Loophole-free Bell inequality violation with superconducting circuits
Author:
Storz SimonORCID, Schär Josua, Kulikov Anatoly, Magnard Paul, Kurpiers Philipp, Lütolf Janis, Walter Theo, Copetudo AdrianORCID, Reuer KevinORCID, Akin Abdulkadir, Besse Jean-Claude, Gabureac Mihai, Norris Graham J., Rosario AndrésORCID, Martin Ferran, Martinez JoséORCID, Amaya WaldimarORCID, Mitchell Morgan W., Abellan Carlos, Bancal Jean-DanielORCID, Sangouard NicolasORCID, Royer Baptiste, Blais AlexandreORCID, Wallraff AndreasORCID
Abstract
AbstractSuperposition, entanglement and non-locality constitute fundamental features of quantum physics. The fact that quantum physics does not follow the principle of local causality1–3 can be experimentally demonstrated in Bell tests4 performed on pairs of spatially separated, entangled quantum systems. Although Bell tests, which are widely regarded as a litmus test of quantum physics, have been explored using a broad range of quantum systems over the past 50 years, only relatively recently have experiments free of so-called loopholes5 succeeded. Such experiments have been performed with spins in nitrogen–vacancy centres6, optical photons7–9 and neutral atoms10. Here we demonstrate a loophole-free violation of Bell’s inequality with superconducting circuits, which are a prime contender for realizing quantum computing technology11. To evaluate a Clauser–Horne–Shimony–Holt-type Bell inequality4, we deterministically entangle a pair of qubits12 and perform fast and high-fidelity measurements13 along randomly chosen bases on the qubits connected through a cryogenic link14 spanning a distance of 30 metres. Evaluating more than 1 million experimental trials, we find an average S value of 2.0747 ± 0.0033, violating Bell’s inequality with a P value smaller than 10−108. Our work demonstrates that non-locality is a viable new resource in quantum information technology realized with superconducting circuits with potential applications in quantum communication, quantum computing and fundamental physics15.
Publisher
Springer Science and Business Media LLC
Subject
Multidisciplinary
Reference59 articles.
1. Einstein, A., Podolsky, B. & Rosen, N. Can quantum-mechanical description of physical reality be considered complete? Phys. Rev. 48, 696 (1935). 2. Bell, J. S. On the Einstein Podolsky Rosen paradox. Physics 1, 195 (1964). 3. Bell, J. S. in Speakable and Unspeakable in Quantum Mechanics: Collected Papers on Quantum Philosophy 2nd edn, Ch. 24, 232–248 (Cambridge Univ. Press, 2004). 4. Clauser, J. F., Horne, M. A., Shimony, A. & Holt, R. A. Proposed experiment to test local hidden-variable theories. Phys. Rev. Lett. 23, 880 (1969). 5. Brunner, N., Cavalcanti, D., Pironio, S., Scarani, V. & Wehner, S. Bell nonlocality. Rev. Mod. Phys. 86, 419 (2014).
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