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	<title>Comments on: Hexagonal Prism</title>
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		<title>By: petermac</title>
		<link>http://adrianbruce.com/teacher-toolbox/hexagonal-prism/comment-page-1/#comment-297</link>
		<dc:creator>petermac</dc:creator>
		<pubDate>Tue, 06 May 2008 10:29:49 +0000</pubDate>
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		<description>Adrian, Some 15 - 20 years ago, I came up with a net for making a rhombic dodecahedron, famous because Johann Kepler recognised that squishy spheres, if close-packed, would deform into rhombic dodecahedra.  That went down with the mob rather like Oleg McNoleg&#039;s lead snowshoes, so he invented some planetary laws instead, but the rd&#039;s remained out there.

I last used my net at a school near you in about 1998 to teach the idea that crystals are made up of repeating structures, even weird ones, but I originally created it when I was playing with an idea for a sort of 3D version of GO, played on a finite field, the apices of a dodecahedron.  Anyhow, it must be in the dungeon, sorry, store-room somewhere.  It can be done, and I commend it to you as an exercise -- or ask for a copy to be scanned and sent.</description>
		<content:encoded><![CDATA[<p>Adrian, Some 15 &#8211; 20 years ago, I came up with a net for making a rhombic dodecahedron, famous because Johann Kepler recognised that squishy spheres, if close-packed, would deform into rhombic dodecahedra.  That went down with the mob rather like Oleg McNoleg&#8217;s lead snowshoes, so he invented some planetary laws instead, but the rd&#8217;s remained out there.</p>
<p>I last used my net at a school near you in about 1998 to teach the idea that crystals are made up of repeating structures, even weird ones, but I originally created it when I was playing with an idea for a sort of 3D version of GO, played on a finite field, the apices of a dodecahedron.  Anyhow, it must be in the dungeon, sorry, store-room somewhere.  It can be done, and I commend it to you as an exercise &#8212; or ask for a copy to be scanned and sent.</p>
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