Published 2006-11-28 |
Author:
Sivaram Neelakantan

A beautiful box and whisker plot, also known as a tukey plot. Note the smart use of snakes to create ticks on the horizontal axis.

Update: Corrected attribution.

Author: Sivaram Neelakantan

Download as: [PDF] [TEX] • [Open in writeLaTeX]

Do you have a question regarding this example, TikZ or LaTeX in general? Just ask in the **LaTeX Forum**.

Oder frag auf Deutsch auf TeXwelt.de.

```
% Tukey plot
% Author: Sivaram Neelakantan
\documentclass{article}
\usepackage{tikz}
\usetikzlibrary{arrows,backgrounds,snakes}
\begin{document}
\begin{tikzpicture}[thick, framed]
\filldraw[fill=green!20] (2,0) rectangle (5,1);% draw the box
\draw (3,0) -- (3,1) node[above]{$\textsc{M}$};% draw the median
\draw (5,0.5) -- (7,0.5);% draw right whisker
\draw (2,0.5) -- (1,0.5);% draw left whisker
\draw (7,0.39) -- (7,0.61);% draw vertical tab
\draw (1,0.39) -- (1,0.61);% draw vertical tab
\node[below] at (2,0) {$\textsc{Q1}$};% label the hinge
\node[below] at (5,0) {$\textsc{Q3}$};% label the hinge
\filldraw[ball color=red!80,shading=ball] (4,0.5) circle
(0.06cm) node[above]{$\bar{x}$};% the mean
\draw[<->] (2.3, -0.3) -- (4.7, -0.3)
node[pos=0.5,below]{$\textsc{IQR}$}; % mark the IQR fences
\draw[<->] (2, -0.8) -- (0,-0.8)
node[pos=0.5,below]{$\textsc{1.5*IQR}$}; % left inner fence
\draw[<->] (2,-1.4) -- (-2, -1.4)
node[pos=0.5,below]{$\textsc{3*IQR}$};% left outer fence
\draw[<->] (5, -0.8) -- (8,-0.8)
node[midway,below]{$\textsc{1.5*IQR}$}; % right inner fence
\draw[<->] (5,-1.4) -- (10, -1.4)
node[pos=0.5,below]{$\textsc{3*IQR}$};% right outer fence
%
\node[below] at (9,0.7) {$\textbf{*}$}; % mild outlier on the right
\node[below] at (-2.4,0.7) {$o$}; % extreme outlier on the left
% Title
\draw (3,2) node[above,xshift=0.7cm]{$ \textsc{Box and Whisker
Plot}$};%
% Axis
\draw (-3,-2) -- (11,-2);
% Note that the snaked line is drawn to 11.1 to force
% TikZ to draw the final tick.
\draw[snake=ticks,segment length=1cm] (-3,-2) -- (11.1,-2);
\end{tikzpicture}
\end{document}
```

## Comments

You are so interesting! I don't believe I've truly read through a single thing like that before.

So good to discover someone with a few unique thoughts on this subject. Really.. thanks for starting this up. This website is one thing that is needed on the internet, someone with a little originality!

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