# Everett C. Dade

**Everett Clarence Dade** is a mathematician at University of Illinois at Urbana–Champaign working on finite groups and representation theory, who introduced the Dade isometry and Dade's conjecture.

The Dade isometry is an isometry from class functions on a subgroup *H* with support on a subset *K* of *H* to class functions on a group *G* (Collins 1990, 6.1). It was introduced by (1964) as a generalization and simplification of an isometry used by Feit & Thompson (1963) in their proof of the odd order theorem, and was used by Peterfalvi (2000) in his revision of the character theory of the odd order theorem.

Dade's conjecture is a conjecture relating the numbers of characters of blocks of a finite group to the numbers of characters of blocks of local subgroups.