Let us initially consider two different orbifold eigensets, that are about to make a "head-on" collision. Both of the two so-eluded-to eigensets, are to be effected by the same discrete scalar amplitude of the force of gravity. One of the two of such orbifold eigensets, is to have the bearings of twice the Hodge-Index of discrete energy quanta as the other of such an orbifold eigenset, over a directly corresponding relatively transient group-metric. Both of such so-eluded-to eigensets, are to work to bear the same general genus of directoral-based wave-tug, over the so-eluded-to duration in which the two said orbifolds are to work to bear a head-on collision. The orbifold eigenset of such a given arbitrary respective case, that is of half the Hodge-Index of discrete energy quanta, is to bear twice as loose of a tense of a Majorana-Weyl-Invariant-Mode -- over the course of the respective group-metric, in which the two said eigensets are to collide at a "180 degree" Ward-Caucy-based manner. This will then mean, that the orbifold eigenset that is to here tend to have half the respective mass as the other of such an orbifold eigenset -- will here, have the tendency of working to bear twice the velocity as the other so-stated orbifold eigenset. Since both of such eigensets, are to here be undergoing the same general genus of a gravitational pull over time, then, what will here tend to be that orbifold eigenset that is of half the mass, will still work to bear twice the velocity as that orbifold eiegnset that is of a greater mass. In working to determine the so-eluded-to fractal of discrete energy/fractal of discrete momentum, the relative mass comparison is proportional, yet, the relative velocity comparison is squared. This will then result, in this given arbitrary respective case, in what will here tend to be, that the smaller orbifold eigenset is to bear twice the Hamiltonian-based pulsation.
I will continue with the suspense later! To Be Continued! Sincerely, Samuel David Roach.
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