A universal decoder for a parametric family of channels is a decoder w
hose structure depends on the family but not on the individual channel
over which transmission takes place, and it yet attains the same rand
om-coding error exponent as the maximum-likelihood receiver tuned to t
he channel in use. The existence and structure of such decoders is dem
onstrated under relatively mild conditions of continuity of the channe
l law with respect to the parameter indexing the family, It is further
shown that under somewhat stronger conditions on the family of channe
ls, the convergence of the performance of the universal decoder to tha
t of the optimal decoder is uniform over the set of channels, Examples
of families for which universal decoding is demonstrated include the
family of finite-state channels and the family of Gaussian intersymbol
interference channels.