  We extend the work of \cite{Ferrara:1971vh},\cite{Ferrara:1973vz}, to obtain
an integral expression of OPE blocks for spinning primaries in CFT$_{2}$. We
observe, when the OPE blocks are made out of conserved spinning primaries, the
integral becomes a product of two copies of weighted AdS$_{2}$ fields, smeared
along geodesics. In this way, conserved current OPE blocks in CFT$_{2}$ have a
different representation in terms of AdS$_{2}$ geodesic operators, in stead of
viewing them as AdS$_{3}$ geodesic operators. We also show, how this
representation can be related to AdS$_{3}$ massless higher spin fields through
HKLL bulk field reconstruction. Using this picture, we consistently obtain the
closed form expression of four point spinning conformal block as a product of
two AdS$_{2}$ Geodesic Witten diagrams.
