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We consider a broad class of spatial models where there are many types of interactions
across a large number of locations. We provide a new theorem that offers an
iterative algorithm for calculating an equilibrium and sufficient and “globally necessary”
conditions under which the equilibrium is unique. We show how this theorem enables
the characterization of equilibrium properties for one important spatial system: an urban
model with spillovers across a large number of different types of agents. An Online
Appendix provides twelve additional examples of both spatial and non-spatial economic
frameworks for which our theorem provides new equilibrium characterizations.