here’s a snippet from the Cambridge Press description page:
If you enjoy beautiful geometry and relish the challenge and excitement of something new, the mathematical art of hinged dissections is for you. Using this book, you can explore ways to create hinged collections of pieces that swing together to form a figure. Swing them another way and then, like magic, they form another figure! The profuse illustrations and lively text will show you how to find a wealth of hinged dissections for all kinds of polygons, stars and crosses, curved and even three-dimensional figures. For an added challenge, you can try using different kinds of hinges for twisting and flipping pieces. The author includes careful explanation of ingenious new techniques, as well as puzzles and solutions for readers of all mathematical levels. If you remember any high school geometry, you are already on your way. These novel and original dissections will be a gold mine for math puzzle enthusiasts, for math educators in search of enrichment topics, and for anyone who loves to see beautiful objects in motion.
• First book ever on hinged dissections
• Beautifully illustrated with over 500 diagrams
• Includes careful explanation of techniques, as well as puzzles and solutions for readers
Hey I just found this post — I went to this guy’s lecture at 4OSME, and it was so cool — he had a bunch of models to demonstrate. Did you ever end up buying this?
I actually picked it up at the Library, it was very interesting but also quite dense (which was to be expected).
I got derailed on some other explorations, though, so I think I need to revisit it- especially in light of the whole flagstone/waterbomb tessellation stuff, which I still haven’t explained to myself in a satisfactory way.