What is the 'ZeroVolatility Spread  Zspread'
The Zerovolatility spread (Zspread) is the constant spread that makes the price of a security equal to the present value of its cash flows when added to the yield at each point on the spot rate Treasury curve where cash flow is received. In other words, each cash flow is discounted at the appropriate Treasury spot rate plus the Zspread. The Zspread is also known as a static spread.
BREAKING DOWN 'ZeroVolatility Spread  Zspread'
The Zerovolatility spread (Zspread) helps analysts discover if there is a discrepancy in a bond's price. Because the Zspread measures the spread that an investor will receive over the entirety of the Treasury yield curve, it gives analysts a more realistic valuation of a security instead of a singlepoint metric, such as a bond's maturity date.
ZeroVolatility Spread Calculation
A Zspread calculation is different than a nominal spread calculation. A nominal spread calculation uses one point on the Treasury yield curve (not the spotrate Treasury yield curve) to determine the spread at a single point that will equal the present value of the security's cash flows to its price.
To calculate a Zspread, an investor must take the Treasury spot rate at each relevant maturity, add the Zspread to this rate, and then use this combined rate as the discount rate to calculate the price of the bond. The components that go into a Zspread calculation are as follows:
P = the current price of the bond plus any accrued interest
C(x) = bond coupon payment
r(x) = the spot rate at each maturity
Z = the Zspread
T = the total cash flow received at the bond's maturity
n = the relevant time period
The generalized formula is:
P = {C(1) / (1 + (r(1) + Z) / 2) ^ (2 x n)} + {C(2) / (1 + (r(2) + Z) / 2) ^ (2 x n)} + {C(n) / (1 + (r(n) + Z) / 2) ^ (2 x n)}
For example, assume a bond is currently priced at $104.90. It has three future cash flows: a $5 payment next year, a $5 payment two years from now and a final total payment of $105 in three years. The Treasury spot rate at the one, two, and three year marks are 2.5%, 2.7% and 3%. The formula would be set up as follows:
$104.90 = $5 / (1 +(2.5% + Z) / 2) ^ (2 x 1) + $5 / (1 +(2.7% + Z) / 2) ^ (2 x 2) + $105 / (1 +(3% + Z) / 2) ^ (2 x 3)
With the correct Zspread, this simplifies to:
$104.90 = $4.87 + $4.72 + $95.32
This implies that the Zspread equals 0.5% in this example.

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