We introduce the sticker systems, a computability model, which is an a
bstraction of the computations using the Watson-Crick complementarity
as in Adleman's DNA computing experiment, [1]. Several types of sticke
r systems are shown to characterize (modulo a weak coding) the regular
languages, hence the power of finite automata. One variant is proven
to be equivalent to Turing machines. Another one is found to have a st
rictly intermediate power.