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Device- and semi-device-independent random numbers based on noninequality paradox

机译:基于非不等式悖论的与设备和半设备无关的随机数

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摘要

In this work, we propose device-independent true random number expansion protocols based on noninequality paradoxes such as Hardy's and Cabello's nonlocality arguments, thus highlighting the noninequality paradox as an important resource for device-independent quantum-information processing, in particular for generating true randomness. As a byproduct, we find that the nonlocal bound of the Cabello argument with arbitrary dimension is the same as the one achieved in the qubits system. More interestingly, we propose a dimension witness paradox based on the Cabello argument which can be used for constructing a semi-device-independent true random number expansion protocol.
机译:在这项工作中,我们提出了基于非等式悖论(例如,Hardy和Cabello的非局域性论点)的与设备无关的真实随机数扩展协议,从而强调了非等距悖论是与设备无关的量子信息处理(尤其是用于生成真实随机性)的重要资源。作为副产品,我们发现具有任意维数的Cabello参数的非局部边界与在qubits系统中实现的非局部边界相同。更有趣的是,我们基于Cabello参数提出了一个维度见证悖论,它可用于构造独立于半设备的真实随机数扩展协议。

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