  It was previously noted that for 3d SCFTs with $\mathcal{N}\geq 6$ the moduli
space has the form of $\mathbb{C}^{4r}/\Gamma$, where $\Gamma$ is a complex
reflection group, at least following suitable gauging of finite symmetries.
Here we argue that this observation can be extended also to 3d SCFTs with
$\mathcal{N}\geq 5$ SUSY, where $\Gamma$ is now a quaternionic reflection
group. To do this, we study the moduli space of the known 3d $\mathcal{N}=5$
SCFTs. For Lagrangian cases, the results for the moduli space are further
checked using the superconformal index.
