Cote n° 131 · pages 1–34
· 9 displayed formulas · Foncteurs représentables par schéma quasi fini : notes manuscrites (s.d.).
Inventory dating : [vers 1971]
Édition de démonstration
\[A \to A' \rightrightarrows A' \otimes_A A' = A''\]
LaTeX source
\[ A \to A' \rightrightarrows A' \otimes_A A' = A'' \]
\[F(A) \to F(A') \rightrightarrows F(A'')\]
LaTeX source
\[ F(A) \to F(A') \rightrightarrows F(A'') \]
\[\operatorname{Hom}_S(\struck{\operatorname{Spec}(B)}\, T, X)
\xrightarrow{\ \sim\ } F(T)\]
LaTeX source
\[
\operatorname{Hom}_S(\struck{\operatorname{Spec}(B)}\, T, X)
\xrightarrow{\ \sim\ } F(T)
\]\[v_t | U_t \cap U_{t'} = v_{t'} | U_t \cap U_{t'} ,\]
LaTeX source
\[
v_t | U_t \cap U_{t'} = v_{t'} | U_t \cap U_{t'} ,
\]\[F(\hat{B}) \xrightarrow{\ \mathrm{can}\ } \varprojlim F(B_n)\]
LaTeX source
\[
F(\hat{B}) \xrightarrow{\ \mathrm{can}\ } \varprojlim F(B_n)
\]\[T' \times_T T' \;\overset{p_1}{\underset{p_2}{\rightrightarrows}}\; T'
\xrightarrow{\ f\ } T ,
\qquad u' : T' \to X\]
LaTeX source
\[
T' \times_T T' \;\overset{p_1}{\underset{p_2}{\rightrightarrows}}\; T'
\xrightarrow{\ f\ } T ,
\qquad u' : T' \to X
\]\[\operatorname{Hom}_{\mathrm{loc}, S}(T', T) \longrightarrow F(T')\]
LaTeX source
\[
\operatorname{Hom}_{\mathrm{loc}, S}(T', T) \longrightarrow F(T')
\]\[\operatorname{Im}\bigl[\operatorname{Hom}_k(k(t'), k(t))
\longrightarrow F(k(t'))\bigr] ,\]
LaTeX source
\[
\operatorname{Im}\bigl[\operatorname{Hom}_k(k(t'), k(t))
\longrightarrow F(k(t'))\bigr] ,
\]\[\begin{cases}
j'(L') \supset L & (\text{d'où } \lambda : L \to L') \\
\beta' = F(\lambda)(\beta)
\end{cases}\]
LaTeX source
\[
\begin{cases}
j'(L') \supset L & (\text{d'où } \lambda : L \to L') \\
\beta' = F(\lambda)(\beta)
\end{cases}
\]