Quantum entanglement and geometry; if we think of a particle as being at one pole of an expanding sphere that is not perfectly symmetrical, this surface would would be "rippling" like the surface of the ocean (in the audio world this is called dithering), at the other pole is the entangled particle and it is a property of the sphere that gives the illusion of connectivity. This is not a physical geometry, it is a computational geometry. Is spacetime a product of entanglement? .R.A.Delmonico
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When two particles are entangled, they are always connected to one another. Two particles at opposite poles of an expanding sphere of entangled particles would not be able to remain separate, but instead would "ripple" like the surface of the ocean (in the audio world this is called dithering), at the other pole is the entangled particle and it becomes a property of the sphere that gives the illusion of connectivity. This is not a physical geometry, it is a computational geometry.
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