Current yield is annual coupon income divided by a bond's current market price, providing a quick income measure that excludes redemption and price-return effects.
Current yield, also called running yield, is a bond’s annual coupon payment divided by its current market price. It shows the coupon income available at today’s price, but it does not measure total return, account for the gain or loss at redemption, or identify the most relevant call scenario.
Current yield is useful as a fast income screen. It is not sufficient for choosing among bonds with different maturities, call terms, credit risk, liquidity, or tax treatment.
For a plain fixed-rate bond:
Suppose a $1,000 face-value bond has a 6% annual coupon and trades at $920:
The 6.52% result means the annual coupon equals about 6.52% of the quoted price. It does not mean the investor will earn 6.52% over every one-year holding period.
Assume three otherwise identical five-year bonds each pay a $60 annual coupon on $1,000 face value. The YTM values below use annual payments for a simplified illustration.
| Market price | Price condition | Coupon rate | Current yield | Approximate YTM |
|---|---|---|---|---|
$920 | Discount | 6.00% | 6.52% | 8.00% |
$1,000 | Par | 6.00% | 6.00% | 6.00% |
$1,080 | Premium | 6.00% | 5.56% | 4.19% |
Current yield and YTM differ because YTM incorporates the movement between purchase price and the $1,000 maturity payment, as well as the timing of all cash flows.
$80 toward par if held to maturity and paid as promised, so its YTM exceeds current yield.$80 relative to purchase price when only $1,000 is repaid at maturity, so its YTM is below current yield.| Measure | Formula or basis | What it captures | What it omits or assumes |
|---|---|---|---|
| Coupon Rate | Annual coupon / face value | Contractual coupon rate | Current market price |
| Current yield | Annual coupon / current price | Coupon income at today’s price | Redemption, calls, price change, and timing |
| Yield to Maturity | Price and all scheduled maturity cash flows | Modeled full-horizon yield | Assumes payment and stated maturity path |
| Yield to Call | Price and cash flows through one call date | Call-scenario yield | Applies only to the selected call |
| Yield to Worst | Lowest specified redemption yield | Conservative contractual redemption comparison | Does not model default or every market outcome |
| Holding-period return | Cash received plus sale-price change | Actual result over the chosen horizon | Unknown until price and cash flows occur |
The most useful measure depends on the question. Current yield answers an income question, not a total-return or risk question.
Assume a bond has:
$1,000 face value;$70;$1,080; and$1,020.Its current yield is:
Using annual cash flows for simplicity, the yield to that call is about 3.75%. The call scenario is much lower because the investor pays $1,080 but receives only $1,020 at redemption after two coupon payments.
Current yield hides that premium loss. For a callable premium bond, Yield to Worst is usually more informative than current yield alone.
Bond prices are often quoted on a clean basis excluding accrued interest, while the settlement or dirty price includes accrued interest. Current-yield data providers may use quoted clean price, but a cash-on-cash calculation based on actual settlement funds can use the full price.
Suppose a bond pays $60 annually, has a clean price of $980, and has $20 of accrued interest:
| Denominator | Calculation | Result |
|---|---|---|
| Clean quoted price | $60 / $980 | 6.12% |
| Full settlement price | $60 / $1,000 | 6.00% |
Neither number explains the complete holding-period economics. The buyer pays accrued interest because part of the next coupon economically belongs to the seller. State the price basis when precision matters, and do not compare yields built from different denominators.
A zero-coupon bond pays no periodic coupon, so its current yield is 0%. It can still have a positive or negative yield to maturity because return comes from the difference between purchase price and maturity payment.
Current yield can be estimated from the current annualized coupon divided by price, but future coupon payments reset. The resulting measure can become stale quickly and does not capture discount margin, index changes, floors, caps, or credit-spread risk.
Coupon cash can change as adjusted principal changes. A static annual coupon numerator may not represent future cash income. Real yield and inflation assumptions are more useful for full analysis.
Principal payments reduce the amount on which future coupons are earned. A current annual coupon snapshot can overstate future cash income if principal amortizes or prepays.
Contractual coupon divided by a distressed price can produce an extremely high current yield even when coupon payment is suspended or doubtful. Expected cash flows and recovery analysis replace the mechanical ratio.
For a fixed coupon, current yield changes mainly because price changes:
A rising current yield is therefore not automatically favorable. It can be caused by a worsening credit or liquidity outlook rather than improved income quality.
This article provides general financial education, not individualized investment, tax, legal, or accounting advice. Actual decisions require the security terms, current market evidence, and the reader’s constraints.