Let and let .
How do you prove the last two statements of the criteria are equivalent?
2 - There exists such that for every , there exists so that and
3 - There exists and there exist sequences in A such that as , yet
Let and let .
How do you prove the last two statements of the criteria are equivalent?
2 - There exists such that for every , there exists so that and
3 - There exists and there exist sequences in A such that as , yet