File:Inverse Hyperbolic Tangent.svg

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DescriptionInverse Hyperbolic Tangent.svg	English: Inverse Hyperbolic Tangent function plot (Arc hyperbolic tangent, arctanh) artanh(x) = ln((1 + x) / (1 - x)) / 2 Plotted with cubic bezier-curves. The bezier-controll-points are calculated to give a very accurate result. Asymptotes are included but commented out. Symbols are embeded in "Computer Modern" (TeX) font. Deutsch: Areatangens Hyperbolicus Plot
Date	2008
Source	Own work
Author	Geek3
SVG development InfoField	The SVG code is valid. This symbol was created with a text editor.

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	Date/Time	Thumbnail	Dimensions	User	Comment
current	15:40, 5 September 2009		260 × 424 (13 KB)	Geek3 (talk \| contribs)	nicer version
	22:28, 10 June 2008		220 × 320 (11 KB)	Geek3 (talk \| contribs)	{{Information \|Description={{en\|1=Inverse Hyperbolic Tangent function plot artanh(x) = ln((1 + x) / (1 - x)) / 2 Plotted with cubic bezier-curves. The bezier-controll-points are calculated to give a very accurate result. Asymptotes are included but comme

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File usage on Commons

The following 2 pages use this file:

File usage on other wikis

The following other wikis use this file:

Usage on ar.wikipedia.org
- دالة الظل الزائدية
Usage on de.wikipedia.org
- Areatangens hyperbolicus und Areakotangens hyperbolicus
Usage on en.wikipedia.org
- Rapidity
Usage on km.wikipedia.org
- តង់សង់អ៊ីពែបូលីក
Usage on pl.wikipedia.org
- Funkcje hiperboliczne odwrotne
Usage on pt.wikipedia.org
- Rapidez (relatividade)
Usage on www.wikidata.org
- Q1565608

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Short title

Artanh.svg - a nice plot of the inverse hyperbolic tangent function

Image title

    Artanh(arctanh, atanh, tanh^-1)-function
    artanh(x) = ln((1 + x) / (1 - x)) / 2

    from Wikimedia Commons
    plotted with cubic bezier-curves
    the bezier-controll-points are calculated to give a very accurate result.
    graph acuracy is 0.000001

    symbols in "Computer Modern" (TeX) font embedded
    created with a plain text editor using GNU/Linux

    about: http://commons.wikimedia.org/wiki/Image:Inverse Hyperbolic Tangent.svg
    source: http://commons.wikimedia.org/
    rights: GNU Free Documentation license,
            Creative Commons Attribution ShareAlike license

File:Inverse Hyperbolic Tangent.svg

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copyright license

Creative Commons Attribution-ShareAlike 3.0 Unported

GNU Free Documentation License, version 1.2 or later

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2008