Finding quantum tunneling effects and measurement limitations in quantum field theory, suggesting new insights.
FINDING: Quantum tunneling is a wave-mechanical penetration through classically forbidden barriers, governed by exponential decay of the wavefunction; "impossible" quantum measurements in QFT are possible but non-ideal, with signaling constraints. MATH: Tunneling probability \( T ≈ e-2κ L \), where \( κ = √2m(V_0 - E)/ \); for rectangular barrier, \( T = {1}{1 + V_0^2/4E(V_0-E) ^2(κ L)} \). In QFT, impossible measurements arise from spacelike-separated signaling; non-ideal measurements avoid this via finite resolution or weak coupling. CONNECTION: No explicit geometric harmony ratios (0.382, 0.618, etc.) or base-60, crystallographic symmetries, or root systems appear in these findings. The exponential decay factor \( κ L \) is a dimensionless product, but no golden ratio or lattice structure emerges. DEPTH: 3 — Standard quantum tunneling formalism is well-established; the QFT measurement result is a refinement of known con 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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