File:Exm05mapT200.jpg
Revision as of 23:46, 27 July 2013 by T (talk | contribs) (Compex map of the $-0.5$th iteration of exponent, $u+\mathrm i v= \exp^{-0.5}(x+\mathrm i y)=\ln^{0.5}(x+\mathrm i y)= \mathrm{tet}(-0.5+\mathrm{ate}(x+\mathrm i y)$ For the evaluation, the non-integer iterate of exponential is expressed thr...)
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Compex map of the $-0.5$th iteration of exponent,
$u+\mathrm i v= \exp^{-0.5}(x+\mathrm i y)=\ln^{0.5}(x+\mathrm i y)= \mathrm{tet}(-0.5+\mathrm{ate}(x+\mathrm i y)$
For the evaluation, the non-integer iterate of exponential is expressed through tetration tet and arctetration ate. The complex double implementations FSEXP and FSLOG are used in the C++ code below.
C++ generator of curves
// Files ado.fin, conto.cin, fsexp.cin and fslog.cin should be loaded in the working directory in order to compile the code below.
Latex generator of labels
%
\documentclass[12pt]{article}
\end{document}
%
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| Date/Time | Thumbnail | Dimensions | User | Comment | |
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| current | 12:54, 28 July 2013 | | 2,281 × 1,179 (705 KB) | T (talk | contribs) | resolution |
| 12:12, 28 July 2013 |  | 1,711 × 885 (479 KB) | T (talk | contribs) | shift | |
| 23:46, 27 July 2013 |  | 2,281 × 1,179 (704 KB) | T (talk | contribs) | Compex map of the $-0.5$th iteration of exponent, $u+\mathrm i v= \exp^{-0.5}(x+\mathrm i y)=\ln^{0.5}(x+\mathrm i y)= \mathrm{tet}(-0.5+\mathrm{ate}(x+\mathrm i y)$ For the evaluation, the non-integer iterate of exponential is expressed thr... |
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