A single 10% swing in implied volatility can turn a winning options trade into a 60% loss—even if you predicted the stock direction perfectly. In 2026, institutional traders manage over $2.1 trillion in options positions, and they all share one secret weapon: the Greeks.
While retail traders chase hot tips and momentum plays, professionals use Delta, Gamma, Theta, Vega, and Rho to quantify every dimension of options risk. These metrics transform options from gambling instruments into precision trading tools. In a market where 92% of retail options traders lose money, understanding the Greeks separates speculation from strategy.
This comprehensive guide breaks down each Greek with real-world examples, institutional strategies, and actionable frameworks you can implement immediately. The noise is deafening—but those who understand the Greeks find the signal.
What Are Options Greeks?
Options Greeks are mathematical metrics that measure how an option’s price responds to different market factors. Named after Greek letters (Delta, Gamma, Theta, Vega, and Rho), these values quantify the sensitivity of options prices to changes in the underlying stock price, time decay, volatility, and interest rates.
Think of Greeks as a dashboard for your options positions. Just as a car’s dashboard shows speed, fuel, and engine temperature, the Greeks show you exactly how your options will behave under different market conditions.
According to Chicago Board Options Exchange (CBOE) data, over 40 million options contracts trade daily in 2026. Professional market makers use the Greeks to price every single one of these contracts. When you understand the same metrics, you gain the same analytical edge.
Why Greeks Matter More in 2026
The options market has evolved dramatically. In the past three years:
- Retail participation increased 340% (per CBOE volume data)
- 0DTE (zero days to expiration) options now represent 43% of S&P 500 options volume
- Volatility regimes shift faster, with average VIX changes of ±15% within 5-day periods
- Interest rate sensitivity matters again after rates moved from 0% to 5.25% (2022-2024)
In this environment, trading options without understanding Greeks is like flying blind through turbulence. The margin for error has shrunk, but the tools for precision have never been better.
Delta: The Directional Speed Gauge
Delta measures how much an option’s price changes for every $1 move in the underlying stock.
Understanding Delta Values
- Call options: Delta ranges from 0 to 1.00 (or 0 to 100 in percentage terms)
- Put options: Delta ranges from -1.00 to 0 (or -100 to 0)
- At-the-money options: Delta ≈ 0.50 for calls, -0.50 for puts
- Deep in-the-money: Delta approaches 1.00 (calls) or -1.00 (puts)
- Out-of-the-money: Delta approaches 0
Real-world example:
You buy a call option on NVDA with a delta of 0.65. If NVDA stock rises $1, your option gains approximately $0.65 in value (or $65 per contract, since each contract controls 100 shares).
Delta as Probability
Delta also approximates the probability that an option will expire in-the-money.
A delta of 0.30 suggests roughly a 30% chance the option expires profitable. This probability interpretation helps traders assess risk/reward ratios at a glance.
| Option Type | Delta | Probability ITM | Typical Use Case |
|---|---|---|---|
| Deep ITM Call | 0.80-1.00 | 80-100% | Stock replacement |
| ATM Call | 0.45-0.55 | 45-55% | Directional speculation |
| OTM Call | 0.10-0.40 | 10-40% | Lottery plays, hedges |
| ATM Put | -0.45 to -0.55 | 45-55% | Protective hedging |
| OTM Put | -0.10 to -0.40 | 10-40% | Portfolio insurance |
Portfolio Delta: Your Net Directional Exposure
Portfolio delta sums the deltas of all your positions to show your net market exposure.
- +100 delta = exposure equivalent to owning 100 shares
- -50 delta = exposure equivalent to shorting 50 shares
- Delta-neutral = 0 total delta (no directional bias)
Institutional traders manage billions in portfolio delta. According to Goldman Sachs equity derivatives data, professional desks maintain delta-neutral books 73% of the time, isolating other Greek exposures.
How to apply this:
If you own 100 shares of TSLA (+100 delta) and buy one ATM put (delta -0.50), your net portfolio delta is +50. You’ve reduced your directional exposure by 50%, creating a partial hedge while maintaining upside participation.
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Gamma: The Acceleration Factor
Gamma measures how fast delta changes as the stock price moves.
Think of delta as velocity and gamma as acceleration. A high gamma means your delta—and therefore your profit/loss—can change rapidly.
