  Many interesting phenomena in quantum field theory such as dualities and
symmetry enhancements can be understood using higher dimensional constructions.
In this paper, we study compactifications of the rank $1$ $5d$ Seiberg
$E_{N_f+1}$ SCFTs to $3d$ on Riemann surfaces of genus $g>1$. We rely on the
recent progress in the study of compactifications of $6d$ SCFTs to $4d$ and
torus compactifications of $5d$ SCFTs to conjecture $3d$ $\mathcal{N}=2$
theories corresponding to the reduction of said $5d$ SCFTs on three punctured
spheres. These can then be used to build $3d$ $\mathcal{N}=2$ models
corresponding to compactifications on more general surfaces. The conjectured
theories are tested by comparing their properties against those expected from
the compactification picture.
