Timeline for Classification of algebras of finite global dimension via determinants of certain 0-1-matrices
Current License: CC BY-SA 4.0
9 events
| when toggle format | what | by | license | comment | |
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| Mar 22, 2019 at 15:41 | history | edited | esg | CC BY-SA 4.0 |
Corrected a mistake
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| Mar 22, 2019 at 15:37 | comment | added | esg | Yes, you are right. Apologies for being sloppy. I'll correct it. | |
| Mar 22, 2019 at 12:51 | comment | added | Mare | I think I found a small mistake in your remark (1). Namely we have $det(Z)=(-1)^{n-1}$ so the final equivalent reformulation should be: For which $\mathbf{v}$ is $\det(M_\mathbf{v})=(-1)^{(w-1)(n-1)}$? | |
| Mar 20, 2019 at 19:38 | comment | added | esg | I have just corrected a sign, but nothing essential has changed. The structure of the formula is easy to explain, but I don't see why only the factors +1 and -1 appear. If I don't have a new idea tomorrow I'll post the conjecture. | |
| Mar 20, 2019 at 19:30 | history | edited | esg | CC BY-SA 4.0 |
corrected sign
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| Mar 19, 2019 at 18:47 | comment | added | Mare | It would feel a little weird to post your conjecture. So it is probably better when you post it ;) | |
| Mar 19, 2019 at 18:04 | comment | added | esg | You're welcome. Yes, I think it will get more attention with the tags "linear algebra" and "determinants". Feel free to post it - in a sense it is your conjecture (as follow-up of this post). | |
| Mar 19, 2019 at 12:47 | comment | added | Mare | Thank you, that looks very interesting. Maybe it would be a good idea to post the conjecture in a new thread, since here it likely wont get much attention? | |
| Mar 17, 2019 at 18:50 | history | answered | esg | CC BY-SA 4.0 |