Shephard's problem (a.k.a. Dürer's conjecture)
does every convex polyhedron have a net, or simple edge-unfolding?
Open the “Euclidean geometry” section on Wikipedia →
Source: List of unsolved problems in mathematics (CC BY-SA 4.0)
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does every convex polyhedron have a net, or simple edge-unfolding?
Open the “Euclidean geometry” section on Wikipedia →
Source: List of unsolved problems in mathematics (CC BY-SA 4.0)