Hydrodynamical phenomena play a keystone role in the population dynamics of
passively advected species such as phytoplankton and replicating macromole
cules. Recent developments in the field of chaotic advection in hydrodynami
cal flows encourage us to revisit the population dynamics of species compet
ing for the same resource in an open aquatic system. If this aquatic enviro
nment is homogeneous and well-mixed then classical studies predict competit
ive exclusion of all but the most perfectly adapted species. In fact, this
homogeneity is very rare, and the species of the community (at least on an
ecological observation time scale) are in nonequilibrium coexistence. We ar
gue that a peculiar small-scale, spatial heterogeneity generated by chaotic
advection can lead to coexistence. In open flows this imperfect mixing let
s the populations accumulate along fractal filaments, where competition is
governed by an "advantage of rarity" principle. The possibility of this gen
eric coexistence sheds light on the enrichment of phytoplankton and the inf
ormation integration in early macromolecule evolution.