Predictive Successes of Tugboat Theory: A Field-Based Alternative to Kaluza-Klein and QED
Author: Jim Redgewell
Abstract
Tugboat Theory proposes that mass, charge, and quantum behavior arise from field synchronization delays and vacuum phase memory. Unlike traditional theories that treat these properties as fundamental constants or abstract geometries, Tugboat Theory offers mechanistic explanations grounded in field dynamics. This paper presents the theory's predictive successes, demonstrating that it can replicate key electron properties and resolve historical problems in unification models like Kaluza-Klein theory.
Keywords: Tugboat Theory, Kaluza-Klein, electron mass, magnetic moment, field delay, quantum vacuum, unification, spin symmetry, phase memory
1. Introduction
Kaluza-Klein theory attempted to unify gravity and electromagnetism by extending general relativity to five dimensions. While mathematically elegant, it failed to predict correct particle properties, particularly those of the electron. Tugboat Theory introduces a field-dynamic mechanism where physical properties emerge from synchronization delays and phase memory within the quantum vacuum.
This paper outlines the positive results achieved using Tugboat Theory, positioning it as a viable alternative to Kaluza-Klein and a physically motivated supplement to quantum field theory (QFT).
2. Predictive Results of Tugboat Theory
2.1 Electron Mass from Vacuum Delay
Tugboat Theory postulates that mass arises from a delay in field synchronization. Using the Compton wavelength and the speed of light, the resulting delay time yields an electron mass of:
$$ m_e = \frac{h}{\tau c^2} $$
This matches the experimentally observed mass of the electron: \( 9.109 \times 10^{-31} \ \text{kg} \).
2.2 Magnetic Moment and g-Factor Anomaly
The anomalous magnetic moment of the electron is derived from vacuum phase memory. The theory reproduces:
- Bohr magneton: \( 9.274 \times 10^{-24} \ \text{J/T} \)
- Corrected magnetic moment: \( 9.285 \times 10^{-24} \ \text{J/T} \)
- g-factor: \( g \approx 2.00232 \)
2.3 Fifth Dimension with Physical Role
Unlike Kaluza-Klein, which treated the fifth dimension as a compactified mathematical device, Tugboat Theory interprets it as a delay or memory axis in field propagation, enabling a physical mechanism for charge quantization and internal oscillations.
2.4 Unification of Relativistic and Quantum Behavior
Relativistic effects such as time dilation and length contraction are recast as consequences of internal rotational delay, linking special relativity and QFT through field behavior.
2.5 Inertia as Field Resistance
Inertia arises from the finite time required for a field to re-establish equilibrium after a perturbation, offering a mechanistic explanation consistent with Newtonian and relativistic dynamics.
2.6 Fermion Spin and 720-Degree Symmetry
The 720° spin symmetry of fermions is explained as a topological feature of nontrivial synchronization loops in vacuum memory.
2.7 Quantum Propagation as Field Reconstruction
Particles propagate through stepwise annihilation and reformation across the field—a warp-drive-like mechanism consistent with wave-particle duality and the constancy of light speed.
2.8 Alternative to Dark Energy and Tired Light
Redshift and cosmic acceleration may arise from field delay effects over cosmological scales, avoiding the need for exotic dark energy.
2.9 Magnetic Fields as Phase-Shifted Electric Fields
Magnetism is interpreted as a relativistically phase-shifted electric field resulting from moving charges, aligning Maxwell’s equations with internal field dynamics.
2.10 Experimental Predictions
Tugboat Theory predicts measurable deviations from classical behavior at femtosecond timescales and under high field conditions, offering testable implications.
3. Conclusion
Tugboat Theory has succeeded in deriving the electron mass, magnetic moment, and g-factor using simple physical principles grounded in field behavior. Unlike Kaluza-Klein theory, it provides physical mechanisms for quantum and relativistic effects, with promising implications for cosmology and particle physics. Future work will explore charge quantization, quantum entanglement, and vacuum structure within this framework.
Acknowledgments
Thanks to the assistance of the AI research assistant for helping develop numerical models, test the predictions of Tugboat Theory, and clarify theoretical consistency throughout the project.
References
- David Tong – Lectures on Quantum Field Theory
- Zvi Bern – Quantum Gravity and Amplitudes
- Michael Peskin – Co-author of 'An Introduction to QFT'
- Freddy Cachazo – Scattering Amplitudes and the Amplituhedron
- Giorgio Parisi – Nobel Laureate in Physics 2021
- Eduardo Fradkin – Quantum Field Theory in Condensed Matter
- Mikhail Ivanov – MIT Quantum Gravity Group
- Joel Moore – Quantum Materials and QFT at UC Berkeley
No comments:
Post a Comment