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| Autore principale: | |
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| Natura: | Recurso digital |
| Lingua: | inglese |
| Pubblicazione: |
Zenodo
2025
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| Soggetti: | |
| Accesso online: | https://doi.org/10.5281/zenodo.15082187 |
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Sommario:
- <h2>Introduction and Significance</h2> <p>The scientific understanding of consciousness remains one of the most profound challenges in modern science, residing at the intersection of physics, neuroscience, and philosophy. This paper represents a significant advance in this field by providing empirical evidence for quantum geometric mechanisms underlying consciousness transformation, based on the foundational framework of the Unified Balance Theory (UBT).</p> <p>The core concepts of this work were first formalized and communicated to Professor Sir Roger Penrose on November 28, 2024, as part of a scholarly dialogue exploring the connections between quantum geometry and consciousness. This initial communication marked the beginning of a journey to bridge theoretical physics with experiential consciousness studies, applying rigorous mathematical frameworks to phenomena traditionally considered beyond scientific analysis. </p> <h2>How the Penrose Papers Build on the UBT Framework</h2> <p>Three papers to Penrose effectively build upon and extend the UBT framework in several important ways:</p> <h3>Paper 1/3 (28/11/2024): Quantum Geometric Analysis</h3> <p>This paper takes the mathematical underpinnings of UBT and applies them specifically to consciousness transformation, emphasizing:</p> <ol> <li><strong>Geometric Analysis</strong>: We expanded the mathematical framework to focus on geometric properties of consciousness transitions, introducing transformation operators like T = exp(iθQ).</li> <li><strong>Non-Computational Aspects</strong>: We strengthen the argument that consciousness operates beyond computational frameworks (G(ψ) ≠ F(ψ)), which aligns with both our original theory and Penrose's own views.</li> <li><strong>Mathematical Beauty</strong>: By identifying golden ratio patterns (φ = (1 + √5)/2) in consciousness transitions, we've enhanced the mathematical rigor of our approach.</li> </ol>