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- Subsequential_limit abstract "In mathematics, a subsequential limit of a sequence is the limit of some subsequence. Every subsequential limit is a cluster point, but not conversely. In first-countable spaces, the two concepts coincide.The supremum of the set of all subsequential limits of some sequence is called the limit superior, or limsup. Similarly, the infimum of such a set is called the limit inferior, or liminf. See limit superior and limit inferior.If (X,d) is a metric space and there is a Cauchy sequence such that there is a subsequence converging to some x, then the sequence also converges to x.".
- Subsequential_limit wikiPageID "553920".
- Subsequential_limit wikiPageRevisionID "543538589".
- Subsequential_limit hasPhotoCollection Subsequential_limit.
- Subsequential_limit subject Category:Limits_(mathematics).
- Subsequential_limit subject Category:Sequences_and_series.
- Subsequential_limit type Abstraction100002137.
- Subsequential_limit type Arrangement107938773.
- Subsequential_limit type Group100031264.
- Subsequential_limit type Ordering108456993.
- Subsequential_limit type Sequence108459252.
- Subsequential_limit type SequencesAndSeries.
- Subsequential_limit type Series108457976.
- Subsequential_limit comment "In mathematics, a subsequential limit of a sequence is the limit of some subsequence. Every subsequential limit is a cluster point, but not conversely. In first-countable spaces, the two concepts coincide.The supremum of the set of all subsequential limits of some sequence is called the limit superior, or limsup. Similarly, the infimum of such a set is called the limit inferior, or liminf.".
- Subsequential_limit label "Subsequential limit".
- Subsequential_limit label "子序列极限".
- Subsequential_limit sameAs m.02pbs1.
- Subsequential_limit sameAs Q6471547.
- Subsequential_limit sameAs Q6471547.
- Subsequential_limit sameAs Subsequential_limit.
- Subsequential_limit wasDerivedFrom Subsequential_limit?oldid=543538589.
- Subsequential_limit isPrimaryTopicOf Subsequential_limit.