monte-carlo-financial-simulator
Stochastic simulation skill for financial modeling with probability distributions and risk quantification
Best use case
monte-carlo-financial-simulator is best used when you need a repeatable AI agent workflow instead of a one-off prompt.
Stochastic simulation skill for financial modeling with probability distributions and risk quantification
Teams using monte-carlo-financial-simulator should expect a more consistent output, faster repeated execution, less prompt rewriting.
When to use this skill
- You want a reusable workflow that can be run more than once with consistent structure.
When not to use this skill
- You only need a quick one-off answer and do not need a reusable workflow.
- You cannot install or maintain the underlying files, dependencies, or repository context.
Installation
Claude Code / Cursor / Codex
Manual Installation
- Download SKILL.md from GitHub
- Place it in
.claude/skills/monte-carlo-financial-simulator/SKILL.mdinside your project - Restart your AI agent — it will auto-discover the skill
How monte-carlo-financial-simulator Compares
| Feature / Agent | monte-carlo-financial-simulator | Standard Approach |
|---|---|---|
| Platform Support | Not specified | Limited / Varies |
| Context Awareness | High | Baseline |
| Installation Complexity | Unknown | N/A |
Frequently Asked Questions
What does this skill do?
Stochastic simulation skill for financial modeling with probability distributions and risk quantification
Where can I find the source code?
You can find the source code on GitHub using the link provided at the top of the page.
SKILL.md Source
# Monte Carlo Financial Simulator ## Overview The Monte Carlo Financial Simulator skill enables probabilistic financial modeling through stochastic simulation. It generates thousands of scenarios based on probability distributions to quantify risk and uncertainty in financial forecasts and valuations. ## Capabilities ### Probability Distribution Fitting - Normal distribution fitting - Lognormal distribution for positive values - Triangular distribution for expert estimates - PERT distribution modeling - Custom distribution creation - Historical data-based fitting ### Correlation Matrix Handling - Variable correlation specification - Cholesky decomposition for correlated sampling - Copula implementation - Rank correlation (Spearman) - Correlation stability testing - Partial correlation analysis ### Convergence Analysis - Sample size determination - Convergence testing - Precision metrics calculation - Stopping criteria implementation - Result stability verification - Computational efficiency optimization ### Value at Risk (VaR) Calculation - Parametric VaR - Historical simulation VaR - Monte Carlo VaR - Expected shortfall (CVaR) - Marginal VaR - Incremental VaR ### Confidence Interval Generation - Percentile-based intervals - Bootstrap confidence intervals - Prediction intervals - Tolerance intervals - One-sided bounds - Joint confidence regions ### Crystal Ball/ModelRisk Integration - @RISK compatibility - Crystal Ball formula support - Model export capabilities - Simulation result import - Assumption synchronization - Report generation ## Usage ### Risk Quantification ``` Input: Key uncertain variables, probability distributions, correlations Process: Run simulations, aggregate results, calculate risk metrics Output: Probability distributions of outcomes, VaR, confidence intervals ``` ### Scenario Probability ``` Input: Model structure, variable ranges, target outcomes Process: Simulate scenarios, identify conditions for targets Output: Probability of achieving targets, key driver sensitivity ``` ## Integration ### Used By Processes - Financial Modeling and Scenario Planning - Cash Flow Forecasting and Liquidity Management - Foreign Exchange Risk Management ### Tools and Libraries - numpy - scipy.stats - Monte Carlo libraries - Crystal Ball - @RISK ### Cross-Specialization Use - Data Science/ML: Risk analysis - Insurance: Actuarial modeling - Engineering: Project risk assessment ## Best Practices 1. Validate distribution assumptions against historical data 2. Test correlation stability across market conditions 3. Ensure sufficient iterations for convergence 4. Document distribution selection rationale 5. Perform sensitivity analysis on distribution parameters 6. Compare results with analytical solutions where possible
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