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Module 2 · Dealer Gamma

Charm & Vanna

Second-order Greeks that drive expiration flows.

In this lesson you'll

  • Define charm (delta decay) and vanna (delta vs vol)
  • Understand the end-of-day charm pin
  • Understand the vanna rally
Charm (delta decay)
The rate at which an option's DELTA changes as time passes. As expiration nears, out-of-the-money deltas drift toward 0 and in-the-money deltas toward 1 — purely from time.

Charm produces a steady, predictable hedging drift that intensifies into the close — the source of the end-of-day pin. As deltas decay, dealers shed or add hedges in a one-directional drift channeled by the nearby concentrated OI.

Vanna (delta vs vol)
The rate at which an option's DELTA changes as implied volatility changes. When IV falls, the deltas of dealers' short puts shrink, so dealers BUY the underlying to stay neutral.

The vanna rally: falling IV (e.g., after an event passes) → dealers buy → price up → IV falls more — a self-reinforcing “volatility-reset” rally driven by hedging, not news. Into a major expiration with declining IV, charm + vanna together can push drifts higher that seem to defy fundamentals.

These are tendencies, not laws. Experienced vol traders often don't watch charm/vanna directly — they manage risk via spot/vol scenario shocks. Treat the “vanna/charm rally” as a useful mental model, not a mechanical signal.

Key takeaways

  • Charm = delta decay through time; it drives a one-way hedging drift into the close (the EOD pin).
  • Vanna = delta sensitivity to IV; falling IV makes dealers buy (the vanna rally).
  • Charm + vanna into expiration can lift price seemingly against fundamentals.
  • They're tendencies/mental models, not mechanical signals.

Check your understanding

Pick an answer to reveal instant feedback. Answer every question to complete the lesson.

Question 1 of 2
Charm describes how an option's delta changes due to:
Question 2 of 2
A 'vanna rally' is driven by:
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Educational content only. Nothing here is financial or trading advice. Order-flow and options patterns shift probabilities; they never guarantee outcomes.

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