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A comment on Why the Legendary Erdős Problems Are Falling to AI. Parent comment

Re:Why the Legendary Erdős Problems Are Falling to AI by WarmWash on Wednesday August 05, 2026 @09:48AM (#49182876)
Mathematics is an unusually dense (if not the most dense...by a few large steps) field. So lots of areas of mathematics are extremely deep and narrow without any real shortcuts, even for seasoned mathematicians.
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Re:Why the Legendary Erdős Problems Are Falling to AI by gglitch on Wednesday August 05, 2026 @10:18AM (#49183307)
Awesome observation. What would you consider denser?
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Re:Why the Legendary Erdős Problems Are Falling to AI by Jensson on Wednesday August 05, 2026 @10:35AM (#49183621)
Physics possibly.
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Re:Why the Legendary Erdős Problems Are Falling to AI by WarmWash on Wednesday August 05, 2026 @12:19PM (#49184954)
Physics has bounds of concern, where as mathematics would encompass all physics, as well as all possible alternative physics, in all possible forms. Maybe not unbounded, but close to it.
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Re:Why the Legendary Erdős Problems Are Falling to AI by Iolaum on Wednesday August 05, 2026 @10:29AM (#49183515)
QWEN-3.6-27B

P.S. Couldn't resist :p

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Re:Why the Legendary Erdős Problems Are Falling to AI by HarHarVeryFunny on Wednesday August 05, 2026 @11:31AM (#49184332)
Unlike 3.6 35B.

Is it dense or MoE?

It's a good model Sir!

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