Museum preparator Michael King was testing the mounting system today and invited me along to check it out!

@robertfathauer.bsky.social ?

This sounds like a similar idea to a project by Jeffrey Ventrella, see archive.bridgesmathart.org/2024/bridges... I don’t think he looked at fairness, and he made polyhedra with the points as vertices rather than faces.

Correct. And rigging up the slider at that angle would not be easy either!

Just added a post with some of the behind the scenes details and unused footage from this video on my Patreon: www.patreon.com/HenrySegerman

You can buy these at www.mathartfun.com/DiceLabDice....!

It’s a single loop.

In this image, our algorithm fills the sphere much more completely than Thurston's does, despite using ten times fewer edges.

The black curve is our recreation of Thurston's original algorithm to approximate Cannon-Thurston maps. The boundary between the green and purple regions is an approximation generated by our new algorithm based on veering triangulations.

I learned thumb then index then middle. That seems like the most natural order to count your fingers.

Bathsheba mostly worked in bronze infused sintered steel. That process is no longer available from any supplier, according to Bathsheba: mathstodon.xyz/@bathsheba/1...

The space-filling curve is the Cannon-Thurston map for a veering triangulation (with veering isosig gLLAQbecdfffhhnkqnc_120012). We prove that veering triangulations have Cannon-Thurston maps in an upcoming paper with Jason Manning.