Free · open methodology · no sign-up
Risk analytics,
atom by atom.
Price a single trade or stress a whole book. Every number comes with the formula behind it, and AI that explains it in plain English.
- instrument types
- 84
- instrument types
- pricing models
- 37
- pricing models
- calculators
- 34
- calculators
- sign-ups needed
- 0
- sign-ups needed
Live in your browser
A year of risk in a second.
Two thousand fat-tailed paths for a one-year portfolio, simulated on your device, with value at risk and expected shortfall read straight off the outcomes.
- VaR 99%
- …
- ES 97.5%
- …
- P(loss)
- …
- computed in
- …
Simulated live in your browser. Press re-run for a new draw.
The platform
From a single trade to the whole book.
The Lab and the Engine share the same models and market data, so a price in one is the price in the other.
Risk Engine
Portfolio risk, run by run
Example run
- positions
- 1,284
- scenarios
- 10,000
- 1-day VaR 99%
- −1.84m
- Portfolio→
- Market data→
- Model→
- Simulate→
- VaR · ES→
- Report
Risk Lab
The free sandbox
- ✓ symmetric
- ✗ min eigenvalue −0.031
- → nearest PSD (Higham)
Market data · live
Today’s curves
AI lab
Ask why, not just what
› why is VaR up today?
every figure checked against the engine
News · today
What moved risk today
Research
Methodology in the open
- §FRTB expected shortfall, step by step
- §Bootstrapping a curve from par yields
- §Repairing a correlation matrix
Glass box, not black box
Every number shows its working.
Each result comes with the model, the market conventions, the intermediate steps and the references, so you can check it, reproduce it and defend it.
- ✓Formulas in LaTeX
- ✓Conventions spelled out
- ✓Step-by-step values
- ✓Cited references
S = 100 · K = 100 · r = 5% · q = 0 · σ = 20% · T = 1y
| d₁ | (ln(S/K) + (r − q + σ²/2)T) / σ√T | 0.3506 |
| d₂ | d₁ − σ√T | 0.1506 |
| N(d₁) | standard normal cdf | 0.6371 |
| Call | S e^(−qT) N(d₁) − K e^(−rT) N(d₂) | 10.4506 |
Built for the middle office
01
Market risk
VaR, expected shortfall and stress tests you can trace back to every input.
02
Treasury and ALM
Curves, swaps and cash flows on today's government and overnight rates.
03
Valuation control
Independent prices with the model, conventions and steps written out.
04
Model validation
Benchmarks with references, test cases and the maths in the open.
Start with a single atom.
Price one instrument in the Lab, then bring the whole portfolio to the Engine when you are ready.