  In a recent preprint, Carlsson and Oblomkov (2018) obtain a long sought after
monomial basis for the ring $\operatorname{DR}_n$ of diagonal coinvariants.
Their basis is closely related to the "schedules" formula for the Hilbert
series of $\operatorname{DR}_n$ which was conjectured by the first author and
Loehr (2005) and first proved by Carlsson and Mellit (2018), as a consequence
of their proof of the famous Shuffle Conjecture. In this article we obtain a
schedules formula for the combinatorial side of the Delta Conjecture, a
conjecture introduced by the first author, Remmel and Wilson (2018) which
contains the Shuffle Conjecture as a special case. Motivated by the
Carlsson-Oblomkov basis for $\operatorname{DR}_n$ and our Delta schedules
formula, we introduce a (conjectural) basis for the module
$\operatorname{SDR}_n$ of super-diagonal coinvariants, an $S_n$ module
generalizing $\operatorname{DR}_n$ introduced recently by Zabrocki (2019) which
conjecturally corresponds to the Delta Conjecture.
