|
|
Work on which famous unsolved mathematical problem revealed that Intel had a problem of their own?
Question
#58054. Asked by gmackematix. (Jun 29 05 5:37 PM)
|
peasypod
|
Would it be a case of those pesky 'floating point numbers'?
|
lanfranco
|
I believe that when Andrew Wiles was working on Fermat's Last Theorem (The Maven and I were at Princeton at the time), he ran into a problem with Intel's pentium chips. They were not capable of completing certain operations, as I recall. Cant find the specific reference, but here's a site in the meantime:
http://en.wikipedia.org/wiki/Andrew_Wiles
|
gmackematix
|
Nice try Frankie but while it was Intel's Pentium chip that was found to be flawed, it wasn't FLT that was being worked on at the time.
And it was the floating point bug so, spell it out then Peasy?
|
gmackematix
|
And do it nicely (like such a hint is needed).
|
gmackematix
|
A shame your easy way out doesn't actually mention which problem was being worked on but it should certainly be easier to find now.
Care for another stab, Frankie, while Peasy's trying not to overcook the books?
|
peasypod
|
...and yes I'm aware.....sigh.
|
peasypod
|
Sheeeesh. Tell me it's the Riemann Hypothesis..
|
gmackematix
|
Not the Riemann Hypothesis either I'm afraid, Peasy. Your last post almost gives it away.
I can't link that site Frankie, probably due to my lousy browser, but the Pentium bug didn't surface until 1994, a year after Wiles's proof.
|
lanfranco
|
Well, you're right, the link isn't working. However, it does say that Wiles had the pentium bug in the first public draft of his proof, which appeared in 1993. My guess is that problem simply wasn't fully indentified until '94. Wiles finally solved his difficulties in '95.
Here's yet another site, which provides some date information, though nothing specifically on the pentium chip:
http://www.answers.com/main/ntquery?method=4&dsid=2220&dekey=s10.3.9&gwp=8&curtab=2220_1
|
gmackematix
|
You got there Peasy so a well deserved yay! (I'll leave the rolls to your discretion)
If Jeff Bridges can explain the Twin Prime Conjecture so that Barbara Streisand understands it (OK so it was only in a film), I should be able to do it here.
It just states that there exist an infinite number of primes that differ by two (like 11 and 13).
|
peasypod
|
I was pre-occupied with a paradox of my own.....Those rolls? Keep em' coming.
|
Find something useful here? Please help us spread the word about FunTrivia. Recommend this page below!
|