Risk of Ruin Calculator — How Likely Is Your Account to Blow Up?
The probability of blowing your account is not a feeling — it is a number. This risk of ruin calculator runs thousands of Monte Carlo simulations of your win rate, payoff ratio and risk per trade, and counts how many equity curves hit your ruin threshold before reaching your goal. Instantly, no login.
Know the stats you are simulating
This simulator is only as good as the win rate and payoff you feed it. The ReziFX Chrome extension captures your planned trades from the TradingView position tool — entry, stop, target, R:R and a screenshot — so your journal computes those numbers from real trades automatically.
Sensitivity: risk per trade vs. risk of ruin
Same win rate, same payoff, same number of trades — only the risk per trade changes. 2,000 simulations per row, using your current inputs above.
| Risk per trade | Risk of ruin | Chance of reaching goal |
|---|---|---|
| 0.25% | — | — |
| 0.5% | — | — |
| 1% | — | — |
| 1.5% | — | — |
| 2% | — | — |
Why doubling your risk more than doubles your ruin
Ruin is driven by losing streaks. With percent-based sizing, each loss multiplies your capital by (1 − risk): at 1% risk, ten straight losses leave 0.99¹⁰ ≈ 90.4% of your capital; at 2% risk the same streak leaves 0.98¹⁰ ≈ 81.7%. Deeper holes also need disproportionately larger gains to climb out of, so the same strategy traded at double size does not have double the ruin probability — it has far more. The sensitivity table above demonstrates this with your own numbers.
The classic gambler's ruin formula — for even-money bets, the probability of losing a bankroll of k units is ((1 − p) ÷ p)ᵏ when p > 0.5 — is elegant but built on assumptions trading violates: it assumes every win and loss is the same size, bets do not compound, and play continues forever. Real strategies have unequal payoffs, percent-based compounding and a finite number of trades.
That is why this calculator uses Monte Carlo simulation instead: it generates thousands of random equity curves with your exact win rate, payoff ratio and risk per trade — win: capital × (1 + risk × payoff), loss: capital × (1 − risk) — and counts how many touch the ruin threshold (once ruined, a curve stays ruined) and how many touch the profit goal. The result is an honest estimate for a finite, compounding, unequal-payoff world, not an idealised coin-flip game.
Frequently asked
What is risk of ruin in trading?
What risk per trade keeps risk of ruin low?
Does risk of ruin apply to prop firm accounts?
Why use Monte Carlo instead of the classic risk of ruin formula?
Educational tool. Not financial advice — trading involves substantial risk of loss.
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