本文利用随动表象下处理反常问题的路径积分方法，给出（1+1）维空间费米场玻色化的统一推导方案。
Using the path integral method for handling the anomaly problem under the comoving representation, we present a unified scheme for deriving the bononization of fermion fields in (1+1) dimensions.
这说明，睡眠期间的快速眼动相应于类似视觉的信息的处理期间，可能的确反映了做梦过程中的视觉表象。
This suggests that REMs during sleep correspond to periods of visual-like processing and may indeed reflect visual imagery during dreams.
对表象眼动自由度的限制会对表象的清晰度以及表象质量造成功能性的影响，阻碍表象的建构。
It would bring function influence to the vividness and quality of a mental image if eye movements during visual imagery were restrained, and the completion of visual imagery would also be embarrassed.
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