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Articles

Asymmetric Exchange Rates and Unofficial Exchange Rate Interventions: The Case of South Korea

Pages 359-371 | Received 15 Feb 2010, Accepted 09 Jul 2010, Published online: 20 Sep 2011
 

Abstract

Applying Milton Friedman's ‘plucking’ model of output fluctuations, we investigate the behavior of the Korean won/dollar exchange rate using a state-space model with Markov switching, which incorporates both symmetric and asymmetric shocks. We find that the Korean won/US dollar exchange rate rarely falls below its trend, but is plucked upward from time to time by transitory shocks. This asymmetry suggests that the monetary authority unofficially intervenes in the foreign exchange market to support its own target level from below. Further evidence from changes in reserve assets indirectly supports our finding.

JEL CLASSIFICATIONS :

Acknowledgements

I would like to thank Chang-Jin Kim for kindly providing his Gauss code and Taeyoon Sung, Hyuk Jin Ha, and anonymous referees for their comments. I also thank Dayoung Kim for her research assistance. Any remaining errors are mine. The usual disclaimers apply.

Notes

1Because of these market interventions in an allegedly market-determined exchange rate system, we call them ‘unofficial’ in the title.

2It is natural to expect that these upper and lower levels can change over time. Our methodology, which follows shortly, can address this issue.

3Readers who are interested in the methods and effects of foreign exchange intervention may refer to the following extensive survey, ‘Foreign Exchange Market Intervention in Emerging Markets: Motives, Techniques and Implications’, by the Bank for International Settlement, BIS Paper No. 24, published in 2005.

4This idea was later confirmed in Friedman Citation(1993) in a less formal way.

5We also report the results when it follows an AR Equation(1) process.

6We assume that σ w is not state-dependent just for simplicity. Our estimation result below shows that the estimates of σ u and σ v are not different across two states and we do not expect a state-dependent σ w to make the estimates of parameters radically different.

7A typical measurement equation takes the following form

  where z t is a vector of exogenous or predetermined variables and e t is a random shock.

8For estimation, one needs to calculate Pr[S t =j, S t−1=i t−1] and Pr[S t =j t ]. For these and other details of the approximate MLE, refer to Kim and Nelson (Citation1998, Citation1999).

9Asymmetric GARCH models can partially address this issue. For example, one can model that a positive shock has less effect on the conditional variance.

10We also assign a negative initial value for τ in estimation to see the effect of initial values. The result is not affected by different initial values.

11In addition to the opportunity cost of reserve assets spent on government interventions, moral hazard with respect to market development can be another cost to these kinds of market interventions.

12If we calculate the average won/dollar exchange rates without the year 2008, the average devaluation increases to 23.3%.

13The title of the report is Report to Congress on International Economic and Exchange Rate Policies, available at http://www.treasury.gov/resource-center/international/exchange-rate-policies/Documents/

14However, we do not believe that the transitory component reflects all the effects of market interventions. The trend component will be, at least partially, affected by market interventions.

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