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Sep 20 at 7:12 answer added smalldog timeline score: 3
Sep 15 at 22:56 answer added Timothy Chow timeline score: 8
Sep 14 at 20:06 answer added Timothy Chow timeline score: 15
Sep 14 at 16:04 comment added Sam Hopkins Are there any problems about Latin squares / finite projective planes going back to Euler that are still open?
Sep 14 at 15:40 review Close votes
Sep 16 at 14:21
Sep 14 at 13:08 answer added Timothy Chow timeline score: 12
Sep 14 at 12:28 history became hot network question
Sep 14 at 12:27 answer added Francois Ziegler timeline score: 26
Sep 14 at 10:52 comment added Martin M. W. Gauss was tabulating knots in 1794. I'm not familiar with his notebooks, but I wonder if he explicitly asked about the efficiency of knot recognition methods?
Sep 14 at 10:11 answer added fedja timeline score: 34
Sep 14 at 9:07 history edited Timothy Chow CC BY-SA 4.0
Added link to duplicate question on HSM
Sep 14 at 8:17 history reopened Moishe Kohan
Fedor Petrov
Carlo Beenakker
Alex M.
Qiaochu Yuan
Sep 13 at 22:59 comment added Timothy Chow @FedorPetrov Again I think you make a good point in the abstract, but my feeling is that for this particular question, the chances of getting a much better answer on MO are not very high. It's a soft question, and the nature of the question is more suited to HSM than MO. But, I suppose the community might feel differently and vote to reopen.
Sep 13 at 22:54 comment added Timothy Chow @user509184 Well, Mark Lewko has specifically excluded "so-and-so surely would have considered X after studying Y".
Sep 13 at 21:58 review Reopen votes
Sep 14 at 8:26
Sep 13 at 15:23 comment added user509184 @TimothyChow 1882 is pretty good but I think it ought to be possible to find something earlier. I have read that Riemann first introduced Riemannian manifolds, although not with modern standards of rigor, in 1854. Surely the problem of classifying Riemannian manifolds must have been asked shortly thereafter--to me it seems the problem suggests itself as soon as you see the definition. Of course the problem of classifying manifolds (incl. Riemannian manifolds) in various families is a huge problem, and actively worked on today.
Sep 13 at 14:46 history closed Federico Poloni
Gro-Tsen
Timothy Chow
LSpice
Daniele Tampieri
Not suitable for this site
Sep 13 at 14:11 comment added Fedor Petrov @TimothyChow If it is properly answered on HSM, then it can be closed as a duplicate, but I have doubts about this. Many questions from Math.se are duplicated here if they do not get an answer there, why should it be different with HSM?
Sep 13 at 12:54 history edited LSpice CC BY-SA 4.0
TeX -> ASCII quotes
Sep 13 at 12:38 comment added Timothy Chow @FedorPetrov In the abstract I agree with you, but the existing HSM question is morally speaking a duplicate of this question, and only technically speaking not a duplicate because HSM and MO are technically different sites. I don't see that anything is gained by taking advantage of this loophole to post a duplicate here on MO. Any good answers can be appended to the existing HSM question.
Sep 13 at 12:29 comment added Fedor Petrov @FedericoPoloni if mathematicians are not against to see such questions, then why not? History of mathematics is intimately related to mathematical research: every research paper has historical part; the high interest to history of mathematics is much more natural for mathematicians then to anybody else, and it can teach us a lot. The same concerns philosophy of mathematics, teaching mathematics and other things mathematicians have a natural interest in.
Sep 13 at 11:53 comment added Federico Poloni @FedorPetrov I don't find this a convincing argument, personally. There are many people who would love their questions to be seen by a community of professional mathematicians, but this does not make their questions automatically on-topic here. But I know my opinion is not shared by everyone; this has been discussed on meta.mathoverflow.net/questions/4566 and meta.mathoverflow.net/questions/394 .
Sep 13 at 11:51 comment added Tom In 1887, Kelvin asked the question for three-dimensional space: how can space be partitioned into cells of equal volume with the least area of surface between them: en.m.wikipedia.org/wiki/…
Sep 13 at 11:41 comment added Will Brian The oldest still-open problem in set theory post-dates Hilbert's list, so it's not the answer to this question. But if you're interested, here's a link to a blog post (written by Asaf Karagila, whom you may recognize from MO) explaining the problem and some of its history: karagila.org/2014/on-the-partition-principle
Sep 13 at 11:18 comment added Fedor Petrov @FedericoPoloni I am not sure. I expect that there exist many mathematicians who can answer questions like this and who are active rather on MO than on HSM
Sep 13 at 11:06 history edited Martin Sleziak
edited tags
Sep 13 at 9:34 review Close votes
Sep 13 at 14:46
Sep 13 at 9:32 comment added Federico Poloni @MarkLewko True, but still I think that this question belongs on History of Science and Mathematics.
Sep 13 at 9:27 comment added Mark Lewko @FedericoPoloni: I think that's a fair vote, and I'll happily defer to our governance processes. To be a bit pedantic, though, that question asked for problems greater than 200 years old and essentially didn't find one. Here we certainly should be able to a identify a problem of maximum age here (which people will likely update over time if/when they stumble on better examples).
Sep 13 at 9:12 comment added Federico Poloni I’m voting to close this question because it has already been asked on hsm.se, where it is more on-topic
Sep 13 at 7:27 comment added Mark Lewko It does seem surprisingly hard to locate problems predating 1900. Once you get to 1900 you can sort through Hilbert's problem list. I've seen multiple sources say Navier-Stokes predates this, but I don't know enough about the problem or its history to assess how fair it is to date, say, the Clay formulations back that far.
Sep 13 at 6:52 comment added Mark Lewko @CarloBeenakker: thanks for the link (which I was not aware of)! That said, its hard to extract even a candidate from the discussion there that isn't (1) solved, (2) outside the given definition of number theory, or (3) whose formulation date is undisputed.
Sep 13 at 6:30 comment added Carlo Beenakker see hsm.stackexchange.com/q/14748/1697
Sep 13 at 6:01 history asked Mark Lewko CC BY-SA 4.0