CorpFinance.Module23.reading.Edition 11


CorpFinance.Module23.reading.Edition 11

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Corporate Finance, Module 23: “Advanced Option Valuation”

Corporate finance module 23: Readings for Eleventh Edition

(The attached PDF file has better formatting.)

The page numbers here are for the eleventh edition of Brealey and Myers. You may also use the seventh, eighth, ninth, or tenth editions of this text. The page numbers for earlier editions are in separate postings. The substantive changes in the textbook are slight among these editions, but the final exam problems are based on the eleventh edition.

{The Brealey and Myers textbook is excellent. We say to read certain sections and to skip others. This does not mean that certain sections are better; it means that the homework assignments and exam problems are based on the sections that you must read for this course. Some of the skipped sections are fascinating, but they are not tested.}

Review section 20.2, “Financial Alchemy with Options,” on pages 517-522. You read this for Module 20. Make sure the put call parity relation on page 519-521 is clear. We use this relation to price the options.

Read the sub-section “Spotting the Option” on pages 521-522. When spotting options, ask a series of questions:

●    What is the risky asset or liability? (This is the underlying security of the option.)
●    What is the non-risky asset or liability? (This is the strike price.)
●    How does volatility of the risky item affect the value of the option?
●    What are the rights of the option holder that affect the option value?

Read section 20.3, “What Determines Option Values,” on pages 523-528. Understand and memorize table 20.2 on page 527. The understanding takes time and review of problems; first memorize the table so you know what to expect. The final exam poses multiple choice questions on these relations.

Read section 21.3, “The Black-Scholes Formula,” on pages 545-548. Focus on the sub-section “Using the Black-Scholes Formula” on pages 546-548, but skip the sub-section “The Black-Scholes Formula and the Binomial Method” on page 549. Black-Scholes has four formulas:

●    the value of the call option (top of page 546, top of page 547, and Step 3 on page 548)
●    the value of the put option (derived from call option by put call parity on page 553)
●    the value of d1 (top of page 547)
●    the value of d2 (which is d1 – σ√t)

For the CAS and SOA exams, you learn to derive the Black-Scholes formula. For the on-line corporate finance course, know how to use the formula; that is, know what each of the input parameters means.

Skip section 21.4, “Black-Scholes in Action,” on pages 549-551. Read section 21.5, “Option Values at a Glance,” on pages 552-554. American put options and American call options on dividend paying stocks are harder to price, and we do not have simple formulas that give exact values. The final exam does not ask you to price these options, but you must understand what each one means.

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NEAS - 5/29/2013 11:04:39 AM

Corporate Finance, Module 23: “Advanced Option Valuation”

Corporate finance module 23: Readings for Eleventh Edition

(The attached PDF file has better formatting.)

The page numbers here are for the eleventh edition of Brealey and Myers. You may also use the seventh, eighth, ninth, or tenth editions of this text. The page numbers for earlier editions are in separate postings. The substantive changes in the textbook are slight among these editions, but the final exam problems are based on the eleventh edition.

{The Brealey and Myers textbook is excellent. We say to read certain sections and to skip others. This does not mean that certain sections are better; it means that the homework assignments and exam problems are based on the sections that you must read for this course. Some of the skipped sections are fascinating, but they are not tested.}

Review section 20.2, “Financial Alchemy with Options,” on pages 517-522. You read this for Module 20. Make sure the put call parity relation on page 519-521 is clear. We use this relation to price the options.

Read the sub-section “Spotting the Option” on pages 521-522. When spotting options, ask a series of questions:

●    What is the risky asset or liability? (This is the underlying security of the option.)
●    What is the non-risky asset or liability? (This is the strike price.)
●    How does volatility of the risky item affect the value of the option?
●    What are the rights of the option holder that affect the option value?

Read section 20.3, “What Determines Option Values,” on pages 523-528. Understand and memorize table 20.2 on page 527. The understanding takes time and review of problems; first memorize the table so you know what to expect. The final exam poses multiple choice questions on these relations.

Read section 21.3, “The Black-Scholes Formula,” on pages 545-548. Focus on the sub-section “Using the Black-Scholes Formula” on pages 546-548, but skip the sub-section “The Black-Scholes Formula and the Binomial Method” on page 549. Black-Scholes has four formulas:

●    the value of the call option (top of page 546, top of page 547, and Step 3 on page 548)
●    the value of the put option (derived from call option by put call parity on page 553)
●    the value of d1 (top of page 547)
●    the value of d2 (which is d1 – σ√t)

For the CAS and SOA exams, you learn to derive the Black-Scholes formula. For the on-line corporate finance course, know how to use the formula; that is, know what each of the input parameters means.

Skip section 21.4, “Black-Scholes in Action,” on pages 549-551. Read section 21.5, “Option Values at a Glance,” on pages 552-554. American put options and American call options on dividend paying stocks are harder to price, and we do not have simple formulas that give exact values. The final exam does not ask you to price these options, but you must understand what each one means.

 

Jennifer Blythe
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"What determines option value table" is for call options. I made one for put options. Can you let me know if it's correct? 

S‌ increase -> P decrease
K‌ in‌crease -> P increase
rf increase -> P decrease
t‌ increase -> P increase
Volatility increase -> P increase
P‌ upper bound: PV(X)
P‌ lower bound: max(0, PV(X)-S)

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Jennifer Blythe - 4/18/2019 5:15:09 PM
"What determines option value table" is for call options. I made one for put options. Can you let me know if it's correct? 

S‌ increase -> P decrease
K‌ in‌crease -> P increase
rf increase -> P decrease
t‌ increase -> P increase
Volatility increase -> P increase
P‌ upper bound: PV(X)
P‌ lower bound: max(0, PV(X)-S)



Correct, except that for a European put option, a longer time to maturity:

●    increases the volatility, which increases the price of the option
●    decreases the present value of the payoff, which decreases the price of the option

overall, a longer time to maturity may increase or decrease the price of the put option.


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