Translation of 'morphisme net'?English translation or summary of “Relevements modulo $p^2$ et decomposition du complexe de de Rham. ”Translation Request - Grothendieck's Tohoku PaperWhat is the gender of $K(pi,n)$ in French?Die Relationen, welche zwischen den elementaren symmetrischen Functionen bestehen - Translation?Mathematics in FrenchSlice and comma categories in FrenchGerman translation of final sentences of a paper by HilbertName for a matrix similar to a companion matrix? Translating “Monogène” matrix from FrenchCombinatorics: terminology for permutations and combinationsWhere can I learn how to read math in French?
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Translation of 'morphisme net'?
English translation or summary of “Relevements modulo $p^2$ et decomposition du complexe de de Rham. ”Translation Request - Grothendieck's Tohoku PaperWhat is the gender of $K(pi,n)$ in French?Die Relationen, welche zwischen den elementaren symmetrischen Functionen bestehen - Translation?Mathematics in FrenchSlice and comma categories in FrenchGerman translation of final sentences of a paper by HilbertName for a matrix similar to a companion matrix? Translating “Monogène” matrix from FrenchCombinatorics: terminology for permutations and combinationsWhere can I learn how to read math in French?
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In French, one refers to a certain 'morphisme net'. I am looking for the English translation of this.
EDIT: The term appears here on p.22 Lemme 2.7.2. Unfortunately I have not been able to find the French definition either.
Thanks!
algebraic-geometry translation-request mathematical-french
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add a comment |
$begingroup$
In French, one refers to a certain 'morphisme net'. I am looking for the English translation of this.
EDIT: The term appears here on p.22 Lemme 2.7.2. Unfortunately I have not been able to find the French definition either.
Thanks!
algebraic-geometry translation-request mathematical-french
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$begingroup$
Where did you encounter the term? It would help us to know what contexts it is used in.
$endgroup$
– Milo Brandt
Aug 18 '15 at 15:54
$begingroup$
It would be good if you could give the definition (in translation).
$endgroup$
– Zhen Lin
Aug 18 '15 at 15:55
$begingroup$
A guess: Perhaps they mean a net of morphisms in some category?
$endgroup$
– Alex G.
Aug 18 '15 at 15:57
1
$begingroup$
I've added a link to the paper I am looking at; I don't think it is a net of morphisms.
$endgroup$
– TA Wong
Aug 18 '15 at 16:02
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It reminds me of exact sequences.
$endgroup$
– pjs36
Aug 18 '15 at 16:09
add a comment |
$begingroup$
In French, one refers to a certain 'morphisme net'. I am looking for the English translation of this.
EDIT: The term appears here on p.22 Lemme 2.7.2. Unfortunately I have not been able to find the French definition either.
Thanks!
algebraic-geometry translation-request mathematical-french
$endgroup$
In French, one refers to a certain 'morphisme net'. I am looking for the English translation of this.
EDIT: The term appears here on p.22 Lemme 2.7.2. Unfortunately I have not been able to find the French definition either.
Thanks!
algebraic-geometry translation-request mathematical-french
algebraic-geometry translation-request mathematical-french
edited 2 days ago
Rodrigo de Azevedo
13k41960
13k41960
asked Aug 18 '15 at 15:52
TA WongTA Wong
385112
385112
$begingroup$
Where did you encounter the term? It would help us to know what contexts it is used in.
$endgroup$
– Milo Brandt
Aug 18 '15 at 15:54
$begingroup$
It would be good if you could give the definition (in translation).
$endgroup$
– Zhen Lin
Aug 18 '15 at 15:55
$begingroup$
A guess: Perhaps they mean a net of morphisms in some category?
$endgroup$
– Alex G.
Aug 18 '15 at 15:57
1
$begingroup$
I've added a link to the paper I am looking at; I don't think it is a net of morphisms.
$endgroup$
– TA Wong
Aug 18 '15 at 16:02
$begingroup$
It reminds me of exact sequences.
$endgroup$
– pjs36
Aug 18 '15 at 16:09
add a comment |
$begingroup$
Where did you encounter the term? It would help us to know what contexts it is used in.
$endgroup$
– Milo Brandt
Aug 18 '15 at 15:54
$begingroup$
It would be good if you could give the definition (in translation).
$endgroup$
– Zhen Lin
Aug 18 '15 at 15:55
$begingroup$
A guess: Perhaps they mean a net of morphisms in some category?
$endgroup$
– Alex G.
