The active management of Greeks exposure (delta, gamma, vega, vanna, charm) in an options portfolio to maintain the intended risk profile — preventing inadvertent directional bets, controlling vega risk, and managing the dynamic nature of all Greeks as price, time, and vol change continuously.
Practitioner defines explicit Greek limits before entering positions: maximum net delta, maximum net gamma exposure, maximum vega per expiration bucket, and maximum charm/vanna exposure near opex dates. Delta is hedged frequently (daily at minimum for high-gamma positions). Vega is hedged across expiration buckets ("vega bucketing") to avoid inadvertent term structure bets. Key principle: the risk that is not measured is the risk that kills the portfolio.
A portfolio that is "vega neutral" in aggregate can have large, unrealized term structure bets: long near-term vega and short long-term vega (or vice versa). When the vol term structure moves without the vol level moving — which is common — this hidden position produces large unexplained P&L. The practitioner blames "model error" when the real issue is that aggregate vega was never the correct risk metric.
Most options books have documented Greek risk limits. Most also have a history of those limits being violated during high-conviction trades because the practitioner "knew it would be fine." A limit that is violated when inconvenient is not a limit — it is a suggestion. The enforcement of limits during exactly the moments when they feel wrong (high-conviction trades, near-the-limit positions) is the entire point of having them.
In the 5 trading days before options expiration, charm (time decay of delta) creates large, predictable delta changes even without price movement. For options portfolios with significant near-expiry positions, charm-driven re-hedging requirements can create $X of P&L impact that is entirely predictable but is almost never explicitly budgeted. Practitioners experience this as "surprising" volatility near opex when it is structurally expected.