One of my hobbies for a while when I was a young ‘un was origami. It was swiftly overtaken by other arts and crafts, and these were hobbies long before I started taking apart cameras and radios, and the like, to see how they worked, and collecting pondwater and pressing leaves and….
In retrospect, I think it might be obvious that (obstacles aside) I had a good chance of becoming a theoretical physicist. A lot of those arts and crafts hobbies were all about intricate patterns of one sort or another. I loved that stuff, although I did not think of it as mathematics… just a nice pattern. And I was drawn to playing with and creating those patterns. Some of them are amazing, as you know from staring at whatever your mum or grandmother is working on right now. Or perhaps you. I’ll tell you about more of that some other time. Let’s get back to origami. I stumbled upon (via NPR) an excellent website, that of Robert J. Lang. It is quite wonderful. The site tells you about Lang’s work, and shows you a ton of it. But the best thing of all is that it tells you about the Art, Science and Mathematics of it all together. The engineering applications of origami are growing as well. These include developing the best way of folding airbags for ready deployment, and the problem of how to fold up a giant array of solar panels on a spacecraft so that they can be successfully unfolded and put into use once the craft gets into space.
Imagine also the problem in a scientific context of how to design arrays of mirrors with Click to continue reading this post