Just a Simple and Innocent Question

Is it true that every even number greater than 2 can be written as a sum of two primes?.. 😉

Published in: on Wednesday, July 16, 2008 at 5:30 pm  Comments (18)  
Tags: , , , ,

The URI to TrackBack this entry is: https://edgarsr.wordpress.com/2008/07/16/just-a-simple-and-innocent-question/trackback/

RSS feed for comments on this post.

18 CommentsLeave a comment

  1. yes, if it is not a prime itself?

  2. Well, no even number larger than two can be a prime..

  3. sorry, I didn’t read carefully 🙂

  4. So now your answer ir `yes`?

  5. everybody thinks that, yes, but it’s not proven. Thanks Google.

  6. Yes, that’s true – a very simple statement at the first moment, but it is not proven, althouth known for some 250 years already.. Spooky..

  7. We know that the conjecture is correct and it exists, but we don’t know the reason why it exists. The question is who is the person who can solve it!

  8. Why are you so sure it exists?

  9. The answer is – YES. The reason is – Why not (;

    A very good post!

  10. It is also true that all odd numbers is sum of three primes.

  11. Yes, actually this is the very precise Goldbah’s hypothesis – every odd number bigger than 4 can be written as a sum of three prime numbers. But, you can easily find out that it implies the statement mentioned in my article.. Indeed – if you can write an odd number x as a sum of TWO primes, then you can write an odd number x+2 as a sum of THREE primes – number `2` and the two one forming x.. So, actually those two hypothesis are equal.

    • be little more specific i nedd a proof and its gotta be quick plz plz plz thanks

      • What proof do you need? Proof of what? Rieman’s hypothesis hasn’t been proven yet.. Nor its negation..

  12. Hi! I was surfing and found your blog post… nice! I love your blog. 🙂 Cheers! Sandra. R.

  13. i need somekind of proof plz plz plz quick

  14. be specific

  15. Sign: zdbrw Hello!!! knnym and 1862uywgnmdemm and 1350 : Cooooool blog really

  16. Nevar nepiekrist. Es teiktu, ka jā – dari tā! Cieņā – Dope


Leave a comment