Commensurability of 1-cusped hyperbolic 3-manifolds

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We give examples of non-fibered hyperbolic knot complements in homology spheres that are not commensurable to fibered knot complements in homology spheres. In fact, we give many examples of knot complements in homology spheres with the property that every commensurable knot complement in a homology sphere has non-monic Alexander polynomial.
14 pages, to appear in TAMS, V2 changes: minor improvements

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