Psuedo-Scalar nature of Binary Mass formation.
It is interesting to note that with the redefinition of of mass as a product of psuedo-scalars comes interesting applications to the various equations which are mass-energy dependent.
If I had more familarity with tensor, perhaps I could express my theorm in regards to things such as Gravitiation and perhaps come up with some testable results.
It is also interesting to note, that if we give the pseudo-scalar Monopoles properties such as velocity for instance, we get interesting results.
As I understand it, if it is a Psuedo-scalar times a Psuedo-Scalar it is a scalar, and if it is a Psuedo-Scalar times a Psuedo-Scalar time a Psuedo-scalar then it is a Psuedo-Scalar once again.
Velocity is a scalar, if I am not mistaken.
So, postulating that there is a fundamental absolute distance which can not be less than 1 between interacting particles (or waves for that matter. Pun not intended), we can begin placing limits. Correct? Also with further postulation and some knowns we can play around with this concept.
Note: Our monopoles are, I believe treatable as either Particle or wave. If they are treated as wave it is important to note that they would be Longitudinal waves, not Traverse.
Hypothesis: Energy, which has been assumed to be exact balance of monopoles, will always be energy if the angle between it's component waves is 90*. That as it veries and becomes mass, the angle of the wave-plains will very within 0* and 360*.
If angle
)
, then it is an energy pattern, and will have zero mass (or properly will be the lowest state, with an absolute mass-energy equivialant to 1).
If angle

, and
)
then the result will be mass.
I have been playing around with this for a while but I have no definite math for it yet.
Assuming that the bodies will move tangent to one another and that they are chiral, being Fermions, they will move as close as quantumly acceptable, filling lower acceptable orbits first and then will fall into orbit.
In line with the Heisenberg uncertainty priniciple, these units of magnetic field are Absolute, and therefore relative to opposing chiral bodies will have a mass index purportionate to the number of obeserving (interacting) chiral bodies.
The more you know about their charge, the less you know about their mass-energy. This can be expressed as a ratio, I just am drawing a blank as to how to show that properly. In formal mathematic language.
Also it should be noted that their is a decided bias indicated by the handedness of the monopoles and their hypothetical tendencies. I believe this bias can be further explored through the universal Proton-Electron ratio.
Special note for HydrogenBond. Hypothetically, under my model the Proton does not have a true +1 charge value, but near to and the Neutron does not have a true zero charge value but near to. This is interesting and worthy of note because water is composed of mostly oxygen and hydrogen, hydrogen being composed of Proton-Electron pairs, in which under my hypothesis would have a significant higher negative charge than traditionally thought, without the Neutron to balance the equation. This bring up an interesting inequity in the nature of water and the role of the hydrogen bond.
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