Selective game version of q-points

This work presents the selection principle $S_1^{\ast }({\tau }_x,CD)$ that characterizes $q$-points. We also discuss the induced topological game $G_1^{\ast }({\tau }_x,CD)$ and its relations with $W$-points and $\tilde{W}$-points, as well as with the game $G_1({\mathrm{\Omega }}_x,{\mathrm{\Omega }}_x)$.