  We construct a flexible (non immersed) suspension with a hexagonal equator in
Euclidean 3-space and study its properties related to the Strong Bellows
Conjecture which reads as follows: if an immersed polyhedron $\Cal P$ in
Euclidean 3-space is obtained from another immersed polyhedron $\Cal Q$ by a
continuous flex then $\Cal P$ and $\Cal Q$ are scissors congruent.
