  This paper is a continuation of the paper [5] dealing with dynamics of
dianalytic transformations of nonorientable Klein surfaces. We are examining
mainly the transformations of the real projective plane $P^{2}, $ whose
orientable double cover is the Riemann sphere $\overline{C}$ . It is shown that
the automorphisms of $P^{2}$ are projections of the rotations of \
$\overline{C}$ and some of the other dianalytic transformations of $P^{2}$ are
projections of Blaschke products.

Complex Variables