\(\zeta(\{ \{ 2 \}^m, 1, \{2 \}^m, 3 \}^n, \{2 \}^m) / \pi^{4 n + 2 m(2 n + 1)}\) is rational (Q479611)
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| Language | Label | Description | Also known as |
|---|---|---|---|
| English | \(\zeta(\{ \{ 2 \}^m, 1, \{2 \}^m, 3 \}^n, \{2 \}^m) / \pi^{4 n + 2 m(2 n + 1)}\) is rational |
scientific article |
Statements
\(\zeta(\{ \{ 2 \}^m, 1, \{2 \}^m, 3 \}^n, \{2 \}^m) / \pi^{4 n + 2 m(2 n + 1)}\) is rational (English)
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5 December 2014
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multiple zeta values
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motivic multiple zeta values
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cyclic insertion conjecture
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