How Gamma Works
- Gamma is highest for at-the-money options
- Gamma approaches zero for deep in-the-money or out-of-the-money options
- Gamma increases as expiration approaches (especially for near-the-money strikes)
Real-world scenario:
You own an ATM call on SPY with delta 0.50 and gamma 0.05.
- SPY moves up $1: Your delta increases from 0.50 to 0.55 (the gamma effect)
- Your option gains $0.50 from the initial move
- But on the next $1 move up, your option gains $0.55 (because delta increased to 0.55)
This compounding effect makes gamma both powerful and dangerous.
The Gamma Double-Edged Sword
Long gamma = Delta works in your favor on large moves
When you buy options, you’re long gamma. This means:
- Big up moves → Your delta increases → Profits accelerate
- Big down moves → Your delta decreases → Losses decelerate
Short gamma = Delta works against you on large moves
When you sell options, you’re short gamma. This means:
- Big moves (either direction) → Your delta changes unfavorably → Losses accelerate
According to TradingView data on the 2024 NVDA earnings move, stocks with high gamma exposure experienced options price swings 3.2x larger than delta alone would predict.
Gamma Scalping: The Professional Strategy
Gamma scalping is how market makers profit from selling options. They:
- Sell options (collecting premium, short gamma)
- Delta-hedge by buying/selling stock as it moves
- Profit from the difference between realized volatility and implied volatility
Example gamma scalp:
- Sell 10 ATM SPY calls (delta -500, gamma -2.0)
- Buy 500 shares SPY to hedge (delta +500, total delta neutral)
- SPY rises $1: Your delta shifts to -450 (because gamma = -2.0)
- Buy 50 more shares to re-hedge
- SPY falls back $1: Sell those 50 shares at a profit
You bought low, sold high, while remaining delta-neutral. Repeat this hundreds of times daily, and you’re printing money like the professionals.
Theta: The Silent Profit Killer
Theta measures how much an option loses in value each day, all else being equal.
Theta is the reason options are called “wasting assets.” Every day that passes without the stock moving significantly, your option bleeds value.
Understanding Time Decay
- Theta is always negative for long options (you lose money from time)
- Theta is positive for short options (you earn money from time)
- Theta accelerates as expiration approaches, especially in the final 30 days
Real numbers from CBOE:
An ATM option with 90 days to expiration might have theta of -$0.03/day. With 30 days left, theta increases to -$0.10/day. In the final week, theta can reach -$0.50/day or more.
The Theta Decay Curve
Time decay isn’t linear—it’s exponential.
| Days to Expiration | Theta ($ per day) | Weekly Decay |
|---|---|---|
| 90 days | -$0.03 | -$0.21/week |
| 60 days | -$0.05 | -$0.35/week |
| 30 days | -$0.10 | -$0.70/week |
| 14 days | -$0.20 | -$1.40/week |
| 7 days | -$0.50 | -$3.50/week |
This is why 0DTE options are so dangerous. In the final hours before expiration, theta can evaporate 50% or more of an option’s value in minutes.
Theta vs. Delta: The Tradeoff
Every options trade is a bet on whether the stock will move enough (delta) to overcome time decay (theta).
Consider an earnings play:
- You buy calls 1 week before earnings (high theta)
- You need a 5%+ move to overcome theta decay
- If the stock only moves 3%, you might still lose money despite being directionally correct
According to data from options analytics platform SpotGamma, 64% of retail traders lose money on earnings trades specifically because they underestimate theta’s impact.
Theta Strategies That Work
1. Sell premium in low-volatility environments
When volatility is low, theta decay remains consistent while delta risk is minimized. This is why professionals sell puts for income during range-bound markets.
2. Buy options only when expecting large moves
Reserve long options for high-conviction directional trades or events (earnings, FDA approvals, Fed meetings). The stock needs to move enough to overcome theta.
3. Use spreads to reduce theta drag
A bull call spread (buy one call, sell another) reduces theta because you’re collecting theta from the short call while paying it on the long call.
Vega: The Volatility Wildcard
Vega measures how much an option’s price changes for every 1% change in implied volatility.
Vega is the Greek most retail traders ignore—and the one that causes the most unexpected losses.
What Is Implied Volatility?
Implied volatility (IV) represents the market’s expectation of future price swings, expressed as an annualized percentage.
