Articles and Updates
June 2026

May Office Hours FAQs: Implied Volatility, Greek Exposure, and Market Maker Activity

Check out the most frequently asked questions from our May Office Hours sessions. Topics included ways implied volatility interacts with the Greeks, managing short option positions and assignment risk, evaluating second-order Greeks, market maker activity around expiration, and practical considerations for the wheel strategy. 

Implied Volatility and the Greeks

How does an increase in implied volatility affect the option Greeks?

Implied volatility interacts with each Greek differently. As implied volatility rises, the Deltas of out-of-the-money options tend to increase, while the Deltas of in-the-money options tend to decrease — all Deltas move toward 50. When implied volatility declines, Deltas move away from 50 in the opposite direction. Gamma is negatively correlated with implied volatility, so higher implied volatility generally corresponds to lower Gamma. Theta is indirectly tied to implied volatility because Theta is a function of how much extrinsic premium an option carries, and extrinsic premium tends to rise and fall with implied volatility.

Are the daily standard deviation formula and the Rule of 16 formula the same?

Yes. Multiplying implied volatility as a percentage by the stock price and dividing by the square root of trading days produces the same result as the Rule of 16 method.

Why might a trader lose money on an option even when the stock moves in the expected direction?

If a long option position is opened while implied volatility is elevated and that volatility subsequently declines, the loss in extrinsic value can outweigh any gain from the underlying moving favorably. Reviewing where implied volatility stands before entering a trade can help provide context for how levels of option premium have fluctuated over time.

Managing Short Option Positions

If a stock rallies past the short strike of a bull call spread well before expiration, is assignment likely?

Not necessarily. With significant time remaining until expiration, the short call typically still carries extrinsic value. The holder of the long call would forfeit that remaining time premium by exercising early, so selling the long call in the open market is often more efficient than exercising for intrinsic value alone. One scenario in which early exercise becomes more likely is when a dividend is approaching, because owning the stock is the most direct way to receive the dividend, and owning a call — even if that call is in-the-money — does not entitle the holder to the dividend payment.

How can a deep in-the-money covered call be evaluated when market conditions change?

When a covered call moves deep in-the-money, the option's value shifts from purely extrinsic to a combination of intrinsic and extrinsic value. The remaining extrinsic value can be approximated by referencing the price of the corresponding out-of-the-money put at the same strike. Because Theta affects only the extrinsic portion, that put price provides an indication of how much additional decay may be available if conditions remain steady. This is one input among several that a trader may consider when evaluating whether to roll the position for a debit, hold for assignment, or close outright.

Time Decay and Expiration

Why do options lose value as expiration approaches?

Theta represents the theoretical 24-hour decay of an option's value. As each day passes, one fewer 24-hour period remains in the option's lifetime, and the rate of decay accelerates as expiration nears. At expiration, the extrinsic portion of an option’s value has decayed to zero and the option’s value, if any still exists, is concentrated in its intrinsic value.

Credit Spreads and Net Greek Exposure

When trading credit spreads, should the analysis focus only on the Greeks of the short option?

No. A credit spread is a net position, so the combined Greek exposure of both legs governs the trade's behavior. The position's Delta, Gamma, Theta, and Vega are also net values. The spread behaves according to the net of those values rather than the short option in isolation.

Second-Order Greeks

What are second-order Greeks, and do traders need to track them directly?

First-order Greeks — Delta, Theta, Vega, and Rho — measure how an option's value changes with respect to a single variable. Second-order Greeks measure how a first-order Greek itself changes. Gamma measures the rate of change of Delta and is technically a second-order Greek, although it is commonly grouped with the first-order set. Other second-order Greeks include Vanna, which measures the change in Delta as implied volatility changes; Charm, which measures the change in Delta as time passes, sometimes called Delta decay; Vomma, or Volga, which measures the change in Vega as implied volatility changes; and Veta, which measures the change in Vega as time passes. Many traders manage exposure to these indirectly — for example, by observing that a hedged position's Delta drifts over time without explicitly labeling that drift as Charm.

