Abstract
Continuing the work of Dunfield, we determine the fibred status of all the unknown hyperbolic 3-manifolds in the cusped census. We then find all the fibred hyperbolic 3-manifolds in the closed census and use this to find over 100 examples each of closed and cusped nonfibred virtually fibred census 3-manifolds, including the Weeks manifold. We also show that the corank of the fundamental group of every 3-manifold in the cusped and in the closed census is 0 or 1.
Citation
J. O. Button. "Fibred and virtually fibred hyperbolic 3-manifolds in the censuses." Experiment. Math. 14 (2) 231 - 255, 2005.
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