Combinatorial relations for Euler-Zagier sums

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Depth-graded motivic multiple zeta values (2013, result): “The following result is well-known, and was first proved by Tsumura [35], and subsequently in ([21], theorem 7).”
Derivation and double shuffle relations for multiple zeta values (2006, result): “This result, of which a different proof was given by Tsumura [Tsu04], generalizes classical results of Euler for n = 1 (that ζ(2j) is expressible as a product of smaller zeta values for j 2) and n = 2 (that all double zeta values of odd weight can be expressed in terms of Riemann zeta values.)”
On multiple zeta values of level two (2020, background): “The so-called parity result, proved in the case of MZVs in [9, 20], also holds for MTVs.”
Feynman integrals and hyperlogarithms (2015, background): “For the proof we need the well-known parity theorem on multiple zeta values [104, 172].”