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Inflation targeting and nominal income growth targeting: when and why are they suboptimal?

Jinill Kim () and Dale Henderson ()

No 719, International Finance Discussion Papers from Board of Governors of the Federal Reserve System (U.S.)

Abstract: We derive optimal monetary stabilization rules and compare them to simple rules under both full and partial information. The nominal interest rate is the instrument of monetary policy. Special attention is devoted to inflation targeting and nominal-income-growth targeting.> We use an optimizing-agent model of a closed economy which features monopolistic competition in both product and labor markets. A stabilization problem exists because there are one-period nominal contracts, either for wages alone or for both wages and prices, and three shocks that are unknown when contracts are signed. In order to highlight basic theoretical results, we deliberately keep our model simple enough that we can obtain exact solutions. Optimal rules maximize the expected utility of the representative agent subject to the information set of the policymaker. A key result, possibly surprising at first, is that even with monopolistic competition, the optimal full information policy makes the economy mimic the hypothetical equilibrium with flexible prices and wages. We explain why strict versions of inflation targeting, nominal income growth targeting, and other such simple rules are suboptimal under both full and partial information and derive flexible versions that are optimal under certain partial information assumptions. Nominal income growth targeting dominates inflation targeting for plausible parameter values.

Keywords: Monetary policy; Econometric models (search for similar items in EconPapers)
New Economics Papers: this item is included in nep-mon
Date: 2002
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Related works:
Journal Article: Inflation targeting and nominal-income-growth targeting: When and why are they suboptimal? (2005) Downloads
Working Paper: Inflation Targeting and Nominal Income Growth Targeting: When and Why Are They Suboptimal? (2002)
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