Aug 18 '15 at 15:57
1
$begingroup$
I've added a link to the paper I am looking at; I don't think it is a net of morphisms.
$endgroup$
– TA Wong
Aug 18 '15 at 16:02
$begingroup$
It reminds me of exact sequences.
$endgroup$
– pjs36
Aug 18 '15 at 16:09
$begingroup$
Where did you encounter the term? It would help us to know what contexts it is used in.
$endgroup$
– Milo Brandt
Aug 18 '15 at 15:54
$begingroup$
Where did you encounter the term? It would help us to know what contexts it is used in.
$endgroup$
– Milo Brandt
Aug 18 '15 at 15:54
$begingroup$
It would be good if you could give the definition (in translation).
$endgroup$
– Zhen Lin
Aug 18 '15 at 15:55
$begingroup$
It would be good if you could give the definition (in translation).
$endgroup$
– Zhen Lin
Aug 18 '15 at 15:55
$begingroup$
A guess: Perhaps they mean a net of morphisms in some category?
$endgroup$
– Alex G.
Aug 18 '15 at 15:57
$begingroup$
A guess: Perhaps they mean a net of morphisms in some category?
$endgroup$
– Alex G.
Aug 18 '15 at 15:57
1
1
$begingroup$
I've added a link to the paper I am looking at; I don't think it is a net of morphisms.
$endgroup$
– TA Wong
Aug 18 '15 at 16:02
$begingroup$
I've added a link to the paper I am looking at; I don't think it is a net of morphisms.
$endgroup$
– TA Wong
Aug 18 '15 at 16:02
$begingroup$
It reminds me of exact sequences.
$endgroup$
– pjs36
Aug 18 '15 at 16:09
$begingroup$
It reminds me of exact sequences.
$endgroup$
– pjs36
Aug 18 '15 at 16:09
add a comment |
1 Answer
1
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oldest
votes
$begingroup$
In [SGA 1, Exposé I, Dfn 3.2], "morphisme net" or "morphisme non ramifié" refers to a morphism $X to Y$ of finite type such that the relative diagonal $X to X times_Y X$ is an open immersion. This is called an unramified morphism in English, although sometimes one generalises to morphisms locally of finite type.
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add a comment |
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1 Answer
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1 Answer
1
active
oldest
votes
active
oldest
votes
active
oldest
votes
$begingroup$
In [SGA 1, Exposé I, Dfn 3.2], "morphisme net" or "morphisme non ramifié" refers to a morphism $X to Y$ of finite type such that the relative diagonal $X to X times_Y X$ is an open immersion. This is called an unramified morphism in English, although sometimes one generalises to morphisms locally of finite type.
$endgroup$
add a comment |
$begingroup$
In [SGA 1, Exposé I, Dfn 3.2], "morphisme net" or "morphisme non ramifié" refers to a morphism $X to Y$ of finite type such that the relative diagonal $X to X times_Y X$ is an open immersion. This is called an unramified morphism in English, although sometimes one generalises to morphisms locally of finite type.
$endgroup$
add a comment |
$begingroup$
In [SGA 1, Exposé I, Dfn 3.2], "morphisme net" or "morphisme non ramifié" refers to a morphism $X to Y$ of finite type such that the relative diagonal $X to X times_Y X$ is an open immersion. This is called an unramified morphism in English, although sometimes one generalises to morphisms locally of finite type.
$endgroup$
In [SGA 1, Exposé I, Dfn 3.2], "morphisme net" or "morphisme non ramifié" refers to a morphism $X to Y$ of finite type such that the relative diagonal $X to X times_Y X$ is an open immersion. This is called an unramified morphism in English, although sometimes one generalises to morphisms locally of finite type.
answered Aug 18 '15 at 16:09
Zhen LinZhen Lin
60.7k4110227
60.7k4110227
add a comment |
add a comment |
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$begingroup$
Where did you encounter the term? It would help us to know what contexts it is used in.
$endgroup$
– Milo Brandt
Aug 18 '15 at 15:54
$begingroup$
It would be good if you could give the definition (in translation).
$endgroup$
– Zhen Lin
Aug 18 '15 at 15:55
$begingroup$
A guess: Perhaps they mean a net of morphisms in some category?
$endgroup$
– Alex G.
Aug 18 '15 at 15:57
1
$begingroup$
I've added a link to the paper I am looking at; I don't think it is a net of morphisms.
$endgroup$
– TA Wong
Aug 18 '15 at 16:02
$begingroup$
It reminds me of exact sequences.
$endgroup$
– pjs36
Aug 18 '15 at 16:09