  In [Ann. Math. 190 (2019), 657-661], James Hyde presented the first example
of non-left-orderable, finitely generated subgroup of
$\mathrm{Homeo}(D,\partial D)$, the group of homeomorphisms of the disk fixing
the boundary. This implies that the group $\mathrm{Homeo}(D,\partial D)$ itself
is not left-orderable. We revisit the construction, and present a slightly
different proof of purely dynamical flavor, avoiding direct references to
properties of left-orders. Our approach allows to solve the analogue problem
for actions on the circle.
