<p>Delta measures the sensitivity of an option’s price to a one‑unit change in the price of its underlying asset. It is one of the primary “<a href="/NewSite/encyclopedia/greeks/" class="ency-link">Greeks</a>” used by traders to gauge directional risk and to construct hedging strategies. Delta values range from 0 to 1 for call options and from –1 to 0 for put options, reflecting how much the option’s premium is expected to move when the underlying moves.</p>

<h2>How It Works</h2>
<p>For a call option, delta indicates the probability‑adjusted amount the option will gain if the underlying rises by one point. A delta of 0.50 suggests the option’s price will increase by roughly half a point for each one‑point rise in the underlying. Put options have negative deltas; a delta of –0.30 means the put’s price will fall by about 0.30 points when the underlying rises one point.</p>
<p>Delta is not static; it changes as the underlying price, time to expiration, and volatility shift. This phenomenon is known as “delta gamma” exposure. Traders monitor delta to adjust hedge ratios, ensuring a portfolio remains neutral to small moves in the underlying asset.</p>
<p>Key factors influencing delta include:</p>
<ul>
<li>Strike price relative to the underlying (in‑the‑money options have deltas closer to ±1)</li>
<li>Time remaining until expiration (shorter time increases delta sensitivity)</li>
<li>Implied volatility (higher volatility tends to push deltas toward 0.50 for at‑the‑money options)</li>
</ul>

<h2>Why It Matters</h2>
<p>Understanding delta allows traders to quantify directional exposure and to build effective hedges. For example, a trader holding a long call with a delta of 0.60 might short 60 shares of the underlying stock to create a delta‑neutral position, protecting against small price movements.</p>
<p>Delta also informs position sizing and risk management. By aggregating the deltas of all options in a portfolio, a trader can estimate the overall beta‑like sensitivity to the market and decide whether additional hedges are needed. In practice, delta is the first step in the Greeks toolkit that connects option pricing to real‑world market dynamics.</p>