Risk and position sizing

Risk/Reward Ratio Calculator

A ratio on its own says nothing. Enter the three prices and see the ratio together with the number it implies — the win rate you would need for the trade to be worth taking.

The trade

Where the idea is wrong. Direction is taken from this.
Where you would actually close, not where you hope.

Your account (optional)

Fill both to see the ratio in money as well as in R.
Risk / reward
Distance to stop
Distance to target
Win rate needed to break even
Position sizeenter balance + risk
Risk in money
Reward in money

Distances are in the instrument’s own price units, so the ratio works for forex, futures, stocks and crypto without conversion. Nothing is sent anywhere; the whole calculation runs in your browser.

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The ratio is a claim about your win rate

Risk/reward compares two distances: entry to stop, and entry to target. Both come from the chart, and neither is negotiable once the trade is on.

risk / reward = |target − entry| ÷ |entry − stop|

What makes the number useful is not the ratio itself but what it demands of you. Every ratio implies a minimum win rate:

break-even win rate = 1 ÷ (1 + R) × 100
Ratio Win rate needed to break even
1 : 0.5 66.7%
1 : 1 50%
1 : 1.5 40%
1 : 2 33.3%
1 : 3 25%
1 : 5 16.7%

Read that table as a set of promises you are making. Taking 1:3 setups is a statement that you can be wrong three times out of four and still finish flat. Taking 1:0.5 is a statement that you are right two thirds of the time. Both are testable, and most traders have never tested either.

Why "always use at least 1:3" is bad advice

It is repeated everywhere because it sounds prudent, and it survives because it is never checked against the second half of the equation.

Raising the target does not raise the probability of reaching it. A target twice as far away is, roughly, half as likely to be hit — so pushing a setup from 1:1.5 to 1:3 usually pushes the win rate down by about as much as the ratio went up, and the expectancy barely moves. What actually changes is the shape of the equity curve: fewer, larger wins and longer losing stretches, which is harder to sit through.

The ratio worth taking is the one where your real win rate beats the number in the table above. That is an empirical question about your own history, not a rule you can adopt from a video.

What the ratio does not include

Three costs sit outside the arithmetic and quietly move the break-even point:

  • Spread and commission. On a scalp with a ten-pip stop, two pips of round-trip cost is 20% of the risk. The 1:2 you planned is closer to 1:1.6 by the time it settles.
  • Where the stop actually fills. The ratio assumes the stop fills at its price. Gaps, news and thin books make the realised loss bigger than 1R, and a stop that regularly fills worse than placed is a broker problem disguised as a strategy problem.
  • Whether you hold to target. A 1:3 that is closed at 1:1 in practice is a 1:1 strategy with extra waiting. This is the most common gap of the three and the only one you can see immediately — compare planned against realised on the R-multiple calculator.

Set the stop first, then the target, then the size

The order matters, because reversing it is how the ratio becomes fiction. If you decide the size first, the stop has to move to make the risk tolerable — and a stop placed to fit a position rather than to fit the chart is not a stop, it is a hope with a price on it.

The working sequence: the chart gives the stop, the stop and your risk percentage give the position size, and the target gives the ratio. Any other order lets the number you wanted decide the numbers you should have measured.

FAQ

What is a good risk/reward ratio?

The one your win rate can actually pay for. A 1:1 setup needs a 50% win rate, 1:2 needs 33.3%, 1:3 needs 25%. If your record over a meaningful sample sits at 55%, then 1:1 and 1:1.5 setups are profitable for you and there is no reason to force a further target. The ratio and the win rate only mean something together.

How do I calculate risk/reward ratio?

Divide the distance from entry to target by the distance from entry to stop, using the instrument's own price units. Entry 1.0850, stop 1.0800, target 1.0975 gives a risk of 0.0050 and a reward of 0.0125, so the ratio is 1:2.5. Because both sides are in the same units, no currency or contract conversion is needed.

Does a higher risk/reward ratio mean more profit?

Not by itself. A more distant target is less likely to be reached, so the win rate usually falls as the ratio rises, and the two effects largely cancel. What reliably changes is the distribution: higher ratios produce longer losing streaks, which is a psychological cost rather than a mathematical one.

Should the ratio include spread and commission?

Yes, if the costs are meaningful relative to the stop. On wide-stop swing trades they are noise; on a ten-pip scalp a two-pip round trip removes a fifth of the risk budget and shifts the break-even win rate by several points. The honest way to check is to compute the ratio on your fills rather than on your plan.

Is risk/reward the same as R-multiple?

No, and the difference is the point of keeping two pages. Risk/reward is the plan measured before entry, using the target you intend. R-multiple is the result measured after exit, using the price you actually got. When the two disagree consistently, the strategy is not the problem — the execution is.

This is the plan. What did you actually do?

A calculator tells you the size you should have taken. It cannot tell you the size you took at 2pm after two losers, or how often your stop moved once price went against you. Drop in a statement from MT4/MT5, a broker CSV or a crypto export and see the answer for your own last 90 trades.

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