OPCIONARIO Options Encyclopedia
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Calendar Spread

Selling a near-dated option and buying a longer-dated one at the same strike to exploit time decay.

Max GainCapped (premium differential)
Max LossCapped (net premium paid)
Break-evenTwo points around the strike — no closed formula (they depend on the long leg’s residual value)
TypeDebit
Ideal IV environmentLow IV with expectation of expansion — the long leg carries more vega than the short one

Profit / Loss Diagram

Calendar Spread at the near expiration

Strike Ganancia Máx (en strike) Pérdida Pérdida

What is this strategy?

The Calendar Spread is an advanced time-based strategy exploiting the differential theta decay between two options at the same strike but different expirations. It is built by selling a near-dated option and simultaneously buying a longer-dated one. The strategy is particularly effective when implied volatility is low or moderate.

It works because the near-dated option decays faster than the longer-dated one. As time passes, if price stays near the strike, the sold option loses value more quickly than the purchased one, generating a net gain. Once the near-dated option expires, you can sell another against your remaining long option, restarting the cycle.

The Calendar Spread suits neutral traders expecting little price movement in the short term. It is a positive-theta strategy requiring careful monitoring, particularly near the short option’s expiration. Margin requirements are typically lower than other multi-leg strategies, and risk is well defined.

Construction

ActionInstrumentStrikeExpirationExample
SELL1 Call (near-dated)ATM30 DTE-1 AAPL Mar 180 Call
BUY1 Call (longer-dated)ATM (same strike)60 DTE+1 AAPL Jun 180 Call

Example

Scenario: AAPL at $180, implied volatility 25%. You expect it to stay neutral in the near term.

  • Call Sold (March) -1 AAPL Mar 180 Call @ $3.00
  • Call Purchased (June) +1 AAPL Jun 180 Call @ $5.50
  • Initial Net Debit $250 (5.50 − 3.00 × 100)
  • Maximum Gain $250+ (initial differential + volatility/time)
  • Maximum Loss $250 (net debit paid)
  • Breakeven Multiple points, depending on movement and time
  • Scenario in March at $180 Short call expires worthless, you gain $300; the long call retains around $3.50

The Greeks

δDelta — Neutral

The long leg’s positive delta cancels the short leg’s negative delta. Small moves do not affect the position significantly.

θTheta — Positive

Time decay favours the near-dated seller more quickly than it costs the longer-dated buyer, producing a net gain.

νVega — Positive

The longer-dated option accumulates more vega than the short one, so net vega is positive: the position gains if IV rises and suffers from IV crush. Ideal entry is at low IV with expectation of expansion.

γGamma — Slightly Negative

Small negative gamma favours the strategy when price is stable and works against it on large moves.

Position Management

  1. 01
    Monitor Near the Short Expiration At 5–7 days to expiration, the near-dated option decays rapidly. Consider closing the short leg to bank the theta gains.
  2. 02
    Roll the Short Leg When the near-dated option expires, sell another at 30–45 days at the same strike against your still-live long option.
  3. 03
    Adjust if Price Drifts Away If price moves more than 5–10% from the strike, close both legs or adjust to new strikes nearer the current price.
  4. 04
    Handle Implied Volatility If IV rises significantly after opening, consider closing the long leg to capture the positive vega gains.
  5. 05
    Continuous Cycle After closing, you can open a new calendar spread on the same underlying with fresh expiration periods.

Frequently Asked Questions

Does a calendar gain or lose if volatility rises?
It gains. The purchased leg, being longer-dated, carries more vega than the sold one, so net vega is positive. It is a frequent misconception to think otherwise: a drop in volatility — IV crush — hurts a long calendar.
What is the ideal scenario?
An underlying that stays near the strike until the short leg expires, with implied volatility starting from low levels and expanding afterwards. That combination fires both engines at once: decay on the short option and appreciation on the long one.
What happens when the short option expires?
If it expires worthless, you keep the long option and can sell another against it, restarting the cycle. That repeatability is what turns the calendar into a recurring-income structure while price stays near the strike.
Why does its breakeven have no formula?
Because it depends on the residual value of the long option at the moment the short one expires, and that value is determined by a pricing model using the implied volatility prevailing then. Unlike a vertical spread, there is no closed expression: the two breakevens can only be estimated with a model.