Monetary Policy and the Uncovered Interest Parity Puzzle

55 Pages Posted: 26 Jul 2010 Last revised: 26 Apr 2023

See all articles by David K. Backus

David K. Backus

NYU Stern School of Business (deceased); National Bureau of Economic Research (NBER)

Federico Gavazzoni

BI - Norwegian Business School

Chris Telmer

Carnegie Mellon University - David A. Tepper School of Business

Stanley E. Zin

New York University (NYU); National Bureau of Economic Research (NBER)

Date Written: July 2010

Abstract

High interest rate currencies tend to appreciate. This is the uncovered interest rate parity (UIP) puzzle. It is primarily a statement about short-term interest rates and how they are related to exchange rates. Short-term interest rates are strongly affected by monetary policy. The UIP puzzle, therefore, can be restated in terms of monetary policy. Do foreign and domestic monetary policies imply exchange rates that violate UIP? We represent monetary policy as foreign and domestic Taylor rules. Foreign and domestic pricing kernels determine the relationship between these Taylor rules and exchange rates. We examine different specifications for the Taylor rule and ask which can resolve the UIP puzzle. We find evidence in favor of a particular asymmetry. If the foreign Taylor rule responds to exchange rate variation but the domestic Taylor rule does not, the model performs better. A calibrated version of our model is consistent with many empirical observations on real and nominal exchange rates, including Fama's negative correlation between interest rate differentials and currency depreciation rates.

Suggested Citation

Backus, David K. and Gavazzoni, Federico and Telmer, Christopher I. and Zin, Stanley E., Monetary Policy and the Uncovered Interest Parity Puzzle (July 2010). NBER Working Paper No. w16218, Available at SSRN: https://ssrn.com/abstract=1648018

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Federico Gavazzoni

BI - Norwegian Business School ( email )

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Christopher I. Telmer

Carnegie Mellon University - David A. Tepper School of Business ( email )

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Stanley E. Zin

New York University (NYU) ( email )

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