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Phase-Based Gravitational Dynamics and Synthetic Metrics: An Epistemic Analysis of Quantum Interferometry and Spatio-Temporal Modulation in the Context of UAT/UPC

Miguel Percudani

Published Sep 24, 2026• 0 citations
Publisher

Abstract

Recent experimental developments provide important empirical context for phase-based approaches to physical dynamics. The direct measurement of quantum phase accumulation during free fall using a Quantum Galileo Interferometer (QGI) reported by Dobkowski et al., Science Advances (2026) DOI: 10.1126/sciadv.adj8028, demonstrates that gravitational dynamics can be directly encoded in a measurable phase evolution. Independently, the realization of magnetic-free non-reciprocity through parametric phase modulation reported by Estep, Sounas, Soric, and Alù, Nature Physics (2014) DOI: 10.1038/nphys3134, demonstrates that the relative temporal phase of spatially distributed resonators ( for ) can generate synthetic angular momentum and modify collective dynamics. These results do not validate the Universal Applied Time (UAT) or Unified Principle of Causality (UPC) frameworks. Both experiments were developed and interpreted within established frameworks. Nevertheless, they provide robust experimental precedents for treating discrete phase geometry and temporal modulation as primary experimental variables. Within this context, this work analyzes the eight-coil rotational matrix developed under the UAT/UPC program as an exploratory macroscopic platform. The system implements a synthetic rotational configuration with discrete phase increment , where physical coil opposition is replaced by controlled phase relationships. For eight ideal equal-amplitude components, . Any measured residual must therefore be decomposed into instrumental, phase, frequency, electronic, and potentially structural contributions. During development, a candidate residual was identified under phase/frequency confrontation, alongside a central-coil RMS scale . Both values are treated strictly as candidate invariants requiring independent reproduction. This work explicitly defines the falsification protocol (ideal signals, real channels, random permutation, phase inversion, and frequency variation ) and the hypotheses : residual explained by systematics vs : persists after controls. The detector, calibration code and methodology are documented in the 8+1 coil report. Related identifiers: UAT: 10.5281/zenodo.17729221 UPC: 10.5281/zenodo.18210808 Resonant Hunter v8.4: 10.5281/zenodo.18446712 8+1 Coil Rotational Detector & Calibration: 10.5281/zenodo.19646349 Alù et al. (2014): 10.1038/nphys3134 Dobkowski et al. (2026): 10.1126/sciadv.adj8028

