  We present a bijection between two well-known objects in the ubiquitous
Catalan family: non-decreasing parking functions and {\L}ukasiewicz paths. This
bijection maps the maximal displacement of a parking function to the height of
the corresponding {\L}ukasiewicz path, and the total displacement to the area
of the path. We also study this bijection restricted to two specific families
of parking-functions: unit-interval parking functions, and prime parking
functions.
