Minimal knots
You can download a Sage script that lets you compute our invariants on any link (presented as the closure of a braid). Please read the remark below.
Here we present some examples. Below are 157 braids, the closure of which are knots (and not just links). They are all distinct (non-isotopic to each other).
REMARK: these computations (and the script we offer) were based on the very first version of the paper. In subsequent versions we have adopted a different sign convention, so that all the signatures (the numbers written on the camemberts) should be multiplied by -1 according to the latest official definition. The polynomials on the other hand are unchanged.
Gael Collinet and Pierre Guillot, 2010.