Lecture7期权解读
- 格式:ppt
- 大小:4.54 MB
- 文档页数:182
关于期权的名词解释引言:期权作为一种金融衍生品,其重要性日益受到关注。
对于投资者和金融专业人士来说,了解期权的相关名词是理解和应用这一领域的关键。
本文将对期权的一些重要名词进行解释,帮助读者更好地理解和使用期权。
一、期权的基本概念期权是指在事先约定的时间内,以约定的价格买入或卖出某项标的物(如股票、商品、外汇等)的权利。
期权的买方有权但无义务在期权到期时执行买入或卖出操作,而期权的卖方则有义务在买方决定执行权利时履约。
期权的存在为投资者提供了在市场波动中实施避险、套利或投机的机会。
二、期权的主要类型1. 看涨期权(Call Option):购买看涨期权的持有人有权在约定价格上进行买入操作。
如果标的物价格上涨,持有人可以以约定价格买入并获取利润。
然而,如果标的物价格下跌,持有人也可以选择不执行权利。
2. 看跌期权(Put Option):购买看跌期权的持有人有权在约定价格上进行卖出操作。
如果标的物价格下跌,持有人可以以约定价格卖出并获取利润。
然而,如果标的物价格上涨,持有人也可以选择不执行权利。
3. 期权交易策略:投资者可以通过期权的买卖组合来构建不同的投资策略。
例如,买入看涨期权和看跌期权可以组成“跨式套利策略”,利用市场的上涨和下跌来获取利润。
此外,还有蝶式、时间价值衰减等策略可供选择。
三、期权的关键要素1. 标的物:期权的标的物是投资者在选择期权时所对应的实际资产,如股票、商品、外汇等。
标的物的波动性和流动性对期权的价格有着重要影响。
2. 认购价格和行权价格:认购价格是指购买期权时约定的价格,行权价格则是在期权到期时买卖标的物的价格。
认购价格决定了期权的成本,行权价格则对投资者的获利情况产生影响。
3. 到期日:期权的到期日是约定的期限,超过该日期,期权将自动失效。
到期日的选择取决于投资者对市场的预期,以及期权策略的目标。
四、期权市场及风险管理1. 交易所交易的期权:许多发达国家设有期权交易所,提供标准化的期权合约进行交易。
Lecture10(Chapter 07)Futures and Options on Foreign Exchange外汇期货与期权1. A put option on $15,000 with a strike price of €10,000 is the same thing as a call option on €10,000 with a strike price of $15,000.TRUE2. A CME contract on €125,000 with Septe mber delivery 交货A. is an example of a forward contract.B. is an example of a futures contract.C. is an example of a put option.D. is an example of a call option.3. Yesterday, you entered into a futures contract to buy €62,500 at $1.50 per €. Suppose t he futures price closes today at $1.46. How much have you made/lost?A. Depends on your margin balance.B. You have made $2,500.00.C. You have lost $2,500.00.D. You have neither made nor lost money, yet.4. In reference to the futures market, a "speculator"A. attempts to profit from a change in the futures priceB. wants to avoid price variation by locking in a purchase price of the underlying asset through a long position in the futures contract or a sales price through a short position in the futures contractC. stands ready to buy or sell contracts in unlimited quantityD. both b) and c)5. Comparing "forward" and "futures" exchange contracts, we can say thatA. they are both "marked-to-market" daily.B. their major difference is in the way the underlying asset is priced for future purchase or sale: futures settle daily and forwards settle at maturity.C. a futures contract is negotiated by open outcry between floor brokers or traders and is traded on organized exchanges, while forward contract is tailor-made by an international bank for its clients and is traded OTC.D. both b) and c)Topic: Futures Contracts: Some Preliminaries6. Comparing "forward"远期合约 and "futures"期货合约 exchange contracts, we can say thatA. delivery of the underlying asset is seldom made in futures contracts.B. delivery of the underlying asset is usually made in forward contracts.C. delivery of the underlying asset is seldom made in either contract—they are typically cash settled at maturity.D. both a) and b)E. both a) and c)7. In which market does a clearinghouse serve as a third party to all transactions?A. FuturesB. ForwardsC. SwapsD. None of the above8. In the event of a default on one side of a futures trade,A. the clearing member stands in for the defaulting party. 结算会员代表为违约方B. the clearing member will seek restitution for the defaulting party.寻求赔偿C. if the default is on the short side, a randomly selected long contract will not get paid. That party will then have standing to initiate a civil suit against the defaulting short.D. both a) and b)9. Yesterday, you entered into a futures contract to buy €62,500 at $1.50 per €. Your initial performance bond is $1,500 and your maintenance level is $500. At what settle price will you get a demand for additional funds to be posted? 题目的意思是,初始保证金余额1500,维持保证金水平为500,当汇率在哪个水平上,客户需要追加保证金?,A.$1.5160 per €.B.$1.208 per €.C.$1.1920 per €.D.$1.4840 per €.10. Yesterday, you entered into a futures contract to sell €62,500 at $1.50 per €. Your initial performance bond is $1,500 and your maintenance level is $500. At what settle price will you get a demand for additional funds to be posted?A.