File:SLOGtailor16.jpg: Difference between revisions

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imported>Caesar Schinas
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== Summary ==
== Summary ==
{{Image notes ownworkpro
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|Description= Qpproximation of superlogatithm with polynomial of 16th power from the Tailor expansion.
: <math>\mathrm{slog}(z)=\sum_{n=0}^\infty  c_n (z-1)^n</math>.
The coefficients can be approximated with
:<math>c_{ 0}\approx -1.00000000000000 </math>
:<math>c_{ 1}\approx  0.91594605649953  </math>
:<math>c_{ 2}\approx -0.20861842957759 </math>
:<math>c_{ 3}\approx -0.05450400630209 </math>
:<math>c_{ 4}\approx  0.07134941925273  </math>
:<math>c_{ 5}\approx -0.02004387374438 </math>
:<math>c_{ 6}\approx -0.01101258023037 </math>
:<math>c_{ 7}\approx  0.01207268318645  </math>
:<math>c_{ 8}\approx -0.00272922880760 </math>
:<math>c_{ 9}\approx -0.00269905319156 </math>
:<math>c_{10}\approx  0.00243941500632 </math>
:<math>c_{11}\approx -0.00036220360858</math>
:<math>c_{12}\approx -0.00070125921262</math>
:<math>c_{13}\approx  0.00052782155380 </math>
:<math>c_{14}\approx -0.00002987943551</math>
:<math>c_{15}\approx -0.00018614540434</math>
:<math>c_{16}\approx  0.00011722843042 </math>
LInes of the constant real part and the constant imahinary part are drawn.
|CZ username= Dmitrii Kouznetsov
|Year created= 2008
|Notes=I shall upload the code. Everyone can reproduce it.
|Other versions=}}
 
== Licensing/Copyright status ==
{{CC|by-nd|3.0}}

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