  A finite-volume hyperbolic 3-manifold geometrically bounds if it is the
geodesic boundary of a finite-volume hyperbolic 4-manifold. We construct here
an example of non-compact, finite-volume hyperbolic 3-manifold that
geometrically bounds. The 3-manifold is the complement of a link with eight
components, and its volume is roughly equal to 29.311.
