Thanks!

Well, I didn't win. But here are my entries in a much easier to find location:

http://farm6.static.flickr.com/5084/...e028180a85.jpg


http://farm6.static.flickr.com/5201/...f15087405d.jpg


http://farm6.static.flickr.com/5041/...fd8ae3af66.jpg


http://farm6.static.flickr.com/5125/...caa7edba4b.jpg


http://farm6.static.flickr.com/5003/...0de579d755.jpg

HM, your work is dazzling as always. Thanks for sharing it.

I see you work in very regular triangles, have you ever considered something that isn't an enclosed (roughly spherical) piece? I think the math geek in your would be able to produce some lovely flower shapes based on the Fibonacci series, like perhaps a sunflower seed head.

Thanks!

I am working on something that isn't spherical or fully enclosed, but it is regular.

Unfortunately, my chosen medium is somewhat limited. Natural shapes (sunflowers, snails) work because the size of the components get progressively smaller as you go in, and I've only got a few sizes of tape. And tape only folds cleanly into certain regular shapes.

I've made a few freeform objects, but they haven't really inspired me.

You're welcome.

I can imagine triangles, squares, pentagons. From this set, many others can be assembled. Do you work strictly with only one width of tape per project?

Pretty much, otherwise the edges don't match.

Unfortunately, LabRat is gone, but many years later, I finally made a string of them (the whilte ones are the new ones).

http://farm6.static.flickr.com/5168/...477a47e8e3.jpg

http://farm6.static.flickr.com/5128/...e8dd80a7e5.jpg

Serendipity carries the day... that's a nice display

Most excellent!

I love them!

My plan for this year's Off the Roll contest. I haven't entered yet, as I'm still figuring out how to photograph it.

http://farm6.static.flickr.com/5201/...8ffba41047.jpg

Your plans look even more complicated than the final product.

Where's the directions ?

See that blue fuzzball at the top? Each intersection is made of six isosceles right triangles, as shown (you can zoom in through flickr). The double-lined edges meet their opposing member on the other side. What more direction could you possibly need?

Your ways frighten and confuse me.