Abstract
A mean value theorem for arg ⥠L ( 1 / 2 + i ( t + h ) , Ď ) â arg ⥠L ( 1 / 2 + i t , Ď ) \arg L(1/2 + i(t + h), \chi ) - \arg L(1/2 + it, \chi ) is established. This yields mean estimates for the number of zeros of L ( s , Ď ) L(s, \chi ) in small boxes.
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