  We consider vector fields on knot/link complements in $S^3$ which are
transverse to the fibres of a fibration of the complement over a circle. We
prove that a large class of fibred knots/links, including all non-torus fibred
2-bridge knots, has the following property: any vector field transverse to the
fibres of the fibration of the complement must possess periodic orbits
representing all possible knot and link types.
