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Book 3: Fixed Income
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Macaulay Duration
the weighted average time, in years, it takes to receive a bond’s cash flows
Modified Duration
the percentage change in a bond’s price for a 1% change in YTM
Modified Duration =
Macaulay Duration/(1+YTM)
Is modified duration a convex or linear relationship?
linear
Price Value of a Basis Point (PVBP)
the money change in the full price of a bond when its YTM changes by one basis point
Money Duration
annual ModDur x full price of a bond position
Duration
measure of a bond’s price sensitivity to changes in interest rates
How could increasing maturity doesn’t always increase duration?
it’s a weighted average
if you go way far out, the cash flows are going to be discounted to such a degree that they have no effect on the duration
a discount bond it will decrease
Which has greater interest rate risk—lower or higher coupon?
lower
What decreases duration—an increase or decrease in YTM?
an increase
way out future cash flows are discounted by a greater % and therefore add less weight to duration
As time slowly passes and YTM remains constant, how is duration effected by the passage of time?
duration steadily declines but then spikes on the day of a coupon payment as now there is more time until the next coupon payment