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 superfunctions of eta converge towards each other tommy1729 Ultimate Fellow Posts: 1,370 Threads: 335 Joined: Feb 2009 06/06/2011, 10:42 PM perhaps not so relevant but the following idea inspires me : sexp(f(z)) = cheta(f(z)) f(z) satisfies f(z) = f(z) + theta(f(z)) + k hence theta(f(z)) = -k but theta is not a constant function , thus there is no f(z) apart from id(z). « Next Oldest | Next Newest »

 Messages In This Thread superfunctions of eta converge towards each other - by sheldonison - 05/23/2011, 09:01 PM RE: superfunctions of eta converge towards each other - by bo198214 - 05/23/2011, 09:49 PM RE: superfunctions of eta converge towards each other - by sheldonison - 05/23/2011, 11:26 PM RE: superfunctions of eta converge towards each other - by bo198214 - 05/24/2011, 01:06 PM RE: superfunctions of eta converge towards each other - by sheldonison - 05/24/2011, 02:18 PM RE: superfunctions of eta converge towards each other - by bo198214 - 05/24/2011, 02:27 PM RE: superfunctions of eta converge towards each other - by sheldonison - 05/30/2011, 06:06 AM RE: superfunctions of eta converge towards each other - by sheldonison - 05/25/2011, 04:03 AM RE: superfunctions of eta converge towards each other - by sheldonison - 05/27/2011, 09:36 AM RE: superfunctions of eta converge towards each other - by tommy1729 - 05/25/2011, 11:04 PM RE: superfunctions of eta converge towards each other - by bo198214 - 05/25/2011, 11:15 PM RE: superfunctions of eta converge towards each other - by tommy1729 - 05/26/2011, 12:10 PM RE: superfunctions of eta converge towards each other - by tommy1729 - 06/06/2011, 10:42 PM

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