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7/12/2025, 8:46:51 PM
>>16722443
A couple of thoughts ran through my head as I read the picture
perhaps this is the resonant unit of discretion that can be translated into euclidean geometry but also a torus if dynamics allow.. Say a coherent magnet will exhibit this toroidal field if you translate the geometry of the magnet body to this 'hekat' which is a nice name for it. Its usually discoherent on a quantum until we loosen and tune it.. Which actually would have interesting implications for magnets if you could tune them in size proportional to phi. Segmagnetics.com you can already program waves into magnets as it is.
You essentially have bounded tension of opposing forces that desperately are trying to fly apart from each other but they are held within a resonance pocket that causes discretion so they can't escape from that boundary, so they do the next best thing; they eject angular opposite each other before returning to the place of lowest mediation, the core. If you came back in on the center of the giant centrifuge machine, you would be just fine as there is no angular momentum. If you landed on the outside, you would die as the machine is spinning fastest there. then you have to get to the outside again quickly because there are more coming in. the analogy starts to fall apart there
That's what the image in the top left looks like to me. You have the definition of the hyperboloid and of the toroid. If you rotated those two circles around 360 it would represent the bigger toroidal and the lesser toroidal of 'eddy currents' where the quantum particles kinda chill out from all the shear power of the ejection and return of opposing forces.
this 5th dimension object is that hyperboloid/toroid combo that you see in magnets. A magnet is a quantum feature upscaled into ours.
α seems to be the mediator and geometric principle between phi and e, which govern stability and time, respectively.
A couple of thoughts ran through my head as I read the picture
perhaps this is the resonant unit of discretion that can be translated into euclidean geometry but also a torus if dynamics allow.. Say a coherent magnet will exhibit this toroidal field if you translate the geometry of the magnet body to this 'hekat' which is a nice name for it. Its usually discoherent on a quantum until we loosen and tune it.. Which actually would have interesting implications for magnets if you could tune them in size proportional to phi. Segmagnetics.com you can already program waves into magnets as it is.
You essentially have bounded tension of opposing forces that desperately are trying to fly apart from each other but they are held within a resonance pocket that causes discretion so they can't escape from that boundary, so they do the next best thing; they eject angular opposite each other before returning to the place of lowest mediation, the core. If you came back in on the center of the giant centrifuge machine, you would be just fine as there is no angular momentum. If you landed on the outside, you would die as the machine is spinning fastest there. then you have to get to the outside again quickly because there are more coming in. the analogy starts to fall apart there
That's what the image in the top left looks like to me. You have the definition of the hyperboloid and of the toroid. If you rotated those two circles around 360 it would represent the bigger toroidal and the lesser toroidal of 'eddy currents' where the quantum particles kinda chill out from all the shear power of the ejection and return of opposing forces.
this 5th dimension object is that hyperboloid/toroid combo that you see in magnets. A magnet is a quantum feature upscaled into ours.
α seems to be the mediator and geometric principle between phi and e, which govern stability and time, respectively.
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