  A finite non-regular primitive permutation group $G$ is extremely primitive
if a point stabiliser acts primitively on each of its nontrivial orbits. Such
groups have been studied for almost a century, finding various applications.
The classification of extremely primitive groups was recently completed by
Burness and Lee, who relied on an earlier classification of soluble extremely
primitive groups by Mann, Praeger and Seress. Unfortunately, there is an
inaccuracy in the latter classification. We correct this mistake, and also
investigate regular linear spaces which admit groups of automorphisms that are
extremely primitive on points.
