My Polymarket Strategy: How I Hit 87% Win Rate with Monte Carlo Simulations
Prediction markets are one of the most underrated opportunities in crypto right now. Polymarket lets you bet on real-world outcomes — will BTC hit $100K by year end? Will ETH be above $3K on March 31? These markets have real money and often have real mispricings.
I built a Monte Carlo simulation engine to find those mispricings systematically. Here's exactly how it works.
The Core Insight
Polymarket prices are set by human traders making gut decisions. Crypto price target markets ("Will BTC be above $80K on April 30?") are especially prone to mispricing because most participants are vibes-based, not quant-based.
My edge: I run proper stochastic simulations using Geometric Brownian Motion and compare the mathematically derived probability vs what Polymarket is pricing. When the gap is >15%, I bet against the crowd.
Geometric Brownian Motion — The Math
GBM is the standard model for asset price simulation. It models price as a random walk with drift:
// GBM price simulation
function simulateGBM(S0, mu, sigma, T, steps) {
let price = S0;
const dt = T / steps;
for (let i = 0; i < steps; i++) {
const dW = Math.sqrt(dt) * normalRandom(); // Wiener process
price = price * Math.exp((mu - 0.5 * sigma * sigma) * dt + sigma * dW);
}
return price;
}
// Run 10,000 simulations
function monteCarlo(asset, targetPrice, daysToExpiry) {
const { currentPrice, dailyVol, annualDrift } = getAssetParams(asset);
let hits = 0;
for (let i = 0; i < 10000; i++) {
const finalPrice = simulateGBM(
currentPrice, annualDrift, dailyVol * Math.sqrt(252),
daysToExpiry / 365, daysToExpiry
);
if (finalPrice > targetPrice) hits++;
}
return hits / 10000; // probability
}
Asset Parameters I Use
Getting the volatility right is critical. I use 30-day historical volatility pulled from CoinGecko:
- BTC: ~4% daily volatility, slight positive drift
- ETH: ~5% daily volatility
- SOL: ~6.5% daily volatility (most volatile of the three)
- Gold (XAUT): ~0.8% daily volatility
A Real Example
In March 2026, Polymarket had a market: "Will BTC hit $1M by end of 2026?" priced at 48.8%.
My simulation, using BTC's current price of ~$70K, 4% daily vol, and ~9 months to expiry:
// BTC $1M by Dec 2026
const result = monteCarlo('BTC', 1000000, 270);
// Result: 0.002 — approximately 0.2% probability
// Polymarket price: 0.488 (48.8%)
// Edge: 48.6% — massive discrepancy
// Action: BUY NO heavily
Edge: +48.6% → Strong BUY NO signal
This is an extreme example — most edges I trade are 15-25%. Anything above 15% is worth acting on.
When to NOT Trade
The model has clear failure modes I've learned to avoid:
- Political/sports markets — GBM doesn't model election outcomes. Stay out.
- Very short expiries (<3 days) — too much noise, the model's edge collapses
- Illiquid markets — if volume is under $10K total, the spread kills you
- Black swan events — if there's a major catalyst (ETF approval, Binance news), historical vol is irrelevant
The Dashboard
I built a live dashboard at rdai.in/polymarket/ that runs the Monte Carlo engine automatically, scans 500+ markets, and surfaces opportunities above the 15% edge threshold.
It also tracks whale activity — traders like kch123 ($1M+ positions) and DrPufferfish (80%+ win rate). When big money moves, it's worth paying attention.
Results
87% win rate across tracked predictions in 2026. The model isn't perfect — BTC's actual path is chaotic — but systematic application of the edge threshold has worked well.
The key insight: you don't need to be right about where crypto goes. You just need to find markets where the crowd is significantly wrong about the probability. That's a much easier bar to clear.
Want to see the live Polymarket dashboard with Monte Carlo signals?
View Live Dashboard →⚠️ DISCLAIMER: This post is for informational and educational purposes only. Nothing here is financial advice. Always Do Your Own Research (DYOR). Crypto trading involves significant risk of loss. Not Financial Advice (NFA). The author is not responsible for any financial decisions made based on this content.