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1. Planck, M. (1899). Über irreversible Strahlungsvorgänge. Sitzungsberichte der Königlich Preußischen Akademie der Wissenschaften zu Berlin, 5, 440–480.
2. Barrow, J. D. (2002). The Constants of Nature; From Alpha to Omega. Pantheon Books, New York.
3. Buczyna, J. R., Unnikrishnan, C. S., & Gillies, G. T. (2011). Standard and derived Planck quantities: selected analysis and observations. Gravitation and Cosmology, 17(2), 129–140.
4. Жамбайбеков К. Ж., Ярулин Д. С. (2019). Роль фундаментальных постоянных в естественных системах единиц. Известия вузов. Физика, 62(5), 3–9.
5. Sakharov, A. D. (1967). Vacuum quantum fluctuations in curved space and the theory of gravitation. Доклады АН СССР, 177(1), 70–73.
6. Verlinde, E. (2011). On the Origin of Gravity and the Laws of Newton. Journal of High Energy Physics, 2011(4), 29.
7. Jacobson, T. (1995). Thermodynamics of Spacetime: The Einstein Equation of State. Physical Review Letters, 75(7), 1260–1263.
8. Flouris, K., Jiménez, M., & Stojanovic, N. (2022). Curvature-induced quantum spin-Hall effect on a Möbius strip. Physical Review B, 105(23), 235417.
9. Cartan, É. (1922). Sur une généralisation de la notion de courbure de Riemann et les espaces à torsion. Comptes Rendus, 174, 593–595.
10. Kibble, T. W. B. (1961). Lorentz invariance and the gravitational field. Journal of Mathematical Physics, 2(2), 212–221.
11. Hehl, F. W., von der Heyde, P., Kerlick, G. D., & Nester, J. M. (1976). General relativity with spin and torsion: Foundations and prospects. Reviews of Modern Physics, 48(3), 393–416.
12. Popławski, N. J. (2010). Nonsingular, big-bounce cosmology from spinor-torsion coupling. Physical Review D, 83(8), 084033.
13. Berry, M. V. (1984). Quantal phase factors accompanying adiabatic changes. Proceedings of the Royal Society A, 392(1802), 45–57.
14. Sprinkart, N., Scheer, E., & Di Bernardo, A. (2024). Tutorial: From Topology to Hall Effects – Implications of Berry Phase Physics. arXiv:2407.10464.
15. Al Yaquob, A. (2026). *A Geometric Origin for Spin, Entanglement, and Gravity from 10-Dimensional Topology*. Research Square, DOI: 10.21203/ -6364662/v1.
16. Saito, S., et al. (2023). Experimental observation of Berry phases in optical Möbius-strip microcavities. Nature Photonics, 17(5), 412–417.
17. Binder, B. (2002). Berry's Phase and Fine Structure. ANU Research Repository,
18. Smolin, L. (2014). The fine-structure constant as a universal unit of charge. arXiv:1407.2946.
19. Barman, B., Borah, D., Das, S. J., & Roshan, R. (2022). Cogenesis of Baryon asymmetry and gravitational dark matter from primordial black holes. Journal of Cosmology and Astroparticle Physics, 2022(10), 053.
20. Zeldovich, Ya. B., & Novikov, I. D. (1967). The Hypothesis of Cores Retarded during Expansion and the Hot Cosmological Model. Soviet Astronomy, 10(4), 602–607.
21. Riess, A. G., et al. (1998). Observational Evidence from Supernovae for an Accelerating Universe and a Cosmological Constant. The Astronomical Journal, 116(3), 1009–1038.
22. Feynman, R. P. (1948). Space-Time Approach to Non-Relativistic Quantum Mechanics. Reviews of Modern Physics, 20(2), 367–387.
23. Nottale, L. (2005). Non-differentiable variational principles. Journal of Mathematical Analysis and Applications, 307(2), 486–500.
24. Einstein, A., Podolsky, B., & Rosen, N. (1935). Can Quantum-Mechanical Description of Physical Reality Be Considered Complete? Physical Review, 47(10), 777–780.
25. Bohr, N. (1935). Can Quantum-Mechanical Description of Physical Reality Be Considered Complete? Physical Review, 48(8), 696–702.
26. Розенталь, И. Л. (2005). Геометрия, динамика, Вселенная. Изд. УРСС, М
