  We observe that the nonstandard finite cardinality of a definable set in a
strongly minimal pseudofinite structure D is a polynomial over the integers in
the nonstandard finite cardinality of D. We conclude that D is unimodular,
hence also locally modular. We also deduce a regularity lemma for graphs
definable in strongly minimal pseudofinite structures. The paper is elementary,
and the only surprising thing about it is that the results were not explicitly
noted before. In the new version we add a comment on relations to work of
Macpherson and Steinhorn, as well as on the limited nature of the examples
