Prove c is a cluster point of A iff there is a sequence (an) in A such that lim(an) = c, ∀n an ≠ c

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c in R is limit point of subet of A iff there exist a sequence a_n in A that converges to c.Lec-70 c in R is limit point of subet of A iff there exist a sequence a_n in A that converges to c.Lec-70
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