  We show that the union of a meridian and a longitude of the symplectic
2-torus is superheavy in the sense of Entov-Polterovich. By a result of
Entov-Polterovich, this implies that the product of this union and the Clifford
torus of $\mathbb{C}P^n$ with the Fubini-Study symplectic form cannot be
displaced by symplectomorphisms.
