  We construct a generalization of the operadic nerve, providing a translation
between the equivariant simplicially enriched operadic world to the
parametrized $\infty$-categorical perspective. This naturally factors through
genuine equivariant operads, a model for "equivariant operads with norms up to
homotopy". We introduce the notion of an op-fibration of genuine equivariant
operads, extending Grothendieck op-fibrations, and characterize fibrant operads
as the image of genuine equivariant symmetric monoidal categories. Moreover, we
show that under the operadic nerve, this image is sent to $G$-symmetric
monoidal $G$-$\infty$-categories. Finally, we produce a functor comparing the
notion of algebra over an operad in each of these two contexts.
