Regulatory Arbitrage Detection MCP
Pricing
Pay per event + usage
Regulatory Arbitrage Detection MCP
Cross-jurisdictional regulatory arbitrage detection and compliance optimization using optimal transport, game theory, and econometric methods.
Pricing
Pay per event + usage
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Developer
ryan clinton
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1
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8 days ago
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Regulatory Arbitrage Detection MCP Server
Cross-jurisdictional regulatory arbitrage detection and compliance optimization using optimal transport, game theory, and econometric methods. This MCP server orchestrates 16 data sources across federal registers, corporate registries in 6+ jurisdictions, financial regulators, and international databases to power 8 mathematically rigorous tools for measuring regulatory distance, detecting regulatory capture, estimating lobbying impact, and forecasting regulatory changes. Implements Sinkhorn-Knopp optimal transport, MILP compliance routing, supermodular game theory, Hawkes processes, and Bayesian structural time series.
What data can you access?
| Data Point | Source |
|---|---|
| Federal regulatory entries and proposed rules | Federal Register |
| Congressional bills and legislative activity | Congress Bills |
| Consumer financial complaints | CFPB |
| UK corporate registrations and filings | UK Companies House |
| Global corporate registry data (140+ jurisdictions) | OpenCorporates |
| Legal Entity Identifiers and ownership chains | GLEIF LEI |
| Canadian corporate registry | Canada Corporations |
| New Zealand corporate registry | NZ Companies |
| Australian business registry | Australia ABN |
| SEC regulatory filings | SEC EDGAR |
| US bank financial data | FDIC |
| OFAC sanctions lists | OFAC |
| Consolidated global sanctions | OpenSanctions |
| EU VAT registration verification | EU VAT |
| EU trademark registrations | EUIPO |
| Federal spending data | USAspending |
MCP Tools
| Tool | Price | Description |
|---|---|---|
measure_regulatory_distance | $0.04 | Measure pairwise regulatory distance via Sinkhorn-regularized Wasserstein optimal transport |
optimize_compliance_routing | $0.04 | Find cost-minimizing cross-jurisdictional compliance routing via MILP branch-and-bound |
detect_regulatory_capture | $0.04 | Detect regulatory capture via bipartite C4 clustering coefficient on regulator-industry graph |
estimate_lobbying_impact | $0.04 | Estimate causal lobbying impact via Difference-in-Differences with parallel trends test |
quantify_regulatory_complexity | $0.04 | Quantify regulatory complexity via Lempel-Ziv compression as Kolmogorov complexity estimator |
model_regulatory_competition | $0.04 | Model jurisdictional regulatory competition as supermodular game with Nash equilibrium |
predict_regulatory_changes | $0.04 | Predict regulatory changes via Hawkes self-exciting point process with Ogata thinning |
estimate_causal_regulation_impact | $0.04 | Estimate causal regulation impact via Bayesian Structural Time Series with Kalman filter |
Data Sources
- Federal Register -- US proposed rules, final rules, notices, and executive orders
- Congress Bills -- Legislative activity, bill status, and committee assignments
- CFPB -- Consumer Financial Protection Bureau complaint and enforcement data
- UK Companies House -- UK corporate registrations, officers, and filings
- OpenCorporates -- Global corporate registry spanning 140+ jurisdictions
- GLEIF LEI -- Legal Entity Identifier ownership chains and parent-child relationships
- Canada Corporations -- Canadian federal corporate registry
- NZ Companies -- New Zealand corporate registry
- Australia ABN -- Australian Business Number registry
- SEC EDGAR -- Securities and Exchange Commission filings and analysis
- FDIC Bank -- Federal Deposit Insurance Corporation bank financial data
- OFAC -- Office of Foreign Assets Control sanctions lists
- OpenSanctions -- Consolidated global sanctions and PEP database
- EU VAT -- European Union VAT registration verification
- EUIPO Trademark -- EU Intellectual Property Office trademark registrations
- USAspending -- Federal government spending and contract data
How the scoring works
Each tool implements a distinct mathematical framework:
Sinkhorn-Knopp Optimal Transport (Tool 1) builds regulation probability distributions per jurisdiction and computes pairwise Wasserstein distances with entropic regularization. The Gibbs kernel K_ij = exp(-C_ij/epsilon) is computed with alternating u/v scaling until convergence. Larger distances indicate greater regulatory divergence and arbitrage potential.
MILP Compliance Routing (Tool 2) formulates cross-jurisdictional compliance as a Mixed-Integer Linear Program: minimize total compliance cost subject to binary jurisdiction selection variables. Branch-and-bound enumeration finds the globally optimal route.
Bipartite C4 Capture Detection (Tool 3) builds a regulator-industry bipartite graph and counts 4-cycles through each regulator node. Results are compared to a null model (100 Monte Carlo iterations of random bipartite graphs with preserved degree sequences). Z-scores significantly above the null indicate capture risk.
Difference-in-Differences (Tool 4) partitions jurisdictions into treatment (with lobbying activity) and control groups. The treatment effect tau is computed with standard errors, t-statistics, and p-values. A parallel trends test validates the identification assumption.
Lempel-Ziv Complexity (Tool 5) estimates Kolmogorov complexity per jurisdiction by counting distinct substrings in sequential parsing of regulatory text representations. Compression ratios and Gini coefficients quantify complexity inequality across jurisdictions.