$1.5160 per €.B.$1.208 per €.C.$1.1920 per €.D.$1.1840 per €.11. Yesterday, you entered into a futures contract to buy €62,500 at$1.50/€. Your initial margin was $3,750 (= 0.04 ⨯€62,500 ⨯$1.50/€ = 4 percent of the contract value in dollars). Your maintenance margin is $2,000 (meaning that your broker leaves you alone until your account balance falls to $2,000). At what settle price (use 4 decimal places) do you get a margin call?A.$1.4720/€62500×(1.5-?)=3750-2000B.$1.5280/€C.$1.500/€D. None of the above12. Three days ago, you entered into a futures contract to sell €62,500 at $1.50 per €. Over the past three days the contract has settled at $1.50, $1.52, and $1.54. How much have you made or lost?A.Lost $0.04 per € or $2,500B.Made $0.04 per € or $2,500C.Lost $0.06 per € or $3,750D. None of the above13. Today's settlement price on a Chicago Mercantile Exchange (CME) Yen futures contract is $0.8011/¥100. Your margin account currently has a balance of $2,000. The next three days' settlement prices are $0.8057/¥100, $0.7996/¥100, and $0.7985/¥100. (The contractual size of one CME Yen contract is ¥12,500,000). If you have a short position 空头in one futures contract, the changes in the margin account from daily marking-to-market will result in the balance of the margin account after the third day to be 日元贬值,赚钱A. $1,425.B. $2,000.C. $2,325.=(0.8011-0.7985)×125000+2000D. $3,425.14. Today's settlement price on a Chicago Mercantile Exchange (CME) Yen futures contract is $0.8011/¥100. Your margin account currently has a balance of $2,000. The next three days' settlement prices are $0.8057/¥100, $0.7996/¥100, and $0.7985/¥100. (The contractual size of one CME Yen contract is ¥12,500,000). If you have a long position 多头in one futures contract, the changes in the margin account from daily marking-to-market, will result in the balance of the margin account after the third day to be 日元贬值,亏钱A. $1,425.B. $1,675.C. $2,000.D. $3,425.Topic: Currency Futures Markets15. Suppose the futures price is below the price predicted by IRP. What steps would assure an arbitrage profit?A. Go short in the spot market, go long in the futures contract.B. Go long in the spot market, go short in the futures contract.C. Go short in the spot market, go short in the futures contract.D. Go long in the spot market, go long in the futures contract.16. What paradigm is used to define the futures price?A. IRP利率平价B. Hedge RatioC. Black ScholesD. Risk Neutral Valuation17. Suppose you observe the following 1-year interest rates, spot exchange rates and futures prices. Futures contracts are available on €10,000. How much risk-free arbitrage profit could you make on 1 contract at maturity from this mispricing?A. $159.22F=1.45×1.04/1.03=1.4641B. $153.10(1.48-1.4641)×10000=459C. $439.42D. None of the aboveThe futures price of $1.48/€ is above the IRP futures price of $1.4641/€, so we want to sel l (i.e. take a short position in 1 futures contract on €10,000, agreeing to sell €10,000 in 1 year for $14,800).Profit =To hedge, we borrow $14,077.67 today at 4%, convert to euro at the spot rate of $1.45/€, invest at 3%. At maturity, our investme nt matures and pays €10,000, which we sell for $14,800, and then we repay our dollar borrowing with $14,640.78. Our risk-free profit = $159.22 = $14,800 - $14,640.7818. Which equation is used to define the futures price?A.B.C.D.19. Which equation is used to define the futures price? A.B.C.D.E.Topic: Currency Futures Markets20. If a currency futures contract (direct quote) is priced below the price implied by Interest Rate Parity (IRP), arbitrageurs could take advantage of the mispricing by simultaneouslyA. going short in the futures contract, borrowing in the domestic currency, and going long in the foreign currency in the spot market.B. going short in the futures contract, lending in the domestic currency, and