TY - JOUR AU - Banzhaf,H. Spencer AU - Chupp,B. Andrew TI - Heterogeneous Harm vs. Spatial Spillovers: Environmental Federalism and US Air Pollution JF - National Bureau of Economic Research Working Paper Series VL - No. 15666 PY - 2010 Y2 - January 2010 UR - http://www.nber.org/papers/w15666 L1 - http://www.nber.org/papers/w15666.pdf N1 - Author contact info: H. Spencer Banzhaf Department of Economics Andrew Young School of Policy Studies Georgia State University P.O. Box 3992 Atlanta, GA 30302 Tel: 404/413-0252 Fax: 404/413-0248 E-Mail: hsbanzhaf@gsu.edu B. Andrew Chupp Dept. of Economics Campus Box 4200 Normal, IL 61790-4200 E-Mail: bchupp@ilstu.edu AB - The economics of environmental federalism identifies two book-end departures from the first-best, which equates marginal costs and benefits in all local jurisdictions. Local governments may respond to local conditions, but ignore inter-jurisdictional spillovers. Alternatively, central governments may internalize spillovers, but impose uniform regulations ignoring local hetero-geneity. We provide a simple model that demonstrates that the choice of policy depends crucial-ly on the shape of marginal abatement costs. If marginal costs are increasing and convex, then abatement cost elasticities will tend to be higher around the local policies. This increases the deadweight loss of those policies relative to the centralized policy, ceteris paribus. Using a large simulation model, we then empirically explore the tradeoffs between local versus second-best uniform policies for US air pollution. We find that US states acting in their own interest lose about 31.5% of the potential first-best benefits, whereas the second-best uniform policy loses only 0.2% of benefits. The centralized policy outperforms the state policy for two reasons. First, inter-state spillovers are simply more important that inter-state hetero-geneity in this application. Second, welfare losses are especially small under the uniform policy because elasticities are much higher over the relevant range of the cost functions. ER -