Timeline for Rank of a distribution
Current License: CC BY-SA 4.0
14 events
when toggle format | what | by | license | comment | |
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May 25, 2018 at 14:00 | comment | added | j.c. | Second, if you cross-post a question you should wait at least a few days, and it is good etiquette to link to the previous question so that there is no duplication of effort. You only waited 1 hour before you reposted it here, and you got a good answer on MSE not too long afterwards, so "did not get too much attention" is not a fair assessment. | |
May 25, 2018 at 14:00 | comment | added | j.c. | Here it is on MSE: math.stackexchange.com/questions/2795410/rank-of-a-distribution . First, just because a question gets no attention on MSE, that does not mean that it is suitable for this site. In this case, I agree with the above commentators that this question is not of research level. | |
May 25, 2018 at 13:32 | comment | added | Gibbs | Actually I have already posted it on MSE, but did not get too much attention. That is why I tried here. | |
May 25, 2018 at 13:29 | comment | added | Alex M. | @BenMcKay: I flagged this post for migration to MSE, but then I saw that it got 3 upvotes and an answer with 6 upvotes, so fearing a "declined" status I withdrew my flag. | |
May 25, 2018 at 13:20 | vote | accept | Gibbs | ||
May 25, 2018 at 13:20 | comment | added | Gibbs | @BenMcKay Thanks for the reference and the explanation. | |
S May 25, 2018 at 11:20 | history | suggested | Ali Taghavi |
I add two tags.
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May 25, 2018 at 10:39 | comment | added | Ben McKay | This stuff is covered well in a lot of textbooks on differential geometry, and in particular in Spivak. Perhaps you should read up a little from the textbooks before trying MathOverFlow. | |
May 25, 2018 at 10:38 | comment | added | Ben McKay | The leaves of a distribution $S$ on a manifold $M$ are the maximal dimensional connected immersed submanifolds $L \subset M$ whose tangent spaces $T_p L$ at any point $p \in L$ are the subspaces $T_p L = S_p$. Leaves might not exist, but if there is a leaf of $S$ through a point $p$, then there is a unique leaf of $S$ through $p$. | |
May 25, 2018 at 10:35 | review | Suggested edits | |||
S May 25, 2018 at 11:20 | |||||
May 25, 2018 at 10:23 | review | Close votes | |||
May 25, 2018 at 13:32 | |||||
May 25, 2018 at 10:23 | answer | added | Robert Bryant | timeline score: 8 | |
May 25, 2018 at 9:57 | review | First posts | |||
May 25, 2018 at 10:05 | |||||
May 25, 2018 at 9:54 | history | asked | Gibbs | CC BY-SA 4.0 |