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Hypothesized lepton inner discreteness

机译:假设的轻子内部不连续性

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In this paper, I will investigate a possible inner discreteness in the electron and muon particles. For the electron case, I will investigate the process of the electron transition between two energy levels in an atom. I will use the idea of a hidden variable in time as a part of the explanation for the atomic decay through electron transition between two energy levels and the electron transition distribution in time. The hidden variable idea will be used to explain the exponential decay time distribution of the electron transition. That is the fact that there is a distribution at all. In particular, I focus on the nature of the electron transition time distribution and try to evaluate if it is continuous or discrete. For the case it is discrete, I try to quantify the number of steps the distribution has by using the Bekenstein Bound. I will hypothesize from this possible number of steps regarding the possible electron discreteness. That is, I argue that it is possible that the electron has a hidden variable with discrete set of values. For the muon case, I will look at the muon decay time distribution and again as in the electron case try to evaluate its possible hidden variable in time discrete distribution using the Bekenstein Bound. Possible experimental ways to reveal the above possible electron and muon inner discreteness are discussed.
机译:在本文中,我将研究电子粒子和μ子粒子中可能存在的内部离散性。对于电子情况,我将研究原子中两个能级之间的电子跃迁过程。我将使用时间隐含变量的概念作为对通过两个能级之间的电子跃迁以及时间上的电子跃迁分布进行原子衰变的解释的一部分。隐藏的变量思想将用于解释电子跃迁的指数衰减时间分布。那是一个事实,那就是完全有分布。我特别关注电子跃迁时间分布的性质,并尝试评估它是连续的还是离散的。对于离散的情况,我尝试使用Bekenstein Bound量化分布所具有的步数。我将从可能的步骤数目中推测出可能的电子离散性。也就是说,我认为电子有可能具有一个具有离散值集的隐藏变量。对于μ子情形,我将研究μ子衰变时间分布,并再次像在电子情形中一样,尝试使用贝肯斯坦束缚在时间离散分布中评估其可能的隐藏变量。讨论了揭示上述可能的电子和μ子内部不连续性的可能实验方法。

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