芝诺的boêtheia tôi logôi:关于思考问题的思考问题

Epoch Pub Date : 2006-04-01 DOI:10.5840/EPOCHE200611126
Philippa Hopkins
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引用次数: 2

摘要

这篇文章讨论了两个中心问题,它们继续困扰着芝诺悖论的解释:1)它们的解决方案,以及2)它们在哲学史上的地位。我认为芝诺的作品指出了一种不可避免的悖论,这种悖论是由我们思考和谈论事物的方式产生的,尤其是关于存在于空间和时间连续体中的事物。通过这样做,我将芝诺的论点与巴门尼德在片段8中对“命名”的批评联系起来,我相信这种方法大大增加了我们对芝诺的困惑和巴门尼德思想的神秘方面的理解。反对一切抽象推理的主要理由来自于空间和时间的观念;观念,在日常生活中,以一种漫不经心的眼光来看,是非常清楚和容易理解的,但经过深奥的科学的考察(它们是这些科学的主要研究对象),其原理却显得充满了荒谬和矛盾。为了驯服和征服人类叛逆的理性而发明的宗教教条,从来没有比“扩展的无限可分性”及其后果的教义更使常识震惊;就像所有的遗传学家和形而上学家都带着一种胜利和狂喜,洋洋自得地炫耀它们一样。一个实数,无限小于任何有限的量,包含无限小于其本身的量,以此类推;这是一座如此大胆和巨大的大厦,它太过沉重,任何假装的论证都无法支持,因为它震撼了人类理性中最清晰和最自然的原则。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Zeno's boêtheia tôi logôi : Thought problems about problems for thought
This essay addresses two central issues that continue to trouble interpretation of Zeno's paradoxes: 1) their solution, and 2) their place in the history of philosophy. I offer an account of Zeno's work as pointing to an inevitable paradox generated by our ways of thinking and speaking about things, especially about things as existing in the continua of space and time. In so doing, I connect Zeno's arguments to Parmenides' critique of "naming" in Fragment 8, an approach that I believe adds considerably to our understanding of both Zeno's puzzles and this enigmatic aspect of Parmenides' thought. The chief objection against all abstract reasonings is derived from the ideas of space and time; ideas, which, in common life and to a care- less view, are very clear and intelligible, but when they pass through the scrutiny of the profound sciences (and they are the chief object of these sciences) afford principles, which seem full of absurdity and contradiction. No priestly dogmas, invented on purpose to tame and subdue the rebellious reason of mankind, ever shocked common sense more than the doctrine of the infi nite divisibility of extension, with its consequences; as they are pompously displayed by all geome- tricians and metaphysicians, with a kind of triumph and exultation. A real quantity, infi nitely less than any fi nite quantity, containing quantities infi nitely less than itself, and so on in infi nitum; this is an edifi ce so bold and prodigious, that it is too weighty for any pretended demonstration to support, because it shocks the clearest and most natural principles of human reason.
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