A Heads-Up To Course 19

According to the Heisnburg Principle, one can not detect exactly where an electron is and what it is doing at the exact same time.  One may only be able to approximate -- with a certain degree of expectation value, exactly where any given electron is at and what it is doing at the exact same time.  Superstrings are even more difficult to be able to determine exactly where these are at and what these are doing at the same time.  Therefore, it takes an even more touchy extrapolation as to the expectation value as to where these are at and what these are doing simultaneously.  An expectation value is a probability as to the existence of a condition that is determined anywhere from 0 to 1.  An expectation value of 0 means that there is no way of something being a certain way.  An expectation value of 1 means that there is complete certainty as to something being a given arbitrarily determined way.  A Sterling Approximation has to do with an extrapolatory approximation as to exactly where a superstring is and what it is doing at the exact same time.  Again, with a Sterling Approximation, the expectation value will always be between 0 and 1.  When one works to determine exactly where a smaller phenomenon than a superstring is and what it is doing at the exact same time, one may take fractals of what I have just described of as the basis of a Sterling Approximation.  So, by making the mentioned Sterling Approximations and their fractals into consideration as an integrative unit of determination, and then, by putting these together in a methodical manner, one may work to determine with at least some rigor where certain superstrings and/or groups of superstrings are at and what these are doing at relatively the same time.  The said general format of approximations involves a higher degree of certainty for groups of superstrings that act together as a unit than for individually operating superstrings.  This is why it is easier to determine the trajectorial projection of an orbifold than the trajectorial projection of an individual superstring.  Such extrapolations may be determined with optimum certainty to work at finding out relatively well what is going on in the substringular, and, at what locus or region such activity is happening at over a given arbitrary metrical locus in which such activity is occurring.  I will continue with the next heads-up as to course 19 later!  Sincerely, 
Samuel David Roach.