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Updated 2026-08-14 · Investing · Educational use only ·
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Convertible Bond Calculator

Compare a convertible bond's face value against its conversion value to find the floor.

Work out whether a convertible bond is worth more as a bond or converted into shares. Enter face value, conversion ratio and share price.

What this tool does

A convertible bond can be held to maturity at face value or exchanged into shares at the conversion ratio. This calculator compares the two by measuring the share price against the conversion price, which is face value divided by the conversion ratio. The result shows the higher of the two sides, the conversion price itself, and how far above or below it the share currently sits. Only one side moves the headline at a time: above the conversion price the share price and ratio govern it, and below it the face value does. The calculation is a snapshot floor and does not account for coupon payments, time remaining to maturity, credit risk, interest rate changes, or the option value that lifts a traded convertible above this figure.

Quick answer: with the default values, the result is $1,200.00 (Higher of Bond and Conversion Value). Adjust the values below for your own figures.


Enter Values

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Formula Used
Bond face value
Conversion ratio
Current share price

Disclaimer

Results are estimates for educational purposes only. They do not constitute financial advice. Consult a qualified professional before making financial decisions.

On the sample figures used here, a bond with a 1,000 face value converting into 20 shares breaks even at a share price of 50: below that the bond side is worth more, above it the shares are. At 60 the conversion value is 1,200 and converting leads; at 45 it is 900 and the bond side leads. That 50 figure is the conversion price, face value divided by conversion ratio, and it is the number the whole comparison turns on.

How to use it

Enter the bond's par or face value, the conversion ratio, and the current share price. The tool works the conversion price out from those two and measures the share price against it. Both derived rows are defined off par, so a traded market price entered in the face value field produces a conversion price that is not one. Nothing here needs a coupon, a maturity date or a credit spread.

What the result means

The headline is the higher of the two sides. The rows show both sides of that comparison, the conversion price the share has to clear, and how far above or below it the share currently sits. On the sample figures the share is 20% above the conversion price, so the conversion side leads by 200. What the headline means depends on which side is winning. Above the conversion price it is a floor in the strict sense: converting and selling realises parity, so the instrument cannot be worth less. Below it the figure is face value standing in for the bond floor, and the real floor can sit lower: a discount bond, a widened credit spread or a rise in rates all put the debt below par.

What this doesn't model

Time value, credit risk, call features and coupon cash flows are all absent. A full convertible valuation uses a binomial tree or a Monte Carlo model, both of which need a volatility assumption and a term structure this tool does not ask for. What is left is the floor: the higher of the two simple values, and the share price at which they cross.

What moves the number most

Because the result is a maximum of two values, only one side moves it at a time. Above the conversion price the conversion side governs and the headline tracks the share price one for one, while the face value does nothing until it climbs past the conversion value. Below the conversion price the position reverses, and the face value alone sets the answer while the share price is inert. The exception is a share price within about 1% of the conversion price either way, where a 1% move carries the price across it and the headline shifts by less than the input did: at 50.40 a 1% fall takes the headline down 0.79%, and at 49.60 a 1% rise lifts it 0.19%. The conversion ratio scales the conversion side in the same proportion, but it steps in whole shares, so on a ratio of 20 the smallest change available is 5%.

The formula behind this

The headline is the higher of the bond's face value and its conversion value, where conversion value is the ratio multiplied by the share price. The two sides are equal exactly when the share price reaches the conversion price. This ignores coupon value, time to maturity, credit spread, call features and option time value.

Example Scenario

At a $60 share price with 20 shares per bond, the higher of the two sides is $1,200.00.

Inputs

Bond Face Value:$1,000
Conversion Ratio:20
Current Share Price:$60
Expected Result$1,200.00
Expected Result breakdown
Bond Face Value$1,000.00
Conversion Value$1,200.00
Conversion Price$50.00
Premium to Conversion Price20.00%
Higher SideConvert

This example uses sample figures for illustration. Adjust the inputs above to match a specific situation and see how the result changes.

Sources & Methodology

Methodology

The calculator takes the higher of two amounts: the bond's face value and its conversion value, which is the conversion ratio multiplied by the share price. Conversion value is also called parity. The bond side is properly the bond floor (what the debt alone is worth given its coupons, maturity and the issuer's credit), and face value stands in for it here, exact only for a zero-coupon bond redeeming today. The conversion price, face value divided by the conversion ratio, is the share price at which the two sides meet. The model holds the ratio and share price constant and treats the instrument as a single choice between redemption and conversion. It carries no coupon payments, time to maturity, credit spread, call provision or option time value, so a traded convertible normally prices above the figure shown.

Frequently Asked Questions

What is the conversion premium?
The conversion premium compares what a convertible actually trades at against its conversion value, so it needs the bond's market price. This calculator works from par instead, which is what the conversion price is defined against, and shows how far the share sits from that conversion price. The two answer different questions: the premium prices the option a traded convertible carries, while the distance to the conversion price says whether converting today beats redeeming today.
What is the conversion price?
Face value divided by the conversion ratio: the share price at which converting and redeeming come to the same amount. On the sample figures, 1,000 over 20 shares gives 50. Below it every extra point of share price is worth nothing to the headline, because the bond side governs; above it the headline tracks the shares one for one.
Is converting better whenever the share value is higher?
Not necessarily. A convertible still paying coupons with time left to run carries an option that is given up on conversion, which is why conversions often cluster near a call date or maturity rather than at the moment the shares clear the conversion price. The comparison here is a snapshot at today's share price and holds nothing back for what the option might be worth later.
Does this include coupons?
No. Coupon cash flows sit on top of the bond side. Five annual coupons at 3% come to 15% of face before discounting, and their present value is lower than that — near 13% of face at a 5% discount rate. The calculator compares face value against conversion value only, so a coupon-paying bond's floor is above the figure shown.
What's a typical conversion ratio?
Ratios are set at issue so that the conversion price sits above the share price at the time, which is what makes the conversion feature an option rather than an immediate gain. The size of that gap varies by issuer, market and period. Once the share price reaches the conversion price, the bond's value starts tracking the underlying rather than the debt.
Why is the output a floor rather than a price?
On the conversion side it is a floor in the strict sense: converting and selling realises parity, so the instrument cannot trade below it, and a traded convertible normally sits above because the option to convert later still has value. On the bond side the figure is looser. Face value stands in for the bond floor and is exact only for a zero-coupon bond redeeming today, so a discount bond, a weaker credit or higher rates put the true floor below par. Either way the figure ignores the time between now and maturity, which is where most of a convertible's price above these two lines comes from.

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