Difference between revisions of "Index of notation"

Revision as of 02:47, 8 March 2015

Ordered symbols are notations which are (likely) to appear as they are given here, for example

$C([a,b],\mathbb{R})$ denotes the continuous function on the interval

$[a,b]$ that map to

$\mathbb{R}$ - this is unlikely to be given any other way because "C" is for continuous.

These are ordered by symbols, and then by LaTeX names secondly, for example

$A$ comes before

$\mathbb{A}$ comes before

$\mathcal{A}$

Expression	Context	Details
$\\|\cdot\\|$	Functional Analysis Real Analysis	Denotes the Norm of a vector
$C([a,b],\mathbb{R})$	Functional Analysis Real Analysis	It is the set of all functions $:[a,b]\rightarrow\mathbb{R}$ that are continuous
$\ell^p(\mathbb{F})$	Functional Analysis	The set of all bounded sequences, that is $\ell^p(\mathbb{F})=\{(x_1,x_2,...)\|x_i\in\mathbb{F},\ \sum^\infty_{i=1}\|x_i\|^p<\infty\}$

@@ Line 21: / Line 21: @@
 * Real Analysis
 | It is the set of all functions <math>:[a,b]\rightarrow\mathbb{R}</math> that are [[Continuous map|continuous]]
+|-
+| <math>\ell^p(\mathbb{F})</math>
+|
+*Functional Analysis
+| The set of all bounded sequences, that is <math>\ell^p(\mathbb{F})=\{(x_1,x_2,...)|x_i\in\mathbb{F},\ \sum^\infty_{i=1}|x_i|^p<\infty\}</math>
 |}