  We establish a bipolar Hardy inequality on complete, not necessarily
reversible Finsler manifolds. We show that our result strongly depends on the
geometry of the Finsler structure, namely on the reversibility constant $r_F$
and the uniformity constant $l_F$. Our result represents a Finslerian
counterpart of the Euclidean multipolar Hardy inequality due to Cazacu and
Zuazua (2013) and the Riemannian case considered by Faraci, Farkas and
Krist\'aly (2018).
