弗洛伦斯基的哲学思想与康托集合论

IF 0.2 3区 哲学 0 PHILOSOPHY
D. N. Radul
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引用次数: 0

摘要

本文考察了弗洛伦斯基作品中“实际无限”思想的作用。引言简要地追溯了欧洲文化中关于实际无限的思想的历史,直到乔治·康托尔的作品。描述了欧洲科学家和宗教人士对“naïve”康托集理论出现的反应。详细分析了弗洛伦斯基和康托尔思想之间的联系。本文引用了弗洛伦斯基1904年创作的《无限的符号》中的许多段落,说明了康托尔的作品对弗洛伦斯基的影响。介绍了弗洛伦斯基对康托尔关于实际无限的宗教和哲学思想。强调理解弗洛伦斯基的超限数和康托尔的符号。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
FLORENSKY’S PHILOSOPHICAL IDEAS AND THE THEORY OF SETS OF CANTOR
The article considers the role of the idea of actual infinity in the works of Florensky. The introduction briefly traces the history of ideas about the actual infinity in European culture to the works of George Cantor. The reaction of European scientists and religious figures to the emergence of the “naïve” theory of Cantor sets is characterized. A detailed analysis of the connection between Florensky and George Cantor’s ideas is given. Many quotations from the 1904 work on the symbols of Infinity are given, which illustrate the influence of Cantor’s works on Florensky. The presentation of Florensky’s religious and philosophical ideas of Cantor about the actual infinity is given. Emphasized understanding Florensky transfinite numbers Cantor as symbols.
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来源期刊
REVIEW OF METAPHYSICS
REVIEW OF METAPHYSICS PHILOSOPHY-
CiteScore
0.50
自引率
33.30%
发文量
3
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