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Embedding arithmetic hyperbolic manifolds

Published 30 Mar 2017 in math.GT, math.DG, and math.GR | (1703.10561v6)

Abstract: We prove that any arithmetic hyperbolic $n$-manifold of simplest type can either be geodesically embedded into an arithmetic hyperbolic $(n+1)$-manifold or its universal $\mathrm{mod}~2$ Abelian cover can.

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