This paper considers a dynamic model of Tiebout-like migration between comm
unities that utilize distinct allocation procedures for public goods. At is
sue is whether voluntary or compulsory procedures are more likely to prevai
l over time. We model infinitely lived individuals who make repeated, seque
ntial location decisions over one of two communities. Each community uses a
distinct mechanism for allocating public goods. The first is one in which
contributions are given voluntarily by the citizenry of the community. The
second is a compulsory scheme by which individuals are taxed proportionatel
y to wealth with the tax determined by a majority vote. Opportunities to ac
cumulate wealth exist via accumulation of public capital.
The Markov Perfect equilibria of the dynamic game are studied. Our main res
ult shows that when accumulated wealth converges to a steady state, individ
uals' locational choices eventually "select" the involuntary provision mech
anism. This holds despite the fact that unanimous location in the voluntary
provision community may in many cases remain as a Nash equilibrium of the
static game each period. We also describe conditions under which voluntary
provision survives. These conditions require that accumulation of capital f
ails to decrease wealth dispersion over time. The results are shown to be c
onsistent with findings relating inequality to school choice.