Li Algebra Co-Relations Between Physical Spaces

Different orbifolds and/or different orbifold eigensets that are, respectively, belonging to different universes, involve a Li Algebra co-relation -- when in terms of the physical spaces that these given arbitrary respective orbifolds and/or orbifold eigensets belong to in terms of their corelative Real Reimmanin spaces.  Orbifolds and/or orbifold eigensets that are of the same universe bear spaces that are Real Reimmanian relative to one another.  Whereas, spaces that are of different universes when in terms of their relationship to one another -- spaces that are here represented by orbifolds and/or orbifold eigensets -- are considered here to be Njenhuis when in relationship to one another.  Spaces that are Njenhuis when considered in co-relation to one another are of different Gaussian formats when in terms of their Real Reimmanian spatial-basis.  Spaces that are not Real Reimmanian when in co-relationship to one another may be compared in terms of a Li Algebra basis.  Li Algebra is linear algebra that involves an Imaginary Gaussian Format.  Spaces that are existent in realtiy -- although these said spaces are Njenhuis when in co-relationhip to one another -- yet, here, involve an Imaginary Gaussian correspondence in terms of the mathematical and therefore in terms of the physical relationhips that these work to bear towards each other, may be compared in such a type of case by using Li Algebra. Physically speaking, Li Algebra may be applied by comparing orbifolds and/or orbifold eigensets that covariantly corelate -- even though such orbifolds and/or orbifold eigensets are here, in such a given arbitrary case, respectively belonging to different univeres.  I will continue with the suspense later!  Sincerely, Samuel David Roach.