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Investments Chapter 17: Macroeconomic Analysis
Gross Domestic Product: I ,[object Object],[object Object],[object Object],[object Object],[object Object],[object Object]
Gross Domestic Product: II ,[object Object],[object Object],[object Object],[object Object],[object Object]
Economic Indicators of the Business Cycle ,[object Object],[object Object],[object Object],[object Object],[object Object],[object Object]
Fiscal and Monetary Policy ,[object Object]
Fiscal vs. Monetary Policy ,[object Object],[object Object],[object Object],[object Object]
The Economy and Financial Markets ,[object Object],[object Object]
International Parity Relationships: I ,[object Object],[object Object],[object Object],[object Object]
International Parity Relationships: II ,[object Object],[object Object],[object Object],[object Object]
P urchasing  P ower  P arity ( PPP ) ,[object Object],[object Object],[object Object],[object Object]
Factors which influence the PPP exchange rate ,[object Object],- If M dom  / M foreig  increases,  e  increases (depreciation) -  If Y foreig  / Y dom  increases,  e  increases (depreciation) - If V dom  / V foreig  increases,  e  increases (depreciation) ,[object Object],[object Object]
Evidence on PPP ,[object Object],[object Object],[object Object],[object Object],[object Object]
Interest Rates and Exchange Rates:  I nterest  R ate  P arity ( IRP ) ,[object Object],[object Object],[object Object]
IRP Defined ,[object Object],[object Object],[object Object],[object Object],[object Object],Since both of these investments have the same risk, they must have the same future value: F S ×  (1 +  i ¥ ) = (1 +  i $ )  F S ×  (1 +  i ¥ ) FV = $100,000  ×
IRP Defined ,[object Object],IRP is sometimes  approximated  as  F S ×  (1 +  i ¥ ) = (1 +  i $ )  F S = (1 +  i $ ) (1 +  i ¥ ) or if you prefer, i $   –   i ¥  = F  –  S S
Another example  ,[object Object],[object Object],[object Object]
Another example (cont.) ,[object Object],[object Object],[object Object],[object Object]
Another example (cont.) ,[object Object],[object Object]
IRP and Covered Interest Arbitrage ,[object Object],[object Object],Spot exchange rate S £ (0) = $1.25/£ 360-day forward rate F £ (360) = $1.20/£ U.S. discount rate i $ = 7.10% British discount rate i £   = 11.56%
IRP and Covered Interest Arbitrage ,[object Object],[object Object],[object Object],[object Object],[object Object]
[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],IRP & Exchange Rate Determination
[object Object],[object Object],[object Object],IRP & Exchange Rate Determination
Arbitrage   Invest £800 at  i £  = 11.56%  In one year £800 will be worth  £892.48 = £800   (1+  i £ ) Step 4: repatriate to the U.S.A. If  F £ (360) > $1.20/£ , £892.48 will be more than enough to repay your dollar obligation of $1,071; the excess is your profit. Step 1:  borrow $1,000 Step 2: buy pounds Step 3: Step 5: Repay your dollar loan with $1,071<$1,098 £892.48 $1,098 $1,000 £800 £800   =  $1,000× $1.25 £1 $1,071  < £892.48  × £1 $1.23
[object Object],IRP and Hedging Currency Risk IRP implies that there are two ways that you fix the cash outflow a) Put yourself in a position that delivers £100M in one year — a long forward contract on the pound. You will pay (£100,000,000) × ($1.2/£) = $120,000,000 b) Form a forward market hedge as shown below. Spot exchange rate S £ (0) = $1.25/£ 360-day forward rate F £ (360) = $1.20/£ U.S. discount rate i $ = 7.10% British discount rate i £   = 11.56%
IRP and a Forward Market Hedge  To form a forward market hedge: Borrow $ 112.05 million in the U.S. (in one year your debt will be $120 million). Translate $ 112.05 million into £ at the spot rate  S £ (0) = $1.25/ £ to receive £89.64  million . Invest £ 89.64  million  in the UK at  i £  = 11.56% for one year. In one year your investment will have grown to  £100 million  =  $120 million,  i.e. exactly enough to pay your supplier.
Forward Market Hedge  Where do the numbers come from? We owe our supplier £100 million in one year—so we know that we need to have an investment with an FV of £100 million. Since  i £  = 11.56% we need to invest £89.64  million  at the start of the year. How many dollars will it take to acquire  £89.64  million  at the start of the year if  S £ (0) = $1.25/ £? £89.64 =  £100  1.1156 $112.05 = £89.64 ×  $100  £1.25
Lufthansa’s decision (A true case,1985) On January 1985, signed Lufthansas CEO Heinz Ruhnau to buy 20, 737 Boeing, for $500 million. Lufthansa would pay in $ in a year (at delivery). Meanwhile, $ had increased continiously since Reagan became president and cost around 3.20 DM. By the delivery of planes it could cost up to 3.50 DM and made the purchase of planes 0.3*500 = DM150 million more expensive. At Lufthansa’s board meetings the following alternative strategies were discussed: (a)   No hedge and pay what the dollar value will be at delivery (risky) (b)   Hedge the entire amount with forward contract at 3.2 DM/$ (c)   Hedge half amount only with forward contract at 3.2 DM/$ (d)   Hedge the entire amount with currency options at exercise rate 3.2 DM/$  
Finally, the CEO hedged half the amount ($ 250 m) at 3.2 DM/$, i.e. the alternative (c) was selected. In (d) case, a put option on DM with strike 3.2 DM/$ and 1 year to maturity, cost 6 pfennig, i.e. the right to sell their DM and buy $ at that rate, would cost 0.06*1.6DM billion) = DM96 million. Lufthansas decision (1985) What happened one year later? DM was strengthened dramatically to 2.3 DM/$ and Mr Ruhnau lost his jobb,  because his political opponents argued that he ” speculated” with currencies !!!  (although in fact he hedged !)
DM/$ actual & PPP exchange rate, 1977-2000
Billion DM 1.5 1.6 1.375 Non-hedged (a) 2.8 1.7 1.8 3.0 3.4 3.2 DM/$ Currency forward (b) Lufthansa’s alternatives Hedge half (c) 3.6 Put option (d) 1.150 2.3 Here it ended… At a rate of 3.6 DM/$, pay 250*3.6 + 250*3.2 = 1.7 billion Below 3.2 do not exercise the option (buy $ cheaper)
Reasons for Deviations from IRP ,[object Object],[object Object],[object Object],[object Object],[object Object],[object Object]
Equilibrium Exchange Rate Relationships  $   –    £ IRP PPP Fisher Effect Forward  PPP Intern. FisherEffect Forward Premium i $   –   i ¥ F  –  S S E ( e )

