  In 2015 Cristian-Silviu Radu designed an algorithm to detect identities of a
class studied by Ramanujan and Kolberg. This class includes the famous
identities by Ramanujan which provide a witness to the divisibility properties
of $p(5n+4),$ $p(7n+5)$. We give an implementation of this algorithm using
Mathematica. The basic theory is first described, and an outline of the
algorithm is briefly given, in order to describe the functionality and utility
of our package. We thereafter give multiple examples of applications to recent
work in partition theory. In many cases we have used our package to derive
alternate proofs of various identities or congruences; in other cases we have
improved previously established identities, and in at least one case we have
confirmed a standing conjecture.
