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We characterize the set
Ḟ of possible $k$-limit laws of return times
which appears to be independent of $k$. We construct a rank-one
system having all the functions of Ḟ as a
$k$-limit law of return times. We exhibit a link between $k$-limit
laws of return and hitting times. We conclude with a discussion
over the $n$-uples ($1$-limit law, ..., $n$-limit law) of
return times.