  The investigation of colour symmetries for periodic and aperiodic systems
consists of two steps. The first concerns the computation of the possible
numbers of colours and is mainly combinatorial in nature. The second is
algebraic and determines the actual colour symmetry groups. Continuing previous
work, we present the results of the combinatorial part for planar patterns with
n-fold symmetry, where n=7,9,15,16,20,24. This completes the cases with values
of n such that Euler's totient function of n is less than or equal to eight.
