3:59 AM
@theHigherGeometer I have mentioned this just as an example when there was an attempt to fix also comments here on MO. (When links are manually updated, this is usually done in posts - comments are rarely edited. That's why I was a bit surprised that Asaf Karagila asked also about comments.)
On Mathematics, the cases of editing comments I was able to find were done by Daniel Fischer: math.meta.stackexchange.com/questions/10071/… chat.stackexchange.com/transcript/2165/2016/11/20
5 hours later…
8:43 AM
@Glorfindel I have only seen one posts where this happend - but in case this information is useful, I will point out that for URLs containing
projecteuclid.org/DPubS
the script seems to return rather suboptimal results: mathoverflow.net/posts/14350/revisions
0
This answer is a community wiki - do not hesitate to edit it if there are things worth adding (correcting, updating). Links which can be corrected in bulk The links containing http://math.uga.edu/~pete do not work. There are some exceptions, but in most cases it would be enough to change the beg...
9:40 AM
@Glorfindel Now I noticed an another occasion - this was fixed by David Roberts: mathoverflow.net/posts/117342/revisions
I am not sure what would be a way to find other such edits (if there are some). I tried searching for edits removing "&" - but the results I got from SEDE do not seem to reliable: MathOverflow and Mathematics.
1 hour later…
10:51 AM
specific-question Can we substitute this KKT condition into this optimization problem to reformulate the optimization problem? This question has no top-level tag. Moreover, I don't think kk-theory fits there. Karush–Kuhn–Tucker conditions and KK-theory seem to be two rather different topics.
It was posted also on Mathematics: Can we substitute this KKT condition into this optimization problem to reformulate the optimization problem?
0
Suppose I have the following optimization problem: \begin{equation} \min\limits_{\mathbf{x},\mathbf{y}} f(\mathbf{x},\mathbf{y}) \qquad \qquad \qquad (1) \end{equation} It is already known that the target function $f(\mathbf{x},\mathbf{y})$ is continuous and differentiable, which has a unique ...
3 hours later…
2:12 PM
@MartinSleziak thanks. The Wayback Machine sometimes ignores query parameters, and I only have to 'blacklist' that particular URL, which is used quite often: stackexchange.com/…
2:24 PM
@Glorfindel Since I saw that the URL in the edit stopped at the first ampersound, I assumed it could be something like that.
We'll see - maybe links to Project Euclid can actually be converted by a CM using the tool they have. I have asked about this on MathOverflow Meta: Can (and should) Project Euclid links be replaced in bulk?
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