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单词 Bell Inequality
释义

Bell Inequality

中文百科

贝尔定理 Bell's theorem

(重定向自Bell Inequality)
约翰·贝尔
对于自旋的量子相关性(假定100%侦测效率),局域隐变量理论的预测以实线显示,量子力学预测以虚线显示。

在理论物理学里,贝尔定理Bell's theorem)表明

贝尔定理是一种不可行定理,又知名为贝尔不等式。这定理在物理学和科学哲学里异常重要,因为这定理意味着量子物理必需违背定域性原理或反事实确定性 。发表于1964年,贝尔定理是因爱尔兰物理学家约翰·贝尔而命名。

贝尔定理的实验验证所得到的结果,符合量子力学理论的预测,并且显示某些量子效应貌似能够以超光速行进。由于这验证结果,所有归类为隐变量理论、经得起考验的量子理论都只能限制为非定域种类。请特别注意,所有至今完成的贝尔定理的实验验证,没有一个实验能够完全满足贝尔定理所有内含的要求。于此,没有任何结果能够给出决定性的总论。

英语百科

Bell's theorem 贝尔定理

(重定向自Bell Inequality)
Illustration of Bell test for spin-half particles such as electrons. A source produces a singlet pair, one particle is sent to one location, and the other is sent to another location. A measurement of the entangled property is performed at various angles at each location. The scheme for measurements on photons looks very similar: the quantum state is different but has very similar properties.
The best possible local realist imitation (red) for the quantum correlation of two spins in the singlet state (blue), insisting on perfect anti-correlation at zero degrees, perfect correlation at 180 degrees. Many other possibilities exist for the classical correlation subject to these side conditions, but all are characterized by sharp peaks (and valleys) at 0, 180, 360 degrees, and none has more extreme values (±0.5) at 45, 135, 225, 315 degrees. These values are marked by stars in the graph, and are the values measured in a standard Bell-CHSH type experiment: QM allows ±1/√2 = ±0.7071..., local realism predicts ±0.5 or less.
Scheme of a

Bell's theorem is a ‘no-go theorem’ that draws an important distinction between quantum mechanics (QM) and the world as described by classical mechanics. This theorem is named after John Stewart Bell.

In its simplest form, Bell's theorem states:

Cornell solid-state physicist David Mermin has described the appraisals of the importance of Bell's theorem in the physics community as ranging from "indifference" to "wild extravagance". Lawrence Berkeley particle physicist Henry Stapp declared: "Bell's theorem is the most profound discovery of science."

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更新时间:2025/6/22 8:29:49