  We compute the most general embedding space two-point function in arbitrary
Lorentz representations in the context of the recently introduced formalism in
arXiv:1905.00036 and arXiv:1905.00434. This work provides a first explicit
application of this approach and furnishes a number of checks of the formalism.
We project the general embedding space two-point function to position space and
find a form consistent with conformal covariance. Several concrete examples are
worked out in detail. We also derive constraints on the OPE coefficient
matrices appearing in the two-point function, which allow us to impose
unitarity conditions on the two-point function coefficients for operators in
any Lorentz representations.
