  We study the holographic duality between boundary OPE blocks and geodesic
integrated bulk fields in quotients of AdS$_3$ dual to excited CFT states. The
quotient geometries exhibit non-minimal geodesics between pairs of spacelike
separated boundary points which modify the OPE block duality. We decompose OPE
blocks into quotient invariant operators and propose a duality with bulk fields
integrated over individual geodesics, minimal or non-minimal. We provide
evidence for this relationship by studying the monodromy of asymptotic maps
that implement the quotients.
