File:Boxplot vs PDF.svg

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Summary

DescriptionBoxplot vs PDF.svg	English: Boxplot and a probability density function (pdf) of a Normal N(0,1σ²) Population. 中文（繁體）：期望值μ = 0而變異數σ²的常態分布之箱型圖及機率密度函數。中文（简体）：正态分布N(0,1σ²)的箱形图及概率密度函数。
Date	9 March 2011
Source	File:Boxplot vs PDF.png
Author	Original uploader was Jhguch at en.wikipedia; Derivative work: Chen-Pan Liao (talk).
Other versions	png version беларуская

iThe source code of this SVG is valid.

This is a retouched picture, which means that it has been digitally altered from its original version. Modifications: Recreated using vector graphics as an SVG file. The original can be viewed here: Boxplot vs PDF.png: . Modifications made by Chen-Pan Liao.

Licensing

This file is licensed under the Creative Commons Attribution-Share Alike 2.5 Generic license.

Attribution: Jhguch at en.wikipedia

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All translations

Translations added to this section should be free of copyright claims (either CC0 or public domain).

box plot ≅ box plot (Q895726): box plot

median ≅ median (Q226995): median

interquartile range ≅ interquartile range (Q1916617): interquartile range

interquartile mean ≅ Interquartile mean (Q17077647): interquartile mean

File history

Click on a date/time to view the file as it appeared at that time.

	Date/Time	Dimensions	User	Comment
current	20:54, 2 December 2023	598 × 652 (493 KB)	Glrx	15.73 to 15.87 // Editing SVG source code using c:User:Rillke/SVGedit.js
	01:43, 16 May 2012	598 × 652 (493 KB)	Glrx	Changed "medium" to "median"
	09:07, 13 March 2011	598 × 652 (493 KB)	Chen-Pan Liao	Micro adjustments.
	17:00, 11 March 2011	598 × 652 (496 KB)	Chen-Pan Liao	Font changed to Dejavu Sans; Used "−" instead of "-".
	16:59, 11 March 2011	598 × 652 (496 KB)	Chen-Pan Liao	Font changed to Dejavu Sans; Used "−" instead of "-".
	05:54, 11 March 2011	598 × 652 (489 KB)	Chen-Pan Liao	text color changed
	17:37, 8 March 2011	617 × 672 (485 KB)	Chen-Pan Liao	{{Information \|Description ={{en\|1=Boxplot and a probability density function (pdf) of a Normal N(0,1σ<sup>2</sup>) Population.}} {{zh-tw\|1=期望值μ = 0而變異數σ<sup>2</sup> = 1的[[w:zh:常態分布\|常態