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Superroots (formal powerseries)
#6
(10/28/2009, 09:20 AM)robo37 Wrote: Dudes can someone put some of this information on Wikipedia? On this page? You see people seem to want that article to be merged with the one about tetration and as I can't think of any more information about the function I seem to be fighting a loosing argument.

But this is so far only "original research" while the encyclopedic approach of wikipedia focuses on citations of standard material (refereed journals, books which have undergone a full criticism and publishing process).
As far as we cannot locate such material concerning "superroot" independently of the broader context of tetration we cannot help in this case.
I myself am unfortunately especially useless for this since I have little access to relevant literature (resp time to acquire relevant articles & to understand the professional lingo) and only recall only marginally that/where I've read here&there about such x^x- and superroot-applications in praxi (as I stated in wikipedia the text about "wexzal" and the superroot for the calculation of explosion-driven projectile- and automobile-moving).

So, well, having said this I'll better hand your request over to the next one... Cool

Gottfried
Gottfried Helms, Kassel
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Messages In This Thread
Superroots (formal powerseries) - by Gottfried - 10/25/2009, 12:09 PM
RE: Superroots (formal powerseries) - by andydude - 10/26/2009, 01:50 AM
RE: Superroots (formal powerseries) - by robo37 - 10/28/2009, 09:20 AM
RE: Superroots (formal powerseries) - by Gottfried - 10/28/2009, 10:19 PM
Superroots article "WexZal" - by Gottfried - 10/29/2009, 05:56 AM
RE: Superroots article "WexZal" - by bo198214 - 10/29/2009, 12:08 PM
RE: Superroots article "WexZal" - by Gottfried - 10/29/2009, 01:55 PM
RE: Superroots article "WexZal" - by bo198214 - 10/29/2009, 10:10 PM
RE: Superroots (formal powerseries) - by Stan - 04/05/2011, 03:22 AM

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