  We give an explicit quotient construction of the supermoduli space
$\mathfrak{M}_{0, n_R}$ of genus zero super Riemann surfaces with $n_R \ge 4$
Ramond punctures and prove it is a Deligne-Mumford superstack. We also make an
explicit quotient construction of the moduli space of genus zero supercurves
without a SUSY structure and thereby prove it is an algebraic superstack.
