this post was submitted on 05 Aug 2026
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[–] db2@lemmy.world 60 points 2 weeks ago

No they aren't.

[–] cyberpunk007@lemmy.ca 48 points 2 weeks ago* (last edited 2 weeks ago) (1 children)

They should be worried! Just like how the calculator replaced them!

[–] Buffalox@lemmy.world 15 points 2 weeks ago

There is already no need for mathematicians, I can perfectly well make any square root on my calculator. 🤣

[–] Treczoks@lemmy.world 21 points 2 weeks ago (2 children)

Keep in mind that quite a number of those AI based "breakthroughs" in mathematics turned out to be wrong.

[–] beep@piefed.world 6 points 2 weeks ago (4 children)

Interesting.

Got any sources for this claim?

[–] CubitOom@infosec.pub 16 points 2 weeks ago

LLM mathematical proof exploits theorem proover bugs [to get false statement to be "proven" true]

https://infosec.exchange/@0xabad1dea/117002106099986943

[–] db2@lemmy.world 4 points 2 weeks ago
[–] Treczoks@lemmy.world 2 points 2 weeks ago (1 children)

Not at hand, but there were a number of news items about this in the last few weeks.

[–] Buffalox@lemmy.world -3 points 2 weeks ago* (last edited 2 weeks ago) (1 children)

You don't really need sources, we all know AI tends to hallucinate when presented with a problem they can't solve.
So far I've only read about 1 example of a problem that an AI may have solved. All the rest are without details and are not confirmed in any way.

Remember AI companies are huge on propaganda for their technology, but not so big on admitting the shortcomings.

Edit:
Changed the use of the word evidence to sources, because apparently people misunderstood it.

[–] PlexSheep@infosec.pub 4 points 2 weeks ago (1 children)

"you don't really need evidence" we are talking about mathematics. The evidence is the point.

[–] Buffalox@lemmy.world 1 points 2 weeks ago (1 children)

This is not about the mathematical evidence, but the lack of evidence that AI has made mathematical breakthroughs.
The point here is there is rarely any evidence for the claims about AI amazing accomplishments.
The burden of proof is on the one with the claim that AI has made these accomplishments, not on the one being sceptic about it.

[–] ranzispa@mander.xyz 1 points 2 weeks ago (1 children)

Articles with proofs have been published, both by AI companies as well as by mathematicians who disclosed the whole development of the proof was done autonomously by LLMs.

[–] Buffalox@lemmy.world 1 points 2 weeks ago (1 children)

Which is way more possible to link to. But you chose not to?

[–] ranzispa@mander.xyz 1 points 2 weeks ago (1 children)
[–] Buffalox@lemmy.world 1 points 2 weeks ago (1 children)

There is no evidence stated in the first article, and it's paywalled.
The second article doesn't show independent confirmation that the alleged proofs are real. Which was exactly what the original criticism was about.
Yes we all know the claims, and you have done nothing but parroting those claims without evidence.

[–] ranzispa@mander.xyz 1 points 2 weeks ago (1 children)

Yes, scientific articles are expensive. I know that, that sucks. That's why most of this stuff is on arxiv.

I linked to evidence that mathematicians are using LLMs to find proofs and publish those proofs. Which is what I said is happening.

https://academia.stackexchange.com/questions/221183/can-i-publish-a-novel-theorem-which-was-proven-with-ai-assistance

I am not a mathematician, thus I don't really know where to find indipendent confirmation or even how that is generally handled by mathematicians. However: there are plenty proofs on arxiv that disclose have been found with LLMs. Some of these proofs relate to famous problems and have been in the news. Fields medal winners discuss the importance of LLMs and how it may produce too many proofs for humans to handle.

I trust that those proofs published on arxiv have been reviewed by many mathematicians, if they were incorrect that would have rapidly become known.

[–] Buffalox@lemmy.world 1 points 2 weeks ago* (last edited 2 weeks ago) (2 children)

Yes, scientific articles are expensive.

Doesn't have to be scientific articles, it can easily be a normal article that state that scientists have confirmed the findings independently.
This is a very common thing for normal media to describe. The second article you linked would most probably have included that if such confirmation existed.

I linked to evidence that mathematicians are using LLMs to find proofs

No you didn't, the article described a researcher testing the capabilities of AI, nothing in the article was really about math, it was all about the AI, and the whole story reeks of sensationalism.

[–] ranzispa@mander.xyz 1 points 2 weeks ago (1 children)

If you wish, this was indipendently confirmed: the same proof was published by two authors at the same time.

https://www.scientificamerican.com/article/ai-helped-produce-two-proofs-for-the-same-cryptography-problem/

[–] Buffalox@lemmy.world 1 points 2 weeks ago (1 children)

Neither paper has been peer-reviewed

But that's not really the point, the point is that yes maybe AI can solve long standing mathematical problems, but they need to be confirmed by REAL mathematicians.
Because AI has been shown to hallucinate and lie when presented with problems they can't solve.

