TITLE: Non-tame 3-manifolds covered by the Euclidean space
QUESTION [8 upvotes]: An open 3-manifold is tame if it is homeomorphic to the interior of a compact manifold. Is there a (known) example of an open 3-manifold that is not tame, has finitely generated fundamental group and universal cover homeomorphic to $\mathbb R^3$?

REPLY [6 votes]: I believe the original such examples (with fundamental group $\mathbb{Z}$) were due to Scott and Tucker.