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Solving Quintics and Mathematical Quandaries

 
 
Reply Wed 28 Sep, 2005 04:38 pm
Hello. Is there an algorhythm for solving quintic equations algebraically?
Has Fermat's theorem been proved or disproved?
What other mathematical quandaries are mathemticans muling over?
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Type: Discussion • Score: 0 • Views: 843 • Replies: 4
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Vengoropatubus
 
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Reply Wed 28 Sep, 2005 07:32 pm
I believe some, but not all, quintic equations are algebraically solvable. Fermat's Last Theorem has been proven I think. And a list of many unsolved problems can be found at http://mathworld.wolfram.com/topics/UnsolvedProblems.html
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JGoldman10
 
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Reply Thu 29 Sep, 2005 02:24 pm
Where's the proof?
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markr
 
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Reply Thu 29 Sep, 2005 10:22 pm
Here's a blurb at the same site about Fermat's Last Theorem.

http://mathworld.wolfram.com/FermatsLastTheorem.html
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g day
 
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Reply Thu 29 Sep, 2005 11:45 pm
I had a good friend that attended the week long lecture series by Wiles in London. She told me it was obivious something big was developing and suddenly exotic maths lectures given during the week started getting very full of very serious, heavyweight mathematicans. On the final Friday of his lecture series showed how the general proof of the Taniyama-Shimura conjecture excluded other conjectures from being true, and wrapped up with "and of course this consequentially proves by contradiction Fermat's last theorem" - there was stunned silence then the full of sober Professors stood and cheered and burst out in praise for the man who had solved a millennium problem that took 153 years to prove!
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