The Science of Term Structure Models (FRM Part 2 2023 - Book 1 - Chapter 11)

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  • čas přidán 20. 07. 2024
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    After completing this reading you should be able to:
    - Calculate the expected discounted value of a zero-coupon security using a binomial tree.
    - Construct and apply an arbitrage argument to price a call option on a zero-coupon security using replicating portfolios.
    - Define risk-neutral pricing and apply it to option pricing.
    - Distinguish between true and risk-neutral probabilities, and apply this difference to interest rate drift.
    - Explain how the principles of arbitrage pricing of derivatives on fixed income securities can be extended over multiple periods.
    - Define option-adjusted spread (OAS) and apply it to security pricing.
    - Describe the rationale behind the use of recombining trees in option pricing.
    - Calculate the value of a constant maturity Treasury swap, given an interest rate tree and the risk-neutral probabilities.
    - Evaluate the advantages and disadvantages of reducing the size of the time steps on the pricing of derivatives on fixed-income securities.
    - Evaluate the appropriateness of the Black-Scholes-Merton model when valuing derivatives on fixed income securities.

Komentáře • 7

  • @francoiscoetzer9920
    @francoiscoetzer9920 Před 2 lety

    This is a great lecture! Thank you professor.

  • @surendrabarsode8959
    @surendrabarsode8959 Před 3 lety +1

    Very well explained with simple examples. Thanks Prof. Forjan.

  • @oluilesanmi2964
    @oluilesanmi2964 Před rokem +1

    Well dissected. Thanks a million!

    • @analystprep
      @analystprep  Před rokem

      Glad it was helpful! If you like our video lessons, it would be appreciated if you could take 2 minutes of your time to leave us a review here: trustpilot.com/review/analystprep.com

  • @vedshah7600
    @vedshah7600 Před rokem

    Just one question, how did the 10 basis points come in the OAS?

  • @sudhanshujetly8885
    @sudhanshujetly8885 Před 3 lety +1

    Don't know why but this did not cover Callable and Putable bonds.