The slower that the vibrational oscillation of a gravitational wave is to be transferred as such, over time, is to be -- the lower that its relative frequency will tend to be translated as, over that self-same duration of time. This will often work to mean, that there will here be a decrease in the amount of energy -- that is here to be exerted upon the said gravitational wave, over a set evenly-gauged Hamiltonian eigenmetric -- that works to encompass this said time. Now remember, -- gravitational waves are propagated both transversally and in a perpendicular manner -- at the same time, as Schwinger-Indices. As thus eluded-to by my last post, the lower that the frequency is to be -- of any one given arbitrary gravitational wave, over any one set Fourier Transformation -- the less of a degree of helicity that it will tend to express, when this is as taken over an extrapolated trajectory. This means, that if a gravitational wave is to spontaneously decrease in its given respective frequency -- that it will tend to work to display less of a spiral-like torsioning -- when this is as taken as an extrapolated trajectory, over a set Fourier Transform.
I will continue with the suspense later! To Be Continued! Sincerely, Samuel David Roach.
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