Group table for the character group for $\textrm{Gal}(K/\mathbb{Q})$
$K$ is the global number field defined by \(x^{3} \) \(\mathstrut -\mathstrut 39 x \) \(\mathstrut -\mathstrut 91 \)
| $\times$ | \(\chi_{ 117 } ( 1, ·)\) | \(\chi_{ 117 } ( 61, ·)\) | \(\chi_{ 117 } ( 94, ·)\) |
|---|---|---|---|
| \(\chi_{ 117 }(1, ·)\) | \(\chi_{ 117 } ( 1, ·)\) | \(\chi_{ 117 } ( 61, ·)\) | \(\chi_{ 117 } ( 94, ·)\) |
| \(\chi_{ 117 }(61, ·)\) | \(\chi_{ 117 } ( 61, ·)\) | \(\chi_{ 117 } ( 94, ·)\) | \(\chi_{ 117 } ( 1, ·)\) |
| \(\chi_{ 117 }(94, ·)\) | \(\chi_{ 117 } ( 94, ·)\) | \(\chi_{ 117 } ( 1, ·)\) | \(\chi_{ 117 } ( 61, ·)\) |