Yield Data


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Four user interfaces:

  • Data API.
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Yield Curve Sample Data



FinPricing offers the following curves for various currencies via API:

  • OIS curves
  • RFR (risk free rate) curves
  • SOFR, €STR (ESTR, ESTER), SONIA, TONA, CORRA, AONIA, SARON curves
  • IBORs (LIBOR, EURIBOR, TIBOR, CDOR, EONIA, etc.) fallback rate curves
  • Swap rate curves
  • Basis curves
  • Spot rate or zero rate curves
  • Forward rate curves
  • Discount curves
  • Inflation Swap rate (CPI, RPI, HICP) curves
  • Nordic electricity futures curve
  • VIX futures curve
  • S&P 500 futures curve

Yield curve or zero rate curve plays an essential role in asset valuation and risk management. A zero rate curve can be easily converted into a discount curve, or vice verse. Given a continuously compounded yield rate, the discount factor is derived as

     D(t,T) = exp (-rT)

where D(t,T) is the discount factor at time t for maturity T and r is the continuously compounded zero rate or spot rate between time t and T.

Yield curve is bootstraped from a swap curve. A yield curve constructed using traditional LIBOR discounting is shown below:

  Valuation Date    Maturity Date    Zero Rate    Discount Factor  
2022-11-292022-12-023.852980.999683
2022-11-292022-12-083.851620.999051
2022-11-292022-12-153.849340.998314
2022-11-292022-12-224.020530.99747
2022-11-292023-01-034.152950.996026
2022-11-292023-02-014.270950.992539
2022-11-292023-03-014.426000.988906
2022-11-292023-04-034.538110.984579
2022-11-292023-05-014.616740.980834
2022-11-292023-06-014.687600.976646
2022-11-292023-07-034.735270.972367
2022-11-292023-08-014.769770.968491
2022-11-292023-09-014.794260.964397
2022-11-292023-10-024.810740.960345
2022-11-292023-11-014.821930.956456
2022-11-292023-12-014.821070.952681
2022-11-292024-06-034.685900.931587
2022-11-292024-12-024.428950.914787
2022-11-292025-12-014.004370.886512
2022-11-292026-12-013.755170.860264
2022-11-292027-12-013.603780.834865
2022-11-292028-12-013.505500.810006

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