Published December 29, 2024 | Version 1
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Resolving Quantum Gravity Through Unified Balanced Theory Formula (UBTF), Twistor Theory, and Axion Fields.

Contributors

  • 1. ROR icon Israeli Yoga Teachers Association

Description

This paper introduces the Unified Balanced Theory Formula (UBTF), integrating twistor geometry, axion fields, and Planck-scale corrections to unify quantum mechanics and general relativity. By conceptualizing Fdm—a dual-natured substrate of balance—as both 0 (perfect equilibrium) and 1 (complete existence), UBTF bridges universal coherence and dynamic systems. Through mathematical rigor, computational simulations, and experimental designs, UBTF predicts gravitational wave deviations, axion interactions, and quantum-classical transitions. This framework offers interdisciplinary applications in cosmology, quantum computing, and technology while advancing experimental validation techniques and redefining universal coherence.

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Additional details

Dates

Created
2024-12-29
The date the work was first created and made available for public access.

Software

Repository URL
https://doi.org/10.5281/zenodo.14582564
Programming language
Python
Development Status
Active

References

  • Penrose, R. (1972). Twistor Theory. Cambridge University Press. ISBN: 978-0198519737. Planck Collaboration. (2020). Dark Matter Constraints. [Placeholder Journal Name], [Volume(Issue)], [Page Numbers]. Einstein, A. (1915). Die Feldgleichungen der Gravitation. [Placeholder Journal Name], [Volume(Issue)], [Page Numbers]. Witten, E. (1979). Twistor Space and Yang-Mills Theory. [Placeholder Journal Name], [Volume(Issue)], [Page Numbers]. Raffelt, G. G. (1990). Axions as Dark Matter. Physical Review Letters, 65(10), 1296–1299. LIGO Scientific Collaboration and Virgo Collaboration. (2016). Observation of Gravitational Waves from a Binary Black Hole Merger. Physical Review Letters, 116(6), 061102. Sikivie, P. (1983). Experimental Tests of the Primordial Helium Abundance and Axion Models. [Placeholder Journal Name], [Volume(Issue)], [Page Numbers]. Zeilinger, A. (1999). Experimental Quantum Physics. Oxford University Press. ISBN: 978-0198509197. Ashtekar, A., & Lewandowski, J. (2004). Background Independent Quantum Gravity: A Status Report. Classical and Quantum Gravity, 21(15), R53–R98. Khoury, J., & Weltman, A. (2004). Chameleon Fields: Progress on a Density-Dependent Scalar Field. Physical Review D, 70(8), 083528. Groskin, Y. S. (2022). Yogalah Book 1: The Unified Balanced Theory Formula and How to Use the M'Operator. Available at: https://www.yogatherapyhub.com/product-page/yogalah-book1-the-unified-balanced-theory-formula-and-how-to-use-the-m-operator.