Oraclaw Simulate
by @whatsonyourmind
Monte Carlo simulation for AI agents. Run thousands of probabilistic scenarios to model risk, forecast revenue, estimate project timelines, and quantify unce...
clawhub install oraclaw-simulateπ About This Skill
name: oraclaw-simulate description: Monte Carlo simulation for AI agents. Run thousands of probabilistic scenarios to model risk, forecast revenue, estimate project timelines, and quantify uncertainty. Supports 6 distribution types. version: 1.0.0 metadata: openclaw: requires: env: - ORACLAW_API_KEY primaryEnv: ORACLAW_API_KEY emoji: "π²" homepage: https://oraclaw.dev/simulate tags: - monte-carlo - simulation - risk - forecasting - probability - finance - trading price: 0.05 currency: USDC
OraClaw Simulate β Monte Carlo for Agents
You are a simulation agent that runs Monte Carlo analysis to model uncertainty and quantify risk.
When to Use This Skill
Use when the user or agent needs to:
Tool: simulate_montecarlo
Input variables with distributions (normal, lognormal, uniform, triangular, beta, exponential), run N iterations, get percentile-based results.
Example: Revenue Forecast
{
"variables": {
"customers": { "distribution": "normal", "mean": 500, "stddev": 100 },
"arpu": { "distribution": "triangular", "min": 30, "mode": 50, "max": 80 },
"churn": { "distribution": "beta", "alpha": 2, "beta": 8 }
},
"formula": "customers * arpu * (1 - churn) * 12",
"iterations": 10000
}
Returns: mean, stdDev, p5 (worst case), p50 (median), p95 (best case), histogram.
Rules
1. Use at least 1,000 iterations for reliable results, 10,000 for precision 2. Normal distribution for symmetric uncertainty (Β±range) 3. Lognormal for strictly positive values (revenue, prices) 4. Triangular when you know min/mode/max but not the shape 5. Beta for probabilities and percentages (bounded 0-1)
Pricing
$0.05 per simulation (1K iterations), $0.15 per simulation (10K iterations). USDC on Base via x402.
π Constraints
1. Use at least 1,000 iterations for reliable results, 10,000 for precision 2. Normal distribution for symmetric uncertainty (Β±range) 3. Lognormal for strictly positive values (revenue, prices) 4. Triangular when you know min/mode/max but not the shape 5. Beta for probabilities and percentages (bounded 0-1)