subset of the real line
C21354
concept
A subset of the real line is any collection of real numbers, possibly finite or infinite, that inherits the usual order and topology from the real number system.
Observed surface forms (3)
| Surface form | Occurrences |
|---|---|
| measurable set (in the sense of Borel σ-algebra) | 1 |
| pathological subset of the real line | 1 |
| subset of the real numbers | 1 |
Instances (3)
| Instance | Via concept surface |
|---|---|
| Cantor set | — |
| Bernstein set | subset of the real numbers |
| Borel set | measurable set (in the sense of Borel σ-algebra) |