References
- stevensondouglas91
- Apr 13
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[1] Einstein, A. (1948). Letter to Max Born. In Einstein-Born Correspondence.
[2] Maxwell, J. C. (1865). A dynamical theory of the electromagnetic field. Philosophical Trans-
actions of the Royal Society of London, 155, 459–512.
[3] Schr¨odinger, E. (1926). An undulatory theory of the mechanics of atoms and molecules.
Phys. Rev., 28, 1049–1070.
[4] Kaluza, T. (1921). Zum Unit¨atsproblem der Physik. Sitzungsber. Preuss. Akad. Wiss.,
966–972.
[5] Klein, O. (1926). Quantentheorie und f¨unfdimensionale Relativit¨atstheorie. Z. Phys., 37,
895–906.
[6] Dirac, P. A. M. (1931). Quantised singularities in the electromagnetic field. Proc. Roy. Soc.
Lond. A, 133, 60–72.
[7] Cremmer, E., Julia, B., & Scherk, J. (1978). Supergravity theory in 11 dimensions. Phys.
Lett. B, 76, 409–412.
[8] Witten, E. (1995). String theory dynamics in various dimensions. Nucl. Phys. B, 443, 85–
126.
[9] Vopson, M. M. (2023). The second law of infodynamics and its implications for the simu-
lated universe hypothesis. AIP Advances, 13, 105308. doi:10.1063/5.0130016
6
[10] Nesvizhevsky, V. V., et al. (2011). Quantum states of neutrons in the Earth’s gravitational
field. Phys. Rev. D, 83, 102002.
[11] Westphal, A., et al. (2020). The GRANIT experiment: status and perspectives. Class.
Quantum Grav., 37, 055001.
[12] Kohlrausch, R. (1854). Theorie des elektrischen R¨uckstandes in der Leidener Flasche.
Poggendorff ’s Annalen, 91, 179–214. Williams, G., & Watts, D. C. (1970). Non-symmetrical
dielectric relaxation behaviour arising from a simple empirical decay function. Trans. Fara-
day Soc., 66, 80–85.
[13] Airy, G. B. (1838). On the intensity of light in the neighbourhood of a caustic. Trans.
Camb. Phil. Soc., 6, 379–402.
[14] Ryu, S., & Takayanagi, T. (2006). Holographic derivation of entanglement entropy from the
anti–de Sitter space/conformal field theory correspondence. Phys. Rev. Lett., 96, 181602.
[15] Susskind, L. (2014). Computational complexity and black hole horizons. Fortsch. Phys.,
64, 24–43.
[16] Stevenson, D. G. (2026). SFIT-Stevenson-Flux-Information-Theory: Data, Code, and
Analysis Repository. Zenodo. doi:10.5281/zenodo.19263994




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