Foreign Currency Derivatives
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1 Foreign Currency Derivatives Eiteman et al., Chapter 5 Winter 2004
2 Outline of the Chapter Foreign Currency Futures Currency Options Option Pricing and Valuation Currency Option Pricing Sensitivity Prudence in Practice 2
3 Foreign Currency Futures A foreign currency futures contract is similar to a forward contract. Futures contracts are standardized: Size of contracts and maturity dates are set by the exchange where the contract is traded. Futures contracts also require daily settlement of gains and losses and have maintenance margin requirements. 3
4 Foreign Currency Futures Contract specifications (Chicago): Size of the Contract: E125,000, 12,500,000, etc. Method of Stating the Exchange Rate: American terms. Maturity Date: Third Wednesday of January, March, April, June, July, September, October or December. Last Trading Day: Second business day prior to MD. Initial and Maintenance Margins: Contracts are marked to market. 4
5 Foreign Currency Futures Contract specifications: Settlement: 5% of all futures contracts involve physical delivery. The rest of the time the contract is offset by an opposite position. Commissions: Round trip fees. Clearing House: Ensures liquidity of the contracts. 5
6 Foreign Currency Futures A trader takes a short position when selling a futures contract, which corresponds to selling the currency forward. A trader takes a long position when buying a futures contract, which corresponds to buying the currency forward. 6
7 Anatomy of a Futures Trade On Tuesday morning, an investor takes a long position in a Swiss franc futures contract that matures on Thursday afternoon. The agreed-on price is $0.75/SFr and the contract size is SFr125,000. Initial margin requirement is $1,485. Maintenance margin requirement is $1,100. 7
8 Anatomy of a Futures Trade Tuesday Close Futures price has risen to $ Cash profit of 125, 000 ( ) = $625 is deposited into the trader s account (daily settlement). Investor has 1, = $2, 110 in his account. Existing futures contract at $0.75 is canceled and the investor receives a new futures contract with $0.755 as the prevailing price. 8
9 Anatomy of a Futures Trade Wednesday Close Futures price has declined to $ Investor s payoff: 125, 000 ( ) = $1, 500. Investor s account is debited (daily settlement): 2,110 1,500 = $610 < $1,100. Investor has less than the maintenance margin requirement. If keeping his contract, he receives a margin call of 1, = $490. 9
10 Anatomy of a Futures Trade Thursday Close Futures price has declined to $0.74. Investor s payoff: 125, 000 ( ) = $375. Investor s net loss on the contract is $1,250 (1, ) before paying commissions. Investor takes delivery of the SFr125,000. A contract can be closed by an offsetting trade. A trader with a long position may offset his trade by taking a short position of equivalent size. 10
11 Currency Options A foreign currency option is a contract giving the option purchaser (holder) the right, but not the obigation, to buy or sell a given amount of foreign exchange at a fixed price per unit for a specified period of time. Call vs put Holder vs writer 11
12 Currency Options An American option can be exercised at any time before the maturity date. A European option can be exercised at the maturity date only. The premium, or option price, is the cost of the option. An option is in-the-money if exercising it profitable, excluding the premium cost. It can also be at-the-money or out-of-the-money. 12
13 Currency Options Foreign Currency Options Markets Over-the-Counter Market 13
14 Currency Options Quotations and Prices Spot Rate: In $/currency. Exercise Price: In $/currency. Premium: If premium $0.0050/SFr and the contract size is SFr125,000, then the cost of the option is SFr125, 000 $0.0050/SFr = $
15 Currency Options Let T Expiration date of the option Q Size of the contract S 0 Current spot rate S T Exchange at the option s expiration date X Strike price C Price of a call option P Price of a put option 15
16 Currency Options Let also π wc Profit to the writer of a call π hc Profit to the holder of a call π wp Profit to the writer of a put π hp Profit to the holder of a put 16
17 Currency Options π hc 0 C X S T π wc C 0 X S T 17
18 Currency Options π hp X P π wp 0 P X S T P 0 P X X S T 18
19 Foreign Currency Speculation Median Joe is a currency speculator. He is willing to risk money based on his view of currencies and he may do so in the spot, forward or options market. Assume Joe has $100,000 and he believes that the six month spot rate for Swiss francs will be $0.6000/SFr. The current spot price for Swiss francs is $0.5851/SFr. 19
20 Foreign Currency Speculation Speculating in the Spot Market Joe can use the $100,000 to purchase Swiss francs at the rate of $0.5851/SFr, which gives SFr170,910.96, and hold the francs indefinitely. When target rate ($0.6000/SFr) is reached, sell the SFr170, for $. Profit: 170, ( ) = $2, ignoring interest and opportunity costs. 20
21 Foreign Currency Speculation Speculating in the Forward Market Suppose the six-month forward quote is $0.5760/SFr. Joe can buy a contract for $100,000 (no cash outlay initially). At the contract maturity, Joe expects to sell the 100, = SFr173, received at the rate of $0.6000/SFr, for an expected profit of 100, ,000 = $4,
