Software for P&C insurers. Reserving now; pricing and capital to follow.
Suppose
A single judgement like this moves the reserve. Reservoir shows what it moved, figure by figure, and keeps a signed record of who made it and why.
Link ratios, RAA data accident years 1981–1990
A tail factor of 1.050 on every year.
What we make
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Reservoir
Loss reservingProperty and casualty reserving from link ratios through selections to a signed report, with IFRS 17 and Solvency II outputs.
Available nowWindows and browser -
Tributary
PricingRate-level and rating-factor work: what the book needs if trend or mix changes, and what that does to the indicated rate.
In development -
Highwater
Capital modellingThe 1-in-200 year: how much capital it takes, and how that moves with reinsurance or a change in the reserve.
In development
Checking the work
Go to source
Select a figure and press Ctrl+[, as in Excel. Reservoir walks it back to the method, the factors and the cells it came from. An example
Audit trail and sign-off
Each change, down to a single excluded ratio, is a signed entry in a log that shows any tampering, with its author, time and reason. Preparer, reviewer and approver are kept apart and sign with multi-factor authentication.
Deterministic results
The same data and choices give the same figures to the last digit on any machine, desktop or browser, and each result carries a fingerprint you can compare.
Your data
The desktop app works on your own files. In the browser trial the calculations run on your computer and uploaded data never leaves it.
The assistant
It answers questions about reserving and about your project, and declines the rest. When it suggests a change you see the effect first; nothing is applied until you accept, and the change goes on the record under your name.
The Ratios view
Checked against the papers
| Quantity | Published | Reservoir |
|---|---|---|
| Chain-ladder IBNR, RAA data1 | 52,135 | 52,135 |
| Mack standard error, RAA1 | 26,909 | 26,909 |
| Chain-ladder reserve, Taylor–Ashe data2 | 18,680,856 | 18,680,856 |
| Mack standard error, Taylor–Ashe2 | 2,447,095 | 2,447,095 |
| ODP prediction error, RAA3 | 18,193 | 18,195 |
Rounded as the papers print them. The ODP difference is England and Verrall’s iterative fit against an exact one. All reconciliations
Contact
Send a triangle and we will take you through it in Reservoir, from the ratios to the signed report. Ponamus is new; a person, not a queue, answers this address.
- Mack, T. (1994). Measuring the variability of chain ladder reserve estimates. CAS Forum, Spring 1994.
- Mack, T. (1993). Distribution-free calculation of the standard error of chain ladder reserve estimates. ASTIN Bulletin 23(2). Data from Taylor and Ashe (1983).
- England, P. D. and Verrall, R. J. (2002). Stochastic claims reserving in general insurance. British Actuarial Journal 8(3), table 3.