1) An orbifold kernel is a region that exists in-between adjacent orbifolds that interconnect in a Gliossi manner. Such a region exists as a relatively open gap that is basically free of substringular phenomena with the exception of mini-string segments and norm-states.
2) An orbifold neighborhood is a general region that surrounds a given arbitrary orbifold, while yet directly involving the operation of the said given arbitrary orbifold mentioned.
3) Ideally, an orbifold is shaped in either a parabollic, or, in an elliptical general format.
4) Ideally, an orbifold kernel is shaped like a region that would involve adjacent assymptotes of tangency, with the exception that these are interconnected at their endpoints in a manner that is both Gliossi and also multidimensional. Such a region gives a similar appearance of two "chocalette kisses" that are interconnected bottom-to-bottom with no gap or superfilous changes in concavity in-between these.
5) Some orbifolds are other than either parabollic-shaped-based or elliptical-shaped-based. Such alterior-shaped-orbifolds may be parallelopiped-shaped-based, pyramid-shaped-based, trapozoidal-shaped-based, or, even having other alterior-based-shapes.
6) An orbifold permutation is a variation in the Laplacian-basis of the general topological construction of any given arbitrary orbifold.
7) Some orbifold permutations may be pointal, some may be sherically-based in shape, some may be elliptically-based in shape, these may bear a triangular-basis in shape, a parabollic-basis of shape, a rectangular-basis of shape, a pyramid-basis of shape, or a trapezoidal-basis of shape.
8) Orbifolds are connected as an anzantz by mini-string segments. At more of a reverse-fractalled-tense, orbifolds are interconnected via E(8)XE(8) strings. E(8)XE(8) strings work to interconnect orbifolds via their combination of spin-orbital and sway momentum indices and their combination of spin-orbital and sway momentum Hamiltonian operations,these of which occur over directly associated brief periods of time.
9) Depending upon the placement of E(8)XE(8) strings over the course of their spin-orbital and sway Hamiltonian operations over time, such mentioned conditions may work to effect the associated conditions as to the delineation and the super-conformally-invariant motions of adjacent given arbitrary orbifolds.
10) As time goes by in reference to an orbifold, the formats of both the Laplacian-based and the Fourier-based differential geometries of those permutations that exist along both the interior-based and the exterior-based topological permutations that correspond to a given arbitrary orbifold may either alter, vary, and/or exchange in their corresponding delineation(s).
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