Recovery Probability
The share of simulated paths that return to the peak before reaching an enabled limit, zero balance, or the trade cap. It describes this model, not real-world odds.
Drawdown Recovery Calculator
Estimate recovery time and probability with Monte Carlo simulations based on your trading stats and drawdown limits.
Monte Carlo Simulation
Set either limit to 0 to leave it out of the simulation.
| Drawdown | Current Balance | Gain Required to Recover |
|---|---|---|
| 5% | $23,750 | +5.3% |
| 10% | $22,500 | +11.1% |
| 15% | $21,250 | +17.6% |
| 20% | $20,000 | +25.0% |
| 25% | $18,750 | +33.3% |
| 30% | $17,500 | +42.9% |
| 40% | $15,000 | +66.7% |
| 50% | $12,500 | +100.0% |
Enter the percentage your balance is below its previous peak. Use a preset for common drawdown levels, or type your own value.
Use a win rate, average win, average loss, and monthly trade count from your recorded results. The model repeats those fixed outcomes; it cannot represent a changing strategy or every market condition.
Enter the highest account balance before the drawdown began. The simulation uses that amount as the balance you need to regain.
Set a daily or overall drawdown limit to include a simplified failure condition. Enter 0 to disable a limit. For the daily limit, trades are grouped into rounded-up buckets from monthly trades divided by 22, with at least one trade per bucket. Gross losses add together and wins do not offset them. This conservatively approximates active-day clustering; it is not a calendar or firm-specific equity rule.
The calculator runs 500 paths, up to 3,000 trades each. Review the recovery probability, median time among paths that recovered, blowout risk, expected value, and the losses remaining to enabled limits.
Each result describes the assumptions you entered; none of them is a forecast.
The share of simulated paths that return to the peak before reaching an enabled limit, zero balance, or the trade cap. It describes this model, not real-world odds.
The middle recovery time among paths that reached the peak, converted from trades using your monthly trade count. A dash means no simulated path recovered.
The share of simulated paths that did not recover before a modeled limit, zero balance, or the 3,000-trade cap. It is the complement of the model’s recovery rate.
The expected dollar outcome from your entered win rate and fixed average win and loss. It excludes fees, slippage, and changes in trade size.
The return needed from the current balance to get back to the peak. It grows faster than the drawdown percentage because the balance being rebuilt is smaller.
A rough count of average-sized loss units in remaining limit headroom, rounded down. A loss that reaches an enabled limit already breaches it. Daily-loss room uses conservative trade-frequency buckets and may not match a firm’s policy.
Losses and gains apply to different balance amounts. After a drawdown, the same percentage gain does not restore the larger starting balance, so the return needed to recover rises as the drawdown deepens.
| Drawdown | Balance (from $100K peak) | Gain Required to Recover | Reality Check |
|---|---|---|---|
| 5% | $95,000 | +5.3% | Manageable |
| 10% | $90,000 | +11.1% | Manageable |
| 20% | $80,000 | +25.0% | Difficult |
| 30% | $70,000 | +42.9% | Very difficult |
| 40% | $60,000 | +66.7% | Extreme |
| 50% | $50,000 | +100.0% | Near-impossible |
These relationships explain the calculator’s outputs. The simulation still depends on the sequence of wins and losses, not just an average.
Gain required = (1 ÷ (1 − d)) − 1, where d is drawdown as a decimal
A 20% drawdown leaves 80% of the peak balance. Returning from that level to the peak requires a 25% gain on the reduced balance, regardless of account size.
EV = (p × average win) − ((1 − p) × average loss), where p is the win rate
With a 55% win rate, a $500 average win, and a $300 average loss, this model estimates +$140 per trade before costs. A positive average does not describe the order in which outcomes arrive.
Recovery probability = recovered paths ÷ simulated paths × 100
Each of 500 simulated paths samples a win or loss from the entered rate, then continues until it reaches the peak, a modeled failure condition, or 3,000 trades. The share that reaches the peak is the recovery probability for these assumptions.
Consider a $50,000 peak, a 20% drawdown, a 55% win rate, $500 average wins, $300 average losses, and 20 trades per month. This example also enables a 5% daily limit and a 10% overall limit.
| Metric | Your Value |
|---|---|
| Peak account balance | $50,000 |
| Current balance (after 20% DD) | $40,000 |
| Win rate | 55% |
| Average winner | $500 |
| Average loser | $300 |
| Trades per month | 20 |
| Overall DD limit remaining | $0 — At limit |
Daily limit: By dollar amount alone, a $2,500 cap fits 8 $300 losses ($2,400); a ninth totals $2,700.
At 20 trades per month, this model puts one trade in each virtual-day bucket, so those eight losses do not occur together in this scenario.
Keep your win rate, average outcomes, and trade frequency grounded in your own journal. BitStat helps you organize the results behind a scenario like this.
Start TrackingIt simulates 500 paths using the win rate, average win, average loss, and monthly trade count you enter. The median is calculated from paths that return to the peak; if none recover under the modeled conditions, the result is shown as a dash.
A Monte Carlo simulation samples possible outcomes many times to show how different win and loss sequences can affect a balance. This page uses fixed dollar wins and losses, so it is a simplified scenario rather than a prediction of your trading results.
After a 50% loss, the remaining balance needs to gain 100% to return to its peak. After a 25% loss, the remaining balance needs a 33.3% gain. Gains apply to the reduced balance, so the required return grows faster than the loss percentage.
It is the share of simulated paths that do not return to the peak before reaching an enabled limit, falling to zero, or reaching the 3,000-trade cap. It describes this model and is not a forecast of real-world failure.
An enabled daily or overall limit can stop a simulated path before it reaches the peak. The daily model groups trades into rounded-up buckets from monthly frequency divided by 22, sums gross losses without wins offsetting them, and approximates active-day clustering. It is not a calendar or provider-specific equity rule, so check the account terms directly.
Expected value combines the win rate and fixed average win and loss you enter into one average dollar outcome per trade. It does not show how outcomes arrive, include fees or slippage, or guarantee that a recovery path remains within your limits.
The result changes with trade frequency and the win and loss assumptions, but taking more risk can also deepen losses and reach a limit sooner. Review your recorded outcomes and account rules before changing a plan; this calculator cannot recommend a personal risk level.
This is an educational scenario tool, not investment advice or a promise of recovery. It excludes trading costs, variable position sizing, and provider-specific limit rules. Trading can result in the loss of capital.