A Conceptual Technical Note on Coherence, Coupling, Regime, and Observable Expression

Sushanta Dattagupta, Sanjay Puri

Miguel Percudani

This submission presents a conceptual note exploring the analogy between two phenomena: (1) the experimentally demonstrated persistence of quantum coherence and entanglement in macroscopic systems at room temperature, and (2) the phase-lattice architecture of the 8-coil interferometer developed within the UAT/UCP framework. The note cites three peer-reviewed experimental breakthroughs: Lee et al., Science 334, 1253–1256 (2011): Entangling macroscopic diamonds at room temperature using femtosecond laser pulses and collective phonon modes. Kotler et al., Science 372, 622–625 (2021): Direct observation of quantum entanglement between macroscopic aluminum drumheads containing trillions of atoms. Aspelmeyer et al., Rev. Mod. Phys. 86, 1391 (2014): Cavity optomechanics and the geometric protection of coherence in engineered periodic structures. The common principle identified is that rigid geometric coupling of many degrees of freedom into a collective mode can shield global coherence from local thermal fluctuations. The note draws a conceptual parallel to the UAT 8-coil phase interferometer, where the precise phase step of 43.515° (derived from the quantum braking factor k_early = 0.967) creates an electromagnetic phase lattice. In this analogy, the Ivancho limit (κ_crit = 4.978) corresponds to the coherence threshold, and the 7% thermal calibration margin corresponds to the noise absorption buffer. Limitations are explicitly acknowledged: the physical substrates are different (phononic vs. electromagnetic), the coherence timescales differ, no direct experimental link exists between the two phenomena, and the UAT framework is not validated by these experiments. The note is a conceptual reflection, not a claim of experimental confirmation. The package includes the LaTeX manuscript.

Miguel Percudani

This submission presents a conceptual note exploring the analogy between two phenomena: (1) the experimentally demonstrated persistence of quantum coherence and entanglement in macroscopic systems at room temperature, and (2) the phase-lattice architecture of the 8-coil interferometer developed within the UAT/UCP framework. The note cites three peer-reviewed experimental breakthroughs: Lee et al., Science 334, 1253–1256 (2011): Entangling macroscopic diamonds at room temperature using femtosecond laser pulses and collective phonon modes. Kotler et al., Science 372, 622–625 (2021): Direct observation of quantum entanglement between macroscopic aluminum drumheads containing trillions of atoms. Aspelmeyer et al., Rev. Mod. Phys. 86, 1391 (2014): Cavity optomechanics and the geometric protection of coherence in engineered periodic structures. The common principle identified is that rigid geometric coupling of many degrees of freedom into a collective mode can shield global coherence from local thermal fluctuations. The note draws a conceptual parallel to the UAT 8-coil phase interferometer, where the precise phase step of 43.515° (derived from the quantum braking factor k_early = 0.967) creates an electromagnetic phase lattice. In this analogy, the Ivancho limit (κ_crit = 4.978) corresponds to the coherence threshold, and the 7% thermal calibration margin corresponds to the noise absorption buffer. Limitations are explicitly acknowledged: the physical substrates are different (phononic vs. electromagnetic), the coherence timescales differ, no direct experimental link exists between the two phenomena, and the UAT framework is not validated by these experiments. The note is a conceptual reflection, not a claim of experimental confirmation. The package includes the LaTeX manuscript.

Vera Lee‐Schoenfeld

Anders Nils Gunnar Widgren

This document is part of the Informational Mechanics (IM) framework and is published alongside the first public wave of IM papers. This non-authoritative technical note synthesizes the quantum, regional, and global regime analyses presented in IM-F001, IM-F001, and IM-F003. Using 2n integrative metaphor, it clarifies why multiple regimes are required for conceptual stability and why no single regime can be elevated to universal status. It introduces no new claims.

Francis J. Zucker