  We give a simple definition of property T for discrete quantum groups. We
prove the basic expected properties: discrete quantum groups with property T
are finitely generated and unimodular. Moreover we show that, for "I.C.C."
discrete quantum groups, property T is equivalent to Connes' property T for the
dual von Neumann algebra. This allows us to give the first example of a
property T discrete quantum group which is not a group using the twisting
construction.
