  We study the mean dimension of the space of 1-Brody curves lying in two
complex surfaces: first for Hopf surfaces, then for the projective plane minus
a line. We show in the first case that the mean dimension is zero via a bound
on the growth of meromorphic curves involving the logarithmic derivative lemma.
In the second case, we show its positivity by lifting from the line to its
complement a space of Brody curves of positive mean dimension containing
deformations of an elliptic curve.
