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eta as branchpoint of tetrational

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eta as branchpoint of tetrational
bo198214 Offline
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#13
06/04/2011, 09:19 AM
(06/04/2011, 09:08 AM)mike3 Wrote: So showing that it is not conjugate-symmetric at all would seem to work, no?

Then the Kneser-tetration would not be (real-)analytic in the base for base > eta.
Do you think that????


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Messages In This Thread
eta as branchpoint of tetrational - by mike3 - 06/02/2011, 01:55 AM
RE: eta as branchpoint of tetrational - by mike3 - 06/03/2011, 10:57 PM
RE: eta as branchpoint of tetrational - by mike3 - 06/04/2011, 09:08 AM
RE: eta as branchpoint of tetrational - by bo198214 - 06/04/2011, 09:19 AM
RE: eta as branchpoint of tetrational - by mike3 - 06/04/2011, 09:50 AM

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