Another Breakthrough in Prime Number Theory
Battal Boy writes "From aimath.org: Dan Goldston and his Turkish colleague Yalcin Cem Yildirim have smashed all previous records on the size of small gaps between prime numbers. This work is a major step toward the centuries-old problem of showing that there are infinitely many 'twin primes': prime numbers which differ by 2, such as 11 and 13, 17 and 19, 29 and 31,...I am especially proud of this achievement as Yalcin is a close friend of mine from way back! You may also want to check out the Mercury News Article and Dan Goldston's home page where you can see a photo of Dan's back being slowly but surely broken by two of his children ..." Finding patterns in primes seems to be all the rage.
Zzzzzzzzzzzzzzzzzzzzzzzzz.
;-)
How about calculating the rate of ring growth in trees as well? How about the speed that paint will dry at various temperatures?
Ok, so there are infinite twin prime numbers but what about secondary numbers? Have we just given up on them?
Checking out my form of escapism.
Here I thought the patterns-in-primes thing was already solved by Jodie Foster and Matthew McConaughey..
Funny, I can't see their server getting slashdotted anytime soon...
2^3-1 is prime! Now checking 2^3+1...
150 Opening BINARY mode data connection for slashdot.sig (129323052 bytes).
I was waiting for a better time to break this, but I guess now is good to. I have made a groundbreaking discovery in prime numbers.
No prime numbers can be divided by any number that falls inbetween the number one and the number itself! And, even more exciting, a rule that applies to all prime numbers. All prime numbers can be factored with the number one, but none can be divided by zero.
I hope none of you had anything important "encrypted" with PGP. Just stick to padless one-time pads for *real* security.
After I get the National Math Foundation to classify two as an odd number (and it is really odd considering it's the only even prime number) I'll have my third discovery that all prime numbers are odd validated.
I'd love to post more, but I really must get back to working on my perpetual motion machine. I was so close before, but recently I seem to have lost my bearings. Once I'm done I'll be heralded as the greatest man in the realm of science friction.
Have you read my journal today?
This is more interesting than watching paint dry actually! I am waiting for the the paint to dry in my kitchen and i'm reading this instead :-)
Its one damn thing before another. (Dick Bird 1999)
Next step is to find prime numbers differing by 1.
There is an infinite number of twin primes. Can we go blame Microsoft now?
How exactly does one hold on to frictionless bearings? Do you use [http://www.archive.org/movies/details-db.php?id=2 74]Johnson & Johnson plastic wraps to stick to them?
Several scientists were asked to prove that all odd integers higher than 2 are prime.
..."
http://www.math.utah.edu/~cherk/mathjokes.html
Mathematician: 3 is a prime, 5 is a prime, 7 is a prime, and by induction - every odd integer higher than 2 is a prime.
Physicist: 3 is a prime, 5 is a prime, 7 is a prime, 9 is an experimental error, 11 is a prime. Just to be sure, try several randomly chosen numbers: 17 is a prime, 23 is a prime...
Engineer: 3 is a prime, 5 is a prime, 7 is a prime, 9 is an approximation to a prime, 11 is a prime,...
Programmer (reading the output on the screen): 3 is a prime, 3 is a prime, 3 a is prime, 3 is a prime....
Biologist: 3 is a prime, 5 is a prime, 7 is a prime, 9 -- results have not arrived yet,...
Psychologist: 3 is a prime, 5 is a prime, 7 is a prime, 9 is a prime but tries to suppress it,...
Chemist (or Dan Quayle): What's a prime?
Politician: "Some numbers are prime.. but the goal is to create a kinder, gentler society where all numbers are prime... "
Programmer: "Wait a minute, I think I have an algorithm from Knuth on finding prime numbers... just a little bit longer, I've found the last bug... no, that's not it... ya know, I think there may be a compiler bug here - oh, did you want IEEE-998.0334 rounding or not? - was that in the spec? - hold on, I've almost got it - I was up all night working on this program, ya know... now if management would just get me that new workstation tha just came out, I'd be done by now... etc., etc.
Saskboy's blog is good. 9 out of 10 dentists agree.
Partners in Prime ;)
"A hint of his sense of humor can be found on his Web site, which features a photo of Goldston, seemingly dozing off, as two small kids climb on his back. He and his wife, Ryoko, have three children -- Shota, 7, Aiko, 5, and Makoto, 3."
Can we can expect his next theorem to deal with prime triplets?