- High IV = market expects large moves → options are expensive
- Low IV = market expects calm → options are cheap
The VIX (CBOE Volatility Index) measures S&P 500 implied volatility. In 2026:
- VIX averages 18-22 (moderate volatility)
- During market stress, VIX can spike to 40+ (2024 banking crisis: VIX hit 65)
- During calm periods, VIX drops to 12-15
How Vega Impacts Options Prices
Real-world example:
You buy an ATM call on AAPL with vega of 0.25.
- Current IV: 30%
- Option price: $5.00
Scenario 1: IV increases to 35% (5% jump)
- Your option gains: 5 × 0.25 = $1.25
- New option price: $6.25 (+25%)
Scenario 2: IV decreases to 25% (-5% drop)
- Your option loses: 5 × 0.25 = $1.25
- New option price: $3.75 (-25%)
Notice: The stock didn’t move at all. Vega alone caused a 25% swing in option value.
The Volatility Crush
Volatility crush occurs when implied volatility collapses after an expected event (usually earnings).
According to data from earnings analytics platform EarningsWhispers:
- Pre-earnings IV averages 45% higher than post-earnings IV
- Options can lose 30-50% of value overnight from IV collapse alone
- This happens even if the stock moves in the predicted direction
Real 2024 example:
META earnings (February 2024):
- Pre-earnings: ATM calls priced at $12, IV = 65%
- Post-earnings: Stock rose 4%, calls worth $9, IV = 35%
- Stock moved up, but calls lost 25% from vega collapse
Vega Strategies for 2026
1. Sell volatility before known events
Implied volatility peaks right before earnings, then crashes. Selling options (short vega) 1-2 days before earnings captures inflated premiums.
2. Buy volatility during calm periods
When VIX is below 15, options are cheap. Buying long-dated options during low-IV periods gives you cheap protection or cheap speculation.
3. Use IV percentile to time trades
IV Rank compares current IV to its 52-week range. An IV rank above 80% means volatility is historically high (good for selling). Below 20% means volatility is historically low (good for buying).
For understanding market sentiment shifts, explore our guide on crypto fear & greed index.
Rho: The Interest Rate Greek
Rho measures how much an option’s price changes for every 1% change in interest rates.
Rho was mostly ignored from 2008-2022 when rates hovered near zero. But in 2026, with Fed funds rates between 4-5%, rho matters again.
How Interest Rates Affect Options
Call options have positive rho:
- Higher interest rates → Call prices increase (slightly)
- Lower interest rates → Call prices decrease (slightly)
Put options have negative rho:
- Higher interest rates → Put prices decrease (slightly)
- Lower interest rates → Put prices increase (slightly)
Why This Happens
When you buy a call option instead of buying stock outright, you save capital. That saved capital can earn interest. Higher interest rates make this savings more valuable, increasing call option prices.
Rho’s Real-World Impact
Rho is typically small for near-term options but significant for long-dated options (LEAPS).
Example with a 2-year LEAP call on SPY:
- Rho = 0.50
- Fed raises rates by 1%
- Your option gains $0.50 from rho alone
For shorter-dated options (30-60 days), rho is often 0.01-0.05, making it negligible compared to delta, theta, and vega.
When Rho Matters Most
1. LEAPS (Long-term Equity AnticiPation Securities)
Options with 1-2 years to expiration have significant rho exposure. If you hold LEAPS during a Fed rate cycle, factor rho into your analysis.
2. Deep in-the-money options
ITM options have higher rho because they behave more like stock (which has interest rate exposure from cost of carry).
3. Macro trading around Fed meetings
Professional traders adjust option positions before Fed meetings to capitalize on or hedge against rho exposure.
Greeks in Action: Real Trading Scenarios
Let’s combine all five Greeks in realistic trading scenarios to see how they work together.
