Podcast
Questions and Answers
Explain how no-arbitrage condition at forward contract initiation ensures zero value for both the long and short positions.
Explain how no-arbitrage condition at forward contract initiation ensures zero value for both the long and short positions.
The no-arbitrage condition sets the forward price such that the initial cost of entering the contract is zero, leading to no initial value for either party.
How does an increase in the underlying asset's spot price after forward contract initiation affect the value of the long and short positions?
How does an increase in the underlying asset's spot price after forward contract initiation affect the value of the long and short positions?
An increase in spot price benefits the long position, making its value positive; conversely, it negatively impacts the short position, making its value negative.
Why is there no discounting needed when calculating the value of a forward contract at expiration?
Why is there no discounting needed when calculating the value of a forward contract at expiration?
At expiration, there is no time left until settlement, so the time value of money (discounting) is irrelevant. The contract's value is simply the difference between the spot price and the forward price.
In an equity forward contract, how are expected dividend payments handled when pricing the forward price?
In an equity forward contract, how are expected dividend payments handled when pricing the forward price?
Explain how to calculate the value of a long position in a forward contract on a dividend-paying stock after some time has passed.
Explain how to calculate the value of a long position in a forward contract on a dividend-paying stock after some time has passed.
How is the formula for pricing a forward contract on a fixed-income security (coupon-paying bond) analogous to that of a dividend-paying stock?
How is the formula for pricing a forward contract on a fixed-income security (coupon-paying bond) analogous to that of a dividend-paying stock?
Explain the interest rate parity relationship and its implications for pricing currency forward contracts.
Explain the interest rate parity relationship and its implications for pricing currency forward contracts.
Outline the steps to calculate the value of a currency forward contract prior to maturity.
Outline the steps to calculate the value of a currency forward contract prior to maturity.
Describe the no-arbitrage principle in pricing Treasury bill (T-bill) futures contracts.
Describe the no-arbitrage principle in pricing Treasury bill (T-bill) futures contracts.
How do coupon payments affect the no-arbitrage futures price for a Treasury bond (T-bond) contract?
How do coupon payments affect the no-arbitrage futures price for a Treasury bond (T-bond) contract?
Explain the purpose of a conversion factor (CF) in T-bond futures contracts and how it is applied.
Explain the purpose of a conversion factor (CF) in T-bond futures contracts and how it is applied.
How are stock dividends accounted for when pricing futures contracts on individual stocks?
How are stock dividends accounted for when pricing futures contracts on individual stocks?
How is the price of a currency future derived, and what key variables are involved?
How is the price of a currency future derived, and what key variables are involved?
Define VA and VF when hedging an equity portfolio.
Define VA and VF when hedging an equity portfolio.
Elaborate on why index options are settled in cash instead of physical delivery of the underlying stocks.
Elaborate on why index options are settled in cash instead of physical delivery of the underlying stocks.
Explain how a portfolio manager can use put options on a well-diversified index to implement portfolio insurance.
Explain how a portfolio manager can use put options on a well-diversified index to implement portfolio insurance.
How does the beta of a portfolio affect the number of put options required for portfolio insurance?
How does the beta of a portfolio affect the number of put options required for portfolio insurance?
Provide a formula of computing the delta of a call option.
Provide a formula of computing the delta of a call option.
Why should you short the option when you need to create a delta-neutral hedge?
Why should you short the option when you need to create a delta-neutral hedge?
Explain the basic concept of a Credit Default Swap (CDS).
Explain the basic concept of a Credit Default Swap (CDS).
What is the notional principal in a CDS, and how does it relate to the protection provided?
What is the notional principal in a CDS, and how does it relate to the protection provided?
Name common types of credit events that trigger a payment under a CDS.
Name common types of credit events that trigger a payment under a CDS.
In the context of a CDS, explain the meaning of probability of default and hazard rate.
In the context of a CDS, explain the meaning of probability of default and hazard rate.
Provide a formula for (expected loss)t.
Provide a formula for (expected loss)t.
What are Collateralized Debt Obligations (CDOs)?
What are Collateralized Debt Obligations (CDOs)?
In general terms, what is a bull spread strategy using options, and what is its payoff profile?
In general terms, what is a bull spread strategy using options, and what is its payoff profile?
Describe a butterfly spread strategy and its intended outcome.
Describe a butterfly spread strategy and its intended outcome.
Describe a calendar spread strategy using options.
Describe a calendar spread strategy using options.
Flashcards
V0 (of long position at initiation)
V0 (of long position at initiation)
Initial value of a forward contract for a long position.
Vt (of long position during life of contract)
Vt (of long position during life of contract)
Value of a long position during the contract's life.
VT (long position at maturity)
VT (long position at maturity)
Value of a long position at contract expiration.
Pricing Equity Forwards with Dividends
Pricing Equity Forwards with Dividends
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Vt (long position with dividends)
Vt (long position with dividends)
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FP (on a fixed income security)
FP (on a fixed income security)
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Ft (currency forward contract)
Ft (currency forward contract)
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V15 (currency forward contract)
V15 (currency forward contract)
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Treasury bill futures pricing
Treasury bill futures pricing
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Treasury bond futures
Treasury bond futures
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Adjust T-bond for conversion factor
Adjust T-bond for conversion factor
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FP (on an individual stock)
FP (on an individual stock)
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FT (currency futures contract)
FT (currency futures contract)
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Delta
Delta
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Credit Default Swap (CDS)
Credit Default Swap (CDS)
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Hedging with Portfolio insurance.
Hedging with Portfolio insurance.
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N*
N*
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Forward rate agreements.
Forward rate agreements.
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Study Notes
- V0 represents the initial value of a long forward position
- It is calculated as S0 - (FP / (1 + rf)^T)
- S0 is the current spot price
- FP is the forward price
- rf is the risk-free interest rate
- T is the time to maturity
- In a no-arbitrage scenario, the long and short positions at contract initiation have a combined value of zero
- If S0 equals FP / (1 + Rf)^T, then V0 equals 0
Value of Forward During Life of Contract
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To determine value of a long position in a forward contract after time t has passed (where t < T):
- Use the formula Vt = St - [FP / (1 + Rf)^(T-t)]
- St is the spot price at time t
- FP is the original forward price
- Rf is the risk-free rate
- T is the original time to maturity
- t is the time that has passed since initiation
- Use the formula Vt = St - [FP / (1 + Rf)^(T-t)]
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The equivalent value for the short position is the negative of the long position's value
- Vt (short position) = [FP / (1 + Rf)^(T-t)] - St
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