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Cyclic contractions of dimer algebras always exist
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abstract
We show that every nondegenerate dimer algebra $A$ on a torus admits a cyclic contraction to a cancellative dimer algebra. This implies, for example, that $A$ is Calabi-Yau if and only if it is noetherian; and that the center of $A$ has Krull dimension $3$.
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Metaheuristic Generation of Brane Tilings
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