Scenario 1: Buying Calls Before Earnings
Setup:
- Stock: NVDA trading at $500
- Earnings in 7 days
- Buy 10 ATM calls ($500 strike, 7 DTE)
- Cost: $15.00/contract = $15,000 total
Greeks:
- Delta: 0.50 (50% probability ITM)
- Gamma: 0.08 (delta accelerates quickly)
- Theta: -$0.50/day = -$500/day total
- Vega: 0.35 (highly sensitive to IV changes)
- Rho: 0.02 (negligible for short-dated)
Outcome A: Stock rises 8% to $540, IV drops 30%
- Delta gain: $40 × 0.50 = +$20/contract
- Gamma gain: Additional $5/contract from delta acceleration
- Theta loss: 7 days × $0.50 = -$3.50/contract
- Vega loss: 30% IV drop × 0.35 = -$10.50/contract
- Net: +$11/contract = +$1,100 total (+7.3%)
Even though the stock moved 8%, your return was only 7.3% due to volatility crush. Many traders would have expected 30-40% gains, not understanding vega’s impact.
Outcome B: Stock rises 2% to $510, IV increases 10%
- Delta gain: $10 × 0.50 = +$5/contract
- Gamma gain: Additional $1/contract
- Theta loss: -$3.50/contract
- Vega gain: 10% IV rise × 0.35 = +$3.50/contract
- Net: +$6/contract = +$600 total (+4%)
A smaller stock move, but less volatility crush, resulted in a decent gain.
Scenario 2: Selling Cash-Secured Puts
Setup:
- Stock: AAPL trading at $180
- Sell 5 ATM puts ($180 strike, 45 DTE)
- Premium collected: $7.00/contract = $3,500 total
Greeks:
- Delta: -0.50 (you’re short delta, bearish on price)
- Gamma: -0.04 (delta changes faster against you)
- Theta: +$0.10/day = +$500/day total
- Vega: -0.30 (you lose if IV spikes)
- Rho: -0.05 (negligible impact)
Ideal outcome: Stock stays flat or rises, IV drops
- Delta impact: Neutral (stock didn’t move)
- Theta gain: 45 days × $0.10 = +$4.50/contract = +$2,250 total
- Vega gain: IV drops 5% × 0.30 = +$1.50/contract = +$750 total
- Net: +$3,000 total (86% of max profit)
Worst outcome: Stock drops 10%, IV spikes 20%
- Delta loss: -$18 × 0.50 = -$9/contract = -$4,500 total
- Gamma loss: Additional -$2/contract = -$1,000 total (acceleration)
- Theta gain: +$2,250 total
- Vega loss: -20% IV × 0.30 = -$6/contract = -$3,000 total
- Net: -$6,250 total (-178% of premium collected)
This is why selling options requires strict risk management. A 10% stock drop cost you nearly 2x your premium collected.
For comprehensive risk management strategies, see our guide on best crypto risk management.
Scenario 3: Iron Condor (Delta-Neutral, Theta Positive)
Setup:
- Stock: SPY at $450
- Sell $460 call, buy $465 call (call credit spread)
- Sell $440 put, buy $435 put (put credit spread)
- Net credit: $1.50/spread = $150/contract
Greeks (net position):
- Delta: 0 (delta-neutral at setup)
- Gamma: -0.02 (short gamma, unfavorable on big moves)
- Theta: +$0.05/day (collecting time decay)
- Vega: -0.15 (lose if volatility spikes)
- Rho: 0 (balanced call/put exposure)
Best outcome: SPY stays between $440-$460, IV drops
- Theta gain: 30 days × $0.05 = +$1.50/contract (max profit)
- Vega gain: IV drops 10% → additional $1.50
- Net: Keep full $150 premium + $150 vega gain
Worst outcome: SPY moves to $430 or $470, IV spikes
- Delta/Gamma loss: -$3.50/contract (one side hits max loss)
- Theta gain: +$1.00 (partial decay)
- Vega loss: -$1.50 (IV spike)
- Net: -$4.00/contract = -$400 loss per spread
Iron condors profit from range-bound markets with declining volatility. They’re a pure theta play, accepting gamma and vega risk.
Advanced Greek Strategies
1. Delta-Hedging Long Stock with Puts
Objective: Protect downside while maintaining upside
Setup:
- Own 1,000 shares TSLA at $250
- Buy 10 ATM puts (delta -0.50)
Result:
- Stock position: +1,000 delta
- Put position: -500 delta
- Net portfolio delta: +500 (50% hedged)
If TSLA drops 10%, you lose 5% instead of 10%. If TSLA rises 10%, you gain 7.5% instead of 10% (due to put cost).
