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引用次数: 1

摘要

在他最近的论文《几何和折叠的两个开端:赫尔曼·维纳和桑德拉·罗》中,迈克尔·弗里德曼(2016)触及了数学历史中一个被忽视的方面,这个方面通常被称为娱乐数学。关于这一主题的大量文献通常对数学的正式方面做出了贡献,并且通常不会出现在历史教科书中,尽管David Singmaster已经出版了一本广泛的娱乐数学参考书目。节选内容刊登在BSHM的通讯中。由于娱乐数学的历史在某种程度上被忽视了,这有时意味着数学的某些方面的起源丢失了。这种情况是多边形折叠成结,特别是弗里德曼图2中的五边形结。他说
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Folding the regular pentagon
I n his recent paper Two beginnings of geometry and folding: Hermann Wiener and Sundara Row, Michael Friedman (2016) has touched on a neglected aspect of the history of mathematics which is often referred to as recreational mathematics. There is a vast literature on the subject which has often contributed to the more formal side of mathematics and does not often feature in history textbooks although David Singmaster has published a bibliography of recreational mathematics which is extensive. Excerpts were included in BSHM newsletters. Because the history of recreational mathematics is neglected somewhat, it sometimes means that origins of some aspects of mathematics are lost. Such a case is the folding of polygons as knots particularly the pentagonal knot in Friedman’s Figure 2. He says
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