going long in the foreign currency in the spot market.C. going long in the futures contract, borrowing in the domestic currency, and going short in the foreign currency in the spot market.D. going long in the futures contract, borrowing in the foreign currency, and going long in the domestic currency, investing the proceeds at the local rate of interest.21. Open interest in currency futures contractsA. tends to be greatest for the near-term contracts.B. tends to be greatest for the longer-term contracts.C. typically decreases with the term to maturity of most futures contracts.D. both a) and c)22. The "open interest" shown in currency futures quotations isA. the total number of people indicating interest in buying the contracts in the near future.B. the total number of people indicating interest in selling the contracts in the near future.C. the total number of people indicating interest in buying or selling the contracts in the near future.D. the total number of long or short contracts outstanding for the particular delivery month.23. If you think that the dollar is going to appreciate against the euro, you shouldA. buy put options on the euro.B. sell call options on the euro.卖出欧元看涨权C. buy call options on the euro.D. none of the above24. From the perspective of the writer 卖家of a put option 看跌期权written on €62,500. If the s trike price执行价格 i s $1.55/€, and the option premium is $1,875, at what exchange rate do you start to lose money?A.$1.52/€B.$1.55/€C.$1.58/€D. None of the above25. A European option is different from an American option in thatA. one is traded in Europe and one in traded in the United States.B. European options can only be exercised at maturity; American options can be exercised prior to maturity.C. European options tend to be worth more than American options, ceteris paribus.D. American options have a fixed exercise price; European options' exercise price is set at the average price of the underlying asset during the life of the option.26. An "option" isA. a contract giving the seller (writer) of the option the right, but not the obligation, to buy (call) or sell (put) a given quantity of an asset at a specified price at some time in the future.B. a contract giving the owner (buyer) of the option the right, but not the obligation, to buy (call) or sell (put) a given quantity of an asset at a specified price at some time in the future.C. a contract giving the owner (buyer) of the option the right, but not the obligation, to buy (put) or sell (call) a given quantity of an asset at a specified price at some time in the future.D. a contract giving the owner (buyer) of the option the right, but not the obligation, to buy (put) or sell (sell) a given quantity of an asset at a specified price at some time in the future.27. An investor believes that the price of a stock, say IBM's shares, will increase in the next 60 days. If the investor is correct, which combination of the following investment strategies will show a profit in all the choices?(i) - buy the stock and hold it for 60 days(ii) - buy a put option(iii) - sell (write) a call option(iv) - buy a call option(v) - sell (write) a put optionA. (i), (ii), and (iii)B. (i), (ii), and (iv)C. (i), (iv), and (v)D. (ii) and (iii)28. Most exchange traded currency optionsA. mature every month, with daily resettlement.B. have original maturities of 1, 2, and 3 years.C. have original maturities of 3, 6, 9, and 12 months.D. mature every month, without daily resettlement.29. The volume of OTC currency options trading isA. much smaller than that of organized-exchange currency option trading.B. much larger than that of organized-exchange currency option trading.C. larger, because the exchanges are only repackaging OTC options for their customers.D. none of the above30. In the CURRENCY TRADING section of The Wall Street Journal, the following appeared under the heading OPTIONS:Which combination of the following statements are true?