Template:LaTeX mapping operators/doc: Difference between revisions

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|-
|-
| <code>rbra</code>
| <code>rbra</code>
| <code>{{nowrap|<nowiki>\rbra{\monzo{1 & 2 & 3}}</nowiki>}} & {{nowrap|<nowiki>\monzo{0 & -3 & -5}}</nowiki>}}</code>
| <code>{{nowrap|<nowiki>\rbra{\monzo{1 & 2 & 3}</nowiki>}} & {{nowrap|<nowiki>\monzo{0 & -3 & -5}}</nowiki>}}</code>
| <math>\rbra{\monzo{1 & 2 & 3} & \monzo{0 & -3 & -5}}</math>
| <math>\rbra{\monzo{1 & 2 & 3} & \monzo{0 & -3 & -5}}</math>
| rowspan="2" | [[Dave Keenan]] and [[Douglas Blumeyer]]'s<br />[[Extended bra-ket notation #Variant including curly and square brackets|variation]] on [[extended bra-ket notation]]
| rowspan="2" | [[Dave Keenan]] and [[Douglas Blumeyer]]'s<br />[[Extended bra-ket notation #Variant including curly and square brackets|variation]] on [[extended bra-ket notation]]
|-
|-
| <code>rket</code>
| <code>rket</code>
| <code>{{nowrap|<nowiki>\rket{\val{1 & 2 & 3}}</nowiki>}} & {{nowrap|<nowiki>\val{0 & -3 & -5}</nowiki>}}}</code>
| <code>{{nowrap|<nowiki>\rket{\val{1 & 2 & 3}</nowiki>}} & {{nowrap|<nowiki>\val{0 & -3 & -5}}</nowiki>}}}</code>
| <math>\rket{\val{1 & 2 & 3} & \val{0 & -3 & -5}}</math>
| <math>\rket{\val{1 & 2 & 3} & \val{0 & -3 & -5}}</math>
|-
|-
| <code>vmp</code>
| <code>vmp</code>
| <code>{{nowrap|<nowiki>\vmp{12 & 19 & 28}</nowiki>}} & {{nowrap|<nowiki>{-4 & 4 & -1}}</nowiki>}}</code>
| <code>{{nowrap|<nowiki>\vmp{12 & 19 & 28}</nowiki>}}{{nowrap|<nowiki>{-4 & 4 & -1}</nowiki>}}</code>
| <math>\vmp{12 & 19 & 28}{-4 & 4 & -1}</math>
| <math>\vmp{12 & 19 & 28}{-4 & 4 & -1}</math>
| Dot product of val and monzo
| Dot product of val and monzo
|-
|-
| <code>wmp</code>
| <code>wmp</code>
| <code>{{nowrap|<nowiki>\wmp{12 & 19 & 28}</nowiki>}} & {{nowrap|<nowiki>{-4 & 4 & -1}}</nowiki>}}</code>
| <code>{{nowrap|<nowiki>\wmp{12 & 19 & 28}</nowiki>}}{{nowrap|<nowiki>{-4 & 4 & -1}</nowiki>}}</code>
| <math>\wmp{12 & 19 & 28}{-4 & 4 & -1}</math>
| <math>\wmp{12 & 19 & 28}{-4 & 4 & -1}</math>
| Dot product of bival and bimonzo
| Dot product of bival and bimonzo

Revision as of 00:37, 17 November 2024

[math]\displaystyle{ \def\hs{\hspace{-3px}} \def\lvsp{{}\mkern-5.5mu}{} \def\rvsp{{}\mkern-2.5mu}{} \def\llangle{\left\langle\lvsp\left\langle} \def\lllangle{\left\langle\lvsp\left\langle\lvsp\left\langle} \def\llllangle{\left\langle\lvsp\left\langle\lvsp\left\langle\lvsp\left\langle} \def\llbrack{\left[\left[} \def\lllbrack{\left[\left[\left[} \def\llllbrack{\left[\left[\left[\left[} \def\llvert{\left\vert\left\vert} \def\lllvert{\left\vert\left\vert\left\vert} \def\llllvert{\left\vert\left\vert\left\vert\left\vert} \def\rrangle{\right\rangle\rvsp\right\rangle} \def\rrrangle{\right\rangle\rvsp\right\rangle\rvsp\right\rangle} \def\rrrrangle{\right\rangle\rvsp\right\rangle\rvsp\right\rangle\rvsp\right\rangle} \def\rrbrack{\right]\right]} \def\rrrbrack{\right]\right]\right]} \def\rrrrbrack{\right]\right]\right]\right]} \def\rrvert{\right\vert\right\vert} \def\rrrvert{\right\vert\right\vert\right\vert} \def\rrrrvert{\right\vert\right\vert\right\vert\right\vert} }[/math][math]\displaystyle{ \def\val#1{\left\langle\begin{matrix}#1\end{matrix}\right]} \def\tval#1{\left\langle\begin{matrix}#1\end{matrix}\right\vert} \def\bival#1{\llangle\begin{matrix}#1\end{matrix}\rrbrack} \def\bitval#1{\llangle\begin{matrix}#1\end{matrix}\rrvert} \def\trival#1{\lllangle\begin{matrix}#1\end{matrix}\rrrbrack} \def\tritval#1{\lllangle\begin{matrix}#1\end{matrix}\rrrvert} \def\quadval#1{\llllangle\begin{matrix}#1\end{matrix}\rrrrbrack} \def\quadtval#1{\llllangle\begin{matrix}#1\end{matrix}\rrrrvert} \def\monzo#1{\left[\begin{matrix}#1\end{matrix}\right\rangle} \def\tmonzo#1{\left\vert\begin{matrix}#1\end{matrix}\right\rangle} \def\bimonzo#1{\llbrack\begin{matrix}#1\end{matrix}\rrangle} \def\bitmonzo#1{\llvert\begin{matrix}#1\end{matrix}\rrangle} \def\trimonzo#1{\lllbrack\begin{matrix}#1\end{matrix}\rrrangle} \def\tritmonzo#1{\lllvert\begin{matrix}#1\end{matrix}\rrrangle} \def\quadmonzo#1{\llllbrack\begin{matrix}#1\end{matrix}\rrrrangle} \def\quadtmonzo#1{\llllvert\begin{matrix}#1\end{matrix}\rrrrangle} \def\rbra#1{\left\{\begin{matrix}#1\end{matrix}\right]} \def\rket#1{\left[\begin{matrix}#1\end{matrix}\right\}} \def\vmp#1#2{\left\langle\begin{matrix}#1\end{matrix}\,\vert\,\begin{matrix}#2\end{matrix}\right\rangle} \def\wmp#1#2{\llangle\begin{matrix}#1\end{matrix}\,\vert\vert\,\begin{matrix}#2\end{matrix}\rrangle} }[/math]

