  Arag\'on Artacho and Campoy recently proposed a new method for computing the
projection onto the intersection of two closed convex sets in Hilbert space;
moreover, they proposed in 2018 a generalization from normal cone operators to
maximally monotone operators. In this paper, we complete this analysis by
demonstrating that the underlying curve converges to the nearest zero of the
sum of the two operators. We also provide a new interpretation of the
underlying operators in terms of the resolvent and the proximal average.
