  We present a general procedure for constructing tensor networks for geometric
states in the Anti-de Sitter/Conformal Field Theory (AdS/CFT) correspondence.
Given a state in a large-$N$ CFT with a static, semiclassical gravitational
dual, our procedure produces a tensor network for the boundary state whose
internal geometry matches (a discretization of) the bulk spacetime geometry. By
invoking the "holographic entanglement of purification" conjecture, our
construction can be made to capture the structure of the bulk spacetime at
sub-AdS scales.
