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An important class of flavour groups, that are subgroups of $U(3)$ and thatpredict experimentally viable lepton mixing parameters including Majoranaphases, is the $\Delta(6n^2)$ series. The most well-known member is$\Delta(24)=S_4$. I present results of several extensive studies of leptonmixing predictions obtained in models with a $\Delta(6n^2)$ flavour group thatpreserve either the full residual $Z_2\times Z_2$ or a $Z_2$ subgroup forneutrinos and can include a generalised CP symmetry. Predictions include mixingangles and Dirac CP phase generally; and if invariance under a generalised CPsymmetry is included, also Majorana phases. For this, the interplay of flavourgroup and generalised CP symmetry has to be studied carefully.

Lepton Mixing Predictions from (Generalised) CP and Discrete Flavour Symmetry