  A model is proposed to allocate Formula One World Championship prize money
among the constructors. The methodology is based on pairwise comparison
matrices, allows for the use of any weighting method, and makes possible to
tune the level of inequality. We introduce an axiom called scale invariance,
which requires the ranking of the teams to be independent of the parameter
controlling inequality. The eigenvector method is revealed to violate this
condition in our dataset, while the row geometric mean method always satisfies
it. The revenue allocation is not influenced by the arbitrary valuation given
to the race prizes in the official points scoring system of Formula One and
takes the intensity of pairwise preferences into account, contrary to the
standard Condorcet method. Our approach can be used to share revenues among
groups when group members are ranked several times.
