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Mar 20, 2019 at 11:59 history edited Michael Albanese CC BY-SA 4.0
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Jan 23, 2019 at 4:33 comment added j.c. @ChanBae Unfortunately, it seems the pictures are not on the internet archive either web.archive.org/web/20130627151732/http://mathoverflow.net/…
Jan 23, 2019 at 1:55 comment added Solveit All the links, including the one given by @j.c. , no longer work. I think pi.math.cornell.edu/~kdelp/papers/pws.pdf is the work linked by j.c., but it contains pictures of neither genus 2 surface nor an orange torus (there is a differently coloured torus that I find strangely aesthetic though). Would anyone happen to have the two pictures originally linked in the answer?
Aug 6, 2014 at 7:51 comment added j.c. The work with Delp is written up in Playing with Surfaces: Spheres, Monkey Pants and Zippergons. Bridges Coimbra Conference Proceedings (2011), 1-8, available here math.buffalostate.edu/~delpka/pws.pdf
Sep 12, 2010 at 5:00 history edited Bill Thurston CC BY-SA 2.5
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Sep 8, 2010 at 3:13 comment added Noah Snyder Fixed the link to Delp's homepage, somehow the ~ had gotten messed up.
Sep 8, 2010 at 3:12 history edited Noah Snyder CC BY-SA 2.5
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Sep 8, 2010 at 2:24 comment added Deane Yang Bill, I don't have anything to add to what you say (except that it was Joseph O'Rourke who mentioned Nash-Kuiper and not me), but your thoughts reminded me of a different question I've thought about: Is the isometric embedding of a smooth closed surface in $R^3$ necessarily locally rigid? Convex ones are. Connelly has a counterexample for a nonconvex polyhedron (which can be seen in the metal at IHES). At one point I thought about trying to create smooth version of Connelly's example by replacing the edges and vertices by equivalent smooth models. Do you have any thoughts about this?
Sep 8, 2010 at 2:12 history answered Bill Thurston CC BY-SA 2.5