Options, Futures, & Other Derivatives Flashcards
call
right to buy
call value decrease as strike price increase
put
right to sell
put value increase as strike price increase
put/call parity
defines relationship between calls, puts, and the underlying futures contract. Requires that the puts & calls are the same strike, expiration, and underlying futures contract. on formula sheet.
protective put
buys put option as “insurance” on a stock you already own. “married put”
covered calls
buys stock and sells a call option against those shares in exchange for income
used when investor is bullish LT but ST feels it may trade flat.
can impose “sell discipline” if you already planned to sell the stock at “x” price
straddles
buy both put and call with the same strike/exp
investor thinks stock will move significantly but unsure which way
spreads (horizontal/vertival/diagonal)
combo of 2+ calls (or 2+ puts) on the same stock but with different maturity or exercise price
horizontal: different exp date
vertical: different strike prices
diagonal: combo of horizontal & vertical
collar
an options-based hedge that involves selling
(writing) an out of the money call and buying an
out of the money put on an underlying asset that
has imbedded gains
this strategy is intended to lock in profits by buying
downside protection while calls are sold to
generate income to help pay for this downside
protection
forward
a deferred-delivery sale of an asset w/ the sale price agreed on now
futures
similar to a forward but formalized and standardized contracts.
- creates liquidity - marked to market - exchange mitigates risk
Marking to Market
each day the profits or losses from new futures price are paid over or subtracted from the account. “FMV”, not historical pricing
Speculators v. Hedgers
Speculators
seek to profit from price
movement
– short - believe price will fall
– long - believe price will rise
Hedgers
* seek protection from
price movement
– long hedge - protecting
against a rise in purchase
price
– short hedge - protecting
against a fall in selling
price
What is the futures price of an asset if its current market
price is 75, the discount rate is 8%, there is no cash flow or holding
costs, and the maturity is 6 months?
Calculate Spot – Futures Parity
Answer: $77.94
Solution: F = $75 (1 + .08).5
75 (1.0392) = $77.94
on formula sheet
Contango & Backwardation
Application:
- backwardation is desirable for investors who are “net
long”
- backwardation occurs when futures prices are lower
than spot prices
- backwardation indicates short supply
- contango occurs when futures prices are higher than spot prices
- contango indicates immediate supply
Swaps
Swaps are multi-
period extensions of
forward contracts.
ex. credit default swaps
has credit risk