Rank-3 scale theorems: Difference between revisions
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* Any convex object on the lattice can be converted into a hexagon. | * Any convex object on the lattice can be converted into a hexagon. | ||
* Any convex scale with 3 step sizes is a hexagon on the lattice, in which each set of parallel lines corresponds to one of the steps. | * Any convex scale with 3 step sizes is a hexagon on the lattice, in which each set of parallel lines corresponds to one of the steps. | ||
* A pairwise-well-formed scale has odd size, and is either [[generator-offset]] or of the form abacaba. | |||
== Unproven Conjectures == | == Unproven Conjectures == | ||