How does a credit default swap (CDS) work and how is the spread determined?
CFA Level II has a section on credit default swaps. I understand it's like insurance on a bond, but I'm confused about the pricing mechanics — how is the CDS spread set, what happens at a credit event, and how do you value an existing CDS position if spreads change?
A credit default swap is a bilateral contract where one party (protection buyer) pays a periodic premium to another party (protection seller) in exchange for compensation if a specified credit event occurs on a reference entity.
Basic Mechanics:
Protection Buyer pays: CDS Spread (in bps per year) x Notional Amount Protection Seller pays: Loss amount if credit event occurs, otherwise nothing
Example: Mapleton Capital buys 5-year CDS protection on Ridgeline Corp:
- Notional: $10 million
- CDS spread: 220 bps per year
- Premium payment: 220,000 per year** ($55,000 quarterly)
Mapleton pays $55,000 every quarter. If Ridgeline defaults, the protection seller pays the loss.
Credit Events (Triggers):
- Bankruptcy — filing for Chapter 7 or 11
- Failure to pay — missing a scheduled payment beyond the grace period
- Restructuring — forced modification of debt terms (in some contracts)
Settlement at Credit Event:
Physical settlement: Buyer delivers the defaulted bond, seller pays par (10M x (1 - 0.40) = $6.0 million
How the CDS Spread Is Determined:
At inception, the CDS spread is set so that the present value of the premium leg equals the present value of the protection leg:
PV(premiums) = PV(expected loss payments)
The spread reflects:
- Probability of default — higher PD = wider spread
- Loss given default — higher LGD = wider spread
- Term — longer CDS = wider spread (more time for default)
- Credit curve shape — upward-sloping credit curves mean term spreads
Approximate relationship: CDS Spread ≈ PD x LGD (annualized)
If the market estimates Ridgeline's annual PD at 3.5% and LGD at 60%: Spread ≈ 3.5% x 60% = 2.10% = 210 bps (close to the 220 bps quoted)
Valuing an Existing CDS Position:
If CDS spreads widen after you buy protection, your position gains value (you locked in a lower spread). The mark-to-market value is approximately:
MTM ≈ (Current Spread - Contracted Spread) x Duration x Notional
If Ridgeline's CDS spread widens from 220 to 350 bps and the CDS has an effective duration of 4.2 years: MTM = (350 - 220) x 0.0001 x 4.2 x 10M = $546,000 gain for the protection buyer
CDS vs. Buying/Shorting Bonds:
| Feature | CDS | Bond |
|---|---|---|
| Upfront capital | Minimal | Full price |
| Pure credit exposure | Yes | No (also interest rate risk) |
| Liquidity | Often better | Varies |
| Counterparty risk | Yes (to protection seller) | No |
| Can take short credit view | Yes (buy protection) | Difficult |
Exam Tip: CDS questions on CFA Level II often test the relationship between CDS spread and bond spread (they should be approximately equal due to arbitrage), and whether a widening spread is good or bad for the protection buyer (good — their position gains value).
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