DOI
10.24108/preprints-3116474

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Recent experimental developments provide important empirical context for phase-based approaches to physical dynamics. The direct measurement of quantum phase accumulation during free fall using a Quantum Galileo Interferometer (QGI) reported by Dobkowski et al., Science Advances (2026) DOI: 10.1126/sciadv.adj8028, demonstrates that gravitational dynamics can be directly encoded in a measurable phase evolution. Independently, the realization of magnetic-free non-reciprocity through parametric phase modulation reported by Estep, Sounas, Soric, and Alù, Nature Physics (2014) DOI: 10.1038/nphys3134, demonstrates that the relative temporal phase of spatially distributed resonators ( for ) can generate synthetic angular momentum and modify collective dynamics. These results do not validate the Universal Applied Time (UAT) or Unified Principle of Causality (UPC) frameworks. Both experiments were developed and interpreted within established frameworks. Nevertheless, they provide robust experimental precedents for treating discrete phase geometry and temporal modulation as primary experimental variables. Within this context, this work analyzes the eight-coil rotational matrix developed under the UAT/UPC program as an exploratory macroscopic platform. The system implements a synthetic rotational configuration with discrete phase increment , where physical coil opposition is replaced by controlled phase relationships. For eight ideal equal-amplitude components, . Any measured residual must therefore be decomposed into instrumental, phase, frequency, electronic, and potentially structural contributions. During development, a candidate residual was identified under phase/frequency confrontation, alongside a central-coil RMS scale . Both values are treated strictly as candidate invariants requiring independent reproduction. This work explicitly defines the falsification protocol (ideal signals, real channels, random permutation, phase inversion, and frequency variation ) and the hypotheses : residual explained by systematics vs : persists after controls. The detector, calibration code and methodology are documented in the 8+1 coil report. Related identifiers: UAT: 10.5281/zenodo.17729221 UPC: 10.5281/zenodo.18210808 Resonant Hunter v8.4: 10.5281/zenodo.18446712 8+1 Coil Rotational Detector & Calibration: 10.5281/zenodo.19646349 Alù et al. (2014): 10.1038/nphys3134 Dobkowski et al. (2026): 10.1126/sciadv.adj8028
This submission presents a conceptual framework that interprets several open problems in quantum mechanics through the lens of the Unified Applicable Time (UAT) and Unified Causal Principle (UCP) frameworks. It does not claim to replace quantum mechanics; it offers a complementary geometric and thermodynamic layer of interpretation. The document identifies three manifestations of a single principle —irreducible fluctuation— at three scales: cosmological (7% thermal calibration margin), laboratory (force metric R_geom = 0.2791 from the 8-coil interferometer), and quantum (~0.07% detector resolution limit). This principle provides interpretive bridges to: The measurement problem (collapse as saturation of the Ivancho limit, κ_crit = 4.978). Decoherence (information leakage governed by the irreducible fluctuation margin). Entanglement (geometric projection from higher-dimensional causal structures). The quantum vacuum (vacuum energy density predicted by the UAT cosmological constant derivation). Superposition (reinterpreted via the Causal Oscillation Hypothesis as a detector resolution artifact, not a real physical state). Negative tunneling time (Hartman effect explained by least-action paths in the Feynman path integral, with UAT/UCP providing the causal consistency condition). Limitations are explicitly acknowledged: UAT/UCP does not derive the Schrödinger equation, the Born rule, or second quantization. Whether the framework can be extended to these domains is identified as an open question for future investigation. The package includes the LaTeX manuscript. All referenced UAT/UCP works are publicly available on Zenodo with their respective DOIs.
This submission presents a conceptual framework that interprets several open problems in quantum mechanics through the lens of the Unified Applicable Time (UAT) and Unified Causal Principle (UCP) frameworks. It does not claim to replace quantum mechanics; it offers a complementary geometric and thermodynamic layer of interpretation. The document identifies three manifestations of a single principle —irreducible fluctuation— at three scales: cosmological (7% thermal calibration margin), laboratory (force metric R_geom = 0.2791 from the 8-coil interferometer), and quantum (~0.07% detector resolution limit). This principle provides interpretive bridges to: The measurement problem (collapse as saturation of the Ivancho limit, κ_crit = 4.978). Decoherence (information leakage governed by the irreducible fluctuation margin). Entanglement (geometric projection from higher-dimensional causal structures). The quantum vacuum (vacuum energy density predicted by the UAT cosmological constant derivation). Superposition (reinterpreted via the Causal Oscillation Hypothesis as a detector resolution artifact, not a real physical state). Negative tunneling time (Hartman effect explained by least-action paths in the Feynman path integral, with UAT/UCP providing the causal consistency condition). Limitations are explicitly acknowledged: UAT/UCP does not derive the Schrödinger equation, the Born rule, or second quantization. Whether the framework can be extended to these domains is identified as an open question for future investigation. The package includes the LaTeX manuscript. All referenced UAT/UCP works are publicly available on Zenodo with their respective DOIs.
OPEN LETTER — ZENODO DEPOSIT Author: Miguel Ángel Percudani ORCID: 0009-0007-1748-3212 ══════════════════════════════════════════════════════════════════ PURPOSE ══════════════════════════════════════════════════════════════════ Since early 2026, I have been developing an 8-coil rotational phase interferometer to test predictions of the UAT/UCP framework. The experiment measures a residual amplitude R_geom = 0.2792 ± 0.0005 using 8 electromagnetic coils with a phase step of 43.515°. On July 17, 2026, Nasari, Moussa, Alù et al. published in Nature the observation of Floquet rotational superradiance using a synthetically rotating ring of resonators. This experiment demonstrates the same physical principle: rotational phase modulation of electromagnetic fields produces measurable, reproducible deviations from classical behavior. This open letter establishes that the experimental methodology underlying the 8-coil interferometer now has an independently published precedent in one of the world's most prestigious scientific journals. ══════════════════════════════════════════════════════════════════ WHAT THIS LETTER DOES NOT CLAIM ══════════════════════════════════════════════════════════════════ • The Nature paper does NOT validate the UAT/UCP framework • The 8-coil experiment has NOT been peer-reviewed • R_geom = 0.2792 is NOT claimed as evidence of new physics ══════════════════════════════════════════════════════════════════ WHAT THIS LETTER DOES ESTABLISH ══════════════════════════════════════════════════════════════════ Rotational phase interferometry is now an established experimental technique. The 8-coil experiment applies this technique to test the UAT/UCP framework. Independent replication is welcome and encouraged. ══════════════════════════════════════════════════════════════════ REFERENCES ══════════════════════════════════════════════════════════════════ Alù et al. (Nature, 2026): Floquet rotational superradiance UAT Framework: DOI: 10.5281/zenodo.17729221 UCP Framework: DOI: 10.5281/zenodo.18210808 UAT Lagrangian: DOI: 10.5281/zenodo.20500431 8-Coil Metrics: Zenodo (2025) ══════════════════════════════════════════════════════════════════ LICENSE ══════════════════════════════════════════════════════════════════ Creative Commons Attribution 4.0 International (CC BY 4.0)