Challenges
Datasets
Workspaces
Papers
Discussions
Leaderboard
Log inSign up
Challenges
Datasets
Workspaces
Papers
Discussions
Leaderboard
Blog
Job Board
Q3AS

© 2026 Aqora Quantum S.A.S.

TermsPrivacyLegal Notice

Physics Essays

Probability interpretations of quantum mechanics and the prediction of anomalous magnetic moment assuming an energy field existing around rigid bodies

P. K. Misra

Published Feb 25, 2011• 3 citations
Publisher
DOI
10.4006/1.3531558

Related papers

Quantum Mechanics and the Magnetic Moment of Atoms

Enrico Fermi

Nature•Dec 18, 1926•10 citations

The Anomalous Magnetic Moment: Classical Calculations

Jean Louis Van Belle

Critics of the Zitterbewegung model often ask what predictions come out of the model. The answer to this question is quite simple: in order to gain credibility, the model would need to explain the anomalous magnetic moment as measured in experiments. If it can do this, then it should probably be recognized as a valid and alternative interpretation of quantum mechanics. This paper explores the geometry of the model in very much depth and, as such, lays the foundations for such explanation.

•Jun 1, 2019•1 citation

Quantum Interpretation of the Proton Anomalous Magnetic Moment

Michaele Suisse, P. Cameron

A century’s proliferation of Quantum Interpretations has been driven by an incomplete understanding of the measurement problem, by an incomplete understanding of the unobservable wavefunction and its unobservable interactions. Yet it remains that the observer effect - observing a phenomenon necessarily changes that phenomenon - is at the historical foundation of quantum mechanics. The semantic confusion, that wavefunction interactions are unobservable yet the observer effect is irrefutable, can be resolved by considering the difference between simple passive measurement and active transfer function measurement. In the first, one registers whatever lump of energy lands upon a sensor, and there is no observer effect. In the second, one excites the system of interest and measures the response, and there is an observer effect. Magnetic moment measurements are transfer function measurements. To measure an amplitude one must align the spin, applying a magnetic field to separate the energy eigenstates, and excite the system to measure their difference. A paper presented to Spin 2016 suggests that the measured anomaly is not an intrinsic property of the fermionic proton, but rather an observer effect. In our presentation to Spin 2018 we propose to extend the Spin 2016 interpretation to the neutron anomalous moment.

•Feb 1, 2017•0 citations

Quantum Mechanics of Magnetic Moments in External Fields

Paul L. Corio

Elsevier eBooks•Jan 1, 1967•0 citations

ANOMALOUS MAGNETIC MOMENT OF THE ELECTRON IN STOCHASTIC QUANTUM MECHANICS.

Ana Marı́a Cetto, L. de la Peña-Auerbach

•Jan 1, 1971•0 citations

Bootstrap Predictions for Quantum Measurement: What Extended Electron Structure Implies for Interference, Entanglement, and the Born Rule

Clifford Keeble

The Bootstrap Universe framework derives the electron's anomalous magnetic moment from icosahedral geometry, achieving 0.094σ agreement with experiment. The derivation reveals the electron as an extended structure with a physical field reach of 83,733 lattice units ≈ 4.4 pm. This paper identifies six testable predictions that follow from extended electron structure, without requiring any interpretation of quantum mechanics. (1) Electron diffraction visibility should show anomalous energy dependence in the 200–500 keV transition region, where the de Broglie wavelength crosses the Compton wavelength (212 keV) and kinetic energy approaches the rest mass (511 keV). (2) TEM diffraction through amorphous thin films should produce structured patterns beyond random scatter. (3) Double-slit interference should persist even when the barrier is thick enough to be classically opaque. (4) Bell inequality violation magnitude for electrons should show energy dependence absent from photon tests. (5) The lower bound on entanglement correlation speed should continue rising without limit. (6) The Born rule |ψ|² emerges from phase-averaged resonance geometry, predicting specific deviations for non-uniform phase distributions. All are falsifiable.

•Jan 11, 2026•1 citation
A century’s proliferation of Quantum Interpretations has been driven by an incomplete understanding of the measurement problem, by an incomplete understanding of the unobservable wavefunction and its unobservable interactions. Yet it remains that the observer effect - observing a phenomenon necessarily changes that phenomenon - is at the historical foundation of quantum mechanics. The semantic confusion, that wavefunction interactions are unobservable yet the observer effect is irrefutable, can be resolved by considering the difference between simple passive measurement and active transfer function measurement. In the first, one registers whatever lump of energy lands upon a sensor, and there is no observer effect. In the second, one excites the system of interest and measures the response, and there is an observer effect. Magnetic moment measurements are transfer function measurements. To measure an amplitude one must align the spin, applying a magnetic field to separate the energy eigenstates, and excite the system to measure their difference. A paper presented to Spin 2016 suggests that the measured anomaly is not an intrinsic property of the fermionic proton, but rather an observer effect. In our presentation to Spin 2018 we propose to extend the Spin 2016 interpretation to the neutron anomalous moment.
The Bootstrap Universe framework derives the electron's anomalous magnetic moment from icosahedral geometry, achieving 0.094σ agreement with experiment. The derivation reveals the electron as an extended structure with a physical field reach of 83,733 lattice units ≈ 4.4 pm. This paper identifies six testable predictions that follow from extended electron structure, without requiring any interpretation of quantum mechanics. (1) Electron diffraction visibility should show anomalous energy dependence in the 200–500 keV transition region, where the de Broglie wavelength crosses the Compton wavelength (212 keV) and kinetic energy approaches the rest mass (511 keV). (2) TEM diffraction through amorphous thin films should produce structured patterns beyond random scatter. (3) Double-slit interference should persist even when the barrier is thick enough to be classically opaque. (4) Bell inequality violation magnitude for electrons should show energy dependence absent from photon tests. (5) The lower bound on entanglement correlation speed should continue rising without limit. (6) The Born rule |ψ|² emerges from phase-averaged resonance geometry, predicting specific deviations for non-uniform phase distributions. All are falsifiable.