On algebraic independence of certain multizeta values in characteristic p
Mishiba, Yoshinori
Original · EN
In this paper, we study multizeta values over function fields in characteristic p. For each d ≥ 2, we show that when the constant field has cardinality > 2, the field generated by all multizeta values of depth d is of infinite transcendence degree over the field generated by all single zeta values. As a special case, this gives an affirmative answer to the function field analogue of a question of Y.André.
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