This is like asking the question, what is waving In Schrödinger wave equation Ψ²?
I believe we can have an objective intuitive understanding of quantum mechanics if we explain it as a geometrical process based on 4π and 2π.
Spheres always intersect as circles 2πr, and this is why we have 2π in the mathematics of quantum mechanics. The two-dimensional surface of the sphere forms a manifold or boundary condition for positive and negative charge. The inner concaved surface forms negative charge and the outer surface forms positive charge.
Light radiates out as a sphere and when the surface of the sphere comes
in contact with the electron probability cloud of an atom it forms a photon
electron coupling and our three dimensional world changes with the movement of
positive and negative charge.
We measure this process as the passage of time with the interior of the sphere forming our three dimensional space. Therefore, we have Heisenberg’s Uncertainty Principle ∆×∆pᵪ≥h/4π between position and momentum with 4π in the equation representing the spherical geometry.
This geometrical interpretation of quantum mechanics is supported by the fact that the Planck constant h/2π is also link to 2π.
When there is an exchange of energy in the form of a photon ∆E=hf electron coupling or dipole moment the energy levels cannot drop below the centre of the sphere because the process is relative to the radius. This forms a minimum amount of energy forming a constant of action in space and time that we see mathematically as the Planck constant h/2π linked with 2π representing the circumference 2πr.
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Thanks for your kind comments, critical comments are also welcome. Be sure to check back in a couple of days to see my response back to your comment, thanks again.