origami_madness' photostream  

I was in Indiana visiting family & friends, and it turns out John Montroll was there visiting the...

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Uploaded on Jan 8, 2012

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Commissioned as a Christmas present. I trust that it has arrived by now, so I'm posting a photo... happy...

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Uploaded on Jan 8, 2012

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A rabbit made mostly of squash folds, with a couple prepatory valley folds. This is a sequel to the...

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Uploaded on Dec 19, 2011

3 comments

This is a study tool that I came up with while thinking about zonohedra awhile back. Just as planar...

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Uploaded on Dec 4, 2011

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Sketched after I got home from EBOC, as a variation on the kitten. This model uses the same arcsin(1/2)...

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Uploaded on Nov 29, 2011

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Refolded from a sketch I did at a Chinese restaurant after EBOC. This model uses the same arcsin(1/2)...

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Uploaded on Nov 29, 2011

1 comment

I finally finished the model I was working on with Jorge and Diana at Origami Colombia 2011. It's the...

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Uploaded on Nov 24, 2011

10 comments

Hey everyone, I'm launching my new blog this week-- first post went...

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Uploaded on Oct 30, 2011

9 comments

Because Lewis Carroll is so much cooler in German. The symmetry system for this model is built off of...

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Uploaded on Oct 28, 2011

2 comments

Each module is developed from a decagonal tato, folded up a little bit-- the equator of...

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Uploaded on Oct 1, 2011

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Took three attempts to figure out good locks, but it was worth it-- the finished version is one of the...

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Uploaded on Oct 1, 2011

5 comments

Just jumping on the bandwagon, don't mind me... Glad to know I can still think in hexagonal symmetry,...

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Uploaded on Sep 30, 2011

1 comment

Jared is always right.

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Uploaded on Sep 13, 2011

17 comments

2x2 b/w square for body, 1x1 b/y square for back fins. Folded for the Origami Forum's September challenge, Multi-Sheet Representational Origami.

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Uploaded on Sep 7, 2011

6 comments

Thinking about curved surfaces this week... I've got an article coming out at The Fold. I was tinkering...

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Uploaded on Aug 25, 2011

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The Ammann-Beenker tiling is an aperiodic rhombus tiling, which looked doable in origami, so I tried...

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Uploaded on Aug 8, 2011

2 comments

The Ammann-Beenker tiling is an aperiodic rhombus tiling, which looked doable in origami, so I tried...

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Uploaded on Aug 8, 2011

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Another recursive process I've come up with recently-- this one works on any polygon larger than 8. This instance uses nonagonal symmetry.

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Uploaded on Jul 31, 2011

6 comments