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Minev, Z.K., Mundhada, S.O., Shankar, S., Reinhold, P., Gutiérrez-Jáuregui, R., Schoelkopf, R.J., et al. (2019) To Catch and Reverse a Quantum Jump Mid-Flight. Nature, 570, 200-204.
https://doi.org/10.1038/s41586-019-1287-z

has been cited by the following article:

• TITLE: Oscillating Spacetime: The Foundation of the Universe

  AUTHORS: John A. Macken

  KEYWORDS: Unification of Forces, Electron Model, Cosmological Constant Problem, Foundation of Physics, Aether

  JOURNAL NAME: Journal of Modern Physics, Vol.15 No.8, July 16, 2024

  ABSTRACT: In this article, spacetime is modeled as a quantum mechanical sonic medium consisting of Planck length oscillations at Planck frequency. Planck length-time oscillations give spacetime its physical constants of c, G and ħ. Oscillating spacetime is proposed to be the single universal field that generates and unifies everything in the universe. The 17 fields of quantum field theory are modeled as lower frequency resonances of oscillating spacetime. A model of an electron is proposed to be a rotating soliton wave in this medium. An electron appears to have wave-particle duality even though it is fundamentally a quantized wave. This soliton wave can momentarily be smaller than a proton in a high energy collision or can have a relatively large volume of an atom’s orbital wave function. Finding an electron causes it to undergo a superluminal collapse to a smaller wave size. This gives an electron its particle-like properties when detected. The proposed wave-based electron model is tested and shown to have an electron’s approximate energy, de Broglie wave properties and undetectable volume. Most important, this electron model is shown to also generate an electron’s electrostatic and gravitational forces. The gravitational properties are derived from the nonlinearity of this medium. When an electron’s gravitational and electrostatic forces are modeled as distortions of soliton waves, the equations become very simple, and a clear connection emerges between these forces. For example, the gravitational force between two Planck masses equals the electrostatic force between two Planck charges. Both force magnitudes equal ħc/r2.