  A method of computing a basis for the second Yang-Baxter cohomology of a
finite biquandle with coefficients in Q and Z_p from a matrix presentation of
the finite biquandle is described. We also describe a method for computing the
Yang-Baxter cocycle invariants of an oriented knot or link represented as a
signed Gauss code. We provide a URL for our Maple implementations of these
algorithms.

Geometric Topology;Quantum Algebra