Market Maker Activity at Expiration

What does an expiration day look like for a market maker?

Market makers carry positions across many strikes, expirations, and underlyings. At expiration, in-the-money options convert into something else depending on their settlement type. Cash-settled European-style options — including most index options and many 0DTE index contracts — resolve into a cash credit or debit equal to the difference between the strike price and the settlement value. Physically settled American-style options deliver into the underlying, meaning the market maker takes or makes delivery of shares for each in-the-money strike. Throughout the day, market makers continually project what their position will look like immediately after expiration so that the resulting Delta exposure can be hedged on the close.

What is "gamma flip," and why has it become a more common topic?

Gamma flip refers to the point at which a dealer's or market maker's aggregate Gamma exposure across strikes changes sign — from long Gamma to short Gamma, or vice versa — as the underlying moves through certain strikes. When a large amount of any particular strike is traded by participants to market maker, those market makers can end up with concentrated positions at specific strikes. As the underlying moves through those strikes, the aggregate exposure flips: a position that was long options at-the-money can become short options at-the-money once the underlying has moved through the higher strike. The term has gained attention alongside increased interest in measures of dealer positioning, particularly in short-dated options. Related concepts include open interest at specific strikes, which can also influence positioning analysis.

The Wheel Strategy and Strike Selection

How does the wheel strategy work?

The wheel strategy combines two premium-selling strategies. It begins with selling a cash-secured put, which obligates the seller to buy the underlying at the strike if assigned. If assignment occurs, the trader holds the shares and may sell a covered call against them to collect additional premium. If the covered call is assigned, the shares are called away and the cycle may restart with another cash-secured put. The objective is to maintain a consistently short premium position across both phases.

Trade Management and Position Sizing

Is there a percentage gain at which a winning options trade should be closed?

There is no universal threshold. Defining an exit plan in advance — for both profits and losses — can help remove emotion from in-the-moment decision-making. One framework is to identify both a profit-taking level and a maximum-loss level before entering the trade. Some traders observe that more attention is often given to managing losing positions than to managing winning ones.

How can a limit price be determined when setting up a conditional collar order?

An options pricing calculator can be used to estimate the fair value of the call and the put at the point where the stock reaches the target price. From there, a limit order can be set based on the desired net price of the collar, possibly near zero cost. One consideration when legging in by trading the call and the put separately is the risk of being filled on only one leg, which can leave the position structured differently than intended.

Market Structure and Industry Trends

How much of the recent growth in options volume is retail versus institutional?

Public options data identifies the product, size, strike, and expiration of trades, but not whether the participant is retail or institutional. Both segments appear to contribute meaningfully to recent volume growth. Retail participation likely accounts for a significant share of activity in short-dated options, single-name options on widely traded names, and ETF options. Institutional participation appears prominent in index options, dispersion and volatility trading, and flex options — customizable contracts used by issuers of defined-outcome ETFs to align option exposures with fund cash flows. Separating the two segments cleanly from public data alone is difficult to do.

Where can historical options price data be found?

The Options Price Reporting Authority (OPRA) maintains the consolidated options tape and publishes a list of approved options data vendors on its website. The vendor directory is available at opraplan.com under the "Find a Vendor" tab. Most historical data services charge for access.

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Meet OIC Instructors

Mat Cashman headshot

Mat Cashman

Mat is a financial services professional and currently an instructor at The Options Industry Council. He brings 20 years of experience trading in all segments of the derivatives market. He started his career on the trading floor of the Chicago Board of Options Exchange in 2000 and has since traded multiple asset classes across a wide array of exchanges including the CME, CBOT and the Eurex Exchange.

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Mark Benzaquen

Mark, OIC instructor and principal, Investor Education at OCC, brings 20+ years of experience with options in the financial services industry. Mark began his career in options with Stafford Trading, LLC in 1997 before transitioning to brokerage operations with MF Global in 2000. For more than a decade, Mark was the lead broker for his firm in the NDX/RUT trading pit, gaining special insight into customer order flow and trade execution.