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When 1,2,3... Is Not Enough

机译:当1,2,3 ...不足时

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Every now and then mathematics has been convulsed by a row, not over where numbers come from-but over what should be allowed to count as one. Two millennia ago, inspired by such discoveries as the relationship between musical pitch and the lengths of vibrating strings {double the length of the string and the note falls by an octave), the followers of Pythagoras decided that all of Nature must be expressible as ratios of whole numbers. Their discovery that one very simple geometric ratio-that of the length of a square's diagonal to the length of its side-could not was, according to legend, so shocking that it was kept a secret on pain of death.
机译:数学不时地被一连串的困扰,不是因为数字来自哪里,而是因为应该算作一个数字。两千年前,受音乐音高和弦长之间的关系(弦长加倍,音符下降八度)等发现的启发,毕达哥拉斯的追随者们决定,自然界必须以比率来表示的整数。根据传说,他们发现一个非常简单的几何比率(即正方形的对角线长度与其边的长度之比)是不可能的,令人震惊,以至于它在死亡痛苦中一直是秘密。

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    《The economist》 |2009年第8612期|64|共1页
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  • 入库时间 2022-08-17 23:30:47

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