In 1984, Clarke expanded the domain of observed quantum phenomena from the microscopic regimes of atoms and electrons (~10¹–10³ particles) to macroscopic superconducting circuits, which he showed exhibit quantum coherence (~10⁹–10¹² particles). I demonstrate that coherent quantum behavior persists at vastly larger scales, in Earth’s (~10⁵¹ particles) resonant geophysical cycles, which manifest astro-macroscopic time-crystalline behavior. The arguably most accurate and precise spectral analysis of the conventionally most reliable global geomagnetic calibration (CKGPTS95) revealed that macroscopic and microscopic phenomena are interconnected through cosmos-permeating gravitational resonance networks, thus annulling conventional assumptions of quantum invariance. The analysis identified a planet-dominating 9.35-My fundamental cycle, arising from Earth’s orbital and stellar gravitational influences, and resonantly governing geomagnetic reversals, planetary growth, stratigraphic anomalies mimicking mass extinctions, as well as the Great Unconformity. The resonances exhibit non-geophysical features of quantum coherence classically confined to microscopic systems, such as time crystals: discrete time-translation symmetry, fractional harmonic locking, and many-body entrainment. An integrative, high-resolution (10-yr-) view of paleodata, celestial mechanics, and quantum physics reveals that stellar-system resonances impose hierarchical constraints on planetary processes and regulate fundamental quantum properties. Given the ubiquity of tidal phenomena, a resonance-based framework exists in which large-scale celestial dynamics constrain quantum analogously to how extragalactic dynamics constrain stellar—thereby defining particle masses, coupling constants, and universal parameters. This data-driven proof completes my 2006 theoretical derivation of G (and thus gravity) from the speed of light at both quantum and everyday scales, and confirms the Hyperresonance Unifying Theory, which unified those domains via Einstein’s arbitrary simplicity (using high-school algebra), arxiv.org/abs/physics/0608026 & arxiv.org/abs/0801.0876.
Omerbashich, M. (Mon,) studied this question.