There are many claims about AI solving hard mathematical problems, but very few that are confirmed. These stories seem to at least to some degree to act as advertising for AI services.

[–] ranzispa@mander.xyz 0 points 2 weeks ago

Two researchers came to the same solution to a problem. In my books that's better than peer review.

[–] ranzispa@mander.xyz 0 points 2 weeks ago (1 children)

Scientists don't often publish when they confirm an article is correct. Knowing a few mathematicians, probably they see no need to do that. They checked the proof, it was ok and that's it.

Either way, many of those proofs come with a computer program which checks and confirms the proof is correct.

I trust that an expert mathematician talking about such things has reviewed a few of those articles and has checked the proof.

You may not do that; check the proof yourself or pay a mathematician to do it for you.

[–] Buffalox@lemmy.world 1 points 2 weeks ago (1 children)

This sounds like something you outright made up.

Classical unsolved math problems have rewards.
Mathematics absolutely have peer review:

https://pubmed.ncbi.nlm.nih.gov/28029799/

[–] ranzispa@mander.xyz 1 points 2 weeks ago

Indeed peer reviewed exists in mathematics. Now, whether it is common practice to publish stuff on arxiv and leave it there is another thing.

I don't know about mathematics, but I know plenty other Fields where it is common practice to just publish on arxiv.

[–] NewOldGuard@lemmy.ml 2 points 2 weeks ago

And also, most of the claims around LLMs solving Erdos problems have eventually been found to just be referencing obscure existing solutions in papers people had forgotten about or that were poorly labeled

[–] bitteroldcoot@piefed.social 19 points 2 weeks ago (1 children)

Riiiight. Just like printed books did. What kind of world would it be if anyone could read about math.

Also mainframes, calculators, personal computer, spreadsheets, .......

[–] Buffalox@lemmy.world 4 points 2 weeks ago (1 children)

Absolutely this. You can also add supercomputers.
AI may help the field move further, but real mathematicians are still needed to evaluate the meaning of such findings.

[–] stylusmobilus@aussie.zone 2 points 2 weeks ago

This one will do me, as someone whose profession requires practical adaptation of mathematics in real world environments.

Seeing what I can see with the development of AI, it looks to me that any application which requires intensive calculation to solve one or more direct problems would be its strength but there still would probably need the mathematician (in my case spatial scientist) set the boundaries of what needs to be solved. Pardon the pun.

How AI dealt with variables such as pressure, temperature and heat expansion at certain times of the day within a measurement or several very long baseline measurements would all be dependent on the ‘mathematician’ behind the calculations, for a real example I could give.

[–] dhork@lemmy.world 12 points 2 weeks ago

AI won't replace mathematicians. But AI may replace their grad students, when the Computer Science department shows how much more "work" the Al can do and steals funding from the Mathematics department.

Then, when the current Math faculty retires, there won't be any new Mathematicians to take their place.

[–] ParlimentOfDoom@piefed.zip 10 points 2 weeks ago (3 children)

LLMs are notoriously bad at doing even the simplest math problems

[–] village604@adultswim.fan 5 points 2 weeks ago (2 children)

Finding a proof is different than solving a math problem.

[–] ParlimentOfDoom@piefed.zip 2 points 2 weeks ago (1 children)

You're right. The first is way harder and requires being able to do the second. Which it can't.

[–] 8baanknexer@lemmy.world 1 points 2 weeks ago

How so? Particularly in intuitionist logic it would seem to me that they are the same thing.

Your knowledge is out of date. For example, Claude runs a Linux container with Python and Sympy, so it absolutely can do a good chunk of math now. Still makes mistakes, but it's good enough to serve as a LaTeX assistant. Similarly for ChatGPT but crappier. If you have the computing power, I think you can also give a local LLM access to Python tools with OpenWebUI.

[–] untorquer@quokk.au 1 points 2 weeks ago

They can't even solve axioms, much less idioms

[–] whotookkarl@lemmy.dbzer0.com 7 points 2 weeks ago

All of the evidence presented in the article are either PR from LLM corpos or based on pre print review papers not yet peer reviewed. There probably will be some problems or class of problems these tools will help with, but I don't see any more reason to think mathematicians will be less necessary than search engines replaced scientists or horseless carriages replaced wheel manufacturers.

[–] thedeadwalking4242@lemmy.world 7 points 2 weeks ago

LLMs will not eclipse us.

However, I do believe highly intelligent AI is possible. It's just not LLMs.

[–] Buffalox@lemmy.world 7 points 2 weeks ago (1 children)

Absolutely no way.
Even if AI can make mathematical breakthroughs as in evidence of hard to solve problems. We still need mathematicians to clear it as valid.

