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Option-Adjusted Spread (OAS)

An option-adjusted spread is the extra yield a bond offers over the risk-free curve after stripping out the value of any embedded option, such as the issuer's right to call it early. It makes bonds with and without options comparable.

The figure is a model output, not a traded price.

From the Money Master HQ dictionary, founded by Shihan Sheriff (FCMA, VP of Finance at Nomod, CFO at Esanjo Ventures). How these definitions are written.

What it means

A callable bond's quoted spread lies to you, because part of that extra yield is not reward for risk but the price of the option you sold the issuer when you bought the bond. The option matters because it caps your upside: when rates fall, the issuer calls the bond away, and your juicy yield vanishes exactly when it would be worth most.

The adjustment removes that distortion, as models simulate thousands of interest-rate paths, value the embedded option along each one and report the spread that remains after paying for it. What survives is comparable.

The option-adjusted spread of a callable bond can be lined up honestly against a bullet bond or a mortgage security, because the option noise is gone. Mortgage-backed securities made the measure famous, since prepayment risk is an option the homeowner holds and without the adjustment mortgage spreads looked richer than they were.

State treasurers and official sector analysts use the metric for exactly this reason, and guidance from offices like the California State Treasurer walks through both the benefits and the limits of OAS analysis for public portfolios. The limits deserve respect, because the spread is only as good as the interest-rate model and its volatility assumptions, and two dealers can quote different OAS on the same bond.

The number moves with volatility itself, since higher assumed rate volatility raises the option's value, which lowers the adjusted spread, so the metric carries its assumptions inside it. For a portfolio manager, the use is ranking: among bonds of similar credit quality, a higher OAS marks the cheaper risk, provided the models being compared share their assumptions.

For a treasurer, the lesson is humility, because OAS is a model output, not a market price, and treating it as exact invites false precision into real decisions. The concept generalises, since any yield comparison involving embedded options, from callable corporates to convertible debt, needs the option stripped before the spreads mean anything.

Index construction depends on it too, as bond benchmarks quote spreads on an option-adjusted basis so that callable and non-callable members sit on the same scale, and tracking error is measured against the adjusted numbers. The daily trader version is simpler.

When a callable bond's yield looks too generous for its credit quality, the option is usually the reason, and the adjusted spread confirms the suspicion.

In practice

Real-world examples.

1

Example

A callable bond yields 6% against 4% on comparable non-callable bullet bonds, a raw gap of 200 basis points. If the call option is worth 70 basis points, the adjusted spread is only 130 basis points. The headline gap overstated the reward for credit risk.

2

Example

A mortgage security's spread looks fat until prepayment options are priced. The OAS reveals the real compensation for the risk that remains. The model earned its keep.

3

Example

Two dealers quote OAS 15 points apart on the same bond. Different volatility assumptions, not different bonds, produced the gap, so the buyer asks each dealer for its model inputs before comparing.

Formula

Calculation

OAS = yield spread over the risk-free curve - value of the embedded option. A callable bond showing 180 basis points of raw spread with an option worth 50 basis points carries an OAS of 180 - 50 = 130 basis points. Worked example. On a $10,000,000 holding, 180 basis points is $10,000,000 x 0.018 = $180,000 a year of apparent extra income, while 130 basis points is $130,000. About $50,000 a year of the apparent reward is really payment for the call option. If a dealer assumes higher volatility and values the option at 70 basis points, its OAS for the same bond falls to 110 basis points, which shows how assumptions move the answer.

Case study

Seen in the real world.

In this illustrative fictional case, Soren, who manages a municipal pension's bond book, compares two callable corporates yielding almost identically. After adjustment, one shows 40 basis points more OAS because its call protection runs longer. The desk buys that one, and is vindicated when rates rally and the rival bond is called away.

Soren records the volatility assumption used in both models so the committee can see the ranking would not flip under reasonable alternatives. Call protection was the difference. The pension and bonds are invented for illustration.

Watch out

Common mistakes.

  • Comparing raw spreads on bonds with embedded options, when part of the yield is the option premium, and the unadjusted comparison rewards the bond that sold you the most optionality.
  • Treating OAS as a market price, when it is a model estimate sensitive to volatility assumptions, and different models legitimately produce different numbers.
  • Forgetting that the option cuts both ways, when falling volatility raises the measured spread without any change in the bond, and model inputs can manufacture apparent value. Inputs can manufacture value.

Questions

People also ask.

What is an option-adjusted spread?

A bond's yield advantage over the risk-free curve after removing the value of embedded options like call rights. It makes callable and bullet bonds honestly comparable. The figure is a model output, not a traded price. Comparability is the whole point.

Why not just compare quoted spreads?

Because the option distorts them. A callable bond pays extra yield partly as the price of the call you granted, so raw spreads overstate the reward for credit risk alone.

What should an investor watch?

The assumptions behind the number. Volatility inputs and rate models differ across dealers, and the ranking of two bonds can flip when the models change.

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Last updated · October 8, 2026
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