Layers of Reality Versus Parallel Universes

When the format of two different superstrings, or, two different orbifolds, that are from different layers of reality and/or are from different universes, then, during the duration in which these two given arbitrary superstrings or two different given arbitrary orbifolds are as I have just described them as, then, the said superstring/orbifold that I have initially eluded to is not directly of a viable interaction genus relative to the alterior superstring/orbifold that is either from a different layer of reality and/or are from a different universe. (parallel).  Yet, if an initial superstring or an initial orbifold may be described in a Gaussian-based format as belonging to a relatively Real Reimmanian-based space, then, a superstring that is of an analogous layer of reality -- while yet of the same universe-based format -- may be compared in a rigorous manner as being of a Real-based spatial format with the second eluded to space, when relative to the initial space that works to describe the operational index of the same genus of a Gaussian-based spatial relationship.  Yet, even if two layers of reality that bear an analogous dimensional relationship are of two different universes, respectively, then, the two spaces may not be able to be compared with each other through a Real Reimmanian Gaussian-based format. -- The two superstrings here may only be compared as spatial entities via a Li-Algebra-based eigenbasis that here works to compare these relatively Njenhuis-based spaces via the usage of Imaginary Numbers that works to relate two or more different actual physical spaces that, even though these are not viable in a Real manner from outward appearances, their relationship may be compared by using either a Njenhuis Jacobian-based eigenbasis, a Njenhuis inverse Jacobian-based eigenbasis, a Njenhuis Wronskian-based eigenbasis, or, a Njenhuis inverse Wronskian-based eigenbasis.  So, all spaces that are of the same layer of reality, even though these may not be cohomologically viable with the one or more eluded to physical spaces toward each other, respectively, may be related to each other via Gaussian-based math that works to prove the directly related spaces as being Real Reimmanian relative to one another.  Yet, any comparable sets of orbifolds that are of different universes -- even if the format of the genus of their respective layer of reality is analogous, or not -- are only able to be compared rigorously if these are related via one method or another via Li Algebra constraints, in so as to utilize a Njenhuis-based eigenbasis that works to show their relationship the one or more toward the respective others.  Yet, orbifolds  that are of analogous layers of reality that are not of the same universe may be related via less of an extension of intricate eigenbases than orbifolds that are not only of different universes, yet, are also of different layers of reality.  Also, orbifolds that are of the same universe, yet, are of different layers of reality, require more of an intricate extension of eigenbasis in order to be compared (although of a relatively Real Reimmanian Gaussian basis) than orbifolds that are both from the same universe and of the same layer of reality at the same time.
I will continue with the suspense later!  Sincerely, Sam Roach.