  In a recent paper, we described a lifting of coordinate rings of groups,
loops, quantum groups, etc. to the categoric setup of operads. In most examples
of that paper, these rings are non--commutative.
  Quantum physics of the XX--th century added one more, quite nontrivial degree
of freedom: coordinates might become fermionic. In their classical version, the
fermionic coordinates anti--commute, and the resulting rings are called
supersymmetric, or SUSY, ones.
  In this paper, we try to lift operads involving fermionic coordinates to
quantum operads. We have to restrict ourselves by lifting operads of
supersymmetric rings. We also show that $1D$ supersymmetric algebras have an
operad structure, and we analyze their symmetries, through their relation to
Adinkra graphs, dessins and codes.
