Details; As To A Case Of An Inverted Tense Of A Clifford Expansion

 When one is to have a given arbitrary cohesive set of discrete energy quanta, that is here to work to be exhibiting a given arbitrary tense of a Clifford Expansion, -- to where, in this particular case scenario -- the traceable motion, by which such a said set of discrete energy quanta, is here to be propagated, in a relatively tangential manner, -- that this will here work to bear an asymptotic approach, as being directed towards a flush distributed axion, in which such a herein mentioned axion, is here to work to bear a tense of behaving, as a traceable Wilson Line.  Next; Let's now stipulate, that the earlier inferred trajectory, of a given arbitrary cohesive set of discrete energy quanta, is to spontaneously work to bear a respective set of anti holomorphic Kahler conditions, during at which, as such a set of anti holomorphic Kahler conditions is here to be initiated , there is here to be the general tense, of a correlative respective Lagrangian-Based Chern-Simons singularity. Let's next say, as such a stated set of discrete energy quanta, is to become of such a nature, to where it is here to work to bear a set of anti holomorphic Kahler conditions, that the initial physical condition, in which there was here to be the kinematic action, that was here to work to involve a tense of a respective Clifford Expansion, that there is here, at the point in time and space, at which the said Lagrangian-Based singularity is here to be occurring,  that there is to be a spontaneous inversion, in the arc-like projected trajectory, of the homotopic flow, of the earlier stated cohesive set of discrete energy quanta. This will Often tend to work to bring about the condition, in which the stated traceable Wilson-Line-related axion, that was initially asymptotically approached, will have a heightened probability, of ending-up being crossed by the said cohesive set of discrete energy -- at some transient point in time, subsequent to the moment, at which there was here to be the proximal local occurrence, of a traceable presence, of the earlier stated Lagrangian-Based Chern-Simons singularity. SAM.