A Little About Partially Complex Manifolds

Let us now consider two different orbifold eigenets -- that work to bear some spatial dimensions in common, yet to where these are to as well to bear some spatial dimensions that are not in common as well.  Let us next say, that these two different said orbifold eigensets, are to bear a certain Gaussian relationship -- when this is taken among those spatial dimensions that these work here to bear such a so-eluded-to Yukawa relationship, that brings these into an extent of being in common with one another.  Yet, let us as well say, that those spatial dimensions that these do not have in common, are here to not be of a Real Reimmanian nature to one another -- to where these two so-eluded-to sets of coherent spaces are not to be fully of a Gaussian-related nature to one another.  This would then work to mean, -- that some of the attributes of one of the so-eluded-to manifolds of coherent spaces, are of a Real-based Gaussian nature to the other so-eluded-to manifold of coherent spaces, while some of the respective attributes of one of the so-eluded-to manifolds of coherent spaces are not of a Real-based Gaussian nature to the other so-eluded-to manifold of coherent spaces.  One may then say, that the two different said manifolds of coherent spaces, -- that are here to act as two different orbifold eigensets -- may be described of as being partially complex manifolds, the one to the other.
I will continue with the suspense later!  To Be Continued!  Sincerely, Samuel David Roach.