Complex Manifolds Becoming Gaussian

Let us initially consider two different orbifold eigensets, -- that are here to act as complex manifolds, relative to one another.  Next, let us consider that there is to ensue -- the Fourier-related action of a Li-based Hamiltonian operator upon the contingent field, that is Yukawa to the covariant homotopic field, that is proximal local to both of the so-eluded-to orbifold eigensets that are of such a said respective case.  Let us now say, that the kinematic activity of the earlier mentioned Li-based Hamiltonian operator of this given arbitrary substringular situation -- is to alter both the covariant, the codifferentiable, and the codeterminable angling of the two Ward-Cauchy-based manifolds, that are here to have been initially Nijenhuis, -- the one to the other, -- in such a manner, to where the two different said orbifold eigensets are now to be of the same universal setting, when this is here to be taken in respect with one another.  At this metrically-related point in time -- both of the said orbifold eigensets may now be said to share the same general Gaussian tense of being Real Reimman spaces, the one to the other.  This will then work to help at making the two different said orbifold eigensets, to no longer be of a complex nature, when this is taken as a Reimman-based relationship of the one so-eluded-to manifold of coherent spaces to the other so-eluded-to manifold of coherent spaces.
I will continue with the suspense later!  To Be Continued!  Sincerely, Samuel David Roach.