Part Three of the Fifth Session of Course Nine on Fock Space and the Light-Cone-Gauge

A significantly space-wise differentiating superstring will not be detected, yet such a superstring may be extrapolated by understanding the mentioned string's environment.  A superstring of loose light is significantly spatially differentiating, and thus may not be detected.  A string that attains an equilibrium in a position may be detected by observing the differential sequence in which that string is in an "observable" position during a convergent metric of substringular actions.  Such an equilibrium may cause the detection of such a string to appear as an integrated Weyl covariant metric-gauge operation, in which the toroidal appearance of the mentioned superstring shall appear as a combination of toroids or toroidal configurations, to where it would appear that the Yang-Mills topology was covariant -- when in reality the Weyl, Ward, and the Yang-Mills parameters were actually invariant during the iterations that the described superstring was integration-wise existent in.  What I just typed-out may not be much, yet, this is all that I have left for this fifth session of the ninth course of string theory that I have written before -- known as            
Fock Space and the Light-Cone-Gauge.   I will continue with the suspense by starting on the sixth session of this course later!  God Bless You, and you have a phenomenal day!  Sincerely, Sam.