Risk

Risk/Reward Calculator

Fee-free benchmark: compare stop and target distances with side-aware geometry, R-multiple, and optional expectancy.

Calculate

Enter 40 for 40%

Results

    Veles

    From estimate to a live bot scenario

    Carry the same logic into Veles: set comparable parameters, preview the order grid, then backtest before you launch.

    1. Match direction, leverage, grid, Martingale, and TP/SL
    2. Inspect orders, capital allocation, and average entry
    3. Stress-test fees, drawdown, and MAE in a backtest

    Assumptions & conventions

    • Long: SL < entry < TP; short: TP < entry < SL.
    • Fee-free R-multiple — excludes commissions and slippage (see Stop Loss / Take Profit for net R).
    • Break-even win rate = 1 / (1 + R). Expectancy in R = p×R − (1−p).
    • Optional quantity converts expectancy to currency units.

    Frequently asked questions

    What is risk/reward ratio in trading?

    Risk/reward (R-multiple) compares how much you stand to gain at take-profit versus how much you stand to lose at stop-loss from the same entry. A 1:2 plan risks 1R to make 2R.

    This calculator is a fee-free geometric benchmark: it measures distances only, without commissions or slippage.

    How is break-even win rate calculated?

    Break-even win rate ≈ 1 / (1 + R) for a fee-free binary outcome where wins pay +R and losses cost −1R. Example: at R = 2 you need about 33.3% wins to break even before costs.

    Real expectancy is lower once fees and missed targets enter the picture.

    What is expectancy in R?

    If you supply a win probability p, expectancy in R ≈ p×R − (1−p). Optional quantity converts that R expectancy into currency units using the risk distance.

    Leave probability blank if you only need R and break-even win rate.

    Why is this calculator fee-free?

    Fee-free R keeps strategy math comparable across symbols and venues. For execution-level net R with commissions, use the stop-loss / take-profit calculator.

    Many playbooks quote targets in clean R before layering costs.

    Long vs short geometry for risk/reward

    Longs need stop below entry and take-profit above. Shorts need take-profit below and stop above. Invalid ordering is rejected so ratios stay meaningful.

    Always measure R from the actual entry you will use, including planned slippage if your process requires it.

    Is a higher R always better?

    Not automatically. Higher R targets usually win less often. The useful question is whether expectancy stays positive after your realistic win rate and costs.

    Use break-even win rate as a quick filter, then validate with journaled stats — not with a single screenshot.

    Related calculators