supremum (Q215071)
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when it exists, the least element of a partially ordered set which is greater than or equal to all elements; the least of majoring elements of a set in itself
- sup
- least upper bound
| Language | Label | Description | Also known as |
|---|---|---|---|
| English | supremum |
when it exists, the least element of a partially ordered set which is greater than or equal to all elements; the least of majoring elements of a set in itself |
|
Statements
supremum of M
0 references
Infimum and supremum
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Identifiers
Sitelinks
Wikipedia(22 entries)
- cawiki Suprem
- cswiki Supremum
- dawiki Supremum
- dewiki Supremum
- elwiki Σουπρέμουμ
- enwiki Supremum
- eowiki Preciza supra rando
- euwiki Goren (matematika)
- fawiki سوپرمم
- fiwiki Supremum
- iswiki Yfirtala
- kowiki 상한
- lawiki Supremum
- lvwiki Suprēms
- nlwiki Supremum
- nnwiki Supremum
- shwiki Supremum
- skwiki Suprémum
- svwiki Supremum
- ukwiki Супремум
- viwiki Cận trên đúng
- zhwiki 最小上界