Out-of-the-Money
An option is out-of-the-money (OTM) when it has no intrinsic value — meaning immediate exercise would not be profitable: a call option is OTM when the current underlying price is below the strike price, and a put option is OTM when the current underlying price is above the strike price.
Key takeaways
- OTM options consist entirely of time value — they have zero intrinsic value and their worth depends entirely on the probability of moving in-the-money before expiry.
- OTM options are cheaper than at-the-money or in-the-money options, offering higher leverage but lower probability of profitability.
- Deep OTM options (far from the current price) have low delta and gamma but high vega — they are sensitive to changes in implied volatility.
- OTM puts are frequently used for tail-risk hedging ('portfolio insurance') by investors seeking protection against large market declines.
- The volatility smile implies that deep OTM puts typically trade at higher implied volatility than OTM calls, reflecting skewed demand for downside protection.
Explanation
An out-of-the-money option is an option whose strike price is positioned on the unfavorable side of the current underlying price, such that immediate exercise would result in a loss rather than a gain. For a call option, the holder has the right to buy the underlying at the strike; if the current market price is below the strike, buying at strike and selling at market would result in a loss — the call has no intrinsic value and is OTM. For a put option, the holder has the right to sell at the strike; if the current market price is above the strike, selling at strike and buying at market would result in a loss — the put has no intrinsic value and is OTM.
OTM options consist entirely of extrinsic (time) value, which represents the market's assessment of the probability that the option will expire in-the-money multiplied by the expected payoff if it does. This probability-weighted expected payoff decreases as the option moves further OTM (lower probability of reaching the strike) and as time to expiry decreases (less time for the underlying to move). OTM options are therefore significantly cheaper than at-the-money equivalents, offering higher percentage leverage but at lower absolute probability of generating a payoff.
The Greeks profile of OTM options is distinctive. Delta (price sensitivity to underlying moves) is low for OTM options — less than 0.50 for calls and greater than −0.50 for puts. Gamma (rate of change of delta) is positive but lower than ATM gamma. Vega (sensitivity to implied volatility) is the key risk for OTM options: they are highly sensitive to changes in implied volatility. If implied volatility expands (e.g., due to a market shock), OTM options increase in value substantially even without a move in the underlying — this is why OTM options are the instrument of choice for volatility traders seeking to express a view on future volatility expansion.
For tail-risk hedging, OTM puts play a critical role. An investor holding a $100 million equity portfolio might purchase OTM puts struck 10–15% below the current market level, paying a relatively small premium (perhaps 50–80 bps of portfolio value annually) for protection against a catastrophic decline. The premium cost is the 'price of insurance' — and like all insurance, it is consumed by time decay in benign markets while providing critical protection during crises. The 2020 COVID crash demonstrated this: OTM puts on equities, purchased before February 2020, produced returns of 500–2,000% as markets fell 30–35%.
In the iron condor strategy — a common options selling approach used by hedge funds and sophisticated retail traders — OTM calls and puts are sold simultaneously, collecting premium from both the call skew (OTM calls priced at some vol premium) and the put skew (OTM puts priced at elevated implied vol). The maximum profit is the net premium collected; the maximum loss occurs if the underlying moves dramatically in either direction, penetrating the sold strikes. This strategy implicitly bets that the underlying will remain within a range — that neither OTM option will become in-the-money.
Formula
OTM Call: S < K (intrinsic = 0); OTM Put: S > K (intrinsic = 0); Time Value = Option Premium − max(S−K, 0) for calls
Example
An investor purchases a call option on a stock currently trading at $80, with a strike of $90 and 45 days to expiry. The call option is $10 out-of-the-money (OTM). The option premium is $1.50, reflecting only time value (intrinsic value = 0). The delta is 0.22 — the option gains approximately $0.22 for every $1.00 rise in the stock. If the stock rises from $80 to $92 by expiry, the call option is now $2 in-the-money and the investor's payoff is $2.00 − $1.50 premium = $0.50 per share profit, or 33% return on premium invested. If the stock remains at $80 or below $90 at expiry, the option expires worthless and the investor loses the entire $1.50 premium — a 100% loss on the options position, demonstrating the binary risk profile of far OTM options.
Related terms
At The Money Call Option Delta Equity Gamma Greeks Hedging Implied Volatility In The Money Intrinsic Value Iron Condor Leverage