Let be a sequence that does not convergence in to a function and let be a subsequence of that convergence in to .
Does any contradiction exists?
I know if it is the case where convergence is in ,it is trivially true.But,what about in ?
Let be a sequence that does not convergence in to a function and let be a subsequence of that convergence in to .
Does any contradiction exists?
I know if it is the case where convergence is in ,it is trivially true.But,what about in ?