22 Foreign Currency Speculation Speculating in the Options Market Joe could buy the August call on francs at a strike price of ($0.5850/SFr) at a premium of 0.50 or $0.0050/SFr. We re currently in February. Suppose the contract size is SFr125,000. If spot rate is below strike price, Joe won t exercise his options and he will lose 125, = $625 per contract. If spot rate is above , the options will be exercised and Joe s profit per contract will be 125,000 (Spot rate ) = 125,000 (Spot rate ). 22
23 Speculating in the Options Market Joe could also write a put option, hoping that it won t be exercised. Letting S, X and P denote the spot price at maturity date, the strike price and the option premium, respectively, his profit at maturity would be π w = P (X S) if S X, P if S > X. 23
24 Foreign Currency Speculation Speculating in the Options Market If he were expecting the value of SFr to decrease, Joe could write a call option, hoping that it won t be exercised. Letting S, X and C denote the spot price at maturity date, the strike price and the option premium, respectively, his profit at maturity would be π w = C if S X, C (S X) if S > X. 24
25 Foreign Currency Speculation Speculating in the Options Market If he were expecting the value of SFr to decrease, Joe could buy a put option. Letting S, X and P denote the spot price at maturity date, the strike price and the option premium, respectively, his profit at maturity would be π w = X S P if S X, P if S > X. 25
26 Option Pricing and Valuation The value of an option can be divided in two components Total Value (Premium) = Intrinsic Value + Time Value. 26
27 Option Pricing and Valuation Consider a call option with a premium of $0.033/ and a strike price of $1.70/. The premium is calculated from the following: Present spot rate: $1.70/. Time to maturity: 90 days. Forward rate on 90-day contracts: $1.70/. USD interest rate: 8.00% per annum. British pound interest rate: 8:00% per annum. Standard deviation of daily spot price movement: 10.00% per annum. 27
28 Option Pricing and Valuation The intrinsic value of an option is its value if exercised immediately, i.e. the spot exchange rate minus the strike price when the option is in-the-money. When out-the-money, the option price is zero. The time value of an option arises from the fact that the spot rate can potentially rise above the spot price. Note that the time value of an option is symmetric, as it is based on an expected distribution of possible outcomes around the forward rate that is also symmetric. 28
29 Option Pricing and Valuation Intrinsic, time and total value of the 90-Day Call Option on British pounds (in Cents per Pounds, Except for the Spot Rate) Spot ($/ ) Intrinsic value Time value Total value
30 Currency Option Pricing Sensitivity The value of an option depends on: The forward rate The spot rate The time to maturity The volatility of the spot rate The interest rate differential The strike price 30
31 Currency Option Pricing Sensitivity Forward Rate Sensitivity Foreign currency options are priced around the forward rate. Let F 90 denote the 90-day forward rate in $/, let S denote the current spot rate in $/, and let i $ and i denote the annual interest rate in dollars and pounds, respectively. The absence of (risk-free) arbitrage opportunities means that saving in $ yields the same return as saving in. 31
32 Currency Option Pricing Sensitivity Forward Rate Sensitivity That is, and thus 1 + i $ = 1 ( S 1 + i 90 ) F F 90 = S 1 + i $/4 1 + i /4. 32
33 Currency Option Pricing Sensitivity Spot Rate Sensitivity (delta) delta = Premium Spot Rate Strike ($/ ) Spot ($/ ) Premium Intrinsic Time Delta
34 Currency Option Pricing Sensitivity Spot Rate Sensitivity (delta) Delta measures the sensitivity of the premium to small changes in the spot rate. That is, it is the slope of the curve in Exhibit 5.8. At S = $1.73/, delta is approximately equal to =.64 34
35 Currency Option Pricing Sensitivity Spot Rate Sensitivity (delta) The delta of a call option varies between 0 and 1. The greater the spot rate, the greater the option s delta. The delta of a put option varies between 1 and 0. The greater the spot rate, the smaller the option s delta. 35
36 Currency Option Pricing Sensitivity Spot Rate Sensitivity (delta) Why is delta always between 1 and 1? 36
37 Currency Option Pricing Sensitivity Time to Maturity and Value Deterioration (theta) Option values increase with the length of time until maturity. The expected change in the option premium given a small change in the time to maturity is called theta. theta = Premium Time 37
38 Currency Option Pricing Sensitivity Time to Maturity and Value Deterioration (theta) If, all else being equal, the $1.70/ call option is worth 3.28 cents/ 90 days before maturity 3.30 cents/ 89 days before maturity then the option s theta at that point in time is theta = =
39 Currency Option Pricing Sensitivity Time to Maturity and Value Deterioration (theta) Option premiums deteriorate at an increasing rate as they approach expiration. All else being equal, the $1.70/ call option is worth 1.37 cents/ 15 days before maturity 1.32 cents/ 14 days before maturity the option s theta at that point in time is then theta = =
40 Currency Option Pricing Sensitivity Sensitivity to Volatility (lambda) Option volatility is the standard deviation of daily percentage changes in the underlying exchange rate. lambda = Premium Volatility Premiums increase with volatility. Why? 40
41 Currency Option Pricing Sensitivity Sensitivity to Interest Rates (rho and phi) rho = phi = Premium Domestic Interest Rate Premium Foreign Interest Rate Do we expect rho to be positive or negative? What about phi? 41
42 Prudence in Practice Read the mini-case Rogue Trader, Nicholas Leeson. 42
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