Lecture 10. Overview  A Futures Contract on an Option ◦ The underlying asset is not a stock ◦ The underlying asset is a futures contract  Call Futures.

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Presentation transcript:

Lecture 10

Overview  A Futures Contract on an Option ◦ The underlying asset is not a stock ◦ The underlying asset is a futures contract  Call Futures Option ◦ Long Call = The right to long a futures contract ◦ Short Call = The obligation to short a futures contract  Put Futures Option ◦ Long Put = The right to short a futures contract ◦ Short Put = The obligation to long a futures contract

Option Specifications  Futures Options = FO  No delivery occurs  Commodities are Settled in Cash  Financials might take delivery  One option = one futures contract  Expiration ◦ Financial options  Same date as futures contract expiration ◦ Commodity Options  Expire the month prior to the futures contract expiration

Pricing  FO prices are listed in “units”  Each “Unit” has a $ value Example (Corn FO)  Underlying asset = 5,000 bushels of corn  1 unit = $6.25 (or 1/8 cents per bushel)  Dec300Call = 80 ◦ 80 x $6.25 = $500  The strike of 300 = $3.00 or 300 cents per bushel  CBOT lists details

Example (Soybean FO)  March soybean futures are selling for 575 cents per bushel  The underlying asset is one futures contract on 5,000 bushels of soybeans as listed on the CBOT  The value of one futures contract ◦ 5000 x $5.75 = $28,750  The unit value is $50 ◦ Determined 5000 x.01 = $50  The futures option price is quoted in Units (which are cents per bushel)  But the total price is $50 x cents

Example (Soybean FO) - continued  Mar525P = 5 (total cost = $50 x 5 = $250)  Mar550C = 35.50($1,775)  Mar600C = 8.25($ )  BE on March550C = =

Units  Vary depending on the underlying asset  Each asset has a unique relationship among ◦ Asset price ◦ Futures Contract specs ◦ Option Basic Underlying Asset Categories  Commodity  Financial  Currency  others

Example - gold is quoted in $ per ounce Example - Sugar is quoted in cents per pound CBOT web site Pricing – Same as regular options. Black Scholes Binomial

FO Margin  Determined by volatility and risk of loss  Futures Options use unique margin accounting  SPAN= Standard Portfolio ANalysis of Risk Futures Options Uses Same as futures w/ flexibility Floors, ceilings, spreads, etc Employs all Option strategies Arbitrage (lots of mispricing)

Birth 1981 Definition - An agreement between two firms, in which each firm agrees to exchange the “interest rate characteristics” of two different financial instruments of identical principal Key points Spread inefficiencies Same notation principal Only interest exchanged

 “Plain Vanilla Swap” - (generic swap)  fixed rate payer  floating rate payer  counterparties  settlement date  trade date  effective date  terms  Swap Gain = fixed spread - floating spread

Example (vanilla/annually settled) XYZABC fixed rate10%11.5% floating ratelibor +.25libor +.50 Q: if libor = 7%, what swap can be made 7 what is the profit (assume $1mil face value loans) A: XYZ borrows 10% fixed ABC borrows 7.5% floating XYZ pays 7.25% ABC pays 10.50%

Example - cont Benefit to XYZNet position floating fixed Net gain+.50% Benefit ABCNet Position floating fixed net gain+.75%

Example - cont Settlement date ABC pmt x 1mil = 105,000 XYZ pmt 7.25 x 1mil = 72,500 net cash pmt by ABC = 32,500 if libor rises to 9% settlement date ABC pmt x 1mil = 105,000 XYZ pmt 9.25 x 1mil= 92,500 net cash pmt by ABC = 12,500

 transactions  rarely done direct  banks = middleman  bank profit = part of “swap gain” example - same continued XYZ & ABC go to bank separately XYZ term = SWAP libor +.25 for ABC terms = swap floating libor +.25 for fixed 10.75

Example - cont settlement date - XYZ Bank pmt x 1mil = 105,000 XYZ pmt 7.25 x 1mil = 72,500 net Bank pmt to XYZ = 32,500 settlement date - ABC Bank pmt 7.25 x 1mil = 72,500 ABC pmt x 1mil = 107,500 net ABC pmt to bank = 35,000 bank “swap gain” = +35, ,500 = +2,500

Example - cont benefit to XYZ floating = 0 fixed = +.50 net gain.50 benefit to ABC floating = -.25 fixed = +.75net gain.50 benefit to bank floating = 0 fixed = +.25net gain +.25 total benefit = 12,500 (same as w/o bank)

Similar to interest rate swaps Same type loan, just diff currency WHY? example: you have an investment in Japan Project is financed with US bonds You look for SWAP partner so you can emulate holding Japanese bonds JavaYahooprincipal Yen loan11%12%$ 1 mil $ loan8%11.1%or Y120

example - continued  Java borrows 8%  Yahoo borrows 12%  Intl. Bank arranges swap  Java swaps 8% $ loan for 10.3% yen loan w/bank  Yahoo swaps 12% yen loan for 10.4% $ loan w/bank total available benefit = (11.1-8) - (12-11) = 2.1%

example - continued benefit to Java $ loan = 0 Yen loan =.7net gain = +.7% benefit to Yahoo $ loan = +.7 yen loan = 0net gain = +.7% benefit to bank $ loan = +2.4 yen loan = -1.7net gain = +.7%