sequentially compactの例文
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- ;Sequentially compact : A space is sequentially compact if every sequence has a convergent subsequence.
- ;Sequentially compact : A space is sequentially compact if every sequence has a convergent subsequence.
- The topological space [ 0, ? 1 ) is sequentially compact but not second countable.
- Every sequentially compact space is countably compact, and every first-countable, countably compact space is sequentially compact.
- Every sequentially compact space is countably compact, and every first-countable, countably compact space is sequentially compact.