Lesson 17: Option Stategies Flashcards

1
Q

Floors

A

own a stock -> insure the position by buying a put option of that stock -> this purchase: floor (guarantee a minimum sale price)

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2
Q

Caps

A

have a short position in a stock -> insure the position by buying a call option of that stock -> this purchase: cap (guarantee the maximum repurchasing price)

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3
Q

Naked writing

A

writer of the option does not have a position in the asset (not long/ short the stock)

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4
Q

Covered writing

A

writer of the option has a corresponding option in the underlying asset

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5
Q

Covered Call Writing

A

long the stock + simultaneously sell (write) a call option against the long position

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6
Q

Covered Put Writing

A

short the stock + simultaneously write (sell) a put option against the short position, short the stock + write a put option produces a profit diagram the same as written call

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7
Q

Parity equation

A

tells us the difference in the premiums of puts and calls, when the 2 options: same strike price and expiration time

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8
Q

Synthetic Forwards

A

mimic a long forward position = buying a call and selling a put, each option having the same strike price and time to expiration

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9
Q

Synthetic long forward vs actual long forward

A
  • actual forward: 0 premium, synthetic forward: net option premium
  • forward contract: pays forward price, synthetic forward: pays strike price
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10
Q

When strike price of synthetic forward = Forward price vs when not

A
  • K = forward price -> C(S,K,T) - P(S,K,T) = 0 (K: the strike price of the option, S: stock price)
  • K ≠ F: forward price -> C(S,K,T) -P(S,K,T) follows put- call parity
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11
Q

Put- call parity

A

C(S,K,T) - P(S,K,T) = Se^(-dividend rate * t) - Ke(^-risk free rate * t) = PV(F - K)

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12
Q

Off - market forward

A

forward contract for which the premium is not 0 (synthetic forward contract with option’s strike price K ≠ F: forward price)

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13
Q

Option spread

A

position consisting of only calls or only puts, in which some options are purchased and some written

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14
Q

Bull spread

A
  • bull spread pays off if the stock moves up in price, but subject to a limit
  • create bull spread with calls: buy K1 strike call, sell K2 strike call (K2 > K1)
  • create bull spread with puts: buy K1 strike put and sell K2 put (K2 > K1)
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15
Q

Bear spread

A
  • bear spread pays off the stock price moves down, but subject to a limit
  • create bear spread with calls: buy K2 strike call, sell K1 strike call (K2 > K1)
  • create bear spread with puts: buy K2 strike put and sell K1 put (K2 > K1)
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16
Q

Ratio spread

A

ratio spread involves buying n of 1 option and selling m of another option of the same type (m ≠ n)

17
Q

Box spread

A
  • a box spread: 4 option strategy consisting of buying a bull spread with strikes K1 and K2 ( K2>K1) and buying a bear spread with strikes K2 and K1 (bull and bear should be different types
  • purpose of a box spread: financing arrangement, take advantage of a tax loophole
18
Q

Collar

A
  • a collar: purchase of a put and the sale of a call with higher strike price, both options have the same underlying asset and the same expiration date
  • frequently used to implement insurance strategies
19
Q

Collar Width

A

= call strike - put strike

20
Q

Collared stock

A
  • buying collar when we own stock -> collared stock
21
Q

Zero - cost collar

A
  • select strikes so that the net cost of the collar = 0
22
Q

Speculating on Volatility

A
  • Straddle
  • Strangle
23
Q

Straddle

A
  • strategy: buying a call and a put with the same strike price and time to expiration
  • pro: can profit from stock price moves in both directions -> buying straddle: a bet that volatility is greater than the market’s assessment of volatility
  • cons: high premium cost
24
Q

Strangle

A
  • buy a put with strike price K1 and buy a call with strike price K2 with K1 < S < K2 (S: initial stock price)
25
Q

Butterfly Spreads

A

written straddle with additional purchased options to limit the maximum loss
- Steps:
+ Purchase n bull spreads with strike prices K1, K2
+ Purchase m bear spreads with strike prices K3 and K2
+ K1<K2<K3
+ n and m are selected so that there are no pay off for St ≤ K1 or St ≥ K3
n/m = (K3 - K2) / (K2-K1)
-> option prices must be convex