Pages that link to "Item:Q1809987"

The following pages link to One of the eight numbers \(\zeta(5),\zeta(7),\cdots,\zeta(17),\zeta(19)\) is irrational (Q1809987):

Displaying 8 items.

• Arithmetic of linear forms involving odd zeta values (Q558197) (← links)
• Mellin transforms for multiple Jacobi-Piñeiro polynomials and a \(q\)-analogue (Q968976) (← links)
• One of the odd zeta values from \(\zeta(5)\) to \(\zeta(25)\) is irrational. By elementary means (Q1747886) (← links)
• Some evaluation of infinite series involving trigonometric and hyperbolic functions (Q1990677) (← links)
• Irrationalité d'au moins un des neuf nombres ζ(5), ζ(7),...,ζ(21) (Q4548858) (← links)
• One of the numbers ζ(5), ζ(7), ζ(9), ζ(11) is irrational (Q4709943) (← links)
• LOG-TANGENT INTEGRALS AND THE RIEMANN ZETA FUNCTION (Q4959447) (← links)
• At least two of $\zeta(5), \zeta(7), \ldots, \zeta(35)$ are irrational (Q5046888) (← links)