  In the context of the AdS/CFT correspondence, we study bulk reconstruction of
the Poincare wedge of AdS$_3$ via hole-ography, i.e., in terms of differential
entropy of the dual CFT$_2$. Previous work had considered the reconstruction of
closed or open spacelike curves in global AdS, and of infinitely extended
spacelike curves in Poincare AdS that are subject to a periodicity condition at
infinity. Working first at constant time, we find that a closed curve in
Poincare is described in the CFT by a family of intervals that covers the
spatial axis at least twice. We also show how to reconstruct open curves,
points and distances, and obtain a CFT action whose extremization leads to bulk
points. We then generalize all of these results to the case of curves that vary
in time, and discover that generic curves have segments that cannot be
reconstructed using the standard hole-ographic construction. This happens
because, for the nonreconstructible segments, the tangent geodesics fail to be
fully contained within the Poincare wedge. We show that a previously discovered
variant of the hole-ographic method allows us to overcome this challenge, by
reorienting the geodesics touching the bulk curve to ensure that they all
remain within the wedge. Our conclusion is that all spacelike curves in
Poincare AdS can be completely reconstructed with CFT data, and each curve has
in fact an infinite number of representations within the CFT.
