Goldbach's Conjecture Contest 11
Sam Place writes "Every even number greater than two is the sum of two primes.
The proof of this simple theory is worth $1 million.
Get more info on the contest here.
"
Been Transferred Lately?
Department of redundancy department (Score:1)
Repeat... (Score:1)
FYI... [slashdot.org]
Maybe if the original title had been less ambiguos (sp?) it would not have been a repeat. Oh well...
Re:Hmm, let's see (Score:1)
Sorry to burst your bubble, but 1 is not a prime number. Niether is zero. Occationally, some texts will (incorrectly) refer to 1 as prime, but in the most strict sense, it is not prime because 1 is not greater than 1.
For more info check out this:
http://www.encyclopedia.com/article s/09415.html [encyclopedia.com]
provolt
What if.... (Score:1)
BTW you can all quit trying I proved it last night and I found an easy way to factor extremely large numbers in a very small amount of time.
Ok I lied. I don't think that number theory is advanced enough to solve the problem. To me the problem is related to creating a function to generate primes.
<off topic>Part of the problem of factoring primes *indirectly* is knowing all the primes below a certain size. If we ever find an easy way of factoring large numbers the currently popular encryption routines will be useless. Someday I expect to see a function that will allow you to find the nth prime, but not soon. Unless of course the NSA already has such a function then I NEVER expect to see it, unless someone from outside of the united states finds it on their own.</off topic>
6 = 3 + 3
8 = 5 + 3
10 = 7 + 3
12 = 7 + 5
14 = 11 + 3
16 = 11 + 5
18 = 11 + 7
20 = 13 + 7
22 = 11 + 11
24 = 13 + 11
26 = 13 + 13
28 = 17 + 11
30 = 17 + 13
32 = 19 + 13
34 = 17 + 17 = 23 + 11 = 3 + 31 = 5 + 29
36 = 19 + 17
38 = 19 + 19
40 = 23 + 17
42 = 23 + 19
44 = 31 + 13
46 = 23 + 23
48 = 29 + 19
Their are of course other sets of prime numbers that would work for many of these I showed a few for 34. When I look at the numbers listed in this way I almost see a pattern but I can't connect the primes to the sum.
I'll probably tinker with the problem but it would probably be cheaper in terms of what my time is worth to buy lottery tickets. And I would probably have just as good of a chance winning the lottery as *I* would of solving this problem.
Re:Hmm, let's see (Score:1)
pointless (Score:1)
Re:pointless (Score:1)
Re:Hmm, let's see (Score:1)
Hmm, let's see (Score:2)
4 = 3 + 1
6 = 5 + 1, or 3 + 3
and so on
well, it's obvious to me, and I don't want to keep wasting your time,
Send me the money.
George