(i)- The time values of the 68 May and 69 May put options are respectively .30 cents and .50 cents.(ii)- The 68 May put option has a lower time value (price) than the 69 May put option.(iii)- If everything else is kept constant, the spot price and the put premium are inversely related. (iv)- The time values of the 68 May and 69 May put options are, respectively, 1.63 cents and 0.83 cents.(v)- If everything else is kept constant, the strike price and the put premium are inversely related.A. (i), (ii), and (iii)B. (ii), (iii), and (iv)C. (iii) and (iv)D. ( iv) and (v)31. With currency futures options the underlying asset isA. foreign currency.B. a call or put option written on foreign currency.C. a futures contract on the foreign currency.D. none of the above32. Exercise of a currency futures option results inA. a long futures position for the call buyer or put writer.B. a short futures position for the call buyer or put writer.C. a long futures position for the put buyer or call writer.D. a short futures position for the call buyer or put buyer.33. A currency futures option amounts to a derivative on a derivative. Why would something like that exist?A. For some assets, the futures contract can have lower transactions costs and greater liquidity than the underlying asset. 标的资产B. Tax consequences matter as well, and for some users an option contract on a future is more tax efficient.C. Transactions costs and liquidity.D. All of the above34. The current spot exchange rate目前即期汇率is $1.55 = €1.00 and the three-month forward rate is $1.60 = €1.00. Consi der a three-month American call option on €62,500. For this option to be considered at-the-money, the strike price must beA.$1.60 = €1.00B.$1.55 = €1.00C. $1.55 ⨯ (1+i$)3/12= €1.00 ⨯ (1+i€)3/12D. none of the above35. The current spot exchange rate is $1.55 = €1.00 and the three-month forward rate is $1.60 = €1.00. Consider a three-month American call option on €62,500 with a strike price of $1.50 = €1.00. Immediate exercise of this option will generate a profit ofA. $6,125B. $6,125/(1+i$)3/12C. negative profit, so exercise would not occurD. $3,12536. The current spot exchange rate is $1.55 = €1.00 and the three-month forward rate is $1.60 = €1.00. Consider a three-month American call option on €62,500 with a strike price of $1.50 = €1.00. If you pay an option premium of $5,000 to buy this call, at what exchange rate will you break-even?A.$1.58 = €1.00B.$1.62 = €1.00C.$1.50 = €1.00D.$1.68 = €1.0037. Consider the graph of a call option shown at right. The option is a three-month American call option on €62,500 with a strike price of $1.50 = €1.00 and an option premium of $3,125. What are the values of A, B, and C, respectively?A. A = -$3,125 (or -$.05 depending on your scale); B = $1.50; C = $1.55B. A = -€3,750 (or -€.06 depend ing on your scale); B = $1.50; C = $1.55C. A = -$.05; B = $1.55; C = $1.60D. none of the above38. Which of the lines is a graph of the profit at maturity of writing a call option on €62,500 with a strike price of $1.20 = €1.00 and an option premium of $3,125?A. AB. BC. CD. D39. The current spot exchange rate is $1.55 = €1.00; the three-month U.S. dollar interest rate is 2%. Consider a three-month American call option on €62,500 with a strike price of $1.50 =€1.00. What is the least that this option should sell for?A. $0.05 62,500 = $3,125B. $3,125/1.02 = $3,063.73C. $0.00D. none of the above40. Which of the follow options strategies are consistent in their belief about the future behavior of the underlying asset price?A. Selling calls and selling putsB. Buying calls and buying putsC. Buying calls and selling putsD. None of the aboveTopic: American Option-Pricing Relationships41. American call and put premiumsA. should be at least as large as their intrinsic value. 