  Ellis, Friedgut and Pilpel proved that for large enough $n$, a
$t$-intersecting family of permutations contains at most $(n-t)!$ permutations.
Their main theorem also states that equality holds only for $t$-cosets. We show
that their proof of the characterization of extremal families is wrong.
However, the characterization follows from a paper of Ellis, as mentioned
already by Ellis, Friedgut and Pilpel.
