阿基米德抛物线求积的方法和风格

IF 0.7 2区 哲学 Q2 HISTORY & PHILOSOPHY OF SCIENCE
Nicholas L. Winters
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引用次数: 0

摘要

这篇文章观察并描述了阿基米德的抛物线正交的两个主要部分中出现的不同的文体寄存器。散文语体和数学方法之间的对应关系表明,在《抛物线正交》第一部分的机械命题中,以及在他的其他几篇论文中,阿基米德有意采用一种独特的风格,作为他最具创新性的作品的一种修辞标志。这种阿基米德式的记录可能是为了说服那些天生抗拒的观众,或者是为了在不损害其准确性的情况下,将数学理论引入日常经验的世界。后来从阿基米德那里获得灵感的作家也模仿他的风格选择,阿基米德寄存器成为突破传统实践极限的数学符号。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Method and style in archimedes’ quadrature of the parabola

This article observes and describes distinct stylistic registers that appear in the two main sections of Archimedes’ Quadrature of the Parabola. The correspondence between prose register and mathematical method indicates that in the mechanical propositions of the first section of Quadrature of the Parabola, as well as in several of his other treatises, Archimedes was purposefully deploying a unique style as a kind of rhetorical branding for his most innovative work. This Archimedean register may have been designed to be persuasive to a naturally resistant audience, or to draw mathematical theory into the world of daily experience without compromising its precision. Later authors who took inspiration from Archimedes also imitated his stylistic choices, and the Archimedean register became a signifier of mathematics that pushed the limits of conventional practice.

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来源期刊
Archive for History of Exact Sciences
Archive for History of Exact Sciences 管理科学-科学史与科学哲学
CiteScore
1.30
自引率
20.00%
发文量
16
审稿时长
>12 weeks
期刊介绍: The Archive for History of Exact Sciences casts light upon the conceptual groundwork of the sciences by analyzing the historical course of rigorous quantitative thought and the precise theory of nature in the fields of mathematics, physics, technical chemistry, computer science, astronomy, and the biological sciences, embracing as well their connections to experiment. This journal nourishes historical research meeting the standards of the mathematical sciences. Its aim is to give rapid and full publication to writings of exceptional depth, scope, and permanence.
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