内在价值B. should be at no larger than their moneyness.C. should be exactly equal to their time value.D. should be no larger than their speculative value.42. Which of the following is correct?A. Time value = intrinsic value + option premiumB. Intrinsic value = option premium + time valueC. Option premium = intrinsic value - time valueD. Option premium = intrinsic value + time value43. Which of the following is correct?A. European options can be exercised early.B. American options can be exercised early.C. Asian options can be exercised early.D. All of the above44. Assume that the dollar-euro spot rate is $1.28 and the six-month forward rateis . The six-month U.S. dollar rate is 5% and the Eurodollar rate is 4%. The minimum price that a six-month American call option with a striking price of $1.25 should sell for in a rational market isA. 0 centsB. 3.47 centsC. 3.55 centsD. 3 cents45. For European options, what of the effect of an increase in S t?A. Decrease the value of calls and puts ceteris paribusB. Increase the value of calls and puts ceteris paribusC. Decrease the value of calls, increase the value of puts ceteris paribusD. Increase the value of calls, decrease the value of puts ceteris paribus46. For an American call option, A and B in the graph areA. time value and intrinsic value.B. intrinsic value and time value.C. in-the-money and out-of-the money.D. none of the above47. For European options, what of the effect of an increase in the strike price E?A. Decrease the value of calls and puts ceteris paribusB. Increase the value of calls and puts ceteris paribusC. Decrease the value of calls, increase the value of puts ceteris paribusD. Increase the value of calls, decrease the value of puts ceteris paribus48. For European currency options written on euro with a strike price in dollars, what of the effect of an increase in r$ relative to r€?A. Decrease the value of calls and puts ceteris paribusB. Increase the value of calls and puts ceteris paribusC. Decrease the value of calls, increase the value of puts ceteris paribusD. Increase the value of calls, decrease the value of puts ceteris paribus49. For European currency options written on euro with a strike price in dollars, what of the effect of an increase in r$?A. Decrease the value of calls and puts ceteris paribusB. Increase the value of calls and puts ceteris paribusC. Decrease the value of calls, increase the value of puts ceteris paribusD. Increase the value of calls, decrease the value of puts ceteris paribusTopic: European Option-Pricing Relationships50. For European currency options written on euro with a strike price in dollars, what of the effect of an increase r€?A. Decrease the value of calls and puts ceteris paribusB. Increase the value of calls and puts ceteris paribusC. Decrease the value of calls, increase the value of puts ceteris paribusD. Increase the value of calls, decrease the value of puts ceteris paribus51. For European currency options written on euro with a strike price in dollars, what of the effect of an increase in the exchange rate S($/€)?A. Decrease the value of calls and puts ceteris paribusB. Increase the value of calls and puts ceteris paribusC. Decrease the value of calls, increase the value of puts ceteris paribusD. Increase the value of calls, decrease the value of puts ceteris paribus52. For European currency options written on euro with a strike price in dollars, what of the effect of an increase in the exchange rate S(€/$)?A. Decrease the value of calls and puts ceteris paribusB. Increase the value of calls and puts ceteris paribusC. Decrease the value of calls, increase the value of puts ceteris paribusD. Increase the value of calls, decrease the value of puts ceteris paribus53. The hedge ratioA. Is the size of the long (short) position the investor must have in the underlying asset per option the investor must write (buy) to have a risk-free offsetting investment that will result in the investor perfectly hedging the option.B.C. Is related to the number of options that an investor can write without unlimited