File:AnalyticTetrationBaseSqrt2v00.jpg: Difference between revisions

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imported>Dmitrii Kouznetsov
({{Image notes |Description= Analytic tetration <math>~F(z) </math> at base <math>b=\sqrt{2}</math> on the complex <math>~z</math> plane. Levels of integer real part and those of integer imaginary part are shown with thick lines. Grid covers with unit step range <math>-10\le \Re(z) \le 10 </math> <math>-10\le \Im(z) \le 10 </math>. Period <math>T=17.1431~\rm i</math>. Asumptotic increment <math> Q=\ln^2(2)\approx -0.366513</math> at <math> \Re(z)\rightattow \infty </math> and <math> Q=\ln^2...)
 
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{{Image notes
== Summary ==
|Description= Analytic tetration <math>~F(z) </math> at base <math>b=\sqrt{2}</math>
Importing file
on the complex <math>~z</math> plane.
Levels of integer real part and those of integer imaginary part are shown with thick lines.
Grid covers with unit step range
<math>-10\le \Re(z) \le 10 </math>
<math>-10\le \Im(z) \le 10 </math>.
Period <math>T=17.1431~\rm i</math>.
Asumptotic increment
<math> Q=\ln^2(2)\approx -0.366513</math> at  <math> \Re(z)\rightattow \infty </math>  and
<math> Q=\ln^2(4)\approx 0.3266342</math> at  <math> \Re(z)\rightattow -\infty </math>.
|Author=Dmitrii Kouznetsov
|Date=2008
|Source=self made
|Country first published in=Japan
|Copyright holder=Dmitrii Kouznetsov
|Notes=
|Other versions=}}
{{attribution}}

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