Session 6 Of Course Eleven About Orbifolds

Orbifolds work to produce the magnetism of the said multidimensional structures that exist as one-space per orbifold in a set of parallel universes.  The multi-dimensional structures that comprise the space that a given arbitrary orbifold exists in are delineated from each other by existing within 720 degrees, in one manner or another, of each other.  This means that each orbifold is ideally formated in a round-like shape, and each orbifold also has kernels on at least all six of its basic sides.  (Just as a paraboloid that is three-dimensional has three axials that have a total of two sides per axial.  This elludes to six basic sides to a round-like shape that bears a minimum basis of three spatial dimensions.)  The kernels here are just big enough to not contain any Planck-related phenomena in them.  The kernels of orbifolds are the spaces in-between the orbifolds where there is no fractal of magnetic force that may be viably extrapolated, and thus, such a sub-space that I am here reffering to contains no Planck-like phenomena.  For instance, a star of a planet has relatively countless orbifolds.  A star has more orbifolds than a planet, since a star has more Planck-related phenomena per volume.  A planet has more orbifolds than the empty areas of outer space, since a planet has more Planck-related phenomena per volume than the vast open ranges of outer space.  So, outer space has a lot less orbifold kernels per spatial volume, while earth has far more orbifold kernels per spatial volume.  A star has fairly countless orbifold kernels.  Where a star flares out into space is where its most crucial orbifolds are, since this region is less dense in Planck-related phenonmena than the rest of the star is.  The air of a planet and its vacuums are less dense in Planck-related phenomena than the rest of a solid planet, and thus, the air of such a planet and its vacuums contain less orbifolds than the rest of that planet -- when taken as a whole.  This goes for any star and planet as such that are of the same solar system.  So, the flares of a star have more orbifold kernels than the rest of that star per volume, and, the air and vacuums of a planet have more orbifold kernels than the rest of the given arbitrary planet per volume -- if the mentioned planet is not mostly gaseous.  The kernels of an orbifold are ideally shaped like curved diamond shapes that are relatively three-dimensionally-based when extrapolated in an up-close depiction.  These kernels exist at at least six spots per orbifold, as a minimum.  These spots are in-between the tangencies of one orbifold relative to another adjacent orbifold.  If an orbifold is isolated under a given relatively Laplacian-based condition, then, its kernels surround the orbifold -- due to the lack of operational phsyical entities that act as kinematic spaces that surround these.  Mini-String segments interconnect all orbifolds.