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A couple of days ago, Mark Wyld introduced me to the sculpture of George Hart, a mathematician and sculptor. Many of Hart's sculptures are based on the
icosidodecahedron (the same shape that is on a soccer ball).
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After seeing a
sculpture made out of old floppy diskettes, I thought, "I can do that." I looked at the geometry of how the cuts were made. Then I created a mitre-box for cutting perfect squares and slicing them at a 36 degree cut on a small craft paper cutter (using blue painter's tape). If you look at the square, you can see where to put the cuts and how far the cuts should go.
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Three or four hours later... I slid the last blue square into place. Looking at the
icosidodecahedron, I thought, "Wow. Cool." Then I knew I had to pose like
Albrecht Dürer with it.
I think next time I'll use more tape to make better cutting guides (and cut the squares first using the guides instead of marking out squares with a pencil).
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Looking down one axis, you can see how the opposite pentagons are flipped. Hart pointed out on his page that this is six cubes exploding. If I make another, I think I'll choose a different color so the finished project doesn't look like a Cubist representation of a hydrangea. Maybe (if I get some help) I can make some more for Special Wordos Awards.
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