R, and why it makes trades comparable
R is the risk of a trade taken as the unit of measurement. Whatever the account stood to lose if the stop had been hit is one R, and every outcome is read against it. A trade that made twice what it risked is +2R, a trade stopped out exactly where the stop sat is -1R, and a trade closed early for a third of the intended risk is +0.33R. The instrument, the size of the position and the currency of the account all drop out, which is the whole point of the unit.
Without it a history cannot be added up honestly. A 400 win on a position sized at 4,000 and a 400 win on a position sized at 40,000 are not the same trade, and averaging the money values treats them as if they were. In R the first is +4R and the second +0.4R, and the difference survives the arithmetic. It also means a history from an older, smaller account belongs in the same column as this week. Where the stop sits fixes that entire scale, which is the single trade our risk and reward calculator works on before it ever becomes a row here.
Why expectancy outranks the win rate
Expectancy is the average of every R in the list: add them up and divide by how many there were. It answers the question that actually compounds, which is what one more trade taken the same way is worth. A win rate answers a narrower one, how often trades end green, and it moves for free with where the exit is placed. Pull the target closer and the win rate rises with nothing else about the method having changed.
That is why the two figures can point opposite ways. A method that wins 70% of the time on +0.4R winners and loses the rest at -1R has an expectancy of -0.02R: a losing method wearing a win rate most people would be happy to quote. A method that wins 35% of the time on +3R winners carries an expectancy of +0.4R while being wrong two trades out of three. When a history comes out positive here, the next question is whether that came from the method or from a good run, which is what our Luck or Edge calculator is for. What a given expectancy turns into over a long series is a separate arithmetic, run by our compounding calculator.
What the profit factor adds
The profit factor divides everything the winners made by everything the losers cost, both as totals. Expectancy already carries that information averaged per trade, so the two never disagree about the sign: above 1 goes with a positive expectancy, below 1 with a negative one. What the ratio adds is the margin. A profit factor of 1.1 and one of 2.5 describe very different histories even when the expectancy looks similar, because at 1.1 the gross profit only has to slip by a tenth for the whole record to turn negative.
The longest losing run is a floor, not a ceiling
The longest run of losses in a history is not a limit on what comes next. It is the worst run that happened to fall inside the trades recorded so far, and a longer sample would tend to contain a longer one. With a method that wins four times out of ten, a run of eight losses turns up somewhere in a few hundred trades as ordinary arithmetic, not as a sign that anything broke.
The same reading applies to the deepest drawdown, which this page measures in R off the running total of the list. It describes the worst stretch already lived through, and it belongs in a plan as a lower bound: the size that makes that run survivable is a starting point, not a ceiling. Forty trades that never lost five in a row say very little about whether five in a row is on the way.
How many trades before this means anything
Below thirty trades the page says so above the figures rather than under them, because at that size the numbers describe what happened instead of what to expect. A handful of trades can hand back an expectancy of +0.8R that owes everything to one outsized winner, and the same method over the next fifty can settle near zero. Thirty is where the warning stops, not where the figures become reliable.
What makes a sample worth reading is its consistency as much as its size. Trades taken under one set of rules, sized the same way, with stops placed and held the same way, add up to something. Trades from three different approaches mixed into one list average into a figure that belongs to none of them. The useful habit is one list per method, fed as it grows, and every reading treated as provisional while a single trade can still move the answer.