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15h
accepted Question on Forster's proof of the residue theorem
15h
comment Question on Forster's proof of the residue theorem
Thank you very much for your detailed explanation. I forgot to write that the $U_k$'s are chosen so that $U_j \cap U_k = \emptyset$ for $j\neq k$. From this I think that $\epsilon \rightarrow 0$ is not necessary in the last equality because $a_k$ is the only singular point in $U_k$. Am I wrong ?
1d
revised Question on Forster's proof of the residue theorem
added 2 characters in body
2d
asked Question on Forster's proof of the residue theorem
2d
comment mathematics books written in French and not yet translated in English
@Bananarama: I could be more happy if I would know that I have not been able to read it before begining to learn Freanch.
2d
comment mathematics books written in French and not yet translated in English
@Bananarama: I've been learning French for almost 6 months. I want to test my reading skill with a book of my favorite subject.
2d
asked mathematics books written in French and not yet translated in English
Jul
20
accepted Why $F \leq F' \; \Leftarrow \; \forall x \in X \; F_x \subseteq F'_x$?
Jul
18
asked Why $F \leq F' \; \Leftarrow \; \forall x \in X \; F_x \subseteq F'_x$?
Jul
2
awarded  Curious
Jun
24
awarded  Popular Question
Jun
24
awarded  Nice Question
Jun
24
awarded  Yearling
Jun
24
asked Has any error ever been found in Euclid's elements?
Jun
18
accepted A condition for a homogeneous ideal to be prime
Jun
18
asked A condition for a homogeneous ideal to be prime
Jun
5
accepted Why is it Artinian?
Jun
5
comment Why is it Artinian?
I didn't know the alternative definition. Thank you for that.
Jun
5
comment Why is it Artinian?
Thank you for your help. I understand that for each product $x_1 x_2 \cdots x_n$ where $x_i \in m_i$ there exists $i$ such that $x_i \in p$. But how do we know that $p \supset m_i$ for some $i$.
Jun
5
revised Why is it Artinian?
added 2 characters in body