  A classification of idempotents in Clifford algebras C(p,q) is presented. It
is shown that using isomorphisms between Clifford algebras C(p,q) and
appropriate matrix rings, it is possible to classify idempotents in any
Clifford algebra into continuous families. These families include primitive
idempotents used to generate minimal one sided ideals in Clifford algebras.
Some low dimensional examples are discussed.
