Proving Goldbach's conjecture.

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Proving Goldbach's conjecture.

Post by CryMax on Sun Jun 22, 2008 12:11 am

What approach should be taken in proving Goldbach's conjecture? Just as Andrew Wiles proved Fermat's Last Theorem via a connection between Modular Forms/Elliptic Curves and Number Theory (via the Taniyama–Shimura conjecture), which branch of mathematics do you expect could be used to prove said conjecture? I hear that a connection between modern theoretical physics, and number theory, has been made by a Russian mathematician as a proof - but due to a lack of rigour, it has been shunned.

Alternatively, do you think that such a proof could be achieved via pure number theory? A true, rigorous, proof - one for 'The Book' (Erdos)?

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Re: Proving Goldbach's conjecture.

Post by Devanator on Sun Jun 22, 2008 4:26 pm

To smart for me ^^ sooo ima say something to do with maths ... USE SUBTRACTION!
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Re: Proving Goldbach's conjecture.

Post by DoTheDannyBoy on Tue Jun 24, 2008 5:12 pm

i fucking hate the word 'theorem'

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Re: Proving Goldbach's conjecture.

Post by Izumi on Thu Jun 26, 2008 11:47 am

theorem theorem theorem

=]

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Re: Proving Goldbach's conjecture.

Post by digg_ on Mon Jun 30, 2008 8:48 pm

aha, this channel seems to be a joke to almost everyone, its a shame that all of us dont have anything in common when it comes to "serious issues"

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