Finite groups with average number of character zeros equal to one (Q6040252)

Let \(G\) be a finite group and let \(\mathrm{Irr}(G)\) be the set of all complex irreducible characters of \(G\). In this paper, the authors classify finite groups with \(m(\mathrm{Irr}(G))=|\mathrm{Irr}(G)|\) where \(m(\mathrm{Irr}(G)\) denotes the number of zeros in the character table of \(G\).