I imagine AI might actually sharpen the understanding among real mathematicians.
AI didn't make Chess or Go obsolete either.

[–] 8baanknexer@lemmy.world -1 points 2 weeks ago (1 children)

We don't need mathematicians to clear the proof as valid if it is checked by a formal proof system. Mathematicians would only need to check the theorem itself to make sure it describes what it should describe.

I think chess and go are a bad comparison. Their solving does not conclude in some societal use. They are interesting only as problems, but mathematics is interesting as a solution too.

[–] spectrums_coherence@piefed.social 1 points 2 weeks ago* (last edited 2 weeks ago)

Mathematics, and really any other subject, are not just about solving formalized problem. It is much more important to understand what question to ask.

One of my colleague once said the definitions in a good (computer science) paper should be the most interesting part, theorem statements should be the second interesting, and the proofs should be obvious.

Formal proof means nothing if it cannot give us insight in other proofs.

Same with open problems, Mathematician love open problems because given that no expert are able to solve them, their solution likely involves novel mathematical ideas. Fermat's last theorem on its own is no where near as interesting as the mathematics that leads to its soluion.

Given that AI have yet to be able to wield the mathematical corpus effectively in solving large projects (or even fully autonomously improve large software), it would need human guidence, and by that, human experts are needed to understand the problem.

To qoute another one of my colleagues, people orchestrated AI to solve an open problem are simply the apple falling on Newton's head. Apple "knows" about the existence of gravity, because its motion follows it, but it takes a Newton to formulate and explain gravity that leads to a number of technological advancement later. Without the question "why do apple fall", apple will keep falling, we will keep noticing it, but we would never turn that observation into useful technologies we enjoy today.

[–] Sxan@piefed.zip 4 points 2 weeks ago

Nobody wants to become solely a proofreader and bullshit detector for AI, in þe off-chance it stumbles on a genuine proof. Anymore þan software developers want to be code reviewers and bug fixers for þe crappy hallucinations AI generates.

[–] Waterpumpee@lemmus.org 2 points 2 weeks ago (1 children)

They could become developers or designers Oooh wait..

Cant even become taxi driver due to autonomous cars or electrician because the field will be overrun...

[–] Valmond@lemmy.dbzer0.com 4 points 2 weeks ago (1 children)

Selfdriving cars: anytime soon now bro, just wait a little bit more, promise they'll come, they'll take over bro, bro

But I guess they will one day do that, people should know about hype-curves.

[–] MrOtingocni@lemmy.world 2 points 2 weeks ago* (last edited 2 weeks ago)

I don't know shit about mathematics, except that when numbers and letters collude, that's a fucking conspiracy against me. That said, I strongly suspect that for legit mathematicians, solving thorny math problems is only half of what they do, but rather, by operating from a platform of experience, intuit the nature of numerical systems, what that means in relation to other systems, and how we use them to understand and navigate the world.

The title sounds as ridiculous as proclaiming professors of literature are worried because an LLM can parse a sentence.

There's a fundamental knowledge, both in the specifics of systems and holistically that can only be gained by solving these quandaries through the lens of human interpretation.

[–] spectrums_coherence@piefed.social 2 points 2 weeks ago* (last edited 2 weeks ago)

Suppose we had a library filled with proofs of every theorem [in mathematics], as well as excellent guides that could, given a question, take us to the answer and explain it. What would a mathematician do in such a library?

If you ask the question this way, the answer becomes clear: they would be unbelievably excited, and immediately get to work. They would immediately start asking questions: how does one prove the Riemann hypothesis? The Hodge conjecture? Their own pet obsession (in my case, the Grothendieck-Katz p-curvature conjecture)? Then they would work until they understood the answer. The job would not be done, not even close.

This paragraph by Daniel Litt feels to me like hubris coming from someone in the position of power. Many tech-optimistic mathematician are not at the risk of being replaced by AI because they are either on the tenure track or already tenured.

We need to acknowledge that mathematics is a subject of more human importance than economical importance. In this hyper profit driven world, field without a primary economical drive will necessarily shrink significantly.

Mathematics have no doubt experienced that: in the cold war, mathematics is behind most of the technological advancement that lead to concrete economical output. Later, as many of these fields stablized, engineer and computer scientists takes the place of mathematician, and mathematics shrunk significantly.

Now mathematics still holds importance because people believe it still encapsulates important ideas that have the potential to be the next generation of economical driver force. And mathematicians are important to preserve and disseminate such knowledge.

So if such truth oracle described above can develop and articulate any mathematical idea better than (or even close to the quality of) any mathematicians, it would be fun for established mathematician to flip through the answer sheets of their puzzle, but it would kill the financial driver and wipe out most of professional mathematics with it.