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无克隆生命:量子及类量子理论中的独特性与互补性

The No-Cloning Life: Uniqueness and Complementarity in Quantum and Quantum-like Theories.

作者信息

Plotnitsky Arkady

机构信息

Literature, Theory, Cultural Studies Program, Purdue University, West Lafayette, IN 47907, USA.

Philosophy and Literature Program, Purdue University, West Lafayette, IN 47907, USA.

出版信息

Entropy (Basel). 2023 Apr 24;25(5):706. doi: 10.3390/e25050706.

DOI:10.3390/e25050706
PMID:37238461
原文链接:https://pmc.ncbi.nlm.nih.gov/articles/PMC10217492/
Abstract

This article considers a rarely discussed aspect, the no-cloning principle or postulate, recast as the uniqueness postulate, of the mathematical modeling known as quantum-like, Q-L, modeling (vs. classical-like, C-L, modeling, based in the mathematics adopted from classical physics) and the corresponding Q-L theories beyond physics. The principle is a transfer of the no-cloning principle (arising from the no-cloning theorem) in quantum mechanics (QM) to Q-L theories. My interest in this principle, to be related to several other key features of QM and Q-L theories, such as the irreducible role of observation, complementarity, and probabilistic causality, is connected to a more general question: What are the ontological and epistemological reasons for using Q-L models vs. C-L ones? I shall argue that adopting the uniqueness postulate is justified in Q-L theories and adds an important new motivation for doing so and a new venue for considering this question. In order to properly ground this argument, the article also offers a discussion along similar lines of QM, providing a new angle on Bohr's concept of complementarity via the uniqueness postulate.

摘要

本文探讨了一个鲜有讨论的方面,即被重塑为唯一性假设的不可克隆原理或假设,这一原理存在于被称为类量子(Q-L)建模的数学建模中(与基于从经典物理学采用的数学的类经典(C-L)建模相对)以及物理学之外相应的Q-L理论中。该原理是量子力学(QM)中的不可克隆原理(源自不可克隆定理)向Q-L理论的转移。我对这一原理感兴趣,它与QM和Q-L理论的其他几个关键特征相关,比如观察的不可约作用、互补性和概率因果性,这与一个更普遍的问题相关:使用Q-L模型而非C-L模型的本体论和认识论原因是什么?我将论证,在Q-L理论中采用唯一性假设是合理的,这为采用该假设增添了一个重要新动机,并为思考这个问题提供了一个新途径。为了恰当地支撑这一论点,本文还对QM进行了类似探讨,通过唯一性假设为玻尔的互补性概念提供了一个新视角。

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本文引用的文献

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"Yet Once More": The Double-Slit Experiment and Quantum Discontinuity.《再一次:双缝实验与量子间断性》
Entropy (Basel). 2022 Oct 12;24(10):1455. doi: 10.3390/e24101455.
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"Most tantumising state of affairs": Mathematical and non-mathematical in quantum-like understanding of thinking.“最具吸引力的事态”:类量子思维理解中的数学与非数学方面
Front Psychol. 2022 Sep 12;13:934776. doi: 10.3389/fpsyg.2022.934776. eCollection 2022.
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On "Decisions and Revisions Which a Minute Will Reverse": Consciousness, The Unconscious and Mathematical Modeling of Thinking.论《瞬间即可改变的决定与修正》:意识、无意识与思维的数学建模
Entropy (Basel). 2021 Aug 9;23(8):1026. doi: 10.3390/e23081026.
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