Meh.
If you make a large number of unrealistic assumptions, then you can treat money as a closed system in which the Boltzmann-Gibbs law applies. This law says that the probability distribution of X (originally energy, but here money) follows a power law:
C e^{- epsilon/T}
T is temperature, and C is a normalizing constant
In short, any conserved quantity in a large system will/should have an exponential distribution at equilibrium.
This paper would be interesting if:
money had an equilibrium
money was conserved
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