Given a string $T$ of length $n$ over an alphabet $Σ\subset \{1,2,\ldots,n^{O(1)}\}$ of size $σ$, we are to preprocess $T$ so that given a range $[i,j]$, we can return a representation of a shortest string over $Σ$ that is absent in the fragment $T[i]\cdots T[j]$ of $T$. We present an $O(n)$-space data structure that answers such queries in constant time and can be constructed in $O(n\log_σn)$ time.