Part One of the Solutions To Test One of Course 5

1)  A Basis of Light has the shape of a hermitianly shaped-wise majorized Laplacian giant Planck Phenomena related phenomenon with an initially relatively small central "knot" that starts out just six first-ordered point particles thick.  The increase in size when one, in a Laplacian manner, goes from the center of such a Basis to the rest of the morphology of that Basis goes from an euler increase in holonomic morphology to more of a euclidean Laplacian delineation once the mapping of the described configuration is observed  to be co-determinant with the morphology of a spacially majorized Planck Phenomena related phenomena.

2)  Right after instanton, first-ordered point particles of superstrings scatter mildly into point commutators that, besides indistinguishable differences, tend to maintain a Fourier-based covariant localization during the Imaginary Time of Ultimon Flow.

3)  Residue of superstrings is never permanently squandered.  Even when superstrings go into a black-hole, their holonomic components eventually leave the said black-hole's torsioning apex as antimatter that eventually reorganizes into matter.