File:AnalyticTetrationBaseEv00.gif: Difference between revisions

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imported>Caesar Schinas
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{{Image notes
{{Image_Details
|Description=Analytic tetration at the base e.
|description  = Analytic tetration at the base e.
Function <math>f=F_{\rm e}(z)</math> at the complex z-plane.
Function <math>f=F_{\rm e}(z)</math> at the complex z-plane.
Grid covers the range (
Grid covers the range (
Line 10: Line 10:
At the displacement of the coordinate for one position to the right,
At the displacement of the coordinate for one position to the right,
the same curves can be interpreted as levels of constant real part
the same curves can be interpreted as levels of constant real part
and constant imaginary part.  
and constant imaginary part.
|Author=Dmitrii Kouznetsov
|author      = Dmitrii Kouznetsov
|Date=2008
|copyright    = Dmitrii Kouznetsov
|Source=self-made
|source      = self-made
|Country first published in=Japan
|date-created = 2008
|Copyright holder=Dmitrii Kouznetsov
|pub-country  = Japan
|Notes=
|notes        =  
|Other versions=http://commons.wikimedia.org/wiki/Image%3A2008analuxpFig1d.jpg
|versions     = http://commons.wikimedia.org/wiki/Image%3A2008analuxpFig1d.jpg
}}
}}
{{attribution}}
{{attribution}}

Revision as of 04:35, 22 June 2009

Title / Description


Analytic tetration at the base e.

Function at the complex z-plane. Grid covers the range ( ) with unity step. Levels of constant and those of constsant are shown. At the displacement of the coordinate for one position to the right, the same curves can be interpreted as levels of constant real part and constant imaginary part.

Author(s)


Dmitrii Kouznetsov
Copyright holder


Dmitrii Kouznetsov
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Source


self-made
Date created


2008
Country of first publication


Japan
Notes


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http://commons.wikimedia.org/wiki/Image%3A2008analuxpFig1d.jpg
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