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  2. Yield to maturity - Wikipedia

    en.wikipedia.org/wiki/Yield_to_maturity

    Even though the yield-to-maturity for the remaining life of the bond is just 7%, and the yield-to-maturity bargained for when the bond was purchased was only 10%, the annualized return earned over the first 10 years is 16.25%. This can be found by evaluating (1+i) from the equation (1+i) 10 = (25.84/5.73), giving 0.1625.

  3. Current yield - Wikipedia

    en.wikipedia.org/wiki/Current_yield

    The current yield, interest yield, income yield, flat yield, market yield, mark to market yield or running yield is a financial term used in reference to bonds and other fixed-interest securities such as gilts. It is the ratio of the annual interest payment and the bond's price:

  4. Duration (finance) - Wikipedia

    en.wikipedia.org/wiki/Duration_(finance)

    Expression (3) which uses the bond's yield to maturity to calculate discount factors. The key difference between the two durations is that the Fisher–Weil duration allows for the possibility of a sloping yield curve, whereas the second form is based on a constant value of the yield , not varying by term to payment. [10]

  5. Option-adjusted spread - Wikipedia

    en.wikipedia.org/wiki/Option-adjusted_spread

    "Trees" are widely applied here. Other common pricing-methods are simulation and PDEs.. Option-adjusted spread (OAS) is the yield spread which has to be added to a benchmark yield curve to discount a security's payments to match its market price, using a dynamic pricing model that accounts for embedded options.

  6. Adjusted current yield - Wikipedia

    en.wikipedia.org/wiki/Adjusted_current_yield

    The adjusted current yield is a financial term used in reference to bonds and other fixed-interest securities.It is closely related to the concept of current yield.. The adjusted current yield is given by the current yield with addition of / %.

  7. Bootstrapping (finance) - Wikipedia

    en.wikipedia.org/wiki/Bootstrapping_(finance)

    A generically stated algorithm for the third step is as follows; for more detail see Yield curve § Construction of the full yield curve from market data. For each input instrument, proceeding through these in terms of increasing maturity: solve analytically for the zero-rate where this is possible (see side-bar example)