Credit default swap
Protection against a borrower's default, paid for with a running coupon.
- Fair spread (bp)
- 120.451
- Protection leg
- 53,087.81
- Premium leg
- −44,074.29
- Coupon accrued at default
- −110.37
- Payments
- 20
Across the hazard rate
By period
| Payment (years) | Survival | Discount factor | Coupon PV | Accrual PV | Protection PV |
|---|---|---|---|---|---|
| 0.25 | 99.5% | 0.99253 | −2,475.14 | −6.20 | 2,981.33 |
| 0.5 | 99% | 0.98511 | −2,444.40 | −6.12 | 2,944.29 |
| 0.75 | 98.51% | 0.97775 | −2,414.03 | −6.05 | 2,907.72 |
| 1 | 98.02% | 0.97045 | −2,384.04 | −5.97 | 2,871.60 |
| 1.25 | 97.53% | 0.96319 | −2,354.43 | −5.90 | 2,835.93 |
| 1.5 | 97.04% | 0.956 | −2,325.18 | −5.82 | 2,800.70 |
| 1.75 | 96.56% | 0.94885 | −2,296.30 | −5.75 | 2,765.91 |
| 2 | 96.08% | 0.94176 | −2,267.77 | −5.68 | 2,731.55 |
| 2.25 | 95.6% | 0.93473 | −2,239.60 | −5.61 | 2,697.62 |
| 2.5 | 95.12% | 0.92774 | −2,211.78 | −5.54 | 2,664.11 |
| 2.75 | 94.65% | 0.92081 | −2,184.31 | −5.47 | 2,631.01 |
| 3 | 94.18% | 0.91393 | −2,157.17 | −5.40 | 2,598.33 |
| 3.25 | 93.71% | 0.9071 | −2,130.38 | −5.33 | 2,566.05 |
| 3.5 | 93.24% | 0.90032 | −2,103.91 | −5.27 | 2,534.18 |
| 3.75 | 92.77% | 0.8936 | −2,077.78 | −5.20 | 2,502.70 |
| 4 | 92.31% | 0.88692 | −2,051.97 | −5.14 | 2,471.61 |
| 4.25 | 91.85% | 0.88029 | −2,026.48 | −5.07 | 2,440.90 |
| 4.5 | 91.39% | 0.87372 | −2,001.30 | −5.01 | 2,410.58 |
| 4.75 | 90.94% | 0.86719 | −1,976.44 | −4.95 | 2,380.64 |
| 5 | 90.48% | 0.86071 | −1,951.89 | −4.89 | 2,351.07 |
Greeks · 2
- 263.216
- per 1bp
- −1.60821
- per 1bp
Model values for illustration, from fixed market data. They are not quotes.
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Talk to our team →About this product
The protection buyer pays a coupon each quarter. If the borrower defaults, the seller pays the lost part of the notional, and the coupon accrued since the last payment is due.
Default is assumed to arrive at a constant intensity, the hazard rate. The coupon that makes the swap worth nothing today is the fair spread.
What you can change
The contract terms above. Market data, model parameters and numerical settings are fixed for this demo and shown with each result.
The Greeks
- Hazard 01 per 1bp
- How much the contract's value changes when the default intensity rises by 1bp. Default intensity is the model's yearly rate of default.
- Rate 01 per 1bp
- How much the value changes when interest rates rise by 1bp (0.01%).
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