  The aim of this note is to give an elementary proof of the following fact:
given 3 red convex sets and 3 blue convex sets in $\mathbb{E}^3$, such that
every red intersects every blue, there is a line transversal to the reds or
there is a line transversal to the blues. This is a special case of a theorem
of Montajano and Karasev \cite{MK} and generalizes, in a sense, the colourful
Helly theorem due to Lov\'asz (cf. \cite{BL}).
