Return Styles: Pseud0ch, Terminal, Valhalla, NES, Geocities, Blue Moon.

Pages: 1-

A conjecture

Name: Anonymous 2011-08-18 15:53

Every even integer greater than 2 can be expressed as the sum of two primes.
Proof it.

Name: Anonymous 2011-08-18 16:48

I propose proof by exhaustion

Name: Anonymous 2011-08-18 19:14

I would claim my $1 Million USD prize first.

Name: Anonymous 2011-08-18 20:47

Definition of a prime number, DONE!

Name: Anonymous 2011-08-18 22:15


http://en.wikipedia.org/wiki/Goldbach's_conjecture

>Goldbach's conjecture is one of the oldest unsolved problems in number theory and in all of mathematics. It states: Every even integer greater than 2 can be expressed as the sum of two primes.

IHBT

Name: Anonymous 2011-08-20 3:26

so did any of you guys figure it out yet?

Name: RedCream 2011-08-20 21:28

Each integer greater than 2 can be expressed as a sum of two primes, a sum of a prime and a not-prime, and two not-primes.

Now chart the frequency diagram of each integer as we climb the number line.

Name: RedCream 2011-08-22 19:35

Has no one tried what I suggested in >>7?

Name: Anonymous 2011-08-30 19:50

>>1
Your grammar looks fine to me.

Name: RedCream 2011-09-02 20:52

http://en.wikipedia.org/wiki/Goldbach%27s_conjecture

I can see that some have done frequency diagrams of the situation, but not like I've specified.

Name: Anonymous 2011-09-04 9:55

>>1
3.

Name: Anonymous 2011-09-04 13:11

Since any theory of racial differences has been outlawed, the only possible explanation for black failure is white racism.

Since we are required to believe that the only explanation for non-white failure is white racism, every time a non-white is poor, commits a crime, goes on welfare, or takes drugs, white society stands accused of yet another act of racism.

The dogma of racial equality leaves no room for an explanation of black failure that is not, in some fashion, an indictment of white people.

You are not anti-racist, you are anti-white.

Don't change these.
Name: Email:
Entire Thread Thread List