2. Gamma Scalping Around Earnings
Objective: Profit from large volatility without directional bias
Setup (1 week before earnings):
- Buy ATM straddle (buy call + put, both same strike)
- Net delta: 0 (delta-neutral)
- Gamma: +0.15 (high gamma, benefits from movement)
- Vega: +0.60 (high vega, benefits from IV rise)
Management:
- As stock moves up: Sell stock to maintain delta-neutral
- As stock moves down: Buy stock to maintain delta-neutral
- Profit from the oscillations regardless of final direction
This strategy profits when realized volatility exceeds implied volatility—exactly what happens around earnings when stocks whipsaw 5-10%.
3. Calendar Spreads (Long Vega, Theta-Neutral)
Objective: Profit from volatility increase with minimal theta drag
Setup:
- Sell near-term ATM call (30 DTE)
- Buy longer-term ATM call (90 DTE)
Greeks:
- Delta: Near 0 (both have similar deltas)
- Gamma: Slightly negative (short-term has higher gamma)
- Theta: Near 0 (short-term theta offsets long-term theta)
- Vega: +0.20 (net long vega)
Profit scenario: IV increases in the underlying
If IV rises from 30% to 40%, the 90-day call gains more vega value than the 30-day call loses. You profit from the volatility expansion with minimal theta cost.
For more on automated options strategies, explore institutional-grade tools.
Common Greek Mistakes to Avoid
Mistake 1: Ignoring Vega in Earnings Trades
The error: Buying options right before earnings without checking IV rank
The cost: According to Market Chameleon data, retail traders who buy calls in the top IV percentile (>80%) lose money 71% of the time—even when the stock moves favorably.
The fix: Always check IV rank. If IV is in the 80th+ percentile, consider selling premium instead of buying.
Mistake 2: Holding Through Expiration (Gamma Risk)
The error: Holding options into the final 1-2 days, hoping for a miracle
The cost: In the final 48 hours, gamma and theta accelerate exponentially. A stock can move 2% in your favor, but your option still loses 30% from time decay.
The fix: Close or roll positions 5-7 days before expiration. Let market makers fight over the scraps.
Mistake 3: Over-Leveraging Short Gamma
The error: Selling too many naked options or credit spreads without understanding gamma risk
The cost: One large move can wipe out months of theta profits. The 2024 VIX spike (65 VIX) bankrupted several retail traders with naked call exposure.
The fix: Size short-gamma positions to survive a 3-standard-deviation move. Use defined-risk spreads, not naked options.
Mistake 4: Trading Without Position Limits
The error: Accumulating large net Greek exposures across multiple positions
Example: You have:
- +300 delta in long calls
- +200 delta in stock
- -100 delta in short puts
- Net: +400 delta (equivalent to 400 shares)
A 5% market drop costs you $20/share × 400 = $8,000 before you even realize the exposure.
The fix: Calculate portfolio-level Greeks daily. Most platforms (ThinkorSwim, Interactive Brokers, Tastyworks) provide this in the “Analyze” tab.
For institutional-grade position management, explore risk management trading systems.
Greeks and Market Regimes
Different market conditions favor different Greek exposures. Understanding which Greeks to prioritize in each regime separates amateurs from professionals.
Low Volatility, Uptrending Market (VIX 12-18)
Favorable Greeks:
- Short vega (sell premium—it’s cheap and will compress further)
- Positive theta (time decay is your friend in range-bound markets)
- Long delta (capture the uptrend)
Strategies:
- Covered calls
- Cash-secured puts
- Iron condors
Why it works: In calm, grinding markets, stocks move slowly. Theta outpaces delta, and volatility stays suppressed.
High Volatility, Uncertain Direction (VIX 25-40)
Favorable Greeks:
- Long vega (volatility will stay elevated or spike further)
- Short theta (accept time decay—you’re paying for insurance)
- Delta-neutral (unknown direction, focus on volatility)
Strategies:
- Long straddles/strangles
- Calendar spreads
- Ratio backspreads
Why it works: When markets are whipsawing ±2-3% daily, realized volatility remains high. Long vega positions benefit from IV persistence.
Market Crash (VIX >40)
Favorable Greeks:
- Long delta via calls (buying the dip with leverage)
- Short vega (IV is unsustainably high, will mean-revert)
- Positive theta (selling overpriced options)
Strategies:
- Sell cash-secured puts (collect huge premiums on quality names)
- Bull put spreads
- Short-dated iron condors (after the initial spike)
Why it works: Historically, VIX above 40 is the 95th percentile. It always mean-reverts lower within 30-60 days.
