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Jul 22, 2015 at 13:47 comment added Kimball Just thinking about the weight 1 case, is it true that for a finite group $G$ there is a conjugacy class that distinguishes quadratic-twist classes of characters? If not, it's not obvious to me how to use Chebotarev.
Jul 4, 2015 at 4:44 comment added FriendlyWendy Without thinking too carefully, it probably follows from Chebotarev that the density of places where Hecke eigenvalues coincide is zero for twist inequivalent forms, so that case should be OK.
Jul 4, 2015 at 4:33 comment added Kimball Ah, right. I was originally thinking about "minimal" modular forms (say prime level). Do you know anything about this case.
Jul 4, 2015 at 2:54 history answered FriendlyWendy CC BY-SA 3.0