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Test of Bell’s and Mermin’s inequalities on Quantum Computer

机译:贝尔和MEREMIN在量子计算机上的不等式测试

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Quantum computers have tremendous potential of simulating large quantum systems that classical computers can’t. In the theoretical verification of quantum non-locality principle, Bell’s and Mermin’s inequalities stood out, which proved to be valid in multiple empirical experiments. In this paper we report the tests of Bell and Mermin’s inequalities carried out on the 2- qubit and 3-qubit IBM quantum computer respectively. By comparing the result we obtained and the pattern predicted by the inequalities, our experimental results indicate clear violations of the two inequalities; thereby, we validate postulates in quantum mechanics and disprove the local realism argument in classical hidden variable theories proposed by Einstein, Podolsky, and Rosen on quantum circuits.
机译:量子计算机具有模拟古典计算机不能的大量系统的巨大潜力。 在Quantum非地方原则的理论验证中,贝尔和MELEN的不平等突出,这证明在多个实证实验中有效。 在本文中,我们报告了贝尔和MELEMIN分别在2- QUBET和3 QUB IBM量子计算机上进行的不等式的测试。 通过比较我们获得的结果和不平等预测的模式,我们的实验结果表明,违反了两种不等式的侵犯; 因此,我们验证了量子力学的假设,并反驳了爱因斯坦,Podolsky,和装饰在量子电路上提出的古典隐藏变量理论中的本地现实主义论点。

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