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The midscribability theorem, which was first proved by O. Schramm, states that: given a smooth strictly convex body $$K\subset {\mathbb {R}}^{3}$$ K ⊂ R 3 and a convex polyhedron $$P$$ P , there exists a convex polyhedron $$Q\subset {\mathbb {R}}^3$$ Q ⊂ R 3 combinatorially equivalent to $$P$$ P which midscribes $$K$$ K . Here the word “midscribe”...
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