Index des notations

Δ_{X/Y}  \Delta_{X/Y}
Ω_{X/Y}^{1}  \it{\Omega}^1_{X/Y}
𝒫_{X/Y}^{n}  \cal{P}^n_{X/Y}
Δ_{X/Y}^{n}  \Delta^n_{X/Y}
𝔡_{X/Y}  \goth{d}_{X/Y}
d_{X/S}^{n}  d^n_{X/S}
𝔤_{X/S}  \goth{g}_{X/S}
π  \pi
𝒞 (π)  \cal{C}(\pi)
Pro- 𝒞 (π)  \Prodash\cal{C}(\pi)
Γ  \Gamma
π_{1}(S; a)  \pi_1(S;a)
π_{1}(S; a, a′)  \pi_1(S;a,a')
𝒞 (S)  \cal{C}(S)
π_{1}(f; a′)  \pi_1(f;a')
Ens  \Ens
Cat  \Cat
Ob(𝒞)  \Ob(\cal{C})
Fl(𝒞)  \Fl(\cal{C})
Hom(𝒞 , 𝒞′)  \SheafHom(\cal{C},\cal{C}')
𝒞^{o}  \cal{C}^o
Cat^{/ℰ}  \Cat_{/\cal{E}}
Hom_{ℰ /−}(ℱ , 𝒢) \SheafHom_{\cal{E}/-}(\cal{F},\cal{G})
v ∗ u  v*u
ℱ ×_{ℰ} 𝒢  \cal{F}\times_\cal{E}\cal{G}

λ^{∗}: Cat_{/ℰ} → · · ·  \lambda^*\colon\Cat_{/\cal{E}}\to\cdots
Γ(𝒢 /ℰ) et Γ(𝒢 /ℰ) \bf{\Gamma}(\cal{G}/\cal{E})
ℱ_{S}  \cal{F}_S
f_{ℱ}^{∗} (ξ) ou f^{∗}(ξ)  f_\cal{F}^*(\xi)
α_{f}(ξ)  \alpha_f(\xi)
Hom_{cart}(ℱ , 𝒢)  \SheafHom_\cart(\cal{F},\cal{G})
Cat{cart \atop /ℰ}  \Cat^\cart_\{/\cal\{E\}\}
Lim_{←}ℱ /ℰ  \underset{\leftarrow}{\Lim}\cal{F}/\cal{E}
f_{∗}^{ℱ} ou f_{∗}  f_*^\cal{F}
Sch  \Sch
μ_{n,S}  \Bbb{\mu}_{n,S}
X^{an}  X^\an
f^{an}  f^\an
SF ou S(F)  \rm{S}F ou \rm{S}(F)
H_{t}^{1}(U, F)  \H^1_\tame(U,F)
R_{t}^{1} g_{∗}F  \R^1_\tame g_*F
C_{t}((U, X)/S) ou C_{t} C_\tame((U,X)/S)
π_{1}^{t}((U, X)/S, a)  \pi_1^\tame((U,X)/S,a)
g_{∗}^{t}Φ  g_*^\tame\Phi
H^{0}(V, C_{V})^{π}  \H^0(V,C_V)^\pi
π_{1}^{𝕃}(U, a)  \pi_1^\LL(U,a)
π′_{1}(X, a)  \pi_1'(X,a)
π_{1}^{𝕃}(X/S, g, \overline{s})  \pi_1^\LL(X/S,g,\overline\{s\})
π_{1}^{𝕃}(X\overline{s}, a)_{K}  \pi_1^\LL(X_\{\overline\{s\}\},a)_K
ℤ_{ℓ}[1]  \ZZ_\ell[1]