Submitted:
26 June 2025
Posted:
27 June 2025
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Abstract
Keywords:
1. Introduction
2. Definition and Properties of “Aun” and “Aunnāda”
2.1. Aun and Aunnāda
2.2. Components of Aun
| srp | spin direction | Vibration period | vda | |
| ex.1 | 1 | upward | 7 | 0° |
| ex.2 | 1 | downward | 7 | 17° |
| ex.3 | 1/2 | upward | 2972 | 250° |
| ex.4 | 1 | upward | 2972 | 17° |
| ex.5 | 1/2 | downward | 194892987 | 10° |



2.3. The Energy Function “AE”
2.4. Structure of Aunnāda
+ (attractive force term) + (repulsive force term)
2.5. Aun is Neither “Matter,” Nor “Wave,” Nor “Energy”
2.6. Formation of Complexity and Diversity
2.7. Relationship with Spacetime

2.8. The Prime Nature of Vibration Periods and Observability

3. Elementary Particles
3.1. Matter Particles and Light (Photons)


3.2. Aunnāden

3.3. Mass


3.4. Electric Charge

3.5. Atoms

3.6. Quantum Superposition
3.7. Quantum Entanglement
3.8. Mechanism of Force Generation: Resonant Structural Binding
3.9. Photon Excitation

3.10. Vacuum
3.11. Heat
4. Conclusion

Appendix 1: The Meaning Behind the Term “Aun”
Appendix 2: On “Nāda”
Appendix 3: The Imaginary Unit i, Napier’s Constant e, π, and ∞
- i: An imaginary number, introduced to solve the equation x^2 + 1 = 0, and considered to be non-existent in the real world.
- e: The base of the natural logarithm y=log(x)y = \log(x)y=log(x), appearing universally in phenomena such as differentiation, exponentiation, growth, and decay — a mathematical constant.
- π: The ratio of a circle’s circumference to its diameter — another fundamental mathematical constant.
- ∞ (infinity): A concept indicating an unbounded or limitless state, playing an essential role in areas such as infinite series, infinitesimals, and infinite sets.
Appendix 4: Physics and Mathematics
Appendix 5: Intelligence and the Formation of Neural Networks
Appendix 6: Photosynthesis
References
- E. Schrödinger, Ann. Phys. 79, 361 (1926).
- J.C. Maxwell, Phil. Trans. R. Soc. Lond. 155, 459 (1865).
- A. Einstein, Ann. Phys. 17, 132 (1905).
- P.A.M. Dirac, Proc. R. Soc. A 117, 610 (1928).
- M. Planck, Verh. Dtsch. Phys. Ges. 2, 237 (1900).
- A. Aspect, P. Grangier, and G. Roger, Phys. Rev. Lett. 49, 91 (1982).
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