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Harsh Saxena
A sequence of real numbers converges to a real number a if, for every positive number ϵ, there exists an N ∈ N such that for all n ≥ N, |an - a| < ϵ. We call such an a the limit of the sequence and write limn→∞ an = a. For example 1/n converges to zero
what is the geometrical meaning of convergent?
do it by yourself