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| Format: | Recurso digital |
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Zenodo
2025
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| Online Access: | https://doi.org/10.5281/zenodo.16747624 |
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Table of Contents:
- <h3><strong>1. Experimental Protocol for Verification of the Temporal Lattice LT</strong></h3> <p><span lang="EN-US"><strong>Author: </strong>Luis Morató de Dalmases</span></p> <p><span lang="EN-US"><strong>File: <code>1. Experimental Protocol for Verification of the.pdf</code></strong></span></p> <p><strong>Abstract</strong>: <span lang="EN-US">The Temporal Lattice LT, defined by Rs-frequencies γn, tesseracts, and E8-fiber symmetries, maps the countable sequence of Riemann zeta zeros (ℵ0) to a dense phase set(c) via ϕn, and subsequently to physical observables (ωn, En, Tn) through the scaling constant CLT. </span></p> <p><strong>License</strong>: Creative Commons Attribution 4.0 (CC-BY 4.0) <span lang="EN-US">(Attribution - NonCommercial - ShareAlike)</span></p> <h3><strong>2. LT Relationship with Measured Physical Observables</strong></h3> <p><span lang="EN-US"><strong>Author: </strong>Luis Morató de Dalmases</span></p> <p><span lang="EN-US"><strong>File: <code>2. LT Relationship with Measured Physical Observables.pdf</code></strong></span></p> <p><strong>Abstract</strong>: <span lang="EN-US">To demonstrate that the quantities derived from the Temporal Lattice LT (Rs-frequencies γn, phases ϕn, frequencies ωn, energies En, and periods Tn) correspond to experimentally measured values in femtosecond mode-locked lasers and magnetic plasma resonators. This validates LT as a physically measurable framework, unifying number-theoretic structures with observable phenomena in the Theory of Time.</span></p> <p><strong>License</strong>: Creative Commons Attribution 4.0 (CC-BY 4.0) <span lang="EN-US">(Attribution - NonCommercial - ShareAlike)</span></p> <h3><strong>3. Generalization of ℵ0 → c in other contexts</strong></h3> <p><span lang="EN-US"><strong>Author: </strong>Luis Morató de Dalmases</span></p> <p><span lang="EN-US"><strong>File: <code>3. Generalization of ℵ0 → c in other contexts.pdf</code></strong></span></p> <p><strong>Abstract</strong>: <span lang="EN-US">To generalize the Cantorian transition from countable infinity (ℵ0) to the continuum (c) beyond the Riemann zeta zeros in the Temporal Lattice LT, demonstrating its applicability to discrete spectra in quantum, electromagnetic, and nuclear systems. This establishes LT as a universal framework for mapping mathematical structures to dense, physically measurable phase distributions.</span></p> <p><strong>License</strong>: Creative Commons Attribution 4.0 (CC-BY 4.0) <span lang="EN-US">(Attribution - NonCommercial - ShareAlike)</span></p> <h3><strong>4. Lattice Coherence and Stability Temporal LT</strong></h3> <p><span lang="EN-US"><strong>Author: </strong>Luis Morató de Dalmases</span></p> <p><span lang="EN-US"><strong>File: <code>4. Coherence and Stability of the LT Temporal Lattice.pdf</code></strong></span></p> <p><strong>Abstract</strong>: <span lang="EN-US">Toanalyze the robustness of the Temporal Lattice LT under physical perturbations—phase errors (δϕn), quantum noise (δωn), and thermal instability (ϵT)—quantifying its coherence and stability for experimental observation. This ensures LT’s physical measurability within the Theory of Time.</span></p> <p><strong>License</strong>: Creative Commons Attribution 4.0 (CC-BY 4.0) <span lang="EN-US">(Attribution - NonCommercial - ShareAlike)</span></p> <h3><strong>5. Final Closure of Time Theory – Lattice Temporal (LT)</strong></h3> <p><span lang="EN-US"><strong>Author: </strong>Luis Morató de Dalmases</span></p> <p><span lang="EN-US"><strong>File: <code>5. Final Closure of Time Theory- Temporal Lattice (LT).pdf</code></strong></span></p> <p><strong>Abstract</strong>: <span lang="EN-US">The Theory of Time, grounded in the Temporal Lattice LT, has reached full maturity. Starting from the countable sequence of Riemann zeta zeros (γn, cardinality ℵ0), the phase transformation generates a dense distribution on the unit circle (cardinality c), establishing a formal bridge from ℵ0 → c. Through the physical scaling. Theoretical derivations, experimental validations, and robustness analyses confirm LT as a fundamental physical structure of time, unifying mathematics and physics in the Theory of Time.</span></p> <p><strong>License</strong>: Creative Commons Attribution 4.0 (CC-BY 4.0) <span lang="EN-US">(Attribution - NonCommercial - ShareAlike)</span></p>