aletheia
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- TL;DR
- Do the quantum and the classical wave interference pattern represent the same physical reality?
Has this question been explicitly discussed in the quantum-foundations literature?
Classical optics:
I(x) ∝ |E₁(x) + E₂(x)|²
Single-quantum case:
P(x) ∝ |ψ₁(x) + ψ₂(x)|²
What appears statistically in QM is the same interference structure from wave optics?
The most recent papers approaching this matter that I could find were:
C. J. Villas-Boas et al., “Bright and Dark States of Light: The Quantum Origin of Classical Interference,” Physical Review Letters 134, 133603 (2025).
J.-J. Cheng et al., “Quantum origin of diffraction from bright and dark states,” Physical Review A 113, 052201 (2026).
The first derives classical interference from a quantum description involving collective bright and dark states of light.
The second extends this framework to diffraction and explicitly describes it as connecting quantum and classical wave optics.
So, is there an interpretation or quantum-optical framework that explicitly addresses this issue?
References to papers or authors addressing this question would be appreciated.
Classical optics:
I(x) ∝ |E₁(x) + E₂(x)|²
Single-quantum case:
P(x) ∝ |ψ₁(x) + ψ₂(x)|²
What appears statistically in QM is the same interference structure from wave optics?
The most recent papers approaching this matter that I could find were:
C. J. Villas-Boas et al., “Bright and Dark States of Light: The Quantum Origin of Classical Interference,” Physical Review Letters 134, 133603 (2025).
J.-J. Cheng et al., “Quantum origin of diffraction from bright and dark states,” Physical Review A 113, 052201 (2026).
The first derives classical interference from a quantum description involving collective bright and dark states of light.
The second extends this framework to diffraction and explicitly describes it as connecting quantum and classical wave optics.
So, is there an interpretation or quantum-optical framework that explicitly addresses this issue?
References to papers or authors addressing this question would be appreciated.
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