比顿达米斯的阿基米德“sambukı”

IF 0.7 2区 哲学 Q2 HISTORY & PHILOSOPHY OF SCIENCE
Paul T. Keyser
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引用次数: 0

摘要

比顿的《战争机器和弹射器的构造》描述了五位工程师或发明家的六台机器;第四台机器是一个滚动的可升降缩放梯,名为sambukı,由Kolophōn的一位Damis设计。公元前214年,塔拉斯的赫拉克勒德斯为罗马围攻锡拉丘兹而发明了第一种桑布克语。比顿经常被认为是不可理解或荒谬的。我在这里认为,对达米斯装置的描述在很大程度上是连贯的,并表明比顿理解达米斯建造了一台体现阿基米德原理的机器。该机器体现了三个这样的原则:(1)杠杆上扭矩的比例平衡(来自早期作品《平面平衡》);(2) 比重或密度的概念(来自后期作品《漂浮物体》);和(3)κρχλίας,即蜗杆传动(约公元前240年发明),齿轮作为高架梯子的水平旋转轴。此外,阿比多斯的伊西多罗斯(比顿的第二台机器)的扔石器也体现了κιχλίας。
本文章由计算机程序翻译,如有差异,请以英文原文为准。

The Archimedean ‘sambukē’ of Damis in Biton

The Archimedean ‘sambukē’ of Damis in Biton

Biton’s Construction of Machines of War and Catapults describes six machines by five engineers or inventors; the fourth machine is a rolling elevatable scaling ladder, named sambukē, designed by one Damis of Kolophōn. The first sambukē was invented by Herakleides of Taras, in 214 BCE, for the Roman siege of Syracuse. Biton is often dismissed as incomprehensible or preposterous. I here argue that the account of Damis’ device is largely coherent and shows that Biton understood that Damis had built a machine that embodied Archimedean principles. The machine embodies three such principles: (1) the proportionate balancing of the torques on a lever (from Plane Equilibria, an early work); (2) the concept of specific gravity or density (from Floating Bodies, a late work); and (3) the κοχλίας, i.e., a worm drive (invented ca 240 BCE), with the toothed wheel functioning as the horizontal axis of rotation of the elevated ladder. Moreover, the stone-thrower of Isidoros of Abydos (the second machine in Biton) also embodies the κοχλίας.

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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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