How does a diagonal spread exploit time decay differences between near-term and far-term options?
In my CFA Derivatives studies, diagonal spreads combine different strikes AND different expirations. I understand that near-term options decay faster than longer-dated ones, but how exactly does the diagonal spread capture this differential? What's the ideal setup, and what risks does the expiration mismatch create?
A diagonal spread combines vertical (different strikes) and calendar (different expirations) spread elements to exploit the faster time decay of near-term options relative to longer-dated options. The most common version sells a near-term OTM option and buys a longer-term option at a different strike.
Construction (Bullish Diagonal Call Spread):
- Buy 1 longer-dated call at strike K1 (lower or ATM)
- Sell 1 shorter-dated call at strike K2 (higher, OTM)
The short near-term option decays rapidly (high theta), while the long far-term option retains value (lower theta). The trader profits from the differential decay rate.
Theta Decay Curve:
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Worked Example:
Crestline Aviation trades at 60 | 90 days (July) | -70 | 30 days (May) | +7.20 - 5.40**
Scenario Analysis at May Expiration (30 days later):
Scenario A: Stock at 70 May call expires worthless: Yuki keeps 60 July call (60 DTE remaining): worth approximately 6.80 - 1.40 profit*
- Yuki can sell another near-term call to continue the strategy
*Scenario B: Stock at 70 May call: -60 July call: approximately 14.50 - 5.40 = *+55 (below both strikes)
- Short call expires worthless: +60 July call: approximately 2.30 + 7.20 = **-70) for additional premium, further reducing the cost basis of the long call. Repeating this across multiple cycles can potentially recover the entire initial investment.
Risks:
- Sharp upside moves can cause the short call to go deep ITM, creating assignment risk
- A collapse in implied volatility hurts the long-dated option more (higher vega)
- The expiration mismatch makes delta management more complex
Learn diagonal and calendar spread mechanics in our CFA Derivatives course.
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