Welcome to this week’s Math Munch!
Last week, Justin told you about our time at Bridges 2012, the world’s largest conference of mathematics and art, and I must reiterate: this was one of the coolest things I’ve ever been a part of. The art was gorgeous. The people were great. I’m pretty sure I was beaming with excitement. At dinner we met, Mike Naylor, a mathematical artist and generally fantastic guy living in Norway. You can read his full artist’s statement and artwork from the Bridges exhibition, but here’s an excerpt:
“Much of my artwork focuses on the use of the human body to represent geometric concepts, but I also enjoy creating abstract works that capture mathematical ideas in ways that are pleasing, surprising and invite further reflection.”
Meeting Mike was especially exciting for me, because just days earlier, I’d fallen in love with Mike’s math blog. This week, I’ll be sharing some of the gems I’ve found there:
Since Justin introduced mathematical poetry last week, check out one of Mike’s mathematical poems called “Decision Tree.” What a clever idea! Like Mike, I’m a juggler, so I absolutely loved his Fractal Juggler animation, which shows a juggler juggling jugglers juggling jugglers… Clever idea #2! And for a third clever idea, check out the Knight Maze he designed. Wow!
Speaking of mazes, I found a whole bunch of cool ones when I was poking around the Math Magic site hosted by Stetson University. Each month Math Magic poses a math question for readers to work on and then submit their solutions. This month’s question is about packing squares in squares. (Click to see the submissions so far.) At the bottom of the page you can find links to many more cool math sites, but as promised, I’ll share some of the mazes I found.
First there’s Andrea Gilbert’s site, Click Mazes, which has all sorts of online mazes and puzzles. In the picture you can see Andrea laying in one of her step-over sequence mazes. How do you figure they work?
Then there’s Logic Mazes, a website of mazes by Robert Abbott. I don’t know much about Robert, but his site caught my eye because it begins with Five Easy Mazes: 1 2 3 4 5, but there are better mazes after that. I really liked the number mazes. Play around, think your way through, and have some fun!