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Experimental confirmation of single-photon delocalization in an interferometer

Original: "Experimental evidence for the physical delocalization of individual photons in an interferometer"
arXiv:2505.00336v2 · 2025-05-01 · CC BY · ⏱ 3 min · Quantum Physics
Physicists have directly measured for the first time how a single photon physically distributes itself between two paths, demonstrating that quantum reality depends on the context of the final measurement.
Abstract

It is generally accepted that registering a single photon in an interference pattern wipes out all information about the path taken. However, recent studies show that weak interactions provide nontrivial experimental evidence for physical delocalization of a single particle in an interferometer. We present an experimental setup capable of quantitatively assessing photon delocalization via the frequency of polarization flips induced by small rotations. The results demonstrate that photons in an equal superposition of two paths are delocalized when detected at a high-probability output port and 'superlocalized' when detected at a low-probability one. This confirms that delocalization depends on the detection outcome, offering direct experimental proof that physical reality hinges on the context set by a future measurement.

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Context

From the early days of quantum mechanics, Niels Bohr insisted that one cannot simultaneously know which path a photon took and observe interference — that's the complementarity principle. However, the violation of Bell's inequalities and the delayed-choice thought experiment of Wheeler showed that quantum reality does not fit into the framework of measurement-independent properties. This work provides the first direct experimental answer: wave-particle duality is not just a statistical regularity, but a consequence of the physical delocalization of the particle, which depends on the subsequent measurement.

Methods

In a Sagnac-type setup, a laser beam (808.5 nm) was attenuated to a rate of ~110,000 photons per second. Vertically polarized photons hit a 50:50 beam splitter, creating a superposition of two paths. In each arm, a half-wave plate rotated the polarization by a small angle +θ₀ and –θ₀ (θ₀≪1). Since the probability of flipping to H-polarization depends only on the square of the angle, localized photons would yield the same flip rate. But under interference the rate changed: suppression indicated delocalization (mutual cancellation of rotations), while enhancement indicated hyper-localization (effective sign flip of the rotation due to a negative 'share' of the photon in one path). Measurements were taken for 32 phases, accumulating signal for 100 seconds per polarization at each output port.

Results

The interference pattern had a visibility of 0.9575 and 0.9629, despite the small decoherence effects introduced by the rotations. Under constructive interference, the H-flip probability P(H|±) dropped below the localized-photon level (~0.015), reaching values close to zero — the photon was equally shared between the paths (ideal delocalization). Under destructive interference, P(H|±) increased dramatically: to 0.857±0.005 at the minus port and 0.663±0.002 at the plus port, corresponding to A² values of up to 57.80 and 41.78. This means that in one arm the photon 'was present' with a weight larger than 7, and in the other with a negative weight, compensating for the overall normalization. Such hyper-localization is necessary to maintain the average A²=1, as in a direct path measurement, and is directly linked to the suppressed click probability of the port: A²(±) ≈ 1/P(±).

Implications

The experiment shatters the classical notion that a particle is always in a definite place before measurement. The uncertainty principle here manifests not as a limitation on simultaneous knowledge, but as a contextual dependence of reality itself. This deepens our understanding of quantum information and the measurement process: weak interactions allow us to extract information about the system without destroying interference, and demonstrate that a particle's past is shaped by its future measurement. Wave function collapse turns out to be not an instantaneous event but the result of the entire experimental configuration coming to terms.

Future development

The method can be extended to multi-beam interferometers and entangled states. Of particular interest is the practical use of hyper-localization to boost phase sensitivity in quantum metrology — exceeding the standard quantum limit is expected. Adaptation for testing contextuality in quantum computing circuits is also possible.

Impact

The results will impact fundamental physics, quantum optics, the development of quantum sensors, and potentially the philosophy of science.

Next steps

Immediate plans include implementing a metrological protocol based on hyper-localization and exploring the method's applicability limits under high loss and decoherence.

Key open problems

The work is directly related to the measurement problem: is the wave function an epistemic or an ontic entity? The obtained data tip the scales in favor of an ontic interpretation, where superposition is a real but context-dependent distribution. This also sheds light on the 'Wigner's friend' paradox and the link between information and reality.

🎯 Theoretically, as the port click probability approaches zero, the hyper-localization A² can become arbitrarily large, limited only by experimental visibility. In our experiment, the enhancement was ~50 times, equivalent to the photon being 'smeared' across the arms with weights +4 and –3.

\hat{A} = |1\rangle\langle 1| - |2\rangle\langle 2|
Determines which arm the photon is in. Delocalization means uncertainty of this operator.
A^2(\pm) = \frac{P(H|\pm)}{\theta_0^2}
Allows judging the degree of delocalization from the rate of H-events: A²<1 — delocalization, A²>1 — hyper-localization.
A^2(\pm) = \frac{1 - P(\pm)}{P(\pm)}
Shows that hyper-localization at the low-probability port compensates for delocalization at the high-probability port, keeping the average equal to one.

Key numbers

  • Interference visibility: 0.9575 (+ port) and 0.9629 (– port)
  • H-flip probability for localized photons: ~0.015
  • Maximum hyper-localization A²: 57.80±0.34 (– port) and 41.78±0.17 (+ port)
  • Photon count rate: ~110,000 per second
  • Laser wavelength: 808.5 nm
Scientists
Niels BohrPascual JordanWerner HeisenbergErwin SchrödingerDavid DeutschJohn Stewart Bell
Tags
superposition quantum measurement wave-particle duality quantum optics quantum decoherence uncertainty principle quantum information Wave Function Collapse
Laws
Heisenberg uncertainty principlePlanck–Einstein relationde Broglie formulaCompton effectsuperposition principleBragg's law
Original: arXiv:2505.00336v2 · CC BY · bridge42worlds