A sequence (Sn) in R
2 where Sn = (sn, tn), n ∈ N converges in R
2
iff
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tn = √ t, if tn ≥ 0 for all n ∈ N. Proof: By Fact 2, we have |sn − s| → 0, and |tn − t| → 0, as n ... (Cauchy test for convergence) A sequence in R is convergent iff it.
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