simons singularities, -- as well as a set of metrical-based Chern-Simons singularities, over that respective given arbitrary group-related metric, in which such a so-eluded-to perturbation that is in the mode of the transference of the correlative permutative Hamiltonian operand, is to happen here.  Let us next say, that this general genus of activity is to happen, over a set cyclical sequential series of group-related metrics -- in such a manner, to where the Lagrangian-based mappable-tracing, is to be eventually brought back to the initially so-eluded-to Real Reimmanian-based proximal local region -- in which the correlative orbifold eigenset that had initially been behaving in a purely hermitian-based manner, in so as to work to perform the formation of a purely hermitian cohomology, -- happens in such a manner, -- to where such an overall cycle is to repeat in a similar manner, as a mildly permutative iterative cycle, that is to repeat over a relatively transient number of times, until an initially external ghost-based inhibitor, is to then to work to help in causing a perturbation in the pattern of the Yukawa-based antiholomorphic Kahler conditions -- that are to here to be pertinent to the alteration of the initial tendency of such a cyclical case.
 I will continue with the suspense later!  To Be Continued!  Sincerely, Samuel David Roach.