Finance

Portfolios, fraud and capital — the same hard mathematics.

Constructing a portfolio, isolating fraud in a transaction graph, and allocating capital under exposure limits are all combinatorial selection and partitioning problems. Classical solvers approximate; we prove the difference on your own data first.

The problem

Selection and partitioning under real-world limits.

Portfolio construction is a knapsack-shaped selection problem under risk and regulatory constraints; fraud detection is pattern search across a transaction graph; capital allocation is selection and packing at once. All three get harder combinatorially as the candidate set grows — exactly where classical heuristics start approximating rather than solving.

What we optimize

Three solutions, three archetypes.

Portfolio Optimization

Return maximization under risk and regulatory constraints.

QG-SELECT

Fraud & Anomaly Detection

Combinatorial pattern search across transaction graphs.

QG-CLUSTER

Risk-Constrained Capital & Credit Allocation

Exposure optimization under portfolio limits.

QG-SELECTQG-ALLOC

The engines behind it

Built on the same core engines.

Proof

No published number yet for this industry — and we're saying so.

QuMatrix has working research code for both a quantum stock-portfolio application and quantum fraud detection, but neither has an independently benchmarked figure published for finance specifically yet. The honest version: mature archetypes, real research behind them, and when we run either engine against your data, that benchmark is the number that counts.

Have a portfolio, fraud, or allocation problem to optimize?

Share a sample of your data (or a synthetic equivalent); we'll benchmark against your current model and give you a clear read.

Request a pilot