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将宇宙表示为具有关系解释的树状全息图。

Representation of the Universe as a Dendrogramic Hologram Endowed with Relational Interpretation.

作者信息

Shor Oded, Benninger Felix, Khrennikov Andrei

机构信息

Felsenstein Medical Research Center, Beilinson Hospital, Petach Tikva 49100, Israel.

Sackler Faculty of Medicine, Tel Aviv University, Tel Aviv 6997801, Israel.

出版信息

Entropy (Basel). 2021 May 8;23(5):584. doi: 10.3390/e23050584.

Abstract

A proposal for a fundamental theory is described in which classical and quantum physics as a representation of the universe as a gigantic dendrogram are unified. The latter is the explicate order structure corresponding to the purely number-theoretical implicate order structure given by p-adic numbers. This number field was zero-dimensional, totally disconnected, and disordered. Physical systems (such as electrons, photons) are sub-dendrograms of the universal dendrogram. Measurement process is described as interactions among dendrograms; in particular, quantum measurement problems can be resolved using this process. The theory is realistic, but realism is expressed via the the Leibniz principle of the . The classical-quantum interplay is based on the degree of indistinguishability between dendrograms (in which the ergodicity assumption is removed). Depending on this degree, some physical quantities behave more or less in a quantum manner (versus classic manner). Conceptually, our theory is very close to Smolin's dynamics of difference and Rovelli's relational quantum mechanics. The presence of classical behavior in nature implies a finiteness of the Universe-dendrogram. (Infinite Universe is considered to be purely quantum.) Reconstruction of events in a four-dimensional space type is based on the holographic principle. Our model reproduces Bell-type correlations in the dendrogramic framework. By adjusting dendrogram complexity, violation of the Bell inequality can be made larger or smaller.

摘要

本文描述了一种基础理论的提议,其中经典物理学和量子物理学作为宇宙的一种表示形式被统一为一个巨大的树形图。后者是与由p进数给出的纯数论隐含序结构相对应的显序结构。这个数域是零维的、完全不连通的且无序的。物理系统(如电子、光子)是通用树形图的子树形图。测量过程被描述为树形图之间的相互作用;特别是,量子测量问题可以用这个过程来解决。该理论是现实主义的,但现实主义是通过莱布尼茨的 原则来表达的。经典 - 量子相互作用基于树形图之间的不可区分程度(其中遍历性假设被去除)。根据这个程度,一些物理量或多或少地表现出量子行为(相对于经典行为)。从概念上讲,我们的理论与斯莫林的差异动力学和罗韦利的关系量子力学非常接近。自然界中经典行为的存在意味着宇宙树形图的有限性。(无限宇宙被认为是纯粹量子的。)四维空间类型中事件的重构基于全息原理。我们的模型在树形图框架中重现了贝尔型相关性。通过调整树形图的复杂性,贝尔不等式的违背可以变大或变小。

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