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Project Record

Reinsurance Model Run Observability

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Primary source: https://ionitsa.com/projects/reinsurance-model-observability.md
Canonical page: https://ionitsa.com/projects/reinsurance-model-observability/

Operational dashboard and lineage layer for multi-model reinsurance runs on Tyche—tracking outputs, runtime, treaty KPIs, and parameter sensitivity.

Domains
ReinsuranceInsurance
Capability
Workflow Infrastructure
Methods
WorkflowObservabilityData IngestionMonte CarloVisualization

Context

As actuarial analyst on a reinsurance desk, I supported five to six treaty, reserving, and exposure models that batch-ran on Tyche, a leading actuarial software platform. Stakeholders needed a single view of what each run produced, how long it took, and whether outputs were consistent across models—not a rewrite of the pricing engines, but operational intelligence on top of them.

Problem

Model outputs landed as opaque directory trees with no unified lineage. Run duration, CPU use, and cross-model agreement were invisible until someone manually backtracked files. When treaty parameters changed—retention, quota share, attachment, or limit—there was no fast way to compare before/after performance or spot which model diverged.

Architecture

Reinsurance Metrics Overlay

Treaty KPIs are derived from model outputs, not re-implemented pricing logic:

Parameter Sensitivity and Cross-Model Comparison

One-at-a-time sensitivity on treaty parameters θ{retention,limit,quota share,attachment}\theta \in \{\text{retention}, \text{limit}, \text{quota share}, \text{attachment}\}:

Δk=M(θk+δ)M(θk)δ\Delta_k = \frac{M(\theta_k + \delta) - M(\theta_k)}{\delta}

where MM is ceded premium, net loss ratio, or runtime. Tornado charts rank drivers; Monte Carlo sweeps perturb θ\theta within actuarially plausible ranges and report mean and p5/p95 of net loss ratio and ceded premium—using cached outputs or scaling factors where models are linear in quota share, and full reruns where they are not.

Cross-model agreement uses normalized distance on shared dimensions (LOB, region, treaty year):

dij=MiMjmax(ϵ,  12(Mi+Mj))d_{ij} = \frac{|M_i - M_j|}{\max(\epsilon,\; \tfrac{1}{2}(|M_i|+|M_j|))}

Pairs above tolerance surface for review, analogous to reconciliation breaks on actuarial metrics rather than positions.

Speed and Refresh Techniques

Full-tree scans dropped from tens of minutes to sub-minute incremental refresh on typical daily batches.

Trade-offs

KPI aggregation is heuristic and model-version dependent. The sensitivity layer supports what-if exploration, not full stochastic reserving. Tyche path conventions require maintenance when model versions or folder layouts change. The dashboards accelerate diagnosis and treaty oversight but do not replace actuarial sign-off on model methodology.

Related Work