Tense Of Lagrangian And Kahler-Based Quotients

Let us initially consider three different mass-bearing orbifold eigensets, that each work to exhibit the same number of spatial dimensions -- to where each of such said eigensets, is here to both bear the same scalar magnitude of mass, as well as there here to be the Ward-related condition, that each of such said eigensets is to be traveling at the same relativistic velocity, -- from the vantage-point of a central coniaxion.  One of such orbifold eigensets is here to work to bear a unitary Lagrangian, in the course of the process of its motion through its directly corresponding Hamiltonian operand.  Another of such orbifold eigensets is here to work to bear a binary Lagrangian, in the course of the process of its motion through its directly corresponding Hamiltonian operand.  While yet -- the other of such orbifold eigensets is here to work to bear a tertiary Lagrangian, in the course of the process of its motion through its directly corresponding Hamiltonian operand.  Each of these three just mentioned orbifold eigensets, is here to be traveling through a sequential series of group-related instantons, that is here to be of the same scalar magnitude of duration -- to where each of such orbifold eigensets is consequently to then to bear the same scalar magnitude of an evenly-gauged Hamiltonian eigenmetric, -- that is here to be relativistic in similtaniety, via the vantage-point of a central conipoint.  Consequently, in such a given arbitrary case -- that mass-bearing orbifold eigenset in this situation, that is here to work to bear a tertiary Lagrangian, in the process of its motion through space, -- will tend to bear the greatest Kahler-based quotient of the three; That mass-bearing orbifold eigenset in this situation, that is here to work to bear a binary Lagrangian, in the process of its motion through space, -- will tend to bear the next highest Kahler-based quotient of the three;  And Furthermore, that mass-bearing orbifold eigenset in this situation, that is here to work to bear a unitary Lagrangian, in the process of its motion through space, -- will tend to bear the lowest Kahler-based quotient of the three.   To Be Continued! Sam Roach.