A Dunfield--Gong 4-Sphere is Standard

In this paper, we standardize a homotopy $4$-sphere constructed by Dunfield and Gong. As a corollary, we show that the $18$-crossing knot ${18}_{\text{nh}00000601}$, which is not known to be ribbon, is slice in the standard $4$-ball. Thus, ${18}_{\text{nh}00000601}$ serves as a potential counterexample to the Slice-Ribbon Conjecture. In addition, we show that the same knot bounds a fibered handle-ribbon disk in $B^4$.