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AB, 1998), 117-189, NATO Sci. J.T. Tate Algebraic cycles and poles of zeta functions, Arithmetical Algebraic Geometry (Proc. J.S. Milne The Tate conjecture for certain abelian varieties over finite fields, Acta Arith. J.S. Milne Arithmetic duality theorems, Perspectives in Math. J.S. Milne Motives over finite fields, in Motives (Seattle, WA, 1991), Proc. J.T. Tate Endomorphisms of abelian varieties over finite fields, Invent. J.T. Tate Symbols in arithmetic, Proc. V. Voevodsky A1 -homotopy theory, Proc. F. Morel An introduction to A1 -homotopy theory, in Contemporary developments in algebraic K-theory (M.

F. Morel Voevodsky’s proof of Milnor’s conjecture, Bull. R. Thomason Absolute cohomological purity, Bull. R. Thomason Algebraic K -theory and étale cohomology, Ann. R. Thomason Survey of algebraic vs. J.T. Tate Conjectures on algebraic cycles in l -adic cohomology, in Motives, Proc. C. Soulé On higher p -adic regulators, Lect. C. Weibel Mayer-Vietoris sequences and mod p K -theory, in Algebraic K-theory: Oberwolfach 1980, Lect. C. Weibel Homotopy algebraic K -theory, Contemp. J. Rognes, C. Weibel Two-primary algebraic K -theory of rings of integers in number fields, J. Amer. A. Suslin Algebraic K -theory of fields, Proc. A. Suslin On the Grayson spectral sequence, Tr. A. Suslin The Beilinson spectral sequence for the K -theory of the field of real numbers (in Russian), Mat. A. Wiles The Iwasawa conjecture for totally real fields, Annals of Math. M.SpießProof of the Tate conjecture for products of elliptic curves over finite fields, Math. Over time, BNB evolved into a versatile asset with use cases ranging from trading to participating in token sales. The RBA Token will power the upcoming RoboApe platform which will provide retail users with the ability to make use of DeFi for generating passive rewards.

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