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Zero Coupon Bond

Last updated 17 October 2026

A zero coupon bond pays no periodic interest at all; it is sold at a discount to its face value and repays the full face value on a single date. The investor's entire return comes from the gap between the purchase price and the amount repaid.

Because there are no interim payments, the price is far more sensitive to interest rate movements than a conventional bond of the same length.

From the Money Master HQ dictionary, founded by Shihan Sheriff (FCMA, CGMA, CPA (Australia), MBA (General), MBA (Data Science & AI), UAECA, CAAB, CAIS; VP of Finance at Nomod, CFO at Esanjo Ventures). How these definitions are written.

On this page

Key takeaways

  • A zero coupon bond pays no periodic interest, instead selling at a deep discount and returning its full face value at maturity.
  • Investors earn a return through the price gap, eliminating reinvestment risk while enjoying total predictability over future cash flows.
  • These instruments are exceptionally sensitive to interest rate movements because their entire duration spans the full term to maturity.
  • Tax authorities often treat the annual increase in value as taxable income even though no cash is received until the maturity date.

What it means

A zero coupon bond is a debt security that does not make periodic interest payments, which are commonly known as coupon payments in traditional fixed income markets. Instead of receiving regular cash distributions twice a year or annually, an investor purchases the bond at a significant discount to its face value.

The issuer then promises to repay the full face value in a single lump sum when the bond reaches its maturity date. The entire financial return for the holder comes from the difference between the discounted purchase price and the full face value received at the end.

This structure makes zero coupon bonds fundamentally different from standard coupon-paying bonds, transforming how investors evaluate yield, risk and cash flow timing. To understand why these instruments exist, it helps to examine the perspectives of both buyers and issuers.

For investors, the primary appeal is absolute certainty about future cash flows. If an individual or a corporate treasurer knows that a specific sum of money will be needed on a precise date in the future, a zero coupon bond provides a way to lock in that exact amount today.

Because there are no interim interest payments, the investor faces no reinvestment risk. With a conventional bond, the holder must constantly find new investments for the regular coupon payments, often facing lower market interest rates at that time.

A zero coupon bond removes this hurdle entirely, allowing the initial investment to compound uninterrupted until the maturity date. From the perspective of the issuer, zero coupon bonds offer a unique advantage regarding cash management.

A corporation, municipality or national government can borrow money today without having to service any debt through regular interest payments during the life of the bond. This setup is particularly useful for funding long term infrastructure projects that generate no immediate revenue, such as building a toll road, a bridge or a large commercial property.

The issuer pays nothing until the project is fully operational and capable of generating sufficient cash flow to meet the final repayment obligation. However, the drawback for the issuer is that the final maturity payment is a single, massive liability that must be met in full, requiring careful advance planning to avoid default.

Price volatility is one of the most critical characteristics that analysts and portfolio managers must consider. Because a zero coupon bond has no intermediate cash flows, its duration is equal to its entire remaining term to maturity.

Duration measures a bond price sensitivity to shifts in market interest rates. A conventional bond of the same length has a shorter duration because it returns some cash to the holder early through regular coupons.

Consequently, a zero coupon bond experiences much larger price swings when market interest rates rise or fall. If market yields increase, the price of an existing zero coupon bond drops sharply.

Conversely, if market yields fall, its price rises significantly. This heightened volatility cuts both ways, offering substantial capital gains for astute traders during a falling rate market, but creating severe paper losses for holders who must sell before maturity during a rising rate environment.

Taxation introduces another layer of complexity that requires careful analysis, particularly in jurisdictions where tax laws focus on economic accrual rather than actual cash receipts. Even though the holder receives zero cash until the final maturity date, tax authorities in many countries view the annual increase in the bond price as taxable income.

This phenomenon is known as imputed interest or phantom income. An investor can find themselves owing tax every year on gains that exist only on paper, which can create a cash flow squeeze if the bond is held in a taxable brokerage account.

To mitigate this issue, investors frequently hold zero coupon bonds inside tax sheltered vehicles such as pensions, retirement accounts or ISAs, where the annual accretion escapes immediate taxation. The mathematics underpinning zero coupon bonds rely heavily on the principle of the time value of money and compound interest.

The price of a zero coupon bond is calculated by taking the face value and discounting it back to the present day using the prevailing market yield and the number of years to maturity. As time passes, the bond naturally increases in value each year by an amount equal to the current carrying value multiplied by the yield.

