  In this short note, we revisit the entanglement wedge representation of
AdS$_3$ bulk fields in terms of CFT operator product expansion (OPE) blocks for
a general class of blocks. Given a boundary interval and its associated causal
diamond, the OPEs involve boundary operators with or without spin, and located
either at spacelike or timelike edges of the diamond. Only for a subset of
these cases, can the OPE block be dual to a geodesic bulk field. We show that
when applied to de Sitter, a suitable combination of Euclidean OPE blocks can
represent a dS scalar integrated over the timelike extremal surfaces, which
play an important role in defining pseudo-entropy. We also work out some simple
higher dimensional examples.
