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10. Options and options pricing

ciara.monaghan9261 Corporate finance Degree English 20 cards

Cards in this deck (20)

  1. 1Definition of an optionAn agreement made today
    To buy/sell the underlying asset
    At a future date
    With the P agreed today
  2. 2ContinuedChoice to exercise UA
    Call option: buy
    Put option: sell
    Pay a premium when buy either option
  3. 3Call optionPay off will be higher of:
    SP - EP
    Zero
  4. 4Put optionPay off will be higher of:
    EP - SP
    Zero
  5. 5Writing options offInvestors receive premium income up front
    Payoff for option writer increased by premium amount received
    Payoff for option buyer decreased by premium amount paid
  6. 6Further contractsMust buy min of 1 contract, 1000 shares
    Option trading doesn't affect co.
    1 option contract bought, 1 sold by opposite party
    No. of contracts bought/sold is open interest
  7. 7American optionsExercised any time up to and including maturity
  8. 8In the £Worthwhile to exercise
    Call: SP>EP
    Put: SP
  9. 9Out of the £Not worthwhile
    Call: SPEP
  10. 10At the £SP=EP
  11. 11Intrinsic valuePayoff if option could be exercised now
    If out of £, =0
  12. 12Time valuePremium - intrinsic value
  13. 13Factors affecting OPsEP
    Time to maturity
    P of underlying asset
    Rf IR
    Volatility of Rs on UA
  14. 14Black Scholes modelC ~ f(S,r,T,Ex,VAR)
    Based on replication strategy
    Combinations of assets w. same payoff, P must be the same - prevent arb ops
    - buying share and investing in Rf asset
    - buying call
  15. 15AssumptionsContinuum of P - doesn't jump
    Following continuum, there's a distribution of possible Rs
    Rs log normally distributed
    No divs paid on underlying share
    Assume European options
  16. 16Trading combinations: shares and optionsA straddle: buy call and put on same UA w. same EP
    A strangle: different EP
    Protective put: buy put and UA
  17. 17Protective putPayoff at maturity = call payoff +EP
    To prevent arb: PPP today = call cost w same EP and maturity as put +PV of EP
    S + P = C + PV(EP) - Put Call parity theorem
  18. 18Put Call Parity theoremShows relationship b/w call and put OPs
    On same UA w same maturity and EP
    Way of deriving theoretical Ps for European put options
  19. 19Application of BS model in valuation of..Options of different UAs
    Rights issues
    Convertible debt
    Real investment options
    Equity in levered firm
  20. 20—

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Degree Corporate finance Flashcards on 10. Options and options pricing, created by ciara.monaghan9261 on 14/05/2016.
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