Mixed Tate motives over Z
... of even Tate twists (since multiple zeta values are real numbers, we need not consider odd Tate twists). In keeping with the usual terminology for multiple zeta values, we refer to the grading on HMT+ as the weight, which is one half the motivic weight. After making some choices, the motivic multipl ...
... of even Tate twists (since multiple zeta values are real numbers, we need not consider odd Tate twists). In keeping with the usual terminology for multiple zeta values, we refer to the grading on HMT+ as the weight, which is one half the motivic weight. After making some choices, the motivic multipl ...
local version - University of Arizona Math
... choose a decomposition group Dv ⊂ G and we let Iv and F rv be the corresponding inertia group and geometric Frobenius class. We write deg v for the degree of v and qv = q deg v for the cardinality of the residue field at v. For positive integers n we write Fqn for the subfield of F of cardinality q ...
... choose a decomposition group Dv ⊂ G and we let Iv and F rv be the corresponding inertia group and geometric Frobenius class. We write deg v for the degree of v and qv = q deg v for the cardinality of the residue field at v. For positive integers n we write Fqn for the subfield of F of cardinality q ...
A syntactic congruence for languages of birooted trees
... Otherwise, the disjoint product is left undefined. We shall write ∃x ∗ y to denote both the existence of such a partial product and its value. It is straightforward to check that the disjoint product is associative in the following sense: the disjoint product x ∗ (y ∗ z) is defined if, and only if, ...
... Otherwise, the disjoint product is left undefined. We shall write ∃x ∗ y to denote both the existence of such a partial product and its value. It is straightforward to check that the disjoint product is associative in the following sense: the disjoint product x ∗ (y ∗ z) is defined if, and only if, ...
