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ECON 405 Macroeconomic Implications
创建日期：2024-04-12 16:29:03
所属分类：经济Economics
标签： ECON 405
Macroeconomic Implications

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ECON 405-Spring 2020 Macroeconomic Implications of Globalization Problem set 2: Due (28/05/2021) Empirical exercise 1 In this exercise you will analyze the correlation between the real exchange rate with future changes in the nominal exchange rate at horizons between 1 and 5 years. You are provided with a dataset containing the NER of two countries (China and Canada) against the US dollar, and the CPI for each country. Quarterly data between years 1994 and 2008. 1. Using this data, construct a series for the RER of each country i = Can,Chi against the US: RERi,t = NERi,tPi,t PUS,t where NERi,t is dollars per currency i, and Pi,t is the CPI in country i. 2. Construct the growth rate of country i’s NER for 5 different horizons, h = 1, 2, .., 5 years: NERi,t+hNERi,t (gross) or log NERi,t+h NERi,t (log growth rate) for each t between 1993q1 and 2008q4. Note that the last growth rate that you can compute (given the last period of the dataset) is that between quarter 2008q4− 4 ∗h and quarter 2008q4. 3. Estimate separately for Canada and China the following regression for each of the 5 horizons: log ( NERi,t+h NERi,t ) = αNERi,h + β NER i,h log (RERi,t) + ε NER i,t 4. What do your estimates of βNERi,h imply about the adjustment of the RER to shocks in the short vs long run? Do these changes in the RER take place through changes in the nominal exchange rates or through changes in prices? 5. Do you find a different adjustment pattern in China and in Canada? If so, provide an explanation to your finding. Empirical exercise 2 In this exercise, you will predict the impact on inflation of a depreciation of the home currency. The exchange rate depreciates by e% over a given period. The rate of pass-through from exchange rates to import prices at the border (these are prices of imported goods at the dock, exclusive of local distribution costs) is equal to 0 ≤ βb ≤ 1. For example, if βb = 0.5, a 10% depreciation of the home currency increases import prices at the border by βb × 10% = 5%. Similarly, the rate of pass-through from exchange rates to the price of locally produced goods and services is 0 ≤ βl ≤ 1. In the consumption basket that makes the consumer price index (CPI), the share of tradeable goods is sT and the share of non-tradeable goods and services is 1 − sT . Within the set of tradeable goods at the consumer level, the share of imports is sM and the share of local goods (distribution costs and locally produced goods) is 1− sM . Putting all of these pieces together, the overall percentage change in the CPI is given by cpi = βb × sT × sM × e+ βl × (sT × (1− sM)+ 1− sT )× e = [ βb × sT × sM + βl × (1− sT × sM)]× e Note that the overall import content in the consumption bundle is given by sT × sM . Consider the following countries with tradeable shares an import in tradable shares, obtained from the paper “Large devaluations and the real exchange rate”,  Table 1: Share of tradeable and imported good shares by country Argentina Brazil Korea Mexico Thailand Share of tradables in CPI 53.0% 59.3% 48.0% 53.5% 43.3% Share of imported goods in tradable consumer goods 19.8% 15.0% 42.9% 20.3% 47.8% 1 1. Suppose that each of these countries experiences a 50% depreciation of its currency, e = 50. Calculate for each country the predicted rate of CPI inflation under the following assumptions on pass-through: • high import-price pass-through, βb = 1, and high local-price pass-through, βl = 1 • high import-price pass-through, βb = 1, and low local-price pass-through, βl = 0.1 • low import-price pass-through, βb = 0.5, and low local-price pass-through, βl = 0.1 2. Now suppose that in each country, the overall import content sT × sM in the consumption bundle is 10% higher for low income households than for high income households. For simplicity, assume that the import content in consumption for high income groups is equal to the one given in Table 1 above, and the that import content in consumption of low income groups is equal to the one