Part Two of the Test Solutions to the First Test of Course 5

4)  If the "U" shapes involved with a Basis of Light are equally elliptically and hyperbollically concave, the time directoralization involved with such a a Basis will equally involve forward and backward moving time.

5)  If the "U" shapes of a Basis of Light are primarily ellliptically concave, then the time directoralization involved with such a Basis will primarily involve forward moving time.

6)  If the "U' shapes of a Basis of Light are primarily hyperbollically concave, then the time directoralization involved with such a Basis will primarily involve backward moving time.

7)  During the sub-metric in which the holonomic structure of the manifestation of the Bases of Light is overtly operational, the "knots" in the center of each related Basis bears a Dirac-operation of increasing in size mildly just as the main morphology of each respective Basis decrements in a euclidean manner in accordance to a Clifford-llke inverse proportionality right before instanton-quaternionic-field impulse-mode.

I will continue with the suspense of providing the rest of the solutions during my next two posts.  Sam.  Yes!