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• Sequence
  * [[Bolzano-Weierstrass theorem]]
  2 KB (419 words) - 18:12, 13 March 2016
• Sequential compactness
  The [[Bolzano-Weierstrass theorem]] states that every bounded [[Sequence|sequence]] has a convergent subseque ...ace|metric space]] is compact if and only if it is sequentially compact, a theorem found [[Metric space is compact iff sequentially compact|here]]
  1 KB (228 words) - 15:37, 24 November 2015
• Notes:Generalising the limit
  ...uences) but also in claim 4, a generalisation of the [[Bolzano-Weierstrass theorem]]. # ''Analogue of the Bolzano-Weirstrauss theorem: every bounded sequence has a convergent subsequence'' - A net {{M|(P,f)}}
  6 KB (1,118 words) - 11:34, 30 July 2016