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| bio | website | |
|---|---|---|
| location | ||
| age | ||
| visits | member for | 2 years, 4 months |
| seen | 6 hours ago | |
| stats | profile views | 4,163 |
Embarked on reading Todorchevich and Farah.
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Oct 9 |
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Space of bounded continuous functions is complete @t.b.: my mentor (if I may still call you that) just virtually smacked my fingers with a ruler. I won't use the word limit again without saying which limit I'm talking about. : ) |
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Oct 9 |
asked | Space of bounded continuous functions is complete |
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Oct 7 |
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A question about the nilradical Thank you, @AmiteshDatta ! |
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Oct 6 |
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The ring of germs of functions $C^\infty (M)$ Hi @GeorgesElencwajg: Thank you!! Of course! |
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Oct 6 |
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A question about the nilradical Can I ask you one more question? Is $M + (ab) = (M + (a))(M + (b))$? i.e. is it also true that $(M + (a))(M + (b)) \subset M + (ab)$? |
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Oct 6 |
accepted | A question about the nilradical |
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Oct 6 |
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A question about the nilradical Oh, I see! The induction argument only works if $I$ is prime! Thanks! |
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Oct 6 |
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A question about the nilradical Thank you! These exercises are useful! |
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Oct 6 |
asked | A question about the nilradical |
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Oct 6 |
accepted | Proof of property of local rings |
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Oct 6 |
asked | Proof of property of local rings |
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Oct 6 |
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The ring of germs of functions $C^\infty (M)$ Thanks Georges! How do I know I can find a $U^\prime$ such that $h \neq 0$ on $U^\prime$? |
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Oct 6 |
accepted | The ring of germs of functions $C^\infty (M)$ |
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Oct 6 |
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The ring of germs of functions $C^\infty (M)$ @Sebastian: why is that? $f$ and $\frac{1}{f}$ have to be smooth so in particular continuous. Wouldn't that mean that $f$ has to be non-zero on entire $U$ for $(U,f)$? |
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Oct 5 |
asked | The ring of germs of functions $C^\infty (M)$ |
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Oct 5 |
accepted | Only proper ideal is $\{0\}$ $\implies f:A \rightarrow B$ is injective |
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Oct 4 |
accepted | $cl(C_c(\Omega))$ is a subset of $C_0(\Omega)$ |
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Oct 4 |
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$cl(C_c(\Omega))$ is a subset of $C_0(\Omega)$ Thanks, Nate. Yes, the first one is the proof of the uniform limit theorem with the three $\varepsilon / 3$ |
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Oct 4 |
asked | Only proper ideal is $\{0\}$ $\implies f:A \rightarrow B$ is injective |
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Oct 3 |
accepted | Bijection between ideals of $R/I$ and ideals containing $I$ |
