  We discuss an extended easy quantum group formalism, with the Schur-Weyl
theoretic Kronecker symbols being as general as possible, and allowed to take
values in $\{-1,0,1\}$, and more generally in $\mathbb T\cup\{0\}$. Our study
includes an axiomatization of the theory, some structure and classification
results, and the study of the basic examples of quantum unitary and reflection
groups, with both positive and negative results.
