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for questions about motives in algebraic geometry, including constructions of categories of motives and motivic sheaves, and aspects of the standard conjectures.

19 votes
Accepted

Motivic characterization of affine spaces

The answer is no: Let $X$ the projective plane $\mathbb P^2$ minus a smooth quadric $Q$. Then $[X]=[\mathbb P^2]-[Q]=\mathbb L^2+\mathbb L+1-(\mathbb L+1)=[\mathbb A^2]$ but $X$ is not isomorphic to $ …
Torsten Ekedahl's user avatar
17 votes
Accepted

Unipotency in realisations of the motivic fundamental group

Essentially because the Tannakian theory gives in the unipotent case (and only in that case) a reasonably sized answer with an easy motivic interpretation. For the size you should be aware that alrea …
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