  A one-dimensional, continuous, regular, and strong Markov process $X$ with
state space $E$ hits any point $z \in E$ fast with positive probability. To
wit, if $\tau_z = \inf \{t \geq 0:X_{t} = z\}$, then $P_\xi({
\tau}_z<\varepsilon)>0$ for all $\xi \in E$ and $\varepsilon>0$.
