For the stabilized version of this conjecture, we introduce the notion of stable. Morel’s stable connectivity theorem states the vanishing of the sheaves of the negative motivic homotopy groups πs i (y) andπs i +j,j(y),i Theorem (morel’s stable connectivity theorem). If e ∈ d≥0 , then e is a1 connective: Anis [s n ∧ (−)+ , l∞ e]shs 1 = 0 s for n &lt; Let e ∈ spss 1 and x ∈ sm/k of krull dimension d. This seminar aims to cover the basic language and results of motivic homotopy theory, and go over applications depending on the interests of the participants. Morel’s stable connectivity theorem states the vanishing of the sheaves of the negative motivic homotopy groups π i s ( y ) and π i + j , j s ( y ) , i < 0 , in the stable motivic.

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