Text: The Bowman-Bradley theorem asserts that the multiple zeta values at the sequences obtained by inserting a fixed number of twos between 3, 1, ... , 3, 1 add up to a rational multiple of a power of π. We establish its counterpart for multiple zeta-star values by showing an identity in a non-commutative polynomial algebra introduced by Hoffman. Video: For a video summary of this paper, please click here or visit http://www.youtube.com/watch?v=LpqA2OJ6vP8.
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