From the course: Fixed Income Fundamentals
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The effect of convexity on bond price
From the course: Fixed Income Fundamentals
The effect of convexity on bond price
- [Instructor] Once we've figured out what convexity is for a bond, we can use this convexity adjustment to further hone the accuracy of our calculation of the price impact on a bond given changes in yield. To recap our learning, we use duration to calculate the price given for a given change in yield. That's good for small variances in yield. However, as duration is an approximation based on a tangent to a point, the calculation won't take into consideration how the curvature of the bond's price-yield relationship impacts the price change. That's where this adjustment for convexity comes in. In order to figure out the actual change in price as a percentage, we use the formula change in price is equal to duration effect plus the convexity adjustment. Expanding on that more, it becomes negative modified duration, multiplied by change in yield, plus 1/2 of convexity times the change in yield squared. The reason we use the negative of modified duration is because of the negative…
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Duration definition2m 51s
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Duration with zero-coupon bonds1m 12s
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Macaulay duration: Definition1m 27s
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Macaulay duration: Calculation2m 37s
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Macaulay duration: Excel demonstration2m 42s
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Macaulay duration: Summary47s
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Modified duration1m 17s
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Dollar duration2m 46s
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Other measures of yield sensitivity1m 22s
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PVBP: Refinitiv example31s
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How to use yield sensitivity59s
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Convexity2m 16s
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Convexity: Excel demonstration2m 1s
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The effect of convexity on bond price3m 49s
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Price change: Excel demonstration2m 13s
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Key points about convexity1m 58s
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Key points about convexity on Refinitiv1m 16s
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Bond summary exercise12m 9s
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