自旋统计定理，泡利说对了吗
The spin statistics theorem -- did Pauli get it right?
摘要：
在这篇文章中，我们开始审查泡利的版本的自旋统计定理，然后显示，通过重新定义的参数与李代数结构的角动量，另一种解释的定理可能会给出。将发现，消失的交换子和反交换子关系可以分别与独立和相关的概率事件相关联，而不是自旋值。因此，它给出了一个更直观的理解量子场论，它也表明，类时和类空事件之间的区别可能更好地描述在本地和非本地的事件。Pacs：3.65，5.30，3.70。+ K
英文摘要：
In this article, we begin with a review of Pauli's version of the spin-statistics theorem and then show, by re-defining the parameter associated with the Lie-Algebra structure of angular momentum, that another interpretation of the theorem may be given. It will be found that the vanishing commutator and anticommutator relationships can be associated with independent and dependent probability events respectively, and not spin value. Consequently, it gives a more intuitive understanding of quantum field theory and it also suggests that the distinction between timelike and spacelike events might be better described in terms of local and non-local events. Pacs: 3.65, 5.30, 3.70.+k
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