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  • File:E1eghalfm3.jpg
    where $\exp_{\eta,\mathrm u}^{1/2}(z)=$[[SuExp]]$_{\eta}\big(1/2+$[[SuExp]]$_{\eta}(z)\big)$ [[Category:SuExp]]
    (1,750 × 1,341 (1.24 MB)) - 08:34, 1 December 2018
  • File:E1eplot8.png
    %\put(136,38){\sx{.8}{$y\!=\!\mathrm{SuExp}_{\eta,3}(x)\!=\!F_{1}(x)$}} \put(126,95){\sx{.8}{$y\!=\!\mathrm{SuExp}_{\eta,3}(x)\!=\!F_{3}(x)$}}
    (2,577 × 1,355 (226 KB)) - 08:34, 1 December 2018
  • File:E1esuma8.jpg
    $u\!+\!\mathrm i v = \mathrm{SuExp}_{\eta,3}(x\!+\!\mathrm i y)$ where $\eta=\exp(1/\mathrm e)$ is the [[Henryk base]]; and $F=\mathrm{SuExp}_{\eta,3}$ is real–holomorphic solution of the [[transfer equation]]
    (4,472 × 3,320 (1.76 MB)) - 08:34, 1 December 2018
  • File:E1eSuMap600.jpg
    and for growing superexponent $F\!=\! \mathrm{SuExp}_{\eta,3}$
    (3,377 × 5,055 (1.37 MB)) - 08:34, 1 December 2018
  • File:Sqrt23uplot.jpg
    $y=\mathrm{SuExp}_{\sqrt{2},5}(x)$ \put(782,-36){\sx{4.4}{$x$}}%\put(546,654){\sx{4.5}{\rot{72}$y\!=\!\mathrm{SuExp}_{\sqrt{2},5}(x)$\ero}}
    (1,569 × 4,381 (240 KB)) - 08:52, 1 December 2018
  • File:Sqrt2sufuplot.png
    \put(110,93){\sx{.6}{$y\!=\!F_{4,5}(x)\!=\!\mathrm{SuExp}_{\sqrt{2},5}(x)$}}
    (3,520 × 2,507 (408 KB)) - 10:11, 10 June 2022
  • File:Sqrt2uiimap80.jpg
    [[Category:SuExp]]
    (2,302 × 2,306 (1.84 MB)) - 08:52, 1 December 2018
  • ...to evaluate the infinitely growing superfunction of exponential, \(\mathrm{SuExp}_{\sqrt{2},5}\).
    1 KB (108 words) - 18:47, 30 July 2019
  • ...с.11.4 || \(y\!=\!\mathrm{tet}_\eta(x)\!=\!F_{3}(x)\) || \(y\!=\!\mathrm{SuExp}_{\eta,3}(x)\!=\!F_{3}(x)\). | стр.138, рис.11.4 || \(y\!=\!\mathrm{SuExp}_{\eta,3}(x)\!=\!F_{1}(x)\) || \(y\!=\!\mathrm{tet}_\eta(x)\!=\!F_{1}(x)\).
    19 KB (1,132 words) - 20:36, 16 July 2023