  We put forward a method of constructing discrete coherent states for n
qubits. After establishing appropriate displacement operators, the coherent
states appear as displaced versions of a fiducial vector that is fixed by
imposing a number of natural symmetry requirements on its Q-function. Using
these coherent states we establish a partial order in the discrete phase space,
which allows us to picture some n-qubit states as apparent distributions. We
also analyze correlations in terms of sums of squared Q-functions.
