measure
C30699
concept
A measure is a function that assigns a non-negative extended real number to subsets of a given set in a way that generalizes notions of length, area, and volume while satisfying countable additivity.
Observed surface forms (6)
| Surface form | Occurrences |
|---|---|
| Gaussian measure | 1 |
| Lebesgue–Stieltjes measure | 1 |
| concept in measure theory | 1 |
| mass–energy measure | 1 |
| measure in probability theory | 1 |
| probability measure | 1 |
Instances (9)
| Instance | Via concept surface |
|---|---|
| Bondi mass | mass–energy measure |
| Lévy measure | measure in probability theory |
| Lebesgue measure | — |
| Wiener measure | probability measure |
| Carathéodory measurability criterion | concept in measure theory |
| Hausdorff measure | — |
| Haar measure | — |
| Stieltjes measure | — |
| Liouville measure | — |