An Introduction to the Trace Formula

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The Langlands quotient theorem for finite central extensions of p-adic groups (2013, unknown): “a ∗ L = ι L M (a ∗ M)⊕ (a M L ) ∗ (see Section 5 of [A] for details).”
Siegel modular forms of degree three and the cohomology of local systems (2011, background): “We thus extend the conjecture to the case λ = (0, 0) by defining S[0, 3] := −L3−L2−L− 1 and s0,3 = −1 (remembering that S[2] = −L− 1 and s2 = −1).”
Le lemme fondamental pour les algebres de Lie (2008, background): “En effet, [c/Gm][2] est le quotient de c par l’action de Gm définie comme le carré de l’action par les exposants et [g/G×Gm][2] est le quotient de g par l’action adjointe de G et le carré de l’homothétie.”
James Arthur: “The Endoscopic Classification of Representations. Orthogonal and Symplectic Groups” (2014, background): “The three main theorems were already described in [1] §30, and have been the topic of lecture courses by Arthur in 1994/95 and in 2000, at the Institute for Advanced Study and the University of Paris VII.”
La formule des traces tordue d'après le Friday Morning Seminar (2013, background): “On renvoie à [14] pour une introduction et une bibliographie complète.”