| Article ID | Journal | Published Year | Pages | File Type |
|---|---|---|---|---|
| 965984 | Journal of Mathematical Economics | 2015 | 29 Pages |
Abstract
In an economy with incomplete financial markets as described by Cass (1989), there is typically a continuum of equilibria driven by sunspots. In some cases, there is no Pareto ranking among the different sunspot equilibria. However, this paper shows that a sunspot equilibrium with lower price-volatility is superior in economic welfare to one with higher price-volatility based on a compensation test of balanced tax-transfer plans. Specifically, I start with a non-singular benchmark equilibrium. For any nearby equilibrium prices with smaller volatility, there exists a small redistribution of first period endowments that achieves an equilibrium with the same price-volatility but is yet Pareto-superior to the benchmark equilibrium. Such a Pareto-improving redistribution does not exist for the nearby equilibrium with higher price-volatility.
Related Topics
Physical Sciences and Engineering
Mathematics
Applied Mathematics
Authors
Minwook Kang,
