Academy / Advanced Strategies / Module 3.9: Finding Your Edge from Your Journal

Trading Expectancy: How Much You Make per Trade, on Average

Reviewed by Leon Moyer - Published October 9, 2026 - Last reviewed October 9, 2026

In this lesson

Calculate the expectancy of a group of trades in dollars and in R, and the win rate it needs to break even.

Trading expectancy is the average profit or loss per trade for a group of trades, after fees. Expectancy = (win rate x average win) - (loss rate x average loss). A positive expectancy means that group of trades made money on average; a negative one means it lost money, however often it won.

Expectancy is the single most useful number in a trading journal, because it answers the question an edge is about: on average, what does one more trade like this add to the account? It builds on the strategy and setup fields from How to Find Your Trading Edge, since expectancy only means something for a group of trades that were made the same way.

How do you calculate trading expectancy?

You need four numbers from your journal, all after fees:

  • Win rate: winning trades / total trades.
  • Loss rate: losing trades / total trades.
  • Average win: total dollars won / number of winners.
  • Average loss: total dollars lost / number of losers, written as a positive number.

Then multiply each average by how often it happens and subtract. A shortcut gives the same answer: expectancy = net profit / number of trades.

Trades that broke exactly even can be left in the trade count with a result of zero. They lower the win rate and the loss rate without changing the net profit, so the shortcut still works.

Worked example

Journal A: 40 trades, 60% winners

A hypothetical journal holds 40 closed trades, results after fees:

  • 24 winners, averaging $100: $2,400 won.
  • 16 losers, averaging $120: $1,920 lost.

Expectancy = (0.60 x $100) - (0.40 x $120) = $60 - $48 = $12 per trade.

Check with the shortcut: ($2,400 - $1,920) / 40 = $480 / 40 = $12. Over these 40 trades, each one added $12 to the account on average, even though the average loser was bigger than the average winner.

Illustrative and hypothetical. The ticker and prices are invented for teaching, and the figures exclude commissions, fees, margin interest and taxes, which reduce real results. Past or hypothetical outcomes do not indicate future results.

Expectancy for Journal A, step by step

Weight the average win by how often you win, weight the average loss by how often you lose, and subtract.

Why can a high win rate still lose money?

Because win rate leaves out the size of the losses. Options strategies that sell premium often win most of the time, collecting a small credit, and occasionally take a loss many times larger. Whether that adds up to money depends on the balance between the two.

Worked example

Journal B: 40 trades, 80% winners

A second hypothetical journal also holds 40 trades:

  • 32 winners, averaging $50: $1,600 won.
  • 8 losers, averaging $250: $2,000 lost.

Expectancy = (0.80 x $50) - (0.20 x $250) = $40 - $50 = -$10 per trade. Net: $1,600 - $2,000 = -$400.

Journal B won four trades out of five and still lost money. Journal A won three out of five and made money.

Illustrative and hypothetical. The ticker and prices are invented for teaching, and the figures exclude commissions, fees, margin interest and taxes, which reduce real results. Past or hypothetical outcomes do not indicate future results.

Average win and average loss in two journals

Journal B wins 80% of the time but its average loss is five times its average win, so it loses money overall. Journal A wins less often and makes money.

What win rate do you need to break even?

Setting expectancy to zero and solving gives a useful target. Break-even win rate = average loss / (average win + average loss).

  • Journal A: $120 / ($100 + $120) = about 55%. It wins 60%, so it clears the bar.
  • Journal B: $250 / ($50 + $250) = about 83%. It wins 80%, so it falls short.

This is the most practical way to use the formula. If you sell a spread that typically makes $100 and loses $300 when it goes wrong, you need to win at least $300 / $400 = 75% of the time just to break even after fees. Your journal tells you whether you do.

How do you calculate expectancy in R-multiples?

Dollar expectancy depends on position size: doubling every trade doubles it. Expectancy in R, where R is each trade's planned risk, does not, so it is the fairer way to compare strategies traded at different sizes.

The simplest form uses each trade's R-multiple: expectancy in R = sum of R-multiples / number of trades.

If every loser in Journal A lost exactly its planned risk, an average loss of $120 would be 1R and an average win of $100 would be about 0.83R. Expectancy = (0.60 x 0.83R) - (0.40 x 1R) = about +0.10R per trade. Journal B, on the same basis, is (0.80 x 0.2R) - (0.20 x 1R) = -0.04R.

In practice, losers rarely lose exactly 1R, so average the R-multiples you recorded rather than assuming.

What can expectancy not tell you?

Expectancy is an average, and averages hide things:

  • One huge trade can carry the whole number. Profit factor shows how to check for that.
  • Mixed strategies blur each other. A positive expectancy for the whole journal can hide one strategy that loses money, which is what analyzing performance by strategy and setup is for.
  • Small samples are noisy. Forty trades give a rough estimate, not a proof, as How Many Trades Do You Need? shows.
  • Open trades are not results yet. Calculate expectancy on closed trades only, including any assigned stock you have since sold.

Check your understanding

A group of 50 trades made $1,500 won and $1,000 lost after fees. What is its expectancy?

Show answer

($1,500 - $1,000) / 50 = $10 per trade.

Your average win is $50 and your average loss is $150. What win rate do you need to break even?

Show answer

$150 / ($50 + $150) = 75%.

Why compare strategies by expectancy in R rather than in dollars?

Show answer

Because dollar expectancy grows with position size. Expectancy in R measures the result per unit of planned risk, so strategies traded at different sizes can be compared fairly.

Key takeaways

  • Expectancy = (win rate x average win) - (loss rate x average loss), or net profit / number of trades, after fees.
  • A high win rate can still have negative expectancy when the average loss is large.
  • Break-even win rate = average loss / (average win + average loss): the target your journal has to beat.
  • Expectancy in R compares strategies fairly across position sizes.

Common questions

How do you calculate expectancy in trading?

Expectancy = (win rate x average win) - (loss rate x average loss), using results after fees. An equivalent shortcut is total net profit divided by the number of trades. Both give the average result per trade.

What is a good expectancy in trading?

Any expectancy above zero after all costs, measured over enough trades to trust, means the way of trading has made money on average. There is no universal good number in dollars; comparing expectancy in R-multiples across strategies is more useful.

Can a strategy with a high win rate have negative expectancy?

Yes. If the average loss is large enough, a strategy can win most of the time and still lose money. A journal that wins 80% of its trades but loses five times as much on a losing trade as it makes on a winner has negative expectancy.

What is the difference between expectancy and win rate?

Win rate only counts how often trades make money. Expectancy also weighs how much each winner makes and each loser loses, so it tells you whether the way of trading actually earned money on average.

OptionsPro Academy is general educational content published by Full Throttle Media, LLC. It is not investment, tax or legal advice, and nothing here is a recommendation to buy or sell any security or to use any strategy. Options involve risk and are not suitable for all investors; it is possible to lose more than the amount invested with some strategies. Before trading options, read Characteristics and Risks of Standardized Options published by The Options Clearing Corporation.

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