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For the $99.44 investment, the bond investor will receive $105 and therefore the yield to maturity is 5.56 / 99.44 for 5.59% in the one year time period. Then continuing by trial and error, a bond gain of 5.53 divided by a bond price of 99.47 produces a yield to maturity of 5.56%. Also, the bond gain and the bond price add up to 105.
I recognize, of course, that the definition of Yield-to-Maturity as stated in the article is inaccurate, but the principle still holds. The definition as currently given has the additional problem of not being clear when it comes to evaluating step-up bonds, which will be resolved by using a simple comparison of two prices.
A share repurchase proceeds if returning capital to shareholders has a higher IRR than candidate capital investment projects or acquisition projects at current market prices. Funding new projects by raising new debt may also involve measuring the cost of the new debt in terms of the yield to maturity (internal rate of return).
[37] [38] [39] In the case of a swap, for example, [37] the potential future exposure, PFE, facing the bank on each date is the probability-weighted average of the positive settlement payments and swap values over the lattice-nodes at the date; each node's probability is in turn a function of the tree's cumulative up- and down-probabilities.
The vertical or y-axis depicts the annualized yield to maturity. [3] Those who issue and trade in forms of debt, such as loans and bonds, use yield curves to determine their value. [4] Shifts in the shape and slope of the yield curve are thought to be related to investor expectations for the economy and interest rates.
The yield to maturity (YTM) is the discount rate which returns the market price of a bond without embedded optionality; it is identical to (required return) in the above equation. YTM is thus the internal rate of return of an investment in the bond made at the observed price. Since YTM can be used to price a bond, bond prices are often quoted ...
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The positivity of convexity can also be proven analytically for basic interest rate securities. For example, under the assumption of a flat yield curve one can write the value of a coupon-bearing bond as () = =, where C i stands for the coupon paid at time t i. Then it is easy to see that