The universal conservative superalgebra

We introduce the class of conservative superalgebras, in particular, the superalgebra $\mathcal{U}(V)$ of bilinear operations on a superspace $V\mathrm{.}$ Moreover, we show that each conservative superalgebra modulo its maximal Jacobian ideal is embedded into $\mathcal{U}(V)$ for a certain superspace $V\mathrm{.}$