Add the tetrahedron radius ratio problem
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@ -25,6 +25,12 @@ for some positive $r$, $s$. Show that $A$, $B$, $C$, $D$, $E$, $F$ must be the v
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As of pull request #84, you can place six points in a rough planar hexagon, impose the distance constraints for some chosen $r$ and $s$, and see that the assembly becomes an equiangular planar hexagon, which seems to be rigid when you nudge the points.
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### Tetrahedron radius ratio
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#### Statement
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Find the ratio between the inradius and the circumradius of a regular tetrahedron.
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### Irisawa's hexlet
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#### Source
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