数学与建筑:Nicolas François Blondel的图

IF 0.7 2区 哲学 Q2 HISTORY & PHILOSOPHY OF SCIENCE
Dominique Raynaud
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引用次数: 4

摘要

建筑师兼数学家尼古拉斯·弗朗索瓦·布隆德尔(Nicolas François Blondel。文本的兴趣在于与这个问题相关的各种主题。(1) 该文本是对Curabelle于1664年以Étrenneàtous les architectures的名义发起的挑战的回应;(2) 布隆德尔用“古人的风格”把问题数学化;(3) 通过连续绘制曲线来重新表述和解决问题;(4) 布隆德尔通过列举各种解(螺线、螺旋、抛物线、椭圆、圆、双曲线)来反驳曲线的唯一性。这种繁荣回应了一种意图,这种意图与17世纪末的数学艺术状态、古人对几何的品味以及任何教学项目都不一致。布隆德尔计划在科学的基础上建立建筑,这就解释了这一特点。分析了他失败的原因。
本文章由计算机程序翻译,如有差异,请以英文原文为准。

Mathématiques et architecture: le tracé de l’entasis par Nicolas-François Blondel

Mathématiques et architecture: le tracé de l’entasis par Nicolas-François Blondel

In Résolution des quatre principaux problèmes d’architecture (1673) then in Cours d’architecture (1683), the architect–mathematician Nicolas-François Blondel addresses one of the most famous architectural problems of all times, that of the reduction in columns (entasis). The interest of the text lies in the variety of subjects that are linked to this issue. (1) The text is a response to the challenge launched by Curabelle in 1664 under the name Étrenne à tous les architectes; (2) Blondel mathematicizes the problem in the “style of the Ancients”; (3) The problem is reformulated and solved through the continuous drawing of the curve; (4) Blondel refutes the uniqueness of the curve by enumerating a variety of solutions (conchoid, spiral, parabola, ellipse, circle, hyperbola). This exuberance responds to an intention that does not coincide with the state of the art of mathematics at the end of the seventeenth century, nor with the taste for geometry of the Ancients, nor with any pedagogical project. This feature is explained by Blondel’s plan to found architecture on scientific bases. The reasons for his failure are analysed.

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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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