  In this work we find analytical solutions to the null geodesics in the
hyperbolic topological black hole spacetime of conformal Weyl gravity in an
invariant $2$-plane given by the orbits of an azimuthal Killing vector. Exact
expressions for the (non-compact) horizons are found, which depend on the
cosmological constant and the coupling constants of conformal Weyl gravity. The
angular motion is examined qualitatively by means of an effective potential;
quantitatively, the equation of motion is solved in terms of the
$\wp$-Weierstra{\ss} elliptic function. Thus, we find the deflection angle for
photons without using any approximation, which is a novel result for this
topology.
