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Kneser's Super Logarithm
#12
Ah. What do you mean by the Fourier series "exponentially decays to a constant as i increases"? Do you mean the coefficients of the series (in which case how could it converge?)? Do you mean the behavior toward imaginary infinity (if so, does it decay to the two principal fixed points of exp)?
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Messages In This Thread
Kneser's Super Logarithm - by bo198214 - 11/19/2008, 02:20 PM
RE: Kneser's Super Logarithm - by bo198214 - 11/19/2008, 03:25 PM
RE: Kneser's Super Logarithm - by sheldonison - 01/23/2010, 01:01 PM
RE: Kneser's Super Logarithm - by mike3 - 01/25/2010, 06:35 AM
RE: Kneser's Super Logarithm - by sheldonison - 01/25/2010, 07:42 AM
RE: Kneser's Super Logarithm - by mike3 - 01/26/2010, 06:24 AM
RE: Kneser's Super Logarithm - by sheldonison - 01/26/2010, 01:22 PM
RE: Kneser's Super Logarithm - by mike3 - 01/27/2010, 06:28 PM
RE: Kneser's Super Logarithm - by sheldonison - 01/27/2010, 08:30 PM
RE: Kneser's Super Logarithm - by mike3 - 01/28/2010, 08:52 PM
RE: Kneser's Super Logarithm - by sheldonison - 01/28/2010, 10:08 PM
RE: Kneser's Super Logarithm - by mike3 - 01/29/2010, 06:43 AM
RE: Kneser's Super Logarithm - by bo198214 - 01/26/2010, 11:19 PM
RE: Kneser's Super Logarithm - by sheldonison - 01/27/2010, 07:51 PM
RE: Kneser's Super Logarithm - by bo198214 - 11/22/2008, 06:11 PM
RE: Kneser's Super Logarithm - by bo198214 - 11/23/2008, 01:00 PM

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