Hello,
-- Thank you very much for your kind interest. As the pavillon is an outcome of
a research program and the research is still going on, we are not able to send
plans. With best regards,
-- Prof.
Göran Pohl
http://www.pohlarchitekten.de/ http://www.pohlarchitekten.de/projects gp...@htw-saarland.de
__________________________________________________________________________________________
Dan
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Sent: Wednesday, April 03, 2013 8:05 PMSubject: Geodesic/polyhedral origami
----- Original Message -----From: homespunSent: Thursday, April 04, 2013 10:18 PMSubject: Re: Geodesic/polyhedral origami
Taff,
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----- Original Message -----From: homespunSent: Thursday, April 04, 2013 10:35 PMSubject: Re: Geodesic/polyhedral origami
Well, here it is. It came together OK, but the circles in Jeannine’s model appear to be the same size, whereas my 3-circle is much larger than my 5 circle. So her rhombs are shorter and fatter than mine and the land bridge between the arcs is wider. I’m guessing that perhaps the diagonals might be in the ratio of the sqrt 2 to 1. Anybody know?
Following the colors according to her model was easy enough on the visible side, but it was interesting figuring them out on the “dark side of the moon”. I reasoned that since there were 6 colors, and the combination of 6 things taken 3 at a time is 20, that each combination was used only once, and that each 3-circle’s colors combination would be unique; however, that didn’t help so much. For the 5-circles, the combination of 6 things taken 5 at a time is 6, so each of those would be used twice. I wondered if the same combinations would appear at the antipodes, which turned out to be true. The colors were even in the same order at opposite poles, but rotated a little bit.
And it’s not an icosidodecahedron afterall, so I’m back to thinking it’s more like a soccerball.
--
----- Original Message -----From: homespun
----- Original Message -----From: TaffGoch
Sent: Tuesday, April 09, 2013 6:16 PMSubject: Re: Geodesic/polyhedral origami