  We present a non-geometric derivation of $\mathcal{N}$=1 Super Yang-Mills by
focusing on the consistency of interactions that extend the free vector
supermultiplet rather than assuming gauge invariance under extended symmetries.
By utilizing a superspace first-order description, the theory is given in
closed form as a third-order polynomial which includes a single cubic
interaction term instead of an infinite series, thus eliminating the need for a
special gauge. The geometrical interpretation of the theory emerges, as opposed
to being presupposed.
