A recursive enumerator for a function $h$ is an algorithm $f$ which enumerates for an input $x$ finitely many elements including $h(x)$. $f$ is an $k(n)$-enumerator if for every input $x$ of length $n$, $h(x)$ is among the first $k(n)$ elements enumerated by $f$. If there is a $k(n)$-enumerator for ...
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