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Ah, sorry. "Right clicker" is sort of a joking derisive term used by NFT boosters to deride people who just don’t get it. Apply now & get loan upto ₹15 lakhs without CIBIL. A.S.Merkurjev,A.A.SuslinK -cohomology of Severi-Brauer varieties and the norm residue homomorphism (in Russian). A.S. Merkurjev, A.A. Suslin The norm residue symbol of degree 3 (in Russian). A.S. Merkurjev, A.A. Suslin The group K3 for a field (in Russian). Yu. Manin Correspondences, motifs and monoidal transformations (in Russian), Engl. A.J. de Jong Smoothness, semi-stability and alterations, Publ. T. Geisser Applications of de Jong’s theorem on alterations, in Resolution of Singularities In tribute to Oscar Zariski, Progr. B. Kahn Applications of weight-two motivic cohomlogy, Doc. B. Kahn K3 d’un schéma régulier, C.R. B. Kahn On the semi-simplicity of Galois actions, Rendiconti Sem. B. Kahn La conjecture de Milnor (d’après V. Voevodsky, Sém. E. Friedlander Motivic complexes of Suslin and Voevodsky, Sém. T. Geisser Weil-étale motivic cohomology over finite fields, youtu.be
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H.W. Lenstra, Y.G. Zarhin The Tate conjecture for almost ordinary abelian varieties over finite fields, Advances in number theory (Kingston, ON, 1991), Oxford Univ. N. Katz, W. Messing Some consequences of the Riemann hypothesis for varieties over finite fields, Invent. S. Lichtenbaum The Weil-étale topology on schemes over finite fields, to appear in Compositio Math. B. Kahn On the Lichtenbaum-Quillen conjecture, Algebraic K-theory and algebraic topology (Lake Louise, AB, 1991), NATO ASI Ser. M.LevineTate motives and the vanishing conjectures for algebraic K -theory, in Algebraic K-theory and algebraic topology (Lake Louise, 1991), NATO ASI Series, Ser. B. Kahn Some conjectures in the algebraic K -theory of fields, I: K -theory with coefficients and étale K -theory, NATO ASI Series, Ser. H. Gillet, C. Soulé Filtrations on higher algebraic K -theory, in Algebraic K-theory, Proc. U. Jannsen Motivic sheaves and filtrations on Chow groups, in Motives, Proc. S. Kleiman The standard conjectures, in Motives, Proc. M. Levine Mixed motives, Math. U. Jannsen Motives, numerical equivalence and semi-simplicity, Invent. U. Jannsen Continuous étale cohomology, Math. U. Jannsen Mixed motives and algebraic K-theory, Lect.