  We consider conformal defects with spins under the rotation group acting on
the transverse directions. They are described in the embedding space formalism
in a similar manner to spinning local operators, and their correlation
functions with bulk and defect local operators are determined by the conformal
symmetry. The operator product expansion (OPE) structure of spinning conformal
defects is examined by decomposing it into the spinning defect OPE block that
packages all the contribution from a conformal multiplet. The integral
representation of the block derived in the shadow formalism is facilitated to
deduce recursion relations for correlation functions of two spinning conformal
defects. In simple cases, we construct spinning defect correlators by acting
differential operators recursively on scalar defect correlators.