loss while holding a certain amount of the underlying asset.D. All of the above54. Find the value of a call option written on €100 with a strike price of $1.00 = €1.00. In one period there are two possibilities: the exchange rate will move up by 15% or down by 15% (i.e. $1.15 = €1.00 or $0.85 = €1.00). The U.S. risk-free rate is 5% over the period. The risk-neutral probability of dollar depreciation is 2/3 and the risk-neutral probability of the dollar strengthening is 1/3.A. $9.5238B. $0.0952C. $0D. $3.174655. Use the binomial option pricing model to find the value of a call option on £10,000 with a strike price of €12,500.The current exchange rate is €1.50/£1.00 and in the next period the exchange rate can increase to €2.40/£ or decrease to €0.9375/€1.00 (i.e. u = 1.6 and d = 1/u = 0.625).The current interest rates are i€ = 3% and are i£ = 4%.Choose the answer closest to yours.A.€3,275B.€2,500C.€3,373D.€3,24356. Find the hedge ratio for a call option on £10,000 with a strike price of €12,500.The current exchange rate is €1.50/£1.00 and in the next period the exchange rate can increase to €2.40/£ or decrease to €0.9375/€1.00 (i.e. u = 1.6 and d = 1/u = 0.625).The current interest rates are i€ = 3% and are i£ = 4%.Choose the answer closest to yours.A. 5/9B. 8/13C. 2/3D. 3/8E. None of the above57. You have written a call option on £10,000 with a strike price of $20,000. The current exchange rate is $2.00/£1.00 and in the next period the exchange rate can increase to$4.00/£1.00 or decrease to $1.00/€1.00 (i.e. u = 2 and d = 1/u = 0. 5). The current interest rates are i$ = 3% and are i£ = 2%. Find the hedge ratio and use it to create a position in the underlying asset that will hedge your option position.A. Buy £10,000 today at $2.00/£1.00.B. Enter into a short position in a futures contract on £6,666.67.C. Lend the present value of £6,666.67 today at i£ = 2%.D. Enter into a long position in a futures contract on £6,666.67.E. Both c) and d) would workF. None of the above58. Draw the tree for a put option on $20,000 with a strike price of £10,000. The current exchange rate is £1.00 = $2.00 and in one period the dollar value of the pound will either double or be cut in half. The current interest rates are i$ = 3% and are i£ = 2%.A.B.C. None of the above59. Draw the tree for a call option on $20,000 with a strike price of £10,000. The current exchange rate is £1.00 = $2.00 and in one period the dollar value of the pound will either double or be cut in half. The current interest rates are i$ = 3% and are i£ = 2%.A.B.C. None of the above60. Find the hedge ratio for a put option on $15,000 with a strike price of €10,000. In one period the exchange rate (currently S($/€) = $1.50/€) can increase by 60% or decrease by 37.5% (i.e.u = 1.6 and d = 0.625).A. -15/49B. 5/13C. 3/2D. 15/4961. Find the hedge ratio for a put option on €10,000 with a strike price of $15,000. In one period the exchange rate (currently S($/€) = $1.50/€) can increase by 60% or decrease by 37.5% (i.e. u = 1.6 and d = 0.625).A. -15/49B. 8/13C. -5/13D. 15/4962. Find the dollar value today of a 1-period at-the-money call option on €10,000. The spot exchange rate is €1.00 = $1.25. In the next period, the euro can increase in dollar value to $2.00 or fall to $1.00. The interest rate in dollars is i$ = 27.50%; the interest rate in euro is i€ = 2%.A. $3,308.82B. $0C. $3,294.12D. $4,218.7563. Suppose that you have written a call option on €10,000 with a strike price in dollars. Suppose further that the hedge ratio is ½. Which of the following would be an appropriate hedge for a short position in this call option?A.Buy €10,000 today at today's spot exchange rate.B.Buy €5,000 today at today's spot exchange rate.C.Agree to buy €5,000 at the maturity of the option at the forward exchange rate for the maturity of the option that prevails today (i.e., go long i n a forward contract on €5,000).D.Buy the present value of €5,000 discounted at i€ for the maturity of the option.E. Both c) and d) would work.F. None of the above64. Find the value of a one-year put option on $15,000 with a strike price of €10,000. I n one year the exchange rate (currently S0($/€) = $1.50/€) can increase by 60% or decrease by 37.5% (i.e. u = 1.6 and d = 0.625). The current one-year interest rate in the U.S. is i$ = 4% and the current one-year interest rate in the euro zone is i€ = 4%.A.