Extension of tetration to other branches

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Extension of tetration to other branches

bo198214 Offline

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#16

10/28/2009, 07:42 AM

(10/27/2009, 08:59 PM)mike3 Wrote: Because the points (actually "sheets" as they're not just isolated points) are complex numbers, and so it needs to accumulate in both?

You mean in the real and imaginary part? Of course.
The sequence of branches of the real axis (drawn in the complex plane) should converge to a point. Perhaps every point of the complex is then the limit point of some branch sequence.

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Messages In This Thread

Extension of tetration to other branches - by mike3 - 10/24/2009, 08:27 AM

RE: Extension of tetration to other branches - by bo198214 - 10/24/2009, 09:54 AM

RE: Extension of tetration to other branches - by mike3 - 10/24/2009, 08:01 PM

RE: Extension of tetration to other branches - by bo198214 - 10/24/2009, 08:13 PM

RE: Extension of tetration to other branches - by mike3 - 10/25/2009, 02:14 AM

RE: Extension of tetration to other branches - by bo198214 - 10/25/2009, 07:43 AM

RE: Extension of tetration to other branches - by mike3 - 10/25/2009, 09:33 AM

RE: Extension of tetration to other branches - by bo198214 - 10/25/2009, 11:26 AM

RE: Extension of tetration to other branches - by mike3 - 10/25/2009, 08:47 PM

RE: Extension of tetration to other branches - by bo198214 - 10/25/2009, 09:22 PM

RE: Extension of tetration to other branches - by mike3 - 10/25/2009, 10:56 PM

RE: Extension of tetration to other branches - by bo198214 - 10/26/2009, 04:28 AM

RE: Extension of tetration to other branches - by mike3 - 10/26/2009, 04:41 AM

RE: Extension of tetration to other branches - by bo198214 - 10/26/2009, 05:07 PM

RE: Extension of tetration to other branches - by mike3 - 10/27/2009, 08:59 PM

RE: Extension of tetration to other branches - by bo198214 - 10/28/2009, 07:42 AM

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