  We show how to compute conformal blocks of operators in arbitrary Lorentz
representations using the formalism described in arXiv:1905.00036 and
arXiv:1905.00434, and present several explicit examples of blocks derived via
this method. The procedure for obtaining the blocks has been reduced to (1)
determining the relevant group theoretic structures and (2) applying
appropriate predetermined substitution rules. The most transparent expressions
for the blocks we find are expressed in terms of specific substitutions on the
Gegenbauer polynomials. In our examples, we study operators which transform as
scalars, symmetric tensors, two-index antisymmetric tensors, as well as mixed
representations of the Lorentz group.