€1,525.52B. $3,328.40C. $4,992.60D.€2,218.94E. None of the above65. Find the value of a one-year call option on €10,000 with a strike price of $15,000. In one year the exchange rate (currently S0($/€) = $1.50/€) can increase by 60% or decrease by 37.5% (i.e. u = 1.6 and d = 0.625). The current one-year interest rate in the U.S. is i$ = 4% and the current one-year interest rate in the euro zone is i€ = 4%.A.€1,525.52B. $3,328.40C. $4,992.60D.€2,218.94E. None of the above66. Consider a 1-year call option written on £10,000 with an exercise price of $2.00 = £1.00. The current exchange rate is $2.00 = £1.00; The U.S. risk-free rate is 5% over the period and the U.K. risk-free rate is also 5%. In the next year, the pound will either double in dollar terms or fall by half (i.e. u = 2 and d = ½). If you write 1 call option, what is the value today (in dollars) of the hedge portfolio?A. £6,666.67B. £6,349.21C. $12,698.41D. $20,000E. None of the above67. Value a 1-year call option written on £10,000 with an exercise price of $2.00 = £1.00. The spot exchange rate is $2.00 = £1.00; The U.S. risk-free rate is 5% and the U.K. risk-free rate is also 5%. In the next year, the pound will either double in dollar terms or fall by half (i.e. u = 2 and d = ½). Hint: H= ⅔.A. $6,349.21B.C.D. None of the aboveTopic: Binomial Option-Pricing Model68. Which of the following is correct?A. The value (in dollars) of a call option on £5,000 with a strike price of $10,000 is equal to the value (in dollars) of a put option on $10,000 with a strike price of £5,000 only when the spot exchange rate is $2 = £1.B. The value (in dollars) of a call option on £5,000 with a strike price of $10,000 is equal to the value (in dollars) of a put option on $10,000 with a strike price of £5,000.69. Find the input d1 of the Black-Scholes price of a six-month call option written on €100,000 with a strike price of $1.00 = €1.00. The current exchange rate is $1.25 = €1.00; The U.S. risk-free rate is 5% over the period and the euro-zone risk-free rate is 4%. The volatility of the underlying asset is 10.7 percent.A.d1 = 0.103915B.d1 = 2.9871C.d1 = -0.0283D. none of the above70. Find the input d1 of the Black-Scholes price of a six-month call option on Japanese yen. The strike price is $1 = ¥100. The volatility is 25 percent per annum; r$ = 5.5% and r¥ = 6%.A.d1 = 0.074246B.d1 = 0.005982C.d1 = $0.006137/¥D. None of the above71. The Black-Scholes option pricing formulaeA. are used widely in practice, especially by international banks in trading OTC options.B. are not widely used outside of the academic world.C. work well enough, but are not used in the real world because no one has the time to flog their calculator for five minutes on the trading floor.D. none of the above72. Find the Black-Scholes price of a six-month call option written on €100,000 with a strike price of $1.00 = €1.00. The current exchange rate is $1.25 = €1.00; The U.S. risk-free rate is 5% over the period and the euro-zone risk-free rate is 4%. The volatility of the underlying asset is10.7 percent.A.C e = $0.63577B.C e = $0.0998C.C e = $1.6331D. none of the aboveINSTRUCTOR NOTE: YOU WILL HAVE TO PROVIDE YOUR STUDENTS WITH A TABLE OF THE NORMAL DISTRIBUTION.。
期权理论知识点总结一、期权的基本概念1. 期权的定义:期权是指买卖双方约定在未来某个时点以约定的价格买入或卖出一定数量的标的资产的权利。
2. 期权的分类:期权分为看涨期权和看跌期权。
看涨期权是指买方有权以约定的价格买入标的资产,看跌期权是指买方有权以约定的价格卖出标的资产。
3. 期权的价格:期权的价格主要有两个部分组成,一个是内在价值,一个是时间价值。
内在价值是指期权行权后的收益,时间价值是指期权还有多少时间可以创造价值。
二、期权定价模型1. 布莱克-斯科尔斯期权定价模型:布莱克-斯科尔斯期权定价模型是一个用来计算看涨期权和看跌期权价格的数学模型。
