Epsilon-n0 definition of convergence of a sequence
Use the epsilon-n0 definition of convergence of a sequence to prove that = L ∈ ℝ.
I'm very new to epsilon-n0 proofs. Can someone help me get started? I substituted L for the actual value of the limit as I'm waiting to see what the actual value is (not sure if it can be in terms of L).
Re: Epsilon-n0 definition of convergence of a sequence
It would help if you would go back and check the problem again because what you have written doesn't make much sense. You can't prove that " " without knowing what the are. Perhaps you were asked to show that if that limit exists, then the limit of the exists? Or vice versa?