Part Two of the Seventh Session of Course 16

A Yang-Mills light-cone-gauge topology is more likely to be directly involved with superstrings that are able to travel at the "speed of light" or faster, unless one is dealing with entropic photons, whereas, a Kaluza-Klein light-cone-gauge topology is more related to mass and the so-stated entropic photons -- within the first 384 instantons after the scattered photons have struck any given arbitrary phenemenon that was in their initial path.  This is although, in any measurable period of time that light or any electromagnetic energy may be measured as going in any phenomenon other than a vacuum, that so-stated given arbitrary electromagnetic energy will be going slower than if it were to be going through a vacuum -- as is according to Snell's Law.  A mass has both a Kaluza-Klein light-cone-gauge topology and Yau-Exact singularities in-between the superstrings that work to comprise the given arbitrary mass so-stated.  Any phenomena that has both a Kaluza-Klein light-cone-gauge topology and Yau-Exact singularities in-between the superstrings that work to comprise the said phenomenon can not go at the speed of light or faster, as I have described in previous posts.  A Yang-Mills light-cone-gauge topology works more toward the maintenance of the homotopy that superstrings bear the one toward the others, while, a Kaluza-Klein light-cone-gauge topology works more toward the general networking of substringular cohomology.  The condition of homotopy is key toward the condition of Cassimer Invariance.  It is electromagnetic energy that works as the key to Lorentz-Four-Contractions, and thus, it is electromagnetic energy that acts as the principle component as to what works to allow for the recycling of substringular norm-state conditions.  It is the recycling of norm-state conditions that works to allow for the various substringular phenomena to optimize the state of being kept from fraying, and, the condition of substringular phenomena being interconnected without fraying is the condition of homotopy.  This is why light, or, electromagnetic energy is key toward the maintenance of homotopy, and, it is phenomena that are of a Yang-Mills light-cone-gauge topology that is able to travel at the speed of light or faster.  This is why phenomena that are of a Yang-Mills light-cone-gauge topology are so key to the maintenance of homotopy.  It is phenomena that are of mass that work as the basis of the relationships of gravity, even though gravity effects all substringular phenomena to one extent or another.  Gravity is the main influence -- through the Rarita Structure -- of the networking of substringular phenomena via the various multiplicit cohomologies.  Mass, as it is generally conceived, is of a Kaluza-Klein light-cone-gauge topology.  This is why phenomena that are of a Kaluza-Klein light-cone-gauge topology work more toward the networking of superstrings via their various cohomologies -- as I will later explain in later sessions.  I will continue with the suspense later!  Sincerely, Samuel David Roach.