  We compute the characters of many supercuspidal representations of reductive
p-adic groups. Specifically, we deal with representations that arise via Yu's
construction from data satisfying a certain compactness condition. Each
character is expressed in terms of a depth-zero character of a smaller group,
the (linear) characters appearing in Yu's construction, Fourier transforms of
orbital integrals, and certain signs and cardinalities that are described
explicitly in terms of the datum associated to the representation and of the
element at which the character is evaluated.
