Does measurement reverse the direction of intrinsic time?

Iwo Bialynicki-Birula
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引用次数: 1

Abstract

A new interpretation of the formula for transition probabilities in quantum theory is proposed, based on the relativistic version of the Feynman path integral. According to this interpretation both the transition amplitude and its complex conjugate are treated on equal footing. They differ only in having opposite directions of the intrinsic time. It is conjectured that both processes, the one that corresponds to the amplitude and the one that corresponds to the complex conjugate amplitude, are equally real and that they both take place in space-time. Every time a measurement occurs, the direction of the intrinsic time is reversed. In this formulation the dilemma faced by Schrödinger in 1926, which sign of i to choose in the wave equation, does not arise.

测量会改变固有时间的方向吗?
基于费曼路径积分的相对论版本,提出了量子理论中跃迁概率公式的一种新的解释。根据这种解释,过渡幅值和它的复共轭都是同等对待的。它们的区别只在于固有时间的方向相反。我们推测这两个过程,对应于振幅的和对应于复共轭振幅的,都是实的它们都发生在时空中。每次测量发生时,固有时的方向都是相反的。在这个公式中,不会出现1926年Schrödinger所面临的困境,即在波动方程中选择i的哪个符号。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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