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List Question

Dirichlet characters mod $q$ of conductor $f_\chi|d|q$

These groups are not isomorphic but their characters are equal?

Representation theory. Please help by finding the error leading to absurd conclusion

An exercise from Isaac's character theory (4.6)

Character of -g, for g in a matrix group

Correspondence between Dirichlet characters and intermediate fields

characters of group direct product

Let $\space \chi \mod k \space$ be the Dirichlet Character. Is $\space |\chi(n)|=1 \space$ for all $\space n\in (\mathbb{Z} / k\mathbb{Z})^\times $?

The centralizer of $A_V$ in $\text{End} (V)$ (Martin Isaacs' ''Character Theory'')

group action on vector spaces V: decomposition of V with characters.

Rational Classes (Conjugacy Classes)

One-dimensional representation of $H^3$

Maximal Subgroups cannot be generated.

Lifting multiplicative characters over finite fields

Characters and finite group representations

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