  There is a wide range of modal logics whose semantics goes beyond relational
structures, and instead involves, e.g., probabilities, multi-player games,
weights, or neighbourhood structures. Coalgebraic logic serves as a unifying
semantic and algorithmic framework for such logics. It provides uniform
reasoning algorithms that are easily instantiated to particular, concretely
given logics. The COOL 2 reasoner provides an implementation of such generic
algorithms for coalgebraic modal fixpoint logics. As concrete instances, we
obtain in particular reasoners for the aconjunctive and alternation-free
fragments of the graded $\mu$-calculus and the alternating-time $\mu$-calculus.
We evaluate the tool on standard benchmark sets for fixpoint-free graded modal
logic and alternating-time temporal logic (ATL), as well as on a dedicated set
of benchmarks for the graded $\mu$-calculus.
