菲勒斯23c-26d:作为测度论的Peras、Apeiron和Meikton

IF 0.1 0 PHILOSOPHY
G. Rudebusch
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引用次数: 0

摘要

在《斐勒布斯书》23c4-26d10中,苏格拉底将其分为三种:无束缚(apeiron)、束缚(peras)和混合(meikton)。我回顾了《无界》和《混合》的主要解释中的问题,并回顾了抽象测量理论中定义的各种尺度。然后,我用23c4-26d10一个接一个的语音,将Unbound解释为一种包含部分尺度的类型,将Bound解释为包含将部分尺度转化为适当比例尺度所需的关系和数量的类型,并将Mix解释为包含适合世界上美好事物的比例尺度的类型。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Philebus 23c-26d: Peras, Apeiron, and Meikton as Measure Theory
At Philebus 23c4-26d10 Socrates makes a division into three kinds: Unbounded (apeiron), Bound (peras), and Mix (meikton). I review problems for the main interpretations of Unbounded and Mix and review kinds of scales defined in abstract measurement theory. Then I take 23c4-26d10 speech by speech, interpreting the Unbounded as a kind containing partial scales, Bound as the kind containing the relations and quantities needed to turn partial scales into appropriate ratio scales, and Mix as the kind containing ratio scales appropriate for the good things that come to be in the world.
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来源期刊
Plato Journal
Plato Journal PHILOSOPHY-
CiteScore
0.30
自引率
0.00%
发文量
11
审稿时长
35 weeks
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