微调是多元宇宙的证据吗?

IF 1.3 1区 哲学 Q1 HISTORY & PHILOSOPHY OF SCIENCE Synthese Pub Date : 2024-01-01 Epub Date: 2024-06-18 DOI:10.1007/s11229-024-04621-z
Philip Goff
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引用次数: 0

摘要

我们目前最好的科学似乎表明,物理定律和我们宇宙的初始条件对生命存在的可能性进行了微调。相当多的科学家和哲学家认为,微调是多元宇宙假说的证据。本文将重点讨论针对从微调到多元宇宙的推论所提出的一个备受讨论的反对意见:即这一推论犯了反向赌徒谬误。尽管已有数十年的文献记载,但这场哲学争论与科学界关于微调和多元宇宙的讨论几乎没有联系,而科学界的讨论主要围绕着一种特定形式的多元宇宙假说,这种假说植根于永恒膨胀与弦理论的结合。正因为如此,科学对哲学的潜在重要影响,以及哲学对科学的潜在重要影响,都没有得到充分探讨。在本文中,我将迈出第一步,把这两方面的讨论结合起来,论证对永恒膨胀+弦理论的多重宇宙概念的关注支持了反向赌徒谬误的指控。它支持了我们的宇宙是偶然微调的这一观点,从而解决了反向赌徒谬误指控的支持者不加论证地假定了这一点的担忧。
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Is the fine-tuning evidence for a multiverse?

Our best current science seems to suggest the laws of physics and the initial conditions of our universe are fine-tuned for the possibility of life. A significant number of scientists and philosophers believe that the fine-tuning is evidence for the multiverse hypothesis. This paper will focus on a much-discussed objection to the inference from the fine-tuning to the multiverse: the charge that this line of reasoning commits the inverse gambler's fallacy. Despite the existence of a literature going back decades, this philosophical debate has made little contact with scientific discussion of fine-tuning and the multiverse, which mainly revolves around a specific form of the multiverse hypothesis rooted in eternal inflation combined with string theory. Because of this, potentially important implications from science to philosophy, and vice versa, have been left underexplored. In this paper, I will take a first step at joining up these two discussions, by arguing that attention to the eternal inflation + string theory conception of the multiverse supports the inverse gambler's fallacy charge. It does this by supporting the idea that our universe is contingently fine-tuned, thus addressing the concern that proponents of the inverse gambler's fallacy charge have assumed this without argument.

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来源期刊
Synthese
Synthese 管理科学-科学史与科学哲学
CiteScore
3.30
自引率
13.30%
发文量
471
审稿时长
1 months
期刊介绍: Synthese is a philosophy journal focusing on contemporary issues in epistemology, philosophy of science, and related fields. More specifically, we divide our areas of interest into four groups: (1) epistemology, methodology, and philosophy of science, all broadly understood. (2) The foundations of logic and mathematics, where ‘logic’, ‘mathematics’, and ‘foundations’ are all broadly understood. (3) Formal methods in philosophy, including methods connecting philosophy to other academic fields. (4) Issues in ethics and the history and sociology of logic, mathematics, and science that contribute to the contemporary studies Synthese focuses on, as described in (1)-(3) above.
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