Differences, Due To Relative Change In Wobble

Let's consider two different given arbitrary covariant mass-bearing orbifold eignesets, that are here to be both parallel in their motion, -- as well as the Ward-Cauchy-related condition, that these are also to initially be traveling at the same rate, in their relationship to light.  These just mentioned orbifold eigensets, are also here to initially be of both the same construction, spin-orbital momentum, and angular momentum.  Next; there is then to be such a subsequent change in their relative covariance,-- to where one of these two stated orbifold eignesets is to rapidly change in its series of radial spatial translation -- over an evenly-gauged Hamiltonian eigenmetric -- while the other of the two said orbifold eigensets is to still remain moving and operating, in such a manner as it was inferred to be spatially translated as before.  Consequently; both the relativistic time, mass, and the relativistic length of the two said orbifold eigensets, will then Not "appear" to be exactly the same towards one another, when this is here to be taken in covariance with each other, due to their relative change in motion in relationship with the motion of light. To Be Continued!  Sam Roach.