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tim-at-topos committed Apr 20, 2024
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\title{Séminaire de Géométrie Algébrique du Bois-Marie}

\xmlns:html{http://www.w3.org/1999/xhtml}
\def\olc[body]{
\<html:ol>{\body}
}
\def\lic[lbl][body]{
\<html:li>[style]{list-style-type: "\lbl "}{\body}
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\p{
You can view the entire source code of this translation (and contribute or submit corrections) in the [GitHub repository](https://github.com/thosgood/sga).
}
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[arXiv:math/0206203v2](https://arxiv.org/abs/math/0206203v2)
}

\ul{
\li{
\olc{
\lic{}{
[Introduction](sga1-introduction) ✓
}
\li{
\lic{}{
[Foreword](sga1-foreword) ✓
}
\li{
[I. Étale morphisms](sga1-i) ✓
\lic{I.}{
[Étale morphisms](sga1-i) ✓
}
\li{
[II. Smooth morphisms: generalities, differential properties](sga1-ii) \em{(in progress)}
\lic{II.}{
[Smooth morphisms: generalities, differential properties](sga1-ii) \em{(in progress)}
}
}
}
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1966–67.
}

\ul{
\li{
\olc{
\lic{}{
[Introduction](sga6-introduction) \em{(in progress)}
}
\li{
[0. Outline of a programme for an intersection theory](sga6-0) \em{(in progress)}
\lic{0.}{
[Outline of a programme for an intersection theory](sga6-0) \em{(in progress)}
}
\li{
[0[RRR]. Classes of sheaves and the Riemann–Roch theorem](sga6-0rrr) \em{(in progress)}
\lic{0RRR.}{
[Classes of sheaves and the Riemann–Roch theorem](sga6-0rrr) \em{(in progress)}
}
\li{
[I. Generalities on finiteness conditions in derived categories](sga6-i) \em{(in progress)}
\lic{I.}{
[Generalities on finiteness conditions in derived categories](sga6-i) \em{(in progress)}
}
}
}
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