Risk-neutral probability
- Japanese
- リスク中立確率
- Also known as
- Equivalent martingale measure
- Last reviewed
- September 25, 2026
This is a draft, shown for review before publication.
A risk-neutral probability is a computational probability used to express a derivative's price as a discounted expected payoff, and it is set so that the underlying's expected return equals the risk-free rate. It is separate from the real-world probability that investors forecast.
Related terms
Explained in detail
Pages that use this term
- Target Redemption Forward (TARF)
- Pricing a CDS
- No-Arbitrage and Replication
- Binomial Trees
- Volatility Smiles and Surfaces
- Collateral and Discounting
- Overview of XVA
- CVA and DVA
- FVA and MVA
- The LIBOR Market Model (LMM)
- The Heston Model
- Copulas for Credit
- Exposure Measures: CE, PFE, EE/EPE and EAD
- Counterparty Risk and XVA
- Capital Valuation Adjustment (KVA)
- CVA and DVA in Accounting