Usage

This template is mainly used to typeset Monzos and vals, but multimonzos and multivals are also supported up to four dimensions.

📝Note: You can use {{texmap}} as a shortcut.
Pre-defined LaTeX control sequences for interval vectors
Operator Example Definition
You type You get
monzo \monzo{-4 & 4 & -1} [math]\displaystyle{ \monzo{-4 & 4 & -1} }[/math] Monzo
tmonzo \tmonzo{-4 & 4 & -1} [math]\displaystyle{ \tmonzo{-4 & 4 & -1} }[/math] Monzo (pipe variant)
bimonzo \bimonzo{-4 & 4 & -1} [math]\displaystyle{ \bimonzo{-4 & 4 & -1} }[/math] Bimonzo
bitmonzo \bitmonzo{-4 & 4 & -1} [math]\displaystyle{ \bitmonzo{-4 & 4 & -1} }[/math] Bimonzo (pipe variant)
trimonzo \trimonzo{-4 & 4 & -1} [math]\displaystyle{ \trimonzo{-4 & 4 & -1} }[/math] Trimonzo
tritmonzo \tritmonzo{-4 & 4 & -1} [math]\displaystyle{ \tritmonzo{-4 & 4 & -1} }[/math] Trimonzo (pipe variant)
quadmonzo \quadmonzo{-4 & 4 & -1} [math]\displaystyle{ \quadmonzo{-4 & 4 & -1} }[/math] Quadmonzo
quadtmonzo \quadtmonzo{-4 & 4 & -1} [math]\displaystyle{ \quadtmonzo{-4 & 4 & -1} }[/math] Quadmonzo (pipe variant)
val \val{12 & 19 & 28} [math]\displaystyle{ \val{12 & 19 & 28} }[/math] Val
tval \tval{12 & 19 & 28} [math]\displaystyle{ \tval{12 & 19 & 28} }[/math] Val (pipe variant)
bival \bival{12 & 19 & 28} [math]\displaystyle{ \bival{12 & 19 & 28} }[/math] Bival
bitval \bitval{12 & 19 & 28} [math]\displaystyle{ \bitval{12 & 19 & 28} }[/math] Bival (pipe variant)
trival \trival{12 & 19 & 28} [math]\displaystyle{ \trival{12 & 19 & 28} }[/math] Trival
tritval \tritval{12 & 19 & 28} [math]\displaystyle{ \tritval{12 & 19 & 28} }[/math] Trival (pipe variant)
quadval \quadval{12 & 19 & 28} [math]\displaystyle{ \quadval{12 & 19 & 28} }[/math] Quadval
quadtval \quadtval{12 & 19 & 28} [math]\displaystyle{ \quadtval{12 & 19 & 28} }[/math] Quadval (pipe variant)
rbra \rbra{\monzo{1 & 2 & 3} & \monzo{0 & -3 & -5}} [math]\displaystyle{ \rbra{\monzo{1 & 2 & 3} & \monzo{0 & -3 & -5}} }[/math] Dave Keenan and Douglas Blumeyer's
variation on extended bra-ket notation
rket \rket{\val{1 & 2 & 3} & \val{0 & -3 & -5}}} [math]\displaystyle{ \rket{\val{1 & 2 & 3} & \val{0 & -3 & -5}} }[/math]
vmp \vmp{12 & 19 & 28}{-4 & 4 & -1} [math]\displaystyle{ \vmp{12 & 19 & 28}{-4 & 4 & -1} }[/math] Dot product of val and monzo
wmp \wmp{12 & 19 & 28}{-4 & 4 & -1} [math]\displaystyle{ \wmp{12 & 19 & 28}{-4 & 4 & -1} }[/math] Dot product of bival and bimonzo
💡Tip: Adding spaces improves readability of the markup.

See also

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