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Started By
Message
re: Million dollar unsolved math problems
Posted on 6/26/22 at 8:31 am to UndercoverBryologist
Posted on 6/26/22 at 8:31 am to UndercoverBryologist
quote:
Proving P = NP
N=1
Where do I collect?
0
Posted on 6/26/22 at 8:35 am to UndercoverBryologist
quote:
However, he declined the award for not also being offered to Richard S. Hamilton, upon whose work Perelman built.
Well... "How do you like them apples!"
Posted on 6/26/22 at 8:46 am to UndercoverBryologist
Can we just guess or is showing work required?
Posted on 6/26/22 at 8:47 am to UndercoverBryologist
Paging Will Hunting
Posted on 6/26/22 at 8:48 am to UndercoverBryologist
quote:
seems simple enough, so I might give that a shot.
Posted on 6/26/22 at 9:02 am to UndercoverBryologist
42
Posted on 6/26/22 at 9:04 am to UndercoverBryologist
P = 2
No, I'm not showing my work!
No, I'm not showing my work!
Posted on 6/26/22 at 10:08 am to UndercoverBryologist
Update: Generalizing the L-series of non-polynomial equations proved fruitless. The Hecke operators for such a class of equations is non-homomorphic. It’s very likely that such an effort of establishing the modularity of non-polynomial equations is unprovable.
I’ll mow the lawn and head down to listen to the Gospel choir at the local Pentecostal church. Perhaps I’ll get some inspiration.
I’ll mow the lawn and head down to listen to the Gospel choir at the local Pentecostal church. Perhaps I’ll get some inspiration.
Posted on 6/26/22 at 10:11 am to UndercoverBryologist
quote:
However, he declined the award for not also being offered to Richard S. Hamilton,
Maybe he could’ve instead done a little math and gave Hamilton half of the award. Bet Hamilton would’ve appreciated that.
Posted on 6/26/22 at 10:50 am to UndercoverBryologist
The angle of the dangle is inversely proportional to the mass of the arse, provided the heat of the meat is constant……
That’s all I got.
That’s all I got.
Posted on 6/26/22 at 11:48 am to TigerDeBaiter
The funny thing about the Matt Damon problem in Good Will Hunting is that it is so easy any fifth grader could solve it.
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