  Bilocal holography is a constructive approach to the higher spin theory
holographically dual to $O(N)$ vector models. In contrast to other approaches
to bulk reconstruction, bilocal holography does not take input from the dual
gravitational theory. The resulting map is a complete bulk/boundary mapping in
that it maps the complete set of $O(N)$ invariant degrees of freedom in the
CFT, to the complete set of higher spin degrees of freedom. After restricting
to a suitable code subspace we demonstrate that bilocal holography naturally
reproduces the quantum error correcting properties of holography and it gives a
robust bulk (entanglement wedge) reconstruction. A gauge invariant entangled
pair of CFT degrees of freedom are naturally smeared over a semicircle in the
bulk spacetime, which is highly suggestive of bit threads. Finally, we argue
that finite $N$ relations in the CFT, when interpreted in the dual AdS
spacetime, can provide relations between degrees of freedom located near the
boundary and degrees of freedom deep in the bulk.
