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1、swaps revisitedchapter 32options, futures, and other derivatives, 7th international edition, copyright john c. hull 20081valuation of swaps the standard approach is to assume that forward rates will be realized this works for plain vanilla interest rate and plain vanilla currency swaps, but does not

2、 necessarily work for non-standard swapsoptions, futures, and other derivatives, 7th international edition, copyright john c. hull 20082variations on vanilla interest rate swaps principal different on two sides payment frequency different on two sides can be floating-for-floating instead of floating

3、-for-fixed it is still correct to assume that forward rates are realized how should a swap exchanging the 3-month libor for 3-month cp rate be valued?options, futures, and other derivatives, 7th international edition, copyright john c. hull 20083compounding swaps (business snapshot 32.2, page 723) i

4、nterest is compounded instead of being paid example: the fixed side is 6% compounded forward at 6.3% while the floating side is libor plus 20 bps compounded forward at libor plus 10 bps. this type of compounding swap can be valued using the “assume forward rates are realized” rule. options, futures,

5、 and other derivatives, 7th international edition, copyright john c. hull 20084currency swaps standard currency swaps can be valued using the “assume forward libor rate are realized” rule. sometimes banks make a small adjustment because libor in currency a is exchanged for libor plus a spread in cur

6、rency boptions, futures, and other derivatives, 7th international edition, copyright john c. hull 20085more complex swapslibor-in-arrears swapscms and cmt swapsdifferential swapsthese cannot be accurately valued by assuming that forward rates will be realizedoptions, futures, and other derivatives,

7、7th international edition, copyright john c. hull 20086libor-in arrears swap (equation 32.1, page 725) rate is observed at time ti and paid at time ti rather than time ti+1 it is necessary to make a convexity adjustment to each forward rate underlying the swap suppose that fi is the forward rate bet

8、ween time ti and ti+1 and si is its volatility we should increase fi bywhen valuing a libor-in-arrears swapoptions, futures, and other derivatives, 7th international edition, copyright john c. hull 20087iiiiiiiftttfs1)(122cms swapsswap rate observed at time ti is paid at time ti+1we must make a conv

9、exity adjustment because payments are swap rates (= yield on a par yield bond)make a timing adjustment because payments are made at time ti+1 not ti see equation 32.2 on page 726 options, futures, and other derivatives, 7th international edition, copyright john c. hull 20088differential swaps rate i

10、s observed in currency y and applied to a principal in currency x we must make a quanto adjustment to the rate see equation 32.3 on page 728.options, futures, and other derivatives, 7th international edition, copyright john c. hull 20089equity swaps (page 728-729) total return on an equity index is

11、exchanged periodically for a fixed or floating return when the return on an equity index is exchanged for libor the value of the swap is always zero immediately after a payment. this can be used to value the swap at other times.options, futures, and other derivatives, 7th international edition, copyright john c. hull 200810swaps with embedded options (page 729-732) accrual swaps cancelable swaps cancelable compounding swapsoptions, futures, and other derivatives, 7th international edition, copyright john c. hull 200811other swaps (page 732-733) indexed principal swap commodity swap volatili

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