摘要
贝尔对自己的工作有两点误解:第一,贝尔用以导出贝尔不等式的隐变量理论具有一个极为特殊的性质:它原封不动地保留了全部经典概率论的运算规则,贝尔却把这种理论当成一般的"定域隐变量理论";第二,当贝尔从他的隐变量理论导出贝尔不等式时应用了两个命题,他把其中之一理解为"定域隐变量理论"的特征,而实际上导出贝尔不等式的却是另一命题.在此试图说明,没有定域隐变量理论也能导出贝尔不等式.此外,还考察了吉.洛查克对贝尔定理的异议.
It is pointed that Bell had two misunderstandings for his work : Firstly, the hidden variable theory that he applied for deriving Bell' s inequality keeps wholly intact the operating rules of classical probabilistic theory, but he regarded it as the general local hidden variable theory. Secondly, in Bell' s work, the promise actually deriving Bell' s inequality is not the one that Bell regarded as the character of local hidden variable theory. Also, other versions can prove Bell' s inequality without local hidden variable theory and the Lochak' s objection against Bell's theory are examined.
出处
《河池学院学报》
2007年第5期1-4,共4页
Journal of Hechi University
关键词
贝尔不等式
经典概率论
吉·洛查克
Bell's inequality
classical probabilistic theory
G. Lochak