Part two tot the Second Session of course 14

The one and two-dimensional superstrings of an object undergoing  Lorentz-Four-Contraction are both effected by the said contraction to the same extent when one considers the directorals that these said superstrings are undergoing.  The motion of travel that most directly, in the path of the traveling object, is contracted in, is as according to the given equations, yet, the superstrings that differentiate kinematically outside of this directly said given arbitrary path will contract as is according to the integrative partial as to how their directorals interplay with the given path of trajectory that the given object of mass is moving in at the given speed in a given direction.  Just about any object that moves obeys the Lorentz-Four-Contaction rules.  Planck-Phenomena (which I will say from now on instead of Planck-like phenomena, unless there is a crucial reason in so as to not say this) that kinematically differentiate outside of the direct path of motion of the said massive object, will tend to contract as is according to the integrative partial as to how their directorals interplay with the given path of trajectory that the given massive object is moving in at the given speed in a given arbitrary direction.  Velocity is speed in a direction..  So, Lorentz-Four-Contraction is based on the integrative partial that relative velocities of a massive object moving in a group direction displays, when relative to the motion and the Ward-Caucy boundaries of eigenstates of electromagnetic energy.  As an object slows down, the Lorentz-Four-Contractions are undone to the extent of the just mentioned general format of slowing down.  Each discrete increment as to the undoing of Lorentz-Four-Contracton, in terms of both the increase of length from an initial contraction, the increase of time from an initial contraction, and also the decrease in mass from an initial contraction, in an object that here had an initial given arbitrary relativistic contraction, is known of as a tetrad.
To Be Continued.  Please be patient!  Sincerely, Sam Roach.