Nettet4 Joseph Ayoub pays o . In particular, we recall the original construction of Voevodsky in x4.1 and explain in x4.2 how it permits the computation of motivic cohomology. In x5 we list some of the big open questions concerning motives. It is these conjectures that need to be solved for having a satisfactory theory of motivic sheaves and lling the NettetJoseph Ayoub Professor Institute of Mathematics University of Zurich Preprints and Papers: Counterexamples to F. Morel's Preprint. (pdf) Anabelian presentation of the motivic Preprint. (pdf) The six-functor formalism for rigid analytic motives. Forum of Mathematics, Sigma (2024), Vol. (with M. Gallauer and A. Vezzani). (pdf)
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