This process is the inverse of discounting and is called accretion. For example, if a bond with a face value of 100,000 matures in ten years at a 5 percent yield, the initial purchase price is calculated by dividing the face value by one plus the yield raised to the power of ten.

This yields a starting price of roughly 61,391. Over the next decade, the value of the holding creeps upward along a predictable exponential curve until it reaches the full 100,000.

When evaluating zero coupon bonds alongside neighbouring concepts, financial analysts often compare them to conventional bonds, Treasury bills, and annuities. While a standard bond provides regular income, a zero coupon bond provides capital growth through a predetermined mathematical formula.

While short term Treasury bills also sell at a discount and pay no coupons, they have very short maturities of one year or less, whereas zero coupon bonds can span decades, including ultra-long maturities issued by governments and corporations. Understanding these distinctions helps non-finance managers and business owners recognise when a zero coupon structure is appropriate for corporate finance strategies, asset liability matching, or long term wealth accumulation.

In practice

Real-world examples

Example 1

A family knows it will need $50,000 for university fees in eight years. It buys zero coupon government bonds maturing that summer, fixing the amount that will be available regardless of what interest rates do in the meantime.

Example 2

A toll road operator issues zero coupon bonds to fund construction, matching the absence of interest payments to the four years before the road opens and starts collecting revenue.

Example 3

A pension scheme with a large payment due in 2041 buys zero coupon bonds maturing that year. The trustees accept the sharp price swings along the way because the bonds are held to maturity and the final amount is already known.

Worked example

Ten Year Zero Coupon Bond Accretion Schedule

YearStarting ValueAccrued Interest (5%)Ending Value
161,3913,07064,461
264,4613,22367,684
367,6843,38471,068
471,0683,55374,621
574,6213,73178,353

All figures are illustrative and based on a hypothetical ten year bond with a face value of 100,000 and a constant yield of 5%.

Think of it

Zero coupon bond pays no interest-you buy at discount and get face value at maturity.

Formula

Calculation

Price = face value / (1 + yield)^number of years. Rearranged, yield = (face value / price)^(1 / number of years) - 1. An investor buys a zero coupon bond that will repay $100,000 in exactly 10 years, at a market yield of 5%. The compounding factor is 1.05 raised to the power of 10, which equals 1.628895. Price = $100,000 / 1.628895 = $61,391. The total return over the life of the bond is $100,000 - $61,391 = $38,609 on an outlay of $61,391. In the first year the value accretes by $61,391 x 0.05 = $3,070, and by the end of year five the bond is worth $100,000 / 1.05^5 = $78,353, still growing at 5% a year with no cash changing hands until the final repayment.

Case study

Seen in the real world

This is an illustrative and entirely fictional example. Kestrel Property Trust, an invented developer, funded a $60,000,000 site assembly with zero coupon bonds maturing in seven years, delighted that it would pay no interest at all while the scheme was in planning.

The bonds were issued at a yield of 8%, so the amount due at maturity was substantially more than the sum borrowed, and the accrued liability grew on the balance sheet every year. By year five the fictional trust's reported gearing had risen sharply even though not a dollar had left the business, and its bank covenants came under strain.

Kestrel's board eventually refinanced part of the debt with a conventional amortising loan two years before maturity, at a cost. The lesson its illustrative finance director drew was that zero coupon debt protects cash flow but does nothing for the balance sheet, and the repayment date needs planning for from day one.

Watch out

Common mistakes

  • Assuming a zero coupon bond earns nothing because it pays no interest, when the whole return is built into the discounted purchase price.
  • Forgetting that many tax systems charge tax on the annual accretion in value even though no cash has been received.
  • Treating a zero coupon bond as low risk because the payout is fixed, while ignoring how violently its market price moves if rates change before maturity.

Questions

People also ask

How does an investor make money if there are no interest payments?

By buying below face value and receiving the full face value at maturity, with the difference representing compounded interest.

Are zero coupon bonds riskier than ordinary bonds?

Credit risk is arguably higher because everything depends on one payment at the end, and price risk is definitely higher because the duration equals the full term.

What is a strip?

A conventional bond that a dealer has separated into its individual coupon and principal payments, each of which then trades as its own zero coupon instrument.

Sources and further reading

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The information provided in this finance dictionary is for educational and informational purposes only. It should not be construed as financial, investment, legal, or tax advice. Always consult with a qualified professional before making any financial decisions. Money Master HQ makes no representations or warranties about the accuracy, completeness, or suitability of this information. Use of this content is at your own risk.