Re: [math-fun] What is the simplex best at being best at?
19 Jul
2018
19 Jul
'18
12:49 p.m.
Another thing I noticed that surprised me re the sphere and the simplex, is that if you put a one inside the other and then try to fill the space between them with surfaces, it seems a *lot* more natural to begin with a sphere inside a simplex than to begin with a simplex inside a sphere. But maybe this is just an illusion? —Dan
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Dan Asimov