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Abelian and non-Abelian numbers via 3D Origami
Published 5 Aug 2014 in math.NT | (1408.0880v1)
Abstract: In this work we introduce new folding axioms involving easy 3D manoeuvres with the aim to push forward the arithmetic limits of the Huzita-Justin axioms. Those 3D axioms involve the use of a flat surface and the rigidity property of convex polyhedra. Using those folding moves, we show that we can construct all Abelian numbers, and numbers whose Galois group is not solvable.
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