Course 6, Session 3, Part 2

Well hello again world, this is Samuel Roach here!  How are you?  I hope that you are following along pleasingly.
So, as I was last saying, the substringular phenomena in the "rings" or "hoops" of the physical space-time-continuum are basically infinitely smaller that the Continuum as a whole.  Likewise, the annulus of the toroidal disc that comprises the center of physical space and time is quite smaller than the Continuum as a whole.  The holonomic substance of the Continuum is outwardly concave in retrospect, yet the said curvature curves inward toward the annulus that is at the center of the physical portion of space and time.  This is because the potential energy that causes the energy of the space-time-continuum to exist exists in a primordial manner at the said relatively small void at the center of the said toroidal disc, just as the charge in the center of a conductive shell exists only demonstratively at the outer surface of the said shell.  The sectors of this "donut" that has a very thin substance have a shape of "parallelograms" during the sub-metric that happens during the course of the Bases of Light.  Such  parallelogram-like regions curve energy so slightly so as to eventually form the three given rings' basis of permittivity over the course of the duration in-between each instanton.  The reason for the really slight bend in these parallelograms is the substringular gravity which is applied to them.  The fact that all phenomena has radial symmetry helps to explain why the space-time-continuum exists in the said "rings" or "hoops."  The fact that reality exists in a ring-like or hoop-like fashion shows why the "parallelograms" of tori-sector-ranges pull in on each other.  I will explain more of this during the course of the next lesson.  I hope that my instructions that explain such minute phenomena is forming a similiar picture in your mind as it does to me.
Until later, you have a phenomenal day!  Sincerely, Sam.             

Post One of More About Orbifolds

An orbifold may act as a toroidal-disc shell, an orbifold may act as a toroidal-spherical-shell, an orbifold may act as a Hilbert-toroidal-disc, or an orbifold may act as a Hilbert-Toroidal sphere. An orbifold toroidal disc shell is an orbifold that consists of one-dimensional superstrings that involve one universe within its Ward boundaries. Such an orbifold has a gauge-field Njenhuity that is directoralized of cohomological mini-strings that "yarn" together between opposite subtended relative poles based on a translation of theta to Phi multidimensional polar radial delineations, so that the associated orbifold bears an incomplete mobiaty. A complete mobiaty here would undo space-time-fabric, and is impossible here because the given interialized directoralization of these substringular gauge-fields here will always bear an abelian eigenstates no matter whether the associated superstrings along the periphery of this orbifold have a non-abelian or an abelian light-cone-gauge topology in and of themselves. A non-abelian gauge-field eigenbasis at geometrically euler positioning taken Laplacianly, with a partially abelian geometry "welding" the abelian and nonabelian eigenbasis of such to form a stratum that may be interacted upon via the Ricci Scalar with the proper Ante-De-Sitter/De-Sitter mode of operations. This webbing is a translational group operator of gauge-action that hyperbollically transfers point-fill to the operand of the Fourier Series that defines the refurbishment of the space-time-fabric of the periphery of such a toroidal-disc-shell, taken as a regulation group action of the only intertwining that an Imaginary charge under the given Ward conditions may effect to allow for such a Conformally Invariant Series commutation. Such activity also happens with toroidal spherical shells, yet only non-abelianly with toroidal discs and toroidal spheres of the kind that define their respective orbifolds.