Gluons and Spaces

Gluons that belong to one given arbitrary universe are utilized to "glue" together quarks and/or leptons together that belong to the exact same given arbitrary universe.  This means that those gluons that work to piece together quarks and/or leptons together all belong to spatial orientations that are Real Reimmanian to one another -- in terms of their covariant existence and codifferentiation, in both the relations of Laplacian Transformations, as well as in terms of the related Fourier Transformations.  This means that both the orbifolds and the orbifold eigensets that work to comprise a given arbitrary set of gluons that work to piece together a given arbitrary set of quarks and/or leptons all bear both spatial relationships, and, also, operational functions, that appertain to the same universe.  Therefore, both the orbifolds and the orbifold eigensets that work to comprise a given arbitrary set of gluons that work to piece together a given arbitrary set of quarks and/or leptons are all comprised of spatial identities that are Real Reimmanian relative to one another.  This means that the directly prior mentioned Hamiltonian operators that are displayed as the said subatomic particles all obey the same general format of Gaussian  spatial format.  This means, that, when one is to consider the Gaussian of any of the orbifolds that work to comprise any of the prior given arbitrary subatomic particles that I have eluded to, each may be solved into Gaussian form as a space, in such a manner that the corelations of the said orbifolds may also as well be solved into a Gaussian mathematical format in so as to show or indicate that each of the related eluded to spaces -- that each here bear a specific function that operates to perform a certain subatomic task -- is of a directly kinematic and interplayable nature when relative to each of the other eluded to spaces.  Remember, an orbifold is a set or a membrane of superstringular phenomena that functions in such a manner in so that it forms a single operation in the substringular.  An orbifold eigenset is a set of orbifolds that work to perform a single more reverse fractaled tense of function in such a manner in so that it forms a single operation in the substringular.  Again, both gluons, quarks, and leptons are substringular compositions that are comprised of orbifold eigensets.  This means that we are talking about individual atoms that are simply atoms of one and only one universe in this given arbitrary case scenario.  The phenomena that form atoms that are of the same universe tend to bear more of a Yakawa Coupling with other atoms that are of the same universe.  This means that the stuff that is inside of an individual atom that works to comrpise the said atom are here all from the same universe.  We are here not talking about the phenomena that is adjacent to the physical entities that comprise those spaces of our universe -- that work to function in so as to help in the establishment of different universes.  What we are talking about here is that phenomena that are of the same universe tend to bear more of a direct import upon other phenomena that is of the exact same universe.  This means that cohomologies between orbifolds tend to be more between orbifolds that are of the same universe than cohomologies that exist between orbifolds that are of different universes.  This also means that there tends to be more of a Gliossi interaction between orbifolds that are of the same universe than those Gliossi interactions that exist between orbifolds that are from different universes -- relative to one another.  The main difference here is that if two orbifolds, or, if two orbifold eigensets that are from two different universes are to touch -- while still remaining in and of their own distinctive universes -- not only will the superstrings that work to comprise such orbifolds or orbifold eigensets not touch in any Gliossi manner, yet, if the orbifolds and/or if the orbifold eigensets as a whole are to touch in any given arbitrary Gliossi manner over the course of a group instanton, (due to the condition that the fields that exist in-between superstrings work to comprise part of what works to comprise both orbifolds and orbifold eigensets), then, such a Gliossi interaction will not happen at any given Poincaire-associated conicenter of any coniaxial that may here be used to describe the Hamiltonian operation of one of such subspaces as it moves into the surrounding region of its operand-based Lagrangian in the process of interacting with any of such other operational subspaces.
I will continue with the suspense later!  Sincerely, Samuel David Roach.