Bourbaki

Index des notations

Les chiffres de référence indiquent successivement le chapitre, le paragraphe et le numéro.

KK : II.Conventions g,U=Ug,σ:g→Ugg, U = Ug, \sigma : g \to Ug: II.1 ε,c,u,πu,ηu,cu+\varepsilon, c, u, \pi_u, \eta_u, c_u^+ : II.1.1 E,E+E, E^+ : II.1.1 P(E),π,η,c+P(E), \pi, \eta, c^+ : II.1.6 S(g),cs,ηS(g), c_s, \eta : II.1.5 fE:U(P(E))→Ef_E : U(P(E)) \to E : II.1.6 M(X),l(w),Lib(X)=LibK(X)M(X), l(w), Lib(X) = Lib_K(X) : II.2.1 L(X)=LK(X)L(X) = L_K(X) : II.2.2 φ:X→L(X)\varphi : X \to L(X) : II.2.2 (a,r)(a, r) : II.2.3 L(u)L(u) : II.2.5 Libδ(X),Lδ(X),Ln(X)Lib^\delta(X), L^\delta(X), L^n(X) : II.2.6 PnP_n : II.2.7 cn(g)c^n(g) : II.2.7 H,dyH, d_y : II.2.10 wˉ=Ψ(w)\bar{w} = \Psi(w) : II.2.11 A(X)=AK(X),A+(X),Mo(X)A(X) = A_K(X), A^+(X), Mo(X) : II.3 π\pi : II.3.2 (Gα),(Gα+)(G_\alpha), (G_\alpha^+) : II.4.1 vv : II.4.2 gr(G),grα(G)gr(G), gr_\alpha(G) : II.4.3 F(X),A(X),An(X)F(X), A(X), A^n(X) : II.5 A^(X),ω\hat{A}(X), \omega : II.5.1 ε(a)\varepsilon(a) : II.5.2 l(x),exp(x),log(y)l(x), exp(x), log(y) : II.6.1 e(X),l(X)e(X), l(X) : II.6.1 L^(X)\hat{L}(X) : II.6.2 a⊕ba \oplus b : II.6.2 H,Hn,HrsH, H_n, H_{rs} : II.6.4

H~,Ω\tilde{H}, \Omega : II.7.2 A,exp⁡A,log⁡A,P^(A1,A)A, \exp_A, \log_A, \hat{P}(A^1, A) : II.7.3 v,θ=1p−1v, \theta = \frac{1}{p - 1} : II.8 S(n)S(n) : II.8.1 h(x,y)h(x, y) : II.8.3 GRG_R : II.8.4 μ(n)\mu(n) : II.App. e,eG,γ(g),δ(g),Int(g),f′e, e_G, \gamma(g), \delta(g), \mathrm{Int}(g), f' : III.Conventions GL(E),GL(n,K)\mathbf{GL}(E), \mathbf{GL}(n, K) : III.1.1, III.3.10 G∨G^\vee : III.1.2 τ(g),ρ(x)\tau(g), \rho(x) : III.1.5 (G,g,θ,m)(G, g, \theta, m) : III.1.10 T(m)T(m) : III.2.1 T(G),T(φ)T(G), T(\varphi) : III.2.2 t∗t′t * t' : III.3.1, III.3.18 U(G),U+(G),Us(G),Us+(G)U(G), U^+(G), U_s(G), U_s^+(G) : III.3.1, III.3.18 Tg(s)(G),Tg(∞)(G),T(∞)(G)T_g^{(s)}(G), T_g^{(\infty)}(G), \mathscr{T}^{(\infty)}(G) : III.3.1, III.3.18 t∗ft * f : III.3.4, III.3.18 DtD_t : III.3.5, III.3.18 Lt,RtL_t, R_t : III.3.6, III.3.18 L(G)L(G) : III.3.7, III.3.18 L(φ)L(\varphi) : III.3.8, III.3.18 ⟨t,f⟩\langle t, f \rangle : III.3.9, III.3.18 SL(E)\mathbf{SL}(E) : III.3.10 Ad,Ad(g)Ad, Ad(g) : III.3.12 [α]2[\alpha]^2 : III.3.14 mod (ω)μ!,mod φ\mathrm{mod}\ (\omega)_\mu^!, \mathrm{mod}\ \varphi : III.3.16 f−1.dff^{-1}.df : III.3.17, III.3.18 HH : III.4.2 gt,ϖ(x)g^t, \varpi(x) : III.4.3 x.y,x[n]x.y, x^{[n]} : III.5 cαβγ,B(x,y)c_{\alpha\beta\gamma}, B(x, y) : III.5.1 eαe_\alpha : III.5.2 Ψj,Ψp,m,(ti)\Psi_j, \Psi_{p,m}, \binom{t}{i} : III.5.3 E(x),L(x)E(x), L(x) : III.5.4 PM,x,yP_{M,x,y} : III.6.2 Ad(a)=Int(a)\mathrm{Ad}(a) = \mathrm{Int}(a) : III.6.2 exp⁡,exp⁡G\exp, \exp_G : III.6.4 Ad(G)=Int(L(G))\mathrm{Ad}(G) = \mathrm{Int}(L(G)) : III.6.4 L(ρ)L(\rho) : III.6.5

G~\tilde{G}: III.6.10 A,m,pA, m, p: III.7 G(a)G(a): III.7.4 hnh_n: III.7.5 Gf,log⁡G,log⁡G_f, \log_G, \log: III.7.6 D‾iG,C‾iG\overline{D}^i G, \overline{C}^i G: III.9.1 ZG(A),ZG(a),δG(A),δG(a)Z_G(A), Z_G(a), \delta_G(A), \delta_G(a): III.9.3 NG(A),NG(a),nG(a)N_G(A), N_G(a), n_G(a): III.9.4 R,N,r,nR, N, r, n: III.9.7 π1⊗⋯⊗πn,T(π),S(π),∧(π),Tn(π),Sn(π),∧n(π)\pi_1 \otimes \cdots \otimes \pi_n, T(\pi), S(\pi), \wedge(\pi), T^n(\pi), S^n(\pi), \wedge^n(\pi): III.App.

Transcribed from the printed volume. Not translated.