An Introduction To The "i*PI(del)Action"

Any superstring of discrete energy permittivity, has what I term of as partition-based discrepancies -- which are equal in the scalar magnitude of Hodge-based index -- to the scalar amplitude of their directly corresponding Polyakov Action eigenstate.  I call such partition-based discrepancies "i*PI(del)" increments.  The general oscillation-based tendency that is to happen, on account of the loss and/or the gain of such i*PI(del) increments -- is what I term of as the "i*PI(del) Action.  Such a so-stated genus of oscillation-based tendency, works to help at forming both the structural integrity of any directly corresponding orbifold eigenset, as well as helping to work to assist at the attraction of one orbifold to any other given arbitrary orbifold. Enough for now!  To Be Continued!  Sincerely, Samuel Roach.