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| 1 Mar 2024 |
 gm_z | let (R,\mathfrak{m}) be a local ring. if M is f.g. nonempty over R (such that M_{\mathfrak{m}} \neq 0), why is \mathfrak{m} \in \operatorname{ass}\operatorname{Hom}_R(M,N) if and only if \mathfrak{m} \in \operatorname{ass}N? i'd only like a hint | 09:49:28 |
| gm_z | if \mathfrak{m} assassinates some element in N, i'm having trouble constructing a map M\to N that \mathfrak{m} assassinates | 09:50:55 |
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| 4 Mar 2024 |
 knoppix | Redacted or Malformed Event | 14:33:46 |
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| knoppix | Redacted or Malformed Event | 14:34:39 |
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| 6 Mar 2024 |
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