Iterating at fixed points of b^x

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Iterating at fixed points of b^x

GFR

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Posts: 174
Threads: 4
Joined: Aug 2007

#27

01/31/2008, 03:07 PM

Hi!

You see, with the tetrational number notaion, base 2 or base e, respectively, we shall have:

7#3 = 3.75982352678353 x 10^695974 = 1.09635839450984 * 2#5 = 2.65935709200036 * e#3.

The number before the # sign is the "tetrational significance" (the significant figures of the tetra-notation), the last exponent of the unhomogeneous tower, or the "tower extension". The first "floor" of the push-down tower, according to Gottfried.

GFR

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Messages In This Thread

Iterating at fixed points of b^x - by bo198214 - 09/08/2007, 10:02 AM

The fixed points of e^x - by bo198214 - 09/08/2007, 10:34 AM

The fixed points of b^x - by bo198214 - 09/08/2007, 11:36 AM

RE: Iterating at fixed points of b^x - by jaydfox - 09/12/2007, 06:23 AM

RE: Iterating at fixed points of b^x - by bo198214 - 09/12/2007, 09:54 AM

RE: Iterating at fixed points of b^x - by GFR - 10/03/2007, 11:03 PM

RE: Iterating at fixed points of b^x - by Gottfried - 10/04/2007, 06:53 AM

RE: Iterating at fixed points of b^x - by bo198214 - 10/04/2007, 01:30 PM

RE: Iterating at fixed points of b^x - by bo198214 - 10/04/2007, 05:54 PM

RE: Iterating at fixed points of b^x - by Gottfried - 10/04/2007, 11:05 PM

RE: Iterating at fixed points of b^x - by GFR - 01/31/2008, 03:07 PM

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