TeX notation filter functions and symbols
  • 16 Feb 2022
  • 1 minute to read

TeX notation filter functions and symbols


Article Summary

TeX notation allows you to represent mathematical symbols using the TeX notation or MathJax filters in Totara. 

Using TeX notation

Below are some of the basic functions you may wish to use when entering equations.

NotationFunctionNotesExample

$$

Using $$ at the start and end of an equation will identify a TeX sequence that will appear centred on its own line.

You can add backslashes (\) to add spaces (see example).

$$ 4\ \times \ 4  \ = \ 16 $$

\[

With LaTeX you can use \[ to open and \] to close a sequence that will appear centred on its own line.

This is better at checking for errors than just using $$.

\[ 4\ \times \ 4  \ = \ 16 \]

\(

With LaTeX you can use \( to open and \) to close a sequence that will appear inline with text.

-

A simple equation could be, \( 4\ \times \ 4  \ = \ 16 \) for example.

^

Using a caret allows you to insert a superscript character.

-

\[ 6^2 \times \ 7^4 \ = \ 336 \]

_

An underscore allows you to insert a subscript character.

-

\[ 5x_3 \times \ 3x_2 \]

\sqrt{number}

You can insert square root notation using the sequence \sqrt{number}.

-

\[ \sqrt{36}\]

\frac{numerator}{denominator}

You can represent a fraction using \frac{numerator}{denominator}.

-

\[ \frac{5}{10} \times \frac{7}{9}\]

{

Curly brackets can also be used to nest other functions within an equation.

-

\[ \frac{4^{3}}{20} \]

\ldots

Ellipses can be entered using \ldots.

-

\[ x_1, x_2,\ldots \ x_5 \]

Symbols

NotationSymbolNotationSymbol

\amalg

\oplus

\ast

\oslash

\bigcirc

\otimes

\bigtriangledown

\pm

\bigtriangleup

\ominus

\circ

\vee

\leq

\equiv

\succ

\perp

\succeq

\mid

|

\gg

\parallel

\supset

\supseteq

\neq

\notin

\vdash

\bullet

\cup

\times

\dagger

\triangleleft

\ddagger

\triangleright

\diamond

\odot

\div

\wr

\wedge

\sqcup

\geq

\prec

\sim

\preceq

\simeq

\ll

\asymp

\subset

\subseteq

\approx

\ni

\in

\dashv

\cdot

 Arrows

Notation
Arrow
Notation
Arrow

\leftarrow

\leftrightarrow

\longleftarrow

\longleftrightarrow

\Leftarrow

\updownarrow

\Longleftarrow

\Updownarrow

\rightarrow

\Leftrightarrow

\longrightarrow

\Longleftrightarrow

\Rightarrow

\leftrightharpoons

\Longrightarrow

\Im

\uparrow

\nearrow

\Uparrow

\nwarrow

\downarrow

\swarrow

\Downarrow

\searrow

Constructs and delimiters

Notation
Delimiter/construct
Notation
Delimiter/construct

\{x

\widehat{ab}

\}

\$

\rangle

\overline{ab}

\langle

\underline{ab}

\angle

\therefore

\=

\ddots

\sqrt{ab}

\%

\sqrt[n]{ab}

\#

\frac{ab}{cd}

\vdots

\backslash

\emptyset

Greek letters

It is currently not possible to render the capital letters for Alpha, Beta, Zeta, Eta, Tau, Chi, Mu, Iota, Kappa, or Epsilon. However, these can be rendered using \mathrm{ }. For example, to render a capital Alpha you would enter \mathrm{A}, which would render: Therefore you can still render characters that look like the capital letters: .

Notation
Greek letter
Notation
Greek letter

\alpha

/omicron

\beta

\pi

\gamma

\Pi

\Gamma

\rho

\delta

\varrho

\Delta

\sigma

\epsilon

\Sigma

\zeta

\varsigma

\eta

\tau

\theta

\upsilon

\Theta

\Upsilon

\vartheta

\phi

\iota

\Phi

\kappa

\varphi

\lambda

\chi

\Lambda

\psi

\mu

\Psi

\xi

\omega

\Xi

\Omega

Font

Font
Notation
Example

Calligraphic

$$ \mathcal{ }$$

$$ \mathcal{Calligraphic: ABCDEFGHIJKLMNOPQRSTUVWXYZ}$$ is presented as:

Blackboard (Castellar)

$$ \mathbb{ }$$

$$ \mathbb{Blackboard: ABCDEFGHIJKLMNOPQRSTUVWXYZ}$$ is presented as:

Fraktur (Old English style)

$$ \mathfrak{ }$$

$$ \mathfrak{Fraktur: ABCDEFGHIJKLMNOPQRSTUVWXYZ}$$ is presented as:

Italic

$$ \mathit{ } $$

$$ \mathit{Italic: ABCDEFGHIJKLMNOPQRSTUVWXYZ} $$ is presented as: 

Roman

$$ \mathrm{ } $$

$$ \mathrm{Roman: ABCDEFGHIJKLMNOPQRSTUVWXYZ} $$ is presented as:

Bold-face

$$ \mathbf{ } $$

$$ \mathbf{Bold-faced: ABCDEFGHIJKLMNOPQRSTUVWXYZ} $$ is presented as:

 

© Copyright 2024 Totara Learning Solutions. All rights reserved. Some content originally obtained via GPLv3 license and continues to be available under GPLv3. All other content is the sole copyright of Totara Learning Solutions. 


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