Pages that link to "Item:Q479611"
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The following pages link to \(\zeta(\{ \{ 2 \}^m, 1, \{2 \}^m, 3 \}^n, \{2 \}^m) / \pi^{4 n + 2 m(2 n + 1)}\) is rational (Q479611):
Displaying 6 items.
- Multiple zeta star values on 3-2-1 indices (Q2111892) (← links)
- Another look at Zagier's formula for multiple zeta values involving Hoffman elements (Q2672703) (← links)
- The Alternating Block Decomposition of Iterated Integrals and Cyclic Insertion on Multiple Zeta Values (Q3382303) (← links)
- ANALOGUES OF CYCLIC INSERTION-TYPE IDENTITIES FOR MULTIPLE ZETA STAR VALUES (Q4995438) (← links)
- At least two of $\zeta(5), \zeta(7), \ldots, \zeta(35)$ are irrational (Q5046888) (← links)
- Multizeta values for function fields: A survey (Q5374150) (← links)
