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Create the page "Tetration to base 10" on this wiki! See also the search results found.
File:LogQ2mapT2.png [[Complex map]] of [[logarithm]] to base $b\!=\!\sqrt{2}$; Line $u\!=\!7$ tries to pass through the points(1,765 × 1,729 (1.43 MB)) - 09:43, 21 June 2013
File:Tet10bxr.jpg [[Explicit plot]] of [[tetration]] for real values of base $b\!>\!1$. should be loaded in order to compile the code below(2,491 × 1,952 (236 KB)) - 08:53, 1 December 2018
File:TetPlotU.png [[Explicit plot]] of [[tetration]] to [[base e]]; $y=\mathrm{tet}(x)$ is shown with thick pink line. ...1$ and $0$, the graphic of tetration $y\!=\!\mathrm{tet}(x)$ looks similar to that of linear function(838 × 2,088 (124 KB)) - 08:53, 1 December 2018
File:TetSheldonImaT.png Few iterations at the [[Iterated Cauchi]] for the [[Tetration to Sheldon base]]. The solution $F$ is supposed to have the specific boundary behavior:(4,359 × 980 (598 KB)) - 09:40, 21 June 2013
File:Tetsheldonmap03.png [[Complex map]] of [[tetration to Sheldon base]] should be loaded in order to compile the code below(2,549 × 702 (982 KB)) - 08:53, 1 December 2018
File:QexpMapT400.jpg [[Halfiteration]] of [[exp]]onential to base $\mathrm e$. ...tory in order to compile the code below. Actually, the last two evaluate [[tetration]] tet and [[arctetration]] ate; routines [[fsexp.cin]] and [[fslog.cin]] ca(1,881 × 1,881 (1.83 MB)) - 18:26, 11 July 2013- In particular, results for [[tetration]], [[arctetration]] and [[iterate]]s of [[exponential]] are presented. ISBN-10: 365956202515 KB (2,166 words) - 20:33, 16 July 2023
File:Ack3a600.jpg [[Complex map]] of [[tetration]] to base $b\!=\!\sqrt{2}\!\approx\!1.41$ should be loaded to the working directory in order to compile the code below.(5,130 × 1,793 (1.09 MB)) - 08:28, 1 December 2018
File:Ack3b600.jpg [[Complex map]] of [[tetration]] to base $b\!=\!\exp(1/\mathrm e)\!\approx\!1.44$ should be loaded to the working directory in order to compile the code below.(5,130 × 1,776 (1 MB)) - 08:28, 1 December 2018
File:Ack3c600.jpg [[Complex map]] of [[tetration]] to base $b\!=\!3/2\!=1.5$ should be loaded to the working directory in order to compile the code below.(5,130 × 1,776 (1.5 MB)) - 08:28, 1 December 2018
File:Ack4a600.jpg [[Complex map]] of [[tetration]] to base $b\!=\!2$ should be loaded to the working directory in order to compile the code below.(5,130 × 1,776 (1.65 MB)) - 11:57, 21 July 2020
File:Ack4aFragment.jpg [[Complex map]] of [[tetration]] to base $b\!=\!2$ http://article.sciencepublishinggroup.com/pdf/10.11648.j.acm.20140306.14.pdf <br>(3,457 × 1,776 (1.63 MB)) - 08:28, 1 December 2018
File:Ack4b600.jpg [[Complex map]] of [[tetration]] to base $b\!=\!2$ should be loaded to the working directory in order to compile the code below.(5,130 × 1,760 (1.53 MB)) - 11:59, 21 July 2020
File:Ack4bFragment.jpg [[Complex map]] of [[tetration]] to base $b\!=\!2$ http://article.sciencepublishinggroup.com/pdf/10.11648.j.acm.20140306.14.pdf <br>(3,457 × 1,776 (1.62 MB)) - 08:28, 1 December 2018
File:Ack4c.jpg [[Complex map]] of [[tetration to Sheldon base]] $b\!=\! should be loaded to the working directory in order to compile the code below.(5,130 × 1,760 (1.92 MB)) - 08:28, 1 December 2018
File:Ack4d.jpg [[Complex map]] of [[tetration]] to base 10. $u+\mathrm i v=\mathrm{tet}_{10}(x\!+\!\mathrm i y)$(1,282 × 440 (266 KB)) - 08:28, 1 December 2018
File:Ack4dFragment.jpg [[Complex map]] of [[tetration]] to base 10. $u+\mathrm i v=\mathrm{tet}_{10}(x\!+\!\mathrm i y)$(3,457 × 1,776 (1.4 MB)) - 08:28, 1 December 2018
File:Analuxp01t400.jpg This corresponds to the displacement of the map for unity to the right, along the real axis. In this case, it is easier to guess the asymptotic behaviour of the function (last picture, d) from its p(2,083 × 3,011 (1.67 MB)) - 08:29, 1 December 2018
File:E1eAuMap600.jpg [[Complex map]]s of the [[abel function]] of the [[exponent]] to the [[Henryk base]] fprintf(o,"101 151 translate\n 10 10 scale\n");(3,543 × 5,338 (1.57 MB)) - 08:34, 1 December 2018
File:E1eghalfm3.jpg [[Complex map]] of upper half iterate of exponential to base $\eta=\exp(1/\mathrm e)$ ...ppmann, D.Kouznetsov. Computation of the Two Regular Super-Exponentials to base exp(1/e). [[Mathematics of Computation]], v.81 (2012), p. 2207-2227.(1,750 × 1,341 (1.24 MB)) - 08:34, 1 December 2018
