  A graph is $(k_1,k_2)$-colorable if its vertex set can be partitioned into a
graph with maximum degree at most $k_1$ and and a graph with maximum degree at
most $k_2$. We show that every $(C_3,C_4,C_6)$-free planar graph is
$(0,6)$-colorable. We also show that deciding whether a $(C_3,C_4,C_6)$-free
planar graph is $(0,3)$-colorable is NP-complete.
