The next infinite series of 3-Borromean links, beginning again with the Borromean rings,
follow from a circular 2-component trivial links by introducing the third component:
a circle intersecting the projection in opposite points.
In a similar way, from the family of 2-component trivial links we derive the other infinite series of 3-component Borromean links. |

From such links with a self-crossing projection
of a component, new infinite series of Borromean likns with twists are obtained.
In a self-crossing point of the oriented component projection an |