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L Pch17

  • 1. Investments Chapter 17: Macroeconomic Analysis
  • 2.
  • 3.
  • 4.
  • 5.
  • 6.
  • 7.
  • 8.
  • 9.
  • 10.
  • 11.
  • 12.
  • 13.
  • 14.
  • 15.
  • 16.
  • 17.
  • 18.
  • 19.
  • 20.
  • 21.
  • 22.
  • 23. Arbitrage Invest £800 at i £ = 11.56% In one year £800 will be worth £892.48 = £800  (1+ i £ ) Step 4: repatriate to the U.S.A. If F £ (360) > $1.20/£ , £892.48 will be more than enough to repay your dollar obligation of $1,071; the excess is your profit. Step 1: borrow $1,000 Step 2: buy pounds Step 3: Step 5: Repay your dollar loan with $1,071<$1,098 £892.48 $1,098 $1,000 £800 £800 = $1,000× $1.25 £1 $1,071 < £892.48 × £1 $1.23
  • 24.
  • 25. IRP and a Forward Market Hedge To form a forward market hedge: Borrow $ 112.05 million in the U.S. (in one year your debt will be $120 million). Translate $ 112.05 million into £ at the spot rate S £ (0) = $1.25/ £ to receive £89.64 million . Invest £ 89.64 million in the UK at i £ = 11.56% for one year. In one year your investment will have grown to £100 million = $120 million, i.e. exactly enough to pay your supplier.
  • 26. Forward Market Hedge Where do the numbers come from? We owe our supplier £100 million in one year—so we know that we need to have an investment with an FV of £100 million. Since i £ = 11.56% we need to invest £89.64 million at the start of the year. How many dollars will it take to acquire £89.64 million at the start of the year if S £ (0) = $1.25/ £? £89.64 = £100 1.1156 $112.05 = £89.64 × $100 £1.25
  • 27. Lufthansa’s decision (A true case,1985) On January 1985, signed Lufthansas CEO Heinz Ruhnau to buy 20, 737 Boeing, for $500 million. Lufthansa would pay in $ in a year (at delivery). Meanwhile, $ had increased continiously since Reagan became president and cost around 3.20 DM. By the delivery of planes it could cost up to 3.50 DM and made the purchase of planes 0.3*500 = DM150 million more expensive. At Lufthansa’s board meetings the following alternative strategies were discussed: (a)   No hedge and pay what the dollar value will be at delivery (risky) (b)   Hedge the entire amount with forward contract at 3.2 DM/$ (c)   Hedge half amount only with forward contract at 3.2 DM/$ (d)   Hedge the entire amount with currency options at exercise rate 3.2 DM/$  
  • 28. Finally, the CEO hedged half the amount ($ 250 m) at 3.2 DM/$, i.e. the alternative (c) was selected. In (d) case, a put option on DM with strike 3.2 DM/$ and 1 year to maturity, cost 6 pfennig, i.e. the right to sell their DM and buy $ at that rate, would cost 0.06*1.6DM billion) = DM96 million. Lufthansas decision (1985) What happened one year later? DM was strengthened dramatically to 2.3 DM/$ and Mr Ruhnau lost his jobb, because his political opponents argued that he ” speculated” with currencies !!! (although in fact he hedged !)
  • 29. DM/$ actual & PPP exchange rate, 1977-2000
  • 30. Billion DM 1.5 1.6 1.375 Non-hedged (a) 2.8 1.7 1.8 3.0 3.4 3.2 DM/$ Currency forward (b) Lufthansa’s alternatives Hedge half (c) 3.6 Put option (d) 1.150 2.3 Here it ended… At a rate of 3.6 DM/$, pay 250*3.6 + 250*3.2 = 1.7 billion Below 3.2 do not exercise the option (buy $ cheaper)
  • 31.
  • 32. Equilibrium Exchange Rate Relationships  $ –  £ IRP PPP Fisher Effect Forward PPP Intern. FisherEffect Forward Premium i $ – i ¥ F – S S E ( e )

Notas do Editor

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  5. 4
  6. 4
  7. E(e) is the expected rate of change in an exchange rates IRP interest rate parity PPP purchasing power parity FE Fisher effect IFE international Fisher Effect FP forward premium FRPPP forward rate PPP