Supermodular Game (Tool 6) models N jurisdictions as players choosing regulatory levels with positive cross-derivatives (strategic complements). Best-response iteration converges to Nash equilibrium by Topkis' theorem. The race-to-bottom index measures how far the equilibrium falls below the Pareto optimum.
Hawkes Process (Tool 7) models regulatory event intensity as self-exciting: past events increase future event probability. The branching ratio (spectral radius of alpha/beta) approaching 1 signals critical instability. Ogata thinning generates forward simulations.
Bayesian Structural Time Series (Tool 8) decomposes regulatory impact into level, trend, and seasonal components via Kalman filtering. Counterfactual extrapolation estimates treatment effects with Bayesian credible intervals.
How to connect this MCP server
Claude Desktop
Add to your claude_desktop_config.json:
{"mcpServers": {"regulatory-arbitrage-detection": {"url": "https://regulatory-arbitrage-detection-mcp.apify.actor/mcp"}}}
Programmatic (HTTP)
curl -X POST https://regulatory-arbitrage-detection-mcp.apify.actor/mcp \-H "Content-Type: application/json" \-H "Authorization: Bearer YOUR_APIFY_TOKEN" \-d '{"jsonrpc":"2.0","method":"tools/call","params":{"name":"measure_regulatory_distance","arguments":{"query":"banking regulation EU US UK"}},"id":1}'
This MCP also works with Cursor, Windsurf, Cline, and any other MCP-compatible client.
Use cases for regulatory arbitrage intelligence
Cross-Border Compliance Strategy
Measure regulatory distance between jurisdictions to identify where compliance programs can be harmonized and where jurisdiction-specific requirements demand separate approaches.
Regulatory Capture Risk Assessment
Screen regulators for capture indicators using network analysis. Identify revolving door patterns, rule weakening trends, and regulator-industry clustering that signal compromised oversight.
Lobbying ROI Analysis
Estimate the causal impact of lobbying expenditure on regulatory outcomes using econometric methods. Determine whether lobbying investments are producing measurable regulatory changes.
Regulatory Complexity Benchmarking
Compare regulatory burden across jurisdictions using information-theoretic complexity measures. Identify over-complex regulatory regimes that may benefit from simplification.
Race-to-Bottom Early Warning
Model competitive dynamics between jurisdictions to detect whether regulatory competition is producing a race to the bottom. Quantify the welfare gap between Nash equilibrium and Pareto optimum.
Regulatory Change Forecasting
Predict when and where regulatory changes will occur using self-exciting point process models. Identify sectors where regulatory event clustering signals imminent new rules.
How much does it cost?
This MCP uses pay-per-event pricing. Each tool call costs $0.04.
The Apify Free plan includes $5 of monthly platform credits, which covers 125 tool calls.
| Example Use | Approximate Cost |
|---|---|
| Measure regulatory distance between two jurisdictions | $0.04 |
| Detect regulatory capture in a sector | $0.04 |
| Full suite of 8 analyses for one topic | $0.32 |
How it works
- You call a tool with a regulatory query and optional data source category filters (regulatory, corporate, financial, international, spending)
- Up to 16 Apify actors run in parallel fetching data from federal registers, corporate registries, financial regulators, and international databases
- A regulatory network is constructed with entity resolution linking records across jurisdictions
- The mathematical model runs on the network -- optimal transport, MILP, game theory, or econometric analysis
- Structured results are returned with model outputs, statistical diagnostics, and supporting data
FAQ
Q: What jurisdictions are covered? A: The system queries corporate registries in the US, UK, Canada, New Zealand, Australia, and the EU, plus global corporate data via OpenCorporates (140+ jurisdictions). Federal regulatory data is US-focused.
Q: How reliable are the causal estimates? A: The Difference-in-Differences and BSTS tools implement standard econometric identification strategies with diagnostic tests (parallel trends, Bayesian credible intervals). Results should be interpreted as estimates subject to the usual causal inference assumptions.
Q: Can this detect illegal regulatory arbitrage? A: The system identifies regulatory distance and arbitrage opportunities. It does not make legal determinations about whether specific arbitrage strategies are lawful.
Q: Is it legal to use this data? A: All data sources are publicly available government registries and open databases. See Apify's guide on web scraping legality.
Q: What is the Hawkes process branching ratio? A: The branching ratio measures self-excitation intensity. Values near 0 indicate independent events; values approaching 1 indicate critical instability where each event triggers more events. Values above 0.8 are concerning.
Q: Can I combine this with other MCPs? A: Yes. Use alongside the Regulatory Change Intelligence MCP for US federal regulatory monitoring or the UK Regulatory Ecosystem MCP for UK-specific compliance analysis.
Related MCP servers
| MCP Server | Description |
|---|---|
| ryanclinton/regulatory-change-intelligence-mcp | US federal regulatory pipeline monitoring |
| ryanclinton/uk-regulatory-ecosystem-mcp | UK multi-agency regulatory intelligence |
| ryanclinton/sanctions-evasion-network-mcp | Structural sanctions evasion detection |
Integrations
This MCP server is built on the Apify platform and supports:
- Apify API for programmatic access and regulatory monitoring automation
- Scheduled runs via Apify Scheduler for recurring regulatory analysis
- Webhooks for triggering alerts when regulatory distances or capture scores change
- Integration with 200+ Apify actors for extending jurisdictional coverage