Difference between revisions of "Almost always"
From Maths
m (→Note) |
(→Meaning: But in measure theory and probability it means all but a set of measure zero) |
||
Line 1: | Line 1: | ||
==Meaning== | ==Meaning== | ||
'''Almost always''' or '''Almost everywhere''' or '''Almost all'' are phrases that mean ''all but a finite number''<ref>Algebra - Serge Lang - Revised Third Edition - GTM</ref> | '''Almost always''' or '''Almost everywhere''' or '''Almost all'' are phrases that mean ''all but a finite number''<ref>Algebra - Serge Lang - Revised Third Edition - GTM</ref> | ||
+ | {{Todo|But in measure theory and probability it means all but a set of measure zero}} | ||
==Examples== | ==Examples== |
Revision as of 21:43, 19 March 2016
Contents
Meaning
'Almost always or Almost everywhere or Almost all are phrases that mean all but a finite number[1]
TODO: But in measure theory and probability it means all but a set of measure zero
Examples
- [ilmath]f<10[/ilmath] almost everywhere
- The set [ilmath]\{x\vert f(x)\ge 10\} [/ilmath] is finite
Note
The template {{a.e}} which looks like "a.e" can be used where needed and will link here (it is actually a link, but on this page it doesn't show as one because it links to this very page!)
References
- ↑ Algebra - Serge Lang - Revised Third Edition - GTM