  The discovery of holographic codes established a surprising connection
between quantum error correction and the anti-de Sitter-conformal field theory
correspondence. Recent technological progress in artificial quantum systems
renders the experimental realization of such holographic codes now within
reach. Formulating the hyperbolic pentagon code in terms of a stabilizer graph
code, we give gate sequences that are tailored to systems with long-range
interactions. We show how to obtain encoding and decoding circuits for the
hyperbolic pentagon code, before focusing on a small instance of the
holographic code on twelve qubits. Our approach allows to verify holographic
properties by partial decoding operations, recovering bulk degrees of freedom
from their nearby boundary.
