Group table for the character group for $\textrm{Gal}(K/\mathbb{Q})$
$K$ is the global number field defined by
\( x^{6} - 19x^{4} + 38x^{2} - 19 \)
$\times$
\(\chi_{ 76 } ( 1, ·)\)
\(\chi_{ 76 } ( 27, ·)\)
\(\chi_{ 76 } ( 49, ·)\)
\(\chi_{ 76 } ( 75, ·)\)
\(\chi_{ 76 } ( 45, ·)\)
\(\chi_{ 76 } ( 31, ·)\)
\(\chi_{ 76 }(1, ·)\)
\(\chi_{ 76 } ( 1, ·)\)
\(\chi_{ 76 } ( 27, ·)\)
\(\chi_{ 76 } ( 49, ·)\)
\(\chi_{ 76 } ( 75, ·)\)
\(\chi_{ 76 } ( 45, ·)\)
\(\chi_{ 76 } ( 31, ·)\)
\(\chi_{ 76 }(27, ·)\)
\(\chi_{ 76 } ( 27, ·)\)
\(\chi_{ 76 } ( 45, ·)\)
\(\chi_{ 76 } ( 31, ·)\)
\(\chi_{ 76 } ( 49, ·)\)
\(\chi_{ 76 } ( 75, ·)\)
\(\chi_{ 76 } ( 1, ·)\)
\(\chi_{ 76 }(49, ·)\)
\(\chi_{ 76 } ( 49, ·)\)
\(\chi_{ 76 } ( 31, ·)\)
\(\chi_{ 76 } ( 45, ·)\)
\(\chi_{ 76 } ( 27, ·)\)
\(\chi_{ 76 } ( 1, ·)\)
\(\chi_{ 76 } ( 75, ·)\)
\(\chi_{ 76 }(75, ·)\)
\(\chi_{ 76 } ( 75, ·)\)
\(\chi_{ 76 } ( 49, ·)\)
\(\chi_{ 76 } ( 27, ·)\)
\(\chi_{ 76 } ( 1, ·)\)
\(\chi_{ 76 } ( 31, ·)\)
\(\chi_{ 76 } ( 45, ·)\)
\(\chi_{ 76 }(45, ·)\)
\(\chi_{ 76 } ( 45, ·)\)
\(\chi_{ 76 } ( 75, ·)\)
\(\chi_{ 76 } ( 1, ·)\)
\(\chi_{ 76 } ( 31, ·)\)
\(\chi_{ 76 } ( 49, ·)\)
\(\chi_{ 76 } ( 27, ·)\)
\(\chi_{ 76 }(31, ·)\)
\(\chi_{ 76 } ( 31, ·)\)
\(\chi_{ 76 } ( 1, ·)\)
\(\chi_{ 76 } ( 75, ·)\)
\(\chi_{ 76 } ( 45, ·)\)
\(\chi_{ 76 } ( 27, ·)\)
\(\chi_{ 76 } ( 49, ·)\)