  In this paper we consider a two-parameter family {dGWp,q}p,q of Gromov-
Wasserstein distances between metric measure spaces. By exploiting a suitable
interaction between specific values of the parameters p and q and the metric of
the underlying spaces, we determine the exact value of the distance dGW4,2
between all pairs of unit spheres of different dimension endowed with their
Euclidean distance and their uniform measure.
