Any given arbitrary orbifold eigenset, that works to generate as much cohomology as it degenerates -- over an evenly-gauged Hamiltonian eigenmetric -- is said to be Yau-Exact. Any given arbitrary orbifold eigenset, that is both Yau-Exact, -- while yet also exhibiting a homogeneous translation of pulsation, -- is said to be exemplifying a cohomology, that is here to be of a De Rham nature. Any given arbitrary cohomology, that is Not of a De Rham nature -- is said to be of a Doubolt nature (I hope that my spelling is good here as to "Doubolt.") Let us next say, that one is to have two different distinct orbifold eigensets. One of these two mentioned eigensets, is here to be exhibiting a De Rham cohomology, while, the other of the two said orbifold eigensets -- is here to be exhibiting a Doubolt cohomology. Otherwise -- the two just mentioned orbifold eigensets, are to be of the same general nature. That given arbitrary orbifold eigenset -- that is here to bear a cohomology that is of a De Rham nature, -- will then tend to work to exemplify a higher Ward-Cauchy-related torque along its correlative Lagrangian-based path -- than the other of the two given arbitrary orbifold eigensets.
To Be Continued! Sincerely, Samuel David Roach.
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