EDB β€” 0QR

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Exercises

  1. [0QR] Given \(AβŠ† X\), a point \(x∈ X\) is an accumulation point if and only if there exists a sequence \((x_ n)βŠ† A\) which is injective and such that \(\lim _{nβ†’ ∞} x_ n=x\).

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Bibliography
Book index
  • accumulation point, in metric spaces
  • topology, in metric spaces
  • metric space
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