Abstract

We prove that the sum of multiple zeta-star values over all indices inserted two 2's into the string (3,1,...,3,1⏟2n)(\underbrace{3,1, ..., 3,1}_{2n}) is evaluated to a rational multiple of powers of π2π^2. We also establish certain conjectures on evaluations of multiple zeta-star values observed by numerical experiments.

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