given in Table 1 plus 10 percentage points. Calculate for each scenario considered in question 1 the difference in inflation between high and low income groups. Based on these examples, what are the implications of a exchange rate depreciation on real income inequality? Answer one of the following questions (or if you want you can also answer the two exercises) Theoretical exercise 1 1. Suppose a monopolist with marginal cost Cin faces the following demand function: Qin = Ain ( Pin Pn )−ε Qn ,where ε > 1 (1) (a) Solving the profit maximization problem of this producer, find an expression for the optimal price Pin as a function of the marginal cost Cin and the elasticity ε. (b) Suppose that ε = 4. The dollar marginal cost Cin is equal to Cin = WiEin, where Wi is the nominal Euro wage in Germany, and Ein denotes the dollar per Euro exchange rate. Suppose that the Euro wage is fixed at Wi = 20 (20 Euros) and the Euro appreciates from Ein = 1 to 1.2. Calculate: i. The dollar marginal cost Cin ii. The dollar price Pin, before and after the Euro appreciation. (c) Calculate the exchange-rate pass-through, calculated in two alternative ways: i. Change in dollar price divided by change in dollar marginal cost ii. Percentage change in dollar price divided by percentage change in dollar marginal cost. 2. Now suppose that the retail and wholesale sector bundle the imported good with distribution services to bring it to the final consumer. Assume that the retail sector is competitive and combines the good and distribution services at fixed proportions. Specifically, the demand (1) now depends on the P rin (rather than on the producer price Pin) and that the retail price is related to the producer price by P rin = Pin + ηinP d n (2) where ηin denotes the fixed distribution cost per good and P dn denotes the price of distribution services. When setting the price Pin, the monopolist takes P dn as given. (a) Repeat (1a) under the assumptions stated above on demand and the distribution sector. (b) Assume that ηinP dn = 15, Qn = Pn = Ain = 1. Under the demand assumptions of this part of the question, compare profits obtained by the firm under the pricing rule in (2a) with profits the firm would obtain if it had instead followed the pricing rule in (1a). Explain your answer. (c) Repeat (1b) under the demand assumptions of this part of the question. (d) Repeat (1c) under the demand assumptions of this part of the question. (e) Compare the percentage pass-through rate obtained in (2d). with that obtained in (1c). Provide intuition for the different pass-through rates in the two questions. 2 Theoretical exercise 2 Consider the oligopoly model studied by Atkeson and Burstein (AER 2008) that we discussed in class. The elasticity of substitution across sectors is η = 1. The elasticity of substitution across two differentiated products (each produced by a single firm) in a sector is θ > 1. Firms within each sector compete in prices (Bertrand competition): they choose price to maximize profits taking all other prices as given. Taking as given prices of other firms in its sector, the elasticity of demand for good i = 1, 2 selling in country n is: εin = sin + θ (1− sin) , where sin = (Pin/Pn) 1−θ is expenditure share of product i in that sector, and the sectoral price is Pn = ( P 1−θ1n + P 1−θ 2n ) 1 1−θ . The profit maximixing price of product i is Pin = εin εin − 1Cin (3) where εin is a function of sin, and sin is a function of prices. In the equilibrium of the sector, prices Pin are the solution to the system of equations Pin = sin + θ (1− sin) sin + θ (1− sin)− 1Cin and sin = P 1−θin P 1−θ1n + P 1−θ 2n . Assume that θ = 5. 1. Suppose that C1n = 1.5 and C2m = 1.5. Solve for the equilibrium level of P1n and P2n. 2. Suppose that C1n = 1 and C2n = 2. Solve for the equilibrium level of P1n and P2n, markups Pin/Cin, and market shares s1n and s2n. Compare (and discuss) the equilibrium level of markups and market shares between the two firms. 3. Suppose that C1n rises from 1 to 1.2, while C2n = 2. Solve for P1n and P2n and markups in the new equilibrium. Calculate and discuss the rate of cost pass-through of each firm. 

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