According to data from CBOE going back to 1990, selling 30-day ATM options when VIX exceeds 40 has a 94% success rate.
Tools for Tracking Greeks
1. Platform Built-In Tools
Thinkorswim (TD Ameritrade):
- “Analyze” tab shows portfolio-level Greeks
- Real-time Greek updates as market moves
- Scenario analysis (stress-test positions under different price/IV scenarios)
Interactive Brokers:
- “Portfolio Analysis” displays Greeks by position and aggregate
- Risk Navigator tool for multi-leg strategies
- Customizable alerts when Greeks exceed thresholds
Tastyworks:
- Greeks displayed on every options chain
- Delta-weighted position values for portfolio management
- Quick-roll features to manage theta efficiently
2. Third-Party Analytics
OptionStrat (optionstrat.com):
- Free visual options strategy builder
- Greeks displayed for multi-leg strategies
- Profit/loss visualizations at expiration
OptionMetrics:
- Institutional-grade options data
- Historical IV, skew, and Greek analysis
- Used by hedge funds for research
Market Chameleon:
- IV rank and percentile for every stock
- Unusual options activity (UOA) highlighting large Greek shifts
- Earnings IV crush predictions
3. Excel-Based Models
For traders who want complete control, building a Black-Scholes Greeks calculator in Excel provides deep understanding.
Key inputs:
- Stock price (S)
- Strike price (K)
- Time to expiration (T)
- Risk-free rate (r)
- Implied volatility (σ)
Outputs:
- Delta: N(d1) for calls, N(d1) – 1 for puts
- Gamma: φ(d1) / (S × σ × √T)
- Theta: [Complex formula involving φ(d1), N(d2), and r]
- Vega: S × φ(d1) × √T
- Rho: K × T × e^(-rT) × N(d2)
Where:
- N() = cumulative standard normal distribution
- φ() = standard normal probability density function
Building this yourself cements understanding far beyond using pre-built tools.
FAQ: Options Greeks Explained
What is the most important Greek for options trading?
Delta is the most important Greek for beginners because it represents both directional exposure and probability of profit. However, at an advanced level, no single Greek is most important—successful trading requires balancing all five Greeks based on market conditions. In low-volatility environments, theta dominates. In high-volatility environments, vega dominates. Professional traders monitor all Greeks simultaneously.
How do Greeks change as an option approaches expiration?
Theta accelerates exponentially in the final 30 days, with the steepest decay in the last 7 days. Gamma increases for at-the-money options (delta changes more rapidly), while gamma decreases for in-the-money and out-of-the-money options. Vega decreases because less time remains for volatility to impact price. These changes make near-expiration options extremely risky and volatile.
Can you make money selling options with negative Greeks?
Yes—selling options (negative Greeks) is how market makers and professional traders generate consistent income. When you sell options, you have negative delta (bearish), negative gamma (unfavorable on large moves), positive theta (collecting time decay daily), and negative vega (profit when volatility drops). The key is sizing positions to survive adverse moves and selecting high IV environments where premiums justify the risk. According to Tastyworks research, selling options with IV rank >50% has a 68% win rate.
How does implied volatility affect option Greeks?
Implied volatility directly impacts vega (higher IV = higher vega sensitivity) and indirectly affects all other Greeks. When IV rises, option prices increase, which increases gamma for near-the-money strikes and increases theta (more extrinsic value to decay). Delta remains relatively stable but can shift slightly. Rho is minimally affected by IV. Understanding IV’s cascading effect on Greeks is critical—a 10% IV spike can triple gamma exposure.
Should I use Greeks for crypto options trading?
Absolutely—Greeks are even more critical in crypto options due to higher volatility. Bitcoin and Ethereum options frequently see IV swings of 20-50% in a single day, making vega the dominant Greek. Crypto options also experience faster theta decay due to 24/7 trading (no weekends for time to slow down). Professional crypto options traders on Deribit and CME use the same Greek frameworks as equity traders, just with wider parameters. For crypto-specific strategies, see our guide on advanced crypto indicators 2026.
How do I calculate portfolio-level Greeks?
Sum the Greeks across all your positions, adjusting for position size. For example: If you own 10