The infinite family of Ree groups of type 2F4(22n+1) contains only finite groups of Lie type. They are simple for n≥1; for n=0, the group 2F4(2) is not simple, but it contains the simple commutator subgroup2F4(2)′. So, if the infinite family of commutator groups of type 2F4(22n+1)′ is considered a systematic infinite family (all of Lie type except for n=0), the Tits group T := 2F4(2)′ (as a member of this infinite family) is not sporadic.