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- The method with the Cauchi equation ...algorithm is suggested, that seems to be mode efficient, than the [[Cauchi integral]] described in the Book.21 KB (3,127 words) - 13:12, 5 August 2020
- ...so, for the real–holomorphic superpentation, the method of the [[Cauchi integral]] can be applied, the same, used to construct and evaluate the [[natural te7 KB (1,090 words) - 18:49, 30 July 2019
- Natural tetration can be evaluated with the [[Iterated Cauchi]] algorithm M. H. Hooshmand, (2006). "Ultra power and ultra exponential functions". Integral Transforms and Special Functions 17 (8): 549–558. %doi:10.1080/106524605014 KB (1,972 words) - 02:22, 27 June 2020
- '''Iterated integral''' of function \(f\) is function \(J^n f\) expressed with iteration of inte ==Cauchi representation for the iterated integration==9 KB (1,321 words) - 18:26, 30 July 2019
- ...ent way of the precise evaluation of \(\mathrm{tet}_s\) through the Cauchi integral equation <ref name="moc1">5 KB (707 words) - 21:33, 13 July 2020
- ...tegration. This file is used in the generators of figures for the [[Cauchi integral]] implementation of the [[tetration]] to complex base and to base \(b>\exp(108 KB (1,626 words) - 18:46, 30 July 2019
- '''Iterated Cauchi''' is algorithm of iterative solution of the [[Transfer equation]] ==The Cauchi integral==6 KB (987 words) - 10:20, 20 July 2020
- The general claim is that through the [[Cauchi integral]] or with [[redular iteration]] of with its modification, the [[superfuncti6 KB (899 words) - 18:44, 30 July 2019
- ...by Helmuth Kneser in 1950, and in 2011, the solution through the [[Cauchi integral]] and the [[superfunction]] had been suggested.10 KB (1,627 words) - 18:26, 30 July 2019
- ...egory:Tetration to base 10]] [[Category:Gauss-Legendre]] [[Category:Cauchi integral]] [[Category:C++]]89 KB (7,127 words) - 18:46, 30 July 2019
- ...[[C++]] routine for evaluation of [[tetration]] to base 10 by the [[Cauchi integral]], using its values along the imaginary axis stored at [[f2048ten.inc]] (th // The integral is evaluated using the [[Gauss-Legendre]] quadrature formula; the nodes and2 KB (287 words) - 15:03, 20 June 2013
- [[Cauchi integral]] is used for evaluation. It is described in [[Mathematics of Computation]] The evaluation uses almost the same algorithm of the Cauchi integral <ref name=analuxp>5 KB (761 words) - 12:00, 21 July 2020
- [[Интегральная формула Коши]] ([[Cauchy integral]]) выражает значение голоморфной функции Cauchy Integral Formula16 KB (821 words) - 14:42, 21 July 2020
- // This file is required for evaluation of the function with the [[Cauchi integral]].87 KB (5,167 words) - 07:06, 1 December 2018
- ...ted formulas, but some basic knowledge of the complex arithmetic, [[Cauchi integral]] and the principles of the asymptotical analysis should help at the readin ...2\pi \mathrm i} \oint \frac{F(t) \, \mathrm d t}{t-z}\) \(~ ~ ~\) [[Cauchi integral]]13 KB (1,842 words) - 20:26, 25 September 2020
- //[[Category:Tetration]] [[Category:Cauchi integral]] [[Category:C++]] [[Category:Book]] [[Category:AMS]]87 KB (5,181 words) - 18:48, 30 July 2019
- ...line in the direction of the imaginary axis, calculated with the [[Cauchi integral]]98 KB (5,162 words) - 07:06, 1 December 2018
- ...n [[C++]] for evaluation of the natural [[tetration]] through the [[Cauchi integral]], using the displaced contour.3 KB (439 words) - 07:06, 1 December 2018
- [[Cauchi integral]],968 bytes (25 words) - 07:38, 1 December 2018
- ...ate \( \mathrm{tet}_b \), although the representation through the [[Cauchi integral]] still works In particular, the representation of [[tetration]] through the [[Cauchi integral]] <ref name="analuxp"/> can be used for the [[Sheldon base]], specific valu7 KB (1,082 words) - 07:03, 13 July 2020