  We study recurrence in the real quadratic family and give a sufficient
condition on the recurrence rate $(\delta_n)$ of the critical orbit such that,
for almost every nonregular parameter $a$, the set of $n$ such that $\vert
F^n(0;a) \vert < \delta_n$ is infinite. In particular, when $\delta_n =
n^{-1}$, this extends an earlier result of Avila and Moreira.