它的基本思想是采用动态复制的方法,利用无风险利率和标的资产的价格来进行价格的计算。
2. 布莱克-斯科尔斯模型的假设:布莱克-斯科尔斯模型的核心假设有两个,一个是市场是有效的,另一个是标的资产的价格服从对数正态分布。
3. 布莱克-斯科尔斯模型的局限性:布莱克-斯科尔斯模型的局限性在于它建立在一些严格的假设上,比如市场是有效的和标的资产的价格服从对数正态分布。
而实际市场中这些假设并不一定成立。
4. 国际期权定价模型:考虑到实际市场中的不确定性和波动性,一些学者提出了一些改进的期权定价模型,比如考虑了市场波动率的随机性等因素。
三、期权交易策略1. 买入看涨期权:买入看涨期权的策略是对标的资产价格上涨的预期。
如果标的资产价格上涨,买方可以通过行使看涨期权获利。
2. 买入看跌期权:买入看跌期权的策略是对标的资产价格下跌的预期。
如果标的资产价格下跌,买方可以通过行使看跌期权获利。
3. 卖出期权:卖出期权的策略是赚取权利金。
卖方认为标的资产价格不会发生重大波动,可以通过卖出期权获得权利金收益。
4. 期权组合策略:期权组合策略是指根据市场预期和风险偏好,组合不同类型的期权合约,以达到规避风险或获得收益的目的。
四、期权的风险管理1. 期权的波动率风险:期权的价格与标的资产价格波动率有密切关系,标的资产价格波动率增大,期权价格也会增大。
期权交易入门:了解期权的基本知识随着金融市场的快速发展,投资者们越来越多地关注期权交易。
作为一种金融衍生品,期权交易为投资者提供了更多的投资和风险管理选择。
本文将为您介绍期权的基本知识,帮助您了解期权交易的入门知识。
一、期权的定义和分类期权是一种金融合约,赋予持有者在未来某个特定时间以约定价格买入或卖出一种标的资产的权利,而非义务。
期权可以分为认购期权(Call Option)和认沽期权(Put Option)两种。
认购期权赋予持有者以约定价格购买标的资产的权利,当标的资产价格高于约定价格时,持有者可以通过行使期权来获利。
而认沽期权赋予持有者以约定价格卖出标的资产的权利,在标的资产价格低于约定价格时,持有者可以通过行使期权来获利。
二、期权的基本要素1. 标的资产:期权合约所关联的具体资产,可以是股票、商品、指数等金融工具。
2. 行权价格(又称约定价格):在合约到期时,标的资产的买卖价格。
3. 合约到期日:期权合约有效的截止日期。
4. 期权类型:认购期权或认沽期权。
5. 合约单位:每一个期权合约所对应的标的资产数量。
三、期权交易的基本策略1. 买入认购期权(看涨):当投资者预期标的资产价格上涨时,可以选择买入认购期权来获取上涨收益。
2. 买入认沽期权(看跌):当投资者预期标的资产价格下跌时,可以选择买入认沽期权来获取下跌收益。
3. 卖出认购期权(Covered Call):投资者已经持有标的资产,可以通过卖出认购期权获取权利金收益。
4. 卖出认沽期权(Covered Put):投资者已经持有标的资产,可以通过卖出认沽期权获取权利金收益。
四、期权交易的风险和收益与其他金融工具相比,期权交易具有较高的杠杆效应和风险。
在期权交易中,投资者可以通过支付较低的成本来参与高价标的资产的投资,但同时也要承担价值可能损失的风险。
期权交易可以为投资者提供多元化的投资策略,但需要投资者具备一定的市场分析和风险管理能力。
期权基本知识ppt课件目录CONTENCT •期权概述•期权合约要素•期权类型与交易策略•期权定价模型与方法•期权市场参与者与交易规则•期权的风险管理与应用前景01期权概述01020304定义权利而非义务杠杆效应时间价值定义与特点期权合约的价值通常低于标的资产的价值,因此具有杠杆效应。
期权的买方有权利但无义务执行合约。
期权是一种金融衍生品,赋予持有者在未来某一特定日期或之前,以特定价格购买或出售一种资产的权利。
期权价格中包含时间价值,随着到期日的临近而逐渐减小。
期权市场的发展历程早期历史期权交易起源于古希腊和古罗马时期,当时主要用于农产品和商品的交易。
现代期权市场20世纪70年代,芝加哥期权交易所(CBOE)推出标准化股票期权合约,标志着现代期权市场的诞生。
全球发展随后,期权市场在全球范围内迅速发展,涉及股票、指数、外汇、商品等多种标的资产。
标准化程度不同期货合约是高度标准化的,而期权合约可以根据买卖双方的需求进行定制。
交易双方的权利与义务不同期货合约的买卖双方都有义务执行合约,而期权的买方只有权利没有义务。
交易场所不同远期合约通常在场外市场交易,而期权合约可以在交易所上市交易。
杠杆效应不同远期合约通常没有杠杆效应,而期权合约具有杠杆效应。
定制程度不同互换合约通常是高度定制的,而期权合约可以根据买卖双方的需求进行一定程度的定制。
交易目的不同互换合约主要用于管理特定风险或获取特定收益,而期权合约可以用于投机、套利等多种交易目的。
02期权合约要素80%80%100%标的资产期权合约中约定的买卖对象,可以是股票、指数、外汇、商品等。
包括股票、债券、商品、外汇、指数等。
标的资产的价格波动、市场供求关系等。
定义种类影响因素行权价格种类分为实值期权、平值期权和虚值期权,根据行权价格与标的资产市场价格的关系而定。
定义期权合约中约定的买卖标的资产的价格。
影响因素行权价格的高低直接影响期权的内在价值和时间价值。
期权合约中约定的最后交易日,到期后期权合约失效。
期权基础知识介绍期权是一种金融衍生品,指的是一份约定,根据约定,买方有权力但不是义务在未来的一些时间内以约定价格购买或出售一定数量的标的资产。
期权交易是金融市场中常见的投资方式,其基础知识包括期权的类型、定价方式以及交易策略等方面。
期权类型主要分为看涨期权和看跌期权。
看涨期权是指买方有权力在约定的时间内以约定价格购买标的资产,看跌期权则是指买方有权力在约定的时间内以约定价格出售标的资产。
期权的买方支付一定数量的权利金来购买期权,而卖方则接受该权利金以承担相应的义务。
买方可以选择在到期日行使期权,也可以选择不行使期权。
期权的定价方式常用的有两种,即传统方法和风险中性方法。
传统方法是基于资产价格的预测来确定期权价格,主要考虑标的资产的价格变动、波动率、时间价值、利率等因素。
风险中性方法则是基于市场中不同标的资产之间的风险中性定价理论,通过构建动态复制组合来获得期权的定价。
无论是传统方法还是风险中性方法,期权定价都是通过计算期权的内在价值和时间价值来确定的。
在期权交易中,各种交易策略可以根据投资者的目标和风险偏好选择。
常见的期权交易策略包括买入看涨期权、买入看跌期权、卖出看涨期权、卖出看跌期权、垂直价差策略、水平价差策略、蝶式价差策略等。
买入看涨期权适用于投资者预期标的资产价格上涨,买入看跌期权适用于投资者预期标的资产价格下跌;卖出看涨期权适用于投资者预期标的资产价格不会上涨,卖出看跌期权适用于投资者预期标的资产价格不会下跌。
期权交易在投资组合管理、风险管理以及套利交易等方面都有广泛的应用。
投资者可以利用期权的灵活性实现不同的投资目标,例如保值、套利、获利等。
同时,期权也可以用于对冲投资组合中的风险,通过建立相应的期权头寸来平衡风险暴露。
此外,期权的存在也为市场上的套利交易提供了机会,利用期权的价格和标的资产之间的关系可以实现低风险、高收益的交易。
总结来说,期权是一种金融衍生品,在金融市场中具有重要的地位。
期权的基本概念与特点在金融市场的广阔天地中,期权如同一位神秘而又独特的角色,拥有着自己独特的魅力和规则。
对于许多投资者来说,期权可能是一个相对陌生但又充满吸引力的领域。
接下来,让我们一起揭开期权的神秘面纱,深入了解它的基本概念与特点。
期权,简单来说,就是一种赋予持有者在未来特定时间内,以特定价格买卖某种资产的权利,但并非义务的合约。
这就好像是给了你一张未来的“入场券”,你可以选择是否使用它。
期权主要有两种类型,分别是看涨期权和看跌期权。
看涨期权给予持有者在未来某个时间以约定价格买入标的资产的权利。
比如说,你认为某只股票未来会大涨,于是买入了它的看涨期权。
如果到期时股票价格果真上涨超过了约定价格,那你就可以行使权利,以较低的约定价格买入股票,然后在市场上以高价卖出,赚取差价。
相反,看跌期权则赋予持有者在未来某个时间以约定价格卖出标的资产的权利。
假设你预测某只股票会下跌,买入看跌期权,当股票价格真的下跌低于约定价格时,你就能以较高的约定价格卖出股票,从而获利。
期权的价格,也就是期权费,是由多个因素决定的。
首先是标的资产的当前价格。
比如,对于看涨期权来说,标的资产价格越高,期权价格通常也会越高,因为未来上涨的空间可能更大。
其次是期权的行权价格。
行权价格越低,看涨期权价格越高;行权价格越高,看跌期权价格越高。
另外,期权的到期时间也很关键。
一般来说,到期时间越长,期权价格越高,因为时间越长,标的资产价格变动的可能性就越大。
还有就是市场的波动率。
波动率越大,意味着标的资产价格波动越剧烈,期权获利的机会也就越大,期权价格也就越高。
最后,市场的无风险利率也会对期权价格产生影响,不过相对来说,这种影响较为复杂。
期权具有几个显著的特点,使其在金融投资领域独树一帜。
灵活性是期权的一大特点。
投资者可以根据自己对市场的预期和风险承受能力,选择不同的期权策略。
如果看多市场,可以买入看涨期权;如果看空市场,可以买入看跌期权。