Mistakes in morden math history

Mistakes in morden math history

Postby Guest » Sat Jan 14, 2012 10:32 pm

1) Cauchy integral formula. It's the open Pandora box for the morden world, and lead to the following mistakes
http://eprint.iacr.org/2010/310.pdf
2)Zeta function analysis. Especialy the modular function, with mistake in continuation on s=1
3)all study depends on 2). For example Wiles' and langlands'.
4)Complex analysis especially intervening to Goemetry Algebra. ie. complex GA.
5)Golel theorem. Its mistake is that all function defined must has value for every variable on its domain, but its proof did controrily. esay to say that Goldel's comcept is of triple logic values.
6)Analysis of stochasitics. Ito's. but the Weinan space is not measurable, the measuralbe is ananlytic function space.
7)theorems of function analysis depenent on the Cauchy's is also invalid.
At last the math from 20C are almost wrong and illusions.
Guest
 

Re: Mistakes in morden math history

Postby jackwilson » Thu Jul 10, 2014 3:41 am

Well you shared few right information here. Thanks for it.

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Re: Mistakes in morden math history

Postby leesajohnson » Fri Mar 04, 2016 7:03 am

It's good to see your post regarding the information about modern math mistakes.

leesajohnson
 

Re: Mistakes in morden math history

Postby Raiden Mitchell » Thu May 27, 2021 8:25 am

Most of all from the list I'm interested in Golel's Theorem. The error of this theorem really lies in the fact that all defined functions must have a value for every variable in their domain, but his proof was erroneous. I recently wrote a study on this theorem and was helped by the EduBirdie service. We can say that Goldel's concept has a triple logic and it is still incredibly interesting.

Raiden Mitchell
 


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