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Theoretical review reveals advancing macroscopic quantum state transfer without a unified mathematical law, highlighting severe exponential suppression constraints in macroscopic systems.
FINDING: Macroscopic quantum state transfer is advancing via atom interferometry, macroscopic tunneling, and entangled mechanical-object tomography — but no unified mathematical law for teleportation of macroscopic objects emerges from these sources. | MATH: No explicit equations or constants extracted from the listed sources (videos/abstracts); the arXiv paper (1912.08278v2) concerns hybrid classical-quantum neural networks — transfer learning, not physical teleportation. The only implicit mathematics: quantum superposition amplitudes for macroscopic objects scale as \( eiS/ \) (path integral), where \( S \) is the classical action — for a tennis ball, \( S/ ~ 10³⁴ \), making interference fringes unobservable. | CONNECTION: None directly stated. However, the macroscopic tunneling Nobel 2025 (if referring to quantum tunneling of macroscopic objects) implies exponential suppression factor \( e-2γ d \) where \( γ = √2m(V-E)/ \) — this decay cons Author: Andrew Stewart Caldin, Independent Researcher, UK. Part of the E8 Intelligence Research series. Platform: e8intelligence.com
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Andrew Stewart Caldin (2026) studied this question.
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