  A shadowable point for a flow is a point where the shadowing lemma holds for
pseudo-orbits passing through it. We prove that this concept satisfies the
following properties: the set of shadowable points is invariant and a
$G_{\delta}$ set. A flow has the pseudo-orbit tracing property if and only if
every point is shadowable. The chain recurrent and nonwandering sets coincide
when every chain recurrent point is shadowable. The chain recurrent points
which are shadowable are exactly those that can be are approximated by periodic
points when the flow is expansive. We study the relations between shadowable
points of a homeomorphism and the shadowable points of its suspension flow. We
characterize the set of forward shadowable points for transitive flows and
chain transitive flows. We prove that the geometric Lorenz attractor does not
have shadowable points. We show that in the presence of shadowable points chain
transitive flows are transitive and that transitivity is a necessary condition
for chain recurrent flows with shadowable points whenever the phase space is
connected. Finally, as an application these results we give concise proofs of
some well known theorems establishing that flows with POTP admitting some kind
of recurrence are minimal. These results extends those presented in [10].
