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1、Options, Futures, and Other Derivatives, 7th International Edition, Copyright John C. Hull 2008,1,Options on Stock Indices and Currencies,Chapter 15,Options, Futures, and Other Derivatives, 7th International Edition, Copyright John C. Hull 2008,2,Index Options (page 317-327),The most popular underly

2、ing indices in the U.S. are The S the XEO and all other are European,Options, Futures, and Other Derivatives, 7th International Edition, Copyright John C. Hull 2008,3,Index Option Example,Consider a call option on an index with a strike price of 900 Suppose 1 contract is exercised when the index lev

3、el is 880 What is the payoff?,Options, Futures, and Other Derivatives, 7th International Edition, Copyright John C. Hull 2008,4,Using Index Options for Portfolio Insurance,Suppose the value of the index is S0 and the strike price is K If a portfolio has a b of 1.0, the portfolio insurance is obtaine

4、d by buying 1 put option contract on the index for each 100S0 dollars held If the b is not 1.0, the portfolio manager buys b put options for each 100S0 dollars held In both cases, K is chosen to give the appropriate insurance level,Options, Futures, and Other Derivatives, 7th International Edition,

5、Copyright John C. Hull 2008,5,Example 1,Portfolio has a beta of 1.0 It is currently worth $500,000 The index currently stands at 1000 What trade is necessary to provide insurance against the portfolio value falling below $450,000?,Options, Futures, and Other Derivatives, 7th International Edition, C

6、opyright John C. Hull 2008,6,Example 2,Portfolio has a beta of 2.0 It is currently worth $500,000 and index stands at 1000 The risk-free rate is 12% per annum The dividend yield on both the portfolio and the index is 4% How many put option contracts should be purchased for portfolio insurance?,Optio

7、ns, Futures, and Other Derivatives, 7th International Edition, Copyright John C. Hull 2008,7,Calculating Relation Between Index Level and Portfolio Value in 3 months,If index rises to 1040, it provides a 40/1000 or 4% return in 3 months Total return (incl. dividends)=5% Excess return over risk-free

8、rate=2% Excess return for portfolio=4% Increase in Portfolio Value=4+3-1=6% Portfolio value=$530,000,Options, Futures, and Other Derivatives, 7th International Edition, Copyright John C. Hull 2008,8,Determining the Strike Price (Table 15.2, page 319),An option with a strike price of 960 will provide

9、 protection against a 10% decline in the portfolio value,Options, Futures, and Other Derivatives, 7th International Edition, Copyright John C. Hull 2008,9,Currency Options,Currency options trade on the Philadelphia Exchange (PHLX) There also exists a very active over-the-counter (OTC) market Currenc

10、y options are used by corporations to buy insurance when they have an FX exposure,Options, Futures, and Other Derivatives, 7th International Edition, Copyright John C. Hull 2008,10,Range Forward Contracts,Have the effect of ensuring that the exchange rate paid or received will lie within a certain r

11、ange When currency is to be paid it involves selling a put with strike K1 and buying a call with strike K2 (with K2 K1) When currency is to be received it involves buying a put with strike K1 and selling a call with strike K2 Normally the price of the put equals the price of the call,Options, Future

12、s, and Other Derivatives, 7th International Edition, Copyright John C. Hull 2008,11,Range Forward Contract continued Figure 15.1, page 320,Options, Futures, and Other Derivatives, 7th International Edition, Copyright John C. Hull 2008,12,European Options on StocksProviding a Dividend Yield,We get th

13、e same probability distribution for the stock price at time T in each of the following cases: 1.The stock starts at price S0 and provides a dividend yield = q 2.The stock starts at price S0eq T and provides no income,Options, Futures, and Other Derivatives, 7th International Edition, Copyright John

14、C. Hull 2008,13,European Options on StocksProviding Dividend Yieldcontinued,We can value European options by reducing the stock price to S0eq T and then behaving as though there is no dividend,Options, Futures, and Other Derivatives, 7th International Edition, Copyright John C. Hull 2008,14,Extensio

15、n of Chapter 9 Results(Equations 15.1 to 15.3),Lower Bound for calls:,Lower Bound for puts,Put Call Parity,Options, Futures, and Other Derivatives, 7th International Edition, Copyright John C. Hull 2008,15,Extension of Chapter 13 Results (Equations 15.4 and 15.5),Options, Futures, and Other Derivati

16、ves, 7th International Edition, Copyright John C. Hull 2008,16,The Binomial Model,S0u u,S0d d,S0 ,p,(1 p ),f=e-rTpfu+(1-p)fd ,Options, Futures, and Other Derivatives, 7th International Edition, Copyright John C. Hull 2008,17,The Binomial Model continued,In a risk-neutral world the stock price grows

17、at r-q rather than at r when there is a dividend yield at rate q The probability, p, of an up movement must therefore satisfy pS0u+(1-p)S0d=S0e (r-q)T so that,Options, Futures, and Other Derivatives, 7th International Edition, Copyright John C. Hull 2008,18,The Foreign Interest Rate,We denote the fo

18、reign interest rate by rf When a U.S. company buys one unit of the foreign currency it has an investment of S0 dollars The return from investing at the foreign rate is rf S0 dollars This shows that the foreign currency provides a “dividend yield” at rate rf,Options, Futures, and Other Derivatives, 7

19、th International Edition, Copyright John C. Hull 2008,19,Valuing European Index Options,We can use the formula for an option on a stock paying a dividend yield Set S0 = current index level Set q = average dividend yield expected during the life of the option,Options, Futures, and Other Derivatives, 7th International Edition, Copyright John C. Hull 2008,20,Alternative Formulas (page 325),Options, Futures, a

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