Primary question: Under what circumstances does devaluation improve the trade balance (TB)? Secondary question: If the currency floats (i.e., no foreign.

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Primary question: Under what circumstances does devaluation improve the trade balance (TB)? Secondary question: If the currency floats (i.e., no foreign exchange intervention by the central bank), how much must the exchange rate (E) change to clear TB by itself (i.e., if no offsetting capital flows) ? Model: Elasticities Approach Key derivation: Marshall-Lerner Condition LECTURE 1: DEVALUATION & THE TRADE BALANCE

GOODS MARKET PRICING IN OPEN-ECONOMY MODELS: OVERVIEW OF ALTERNATIVE ASSUMPTIONS IN API120

GOODS MARKET PRICING IN OPEN-ECONOMY MODELS: ALTERNATIVE ASSUMPTIONS (continued)

Expectations for Classroom Behavior Be on time. Bring your name card. No side conversations. Eat responsibly. Leave class for emergencies only. No electronics in class unless specifically permitted. Cell phones off. We interrupt this lecture for an announcement…

The Marshall-Lerner Condition: Under what conditions does devaluation improve the trade balance? We can express the trade balance either in terms of foreign currency: TB*, – e.g., if we are interested in determining the net supply of foreign exchange in the fx market (balance of payments) Or in terms of domestic currency: TB – e.g., if we are interested in net exports as a component of GDP ≡ C+I+G+(TB). We will focus on TB* here, and on TB in Prob. Set 1.

How the Exchange Rate, E, Influences BoP ASSUMPTIONS :  Supply of fx determined by EXPORT earnings  Demand for fx determined by IMPORT spending 2) PCP: Price in terms of producer’s currency; Supply elasticity = ∞. => Domestic firms set. & Foreign firms set. 3) Complete exchange rate passthrough: Price of X in foreign currency = / E Price of Imports in domestic currency = E 4) Demand: a decreasing function of price in consumer’s currency => X = X D ( / E ). => M = M D ( E ). => Net supply of fx = TB expressed in foreign currency ≡ TB* = ( /E) X D ( /E) - ( ) M D (E ). 1)No capital flows or transfers => BoP = TB

Derivation of the Marshall-Lerner Condition TB* = (1/E) X D (E) – M D (E). Differentiate: Multiply by E 2 /X. This quantity > 0 iff Define elasticities: The condition becomes:.

Assume for simplicity we start from an initial position of balanced trade: EM=X. Then the inequality reduces to This is the Marshall Lerner condition. If the initial position is trade deficit (or surplus), then the necessary condition for dTB*/dE > 0 will be a bit easier (or harder) for the elasticities to meet.

Do devaluations improve the trade balance in practice? A few historical examples » Italy » Poland 2009 » Turkey 2014 (from reading list: A Weakening Currency Could Mean Strength for Turkish Exporters,” NY Times, Apr. 11, 2014.)A Weakening Currency Could Mean Strength for Turkish Exporters The J-curve and econometric estimation of elasticities (in Lecture 2)

ERM crisis & devaluation ) 1992 devaluation Rise in trade balance

Poland’s exchange rate rose 35% when the GFC hit,. Depreciation boosted net exports; contribution to GDP growth > 100%. Contribution of Net X in 2009: 3.1 % of GDP > Total GDP growth: 1.7% Zloty / € Exchange rate Source: Cezary Wójcik

Empirical estimates of sensitivity of exports and imports to E & Y For empirical purposes, we estimate by OLS regression – with allowance for lags, giving J-curve; – shown in logs, giving parameters as: price elasticities, and income elasticities. Illustration: Marquez (2002) finds for most Asian countries: – Marshall-Lerner condition holds, after a couple of years, and – income elasticities are in the range. log X