Time value is sometimes referred to as premium which is normally expressed as a percentage as follows:
For call warrants
| Premium (%) = | (warrant price x cover ratio) + exercise price - asset price | x 100 |
| asset price |
Example
asset price 80p, exercise price 100p, warrant price 2p, cover ratio 5:1.
| Premium (%) = | (2p x 5p) + 100p - 80p | x 100 |
| 80p |
For put warrants
| Premium (%) = | (warrant price x cover ratio) + asset price - exercise price | x 100 |
| asset price |
In general, the lower the premium, the cheaper the warrant.
This is because the underlying asset must rise (or fall for puts) by a percentage equal to the premium over the remaining life of the warrants for the warrants to justify their current price. The reason the asset must move by this amount is that the premium will disappear over the remaining life of the warrant.

Time value
By definition the warrant is worth only its intrinsic value at expiry, which means the premium diminishes to zero as time passes.

Break-Even Point
In view of the diminishing premium, the asset price must usually grow for a warrant purchaser to avoid a loss. It is a simple matter to calculate the point which the underlying asset needs to reach by the maturity date of the warrants for an investment to break even.
The break-even point is usually expressed as an annual required rate of change in the underlying asset. This annualised rate of change is useful for warrants with a life of one or two years, but is more difficult to interpret once the maturity drops to below a year. Its use might therefore be restricted on many occasions to new issues.
Book offers!
|
|
New Day Trader Advantage
Jon Markman |
| Our price: £10.55
Normally: £15.99 |
|
|
The Origin of Financial Crises
George Cooper |
| Our price: £11.72
Normally: £16.99 |
|
|
Wealth, War and Wisdom
Barton Biggs |
| Our price: £15.29
Normally: £17.99 |