  In this paper we obtain topological static solutions of some kind of pure
$F(R)$ gravity. The present solutions are two kind: first type is uncharged
solution which corresponds with the topological (a)dS Schwarzschild solution
and second type has electric charge and is equivalent to the
Einstein-$\Lambda$-conformally invariant Maxwell solution. In other word,
starting from pure gravity leads to (charged) Einstein-$\Lambda$ solutions
which we interpreted them as (charged) (a)dS black hole solutions of pure
$F(R)$ gravity. Calculating the Ricci and Kreschmann scalars show that there is
a curvature singularity at $r=0$. We should note that the Kreschmann scalar of
charged solutions goes to infinity as $r \rightarrow 0$, but with a rate slower
than that of uncharged solutions.
