Difference between revisions of "Index of abbreviations"
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* "Continuous AA" - means finite no. discontinuities | * "Continuous AA" - means finite no. discontinuities | ||
| Synonym for <code>AA</code> | | Synonym for <code>AA</code> | ||
| + | |- | ||
| + | ! i.p.s | ||
| + | | [[Inner product space]] | ||
| + | | Let {{M|(X,\langle\cdot,\cdot\rangle,\mathbb{R})}} be an ''i.p.s'' | ||
| + | | In the absence of a [[Field|field]] it can be assumed to be real | ||
| + | |- | ||
| + | ! n.l.s | ||
| + | | [[Normed space]] | ||
| + | | Let {{M|(X,\Vert\cdot\Vert,\mathbb{R})}} be a ''n.l.s'' | ||
| + | | In the absence of a [[Field|field]] it can be assumed to be real | ||
|- | |- | ||
! NO | ! NO | ||
Latest revision as of 22:18, 11 July 2015
Abbreviations
| Abbreviation | Meaning | Context | Note |
|---|---|---|---|
| AA | Almost always |
|
Synonym for AE
|
| AE | Almost everywhere |
|
Synonym for AA
|
| i.p.s | Inner product space | Let [ilmath](X,\langle\cdot,\cdot\rangle,\mathbb{R})[/ilmath] be an i.p.s | In the absence of a field it can be assumed to be real |
| n.l.s | Normed space | Let [ilmath](X,\Vert\cdot\Vert,\mathbb{R})[/ilmath] be a n.l.s | In the absence of a field it can be assumed to be real |
| NO | Number of |
|
Usually seen as No. |
| WRT | With respect to |
|
|
| WTP | Want to prove |
|
"Wish to prove" also |
| WTS | Want to show |
|
"Wish to show" also |
