You're on the flop with two hearts in your hand and two more on the board. One card short of a flush, and there are two cards still to come. Here's the question that separates a guess from a decision: how likely are you to get there? Not "it feels close" or "I've got a good chance" — an actual number. The remarkable thing about poker is that this number is knowable, and you can work it out at the table in about three seconds with no real math at all. That's this chapter. By the end of it you'll look at a draw and know your chances cold.
The whole technique rests on a single idea — the out — and a single shortcut — the rule of 2 and 4. Learn those two things and you've got the engine that drives nearly every "should I keep going?" decision in the game. It's the first piece of genuine poker math in this course, and it's deliberately the painless kind: counting on your fingers, then multiplying by two.
What an out is
An out is any card still in the deck that improves your hand to what will probably be the best one. That's the whole definition. If you hold four cards to a flush, every remaining card of that suit is an out, because catching one completes your flush. If you have four cards to a straight, the cards that fill the straight are your outs. Count the outs and you've measured how many of the unseen cards are "good" for you — which is the raw material for every odds calculation that follows.
The key reframing is this: stop thinking about your hand as it is right now, and start thinking about how many cards can change it. A hand that's currently worthless — say, four cards to a flush, which beats nothing at showdown — can be a powerful drawing hand because so many cards improve it. Counting outs is how you put a number on that potential.
The draws worth memorizing
You don't have to derive out counts from scratch every time. A handful of common draws come up over and over, and their numbers are worth knowing by heart. Here they are.
| Draw | What you hold | Outs |
|---|---|---|
| Flush draw | Four to a flush | 9 |
| Open-ended straight | Four in a row, open both ends | 8 |
| Two overcards | Two cards above the board | 6 |
| Gutshot straight | Four to a straight, one gap | 4 |
| Set to full house / quads | Three of a kind | 7 |
| Two pair to full house | Two pair | 4 |
| Flush + open-ended (combo) | Both draws at once | 15 |
These cover the large majority of drawing situations. Notice the combo draw — a flush draw and an open-ended straight draw at the same time — is a monster at fifteen outs, often a favorite against a made hand.
Where do the numbers come from? They're just counting. A flush draw is nine outs because each suit has thirteen cards; you can see four of them (two in your hand, two on the board), leaving nine of that suit unaccounted for. An open-ended straight draw — say you hold nine-eight and the board has seven-six, so any five or any ten completes it — is eight outs, because there are four fives and four tens left. A gutshot, where only one rank fills the gap, is four outs: just the four cards of that single rank. And two overcards — two cards both higher than everything on the board — give roughly six outs, because pairing either one (three of each) likely makes the best hand.
The combo draw deserves its own note. If you have both a flush draw and an open-ended straight draw, you might be tempted to add nine and eight for seventeen. But two of those cards overlap — the cards that complete the straight in your flush suit get counted in both groups. Subtract the overlap and you land on fifteen. This is the most common counting mistake beginners make: double-counting cards that satisfy two draws at once.
First, learn to recognize which draw you're holding. Below, you're shown your two cards and the flop. Name the draw.
Recognizing the draw is half the battle. The other half is putting a number on it. Same format below, but now count the outs — how many cards in the remaining deck complete your hand?
The rule of 2 and 4
Here's the trick the whole chapter has been building toward, and it's almost suspiciously simple. Once you know your number of outs, you can convert it into your chance of hitting — your equity — with a single multiplication:
On the flop, with two cards still to come, multiply your outs by four. Nine outs (a flush draw) becomes about 36% — and the true figure is 35%, so you're within a hair. On the turn, with only the river to come, multiply your outs by two. Nine outs on the turn becomes about 18%, against a true 19.6%. Four and two. That's the entire method.
Why does it work? Each unseen card is worth roughly 2% of equity per out (there are about 47 unknown cards on the flop, and one out is one chance in 47, which is close to 2%). With one card to come, that's outs × 2. With two cards to come you get two shots, so you double it again: outs × 4. The "rule of 2 and 4" is just that 2%-per-out fact applied to one card or two.
One honest caveat: the ×4 version slightly overestimates when you have a lot of outs, because it ignores the small chance of "double-counting" the two streets. For big draws — more than about eight outs — a good fix is to multiply by four and then subtract the number of outs over eight. A fifteen-out combo draw: 15 × 4 = 60, minus 7 = about 53%, against a true 54%. For everyday counts of eight or fewer outs, plain ×4 is plenty accurate. Play with the exact numbers below.
Not every out is clean
There's a catch that keeps the rule honest, and ignoring it is how players talk themselves into bad calls. Not every card that completes your draw actually wins the hand. These are dirty outs — cards that improve you but improve your opponent more, or complete a bigger hand for them.
Suppose you're drawing to a straight, but the board has two cards of one suit. Some of the cards that make your straight might also complete a flush for someone else — so those outs are tainted. Or you hold two overcards while an opponent already has a pair: pairing one of your cards might still leave you behind if they have a set, and some of your "six outs" are really fewer. The professional habit is to discount your outs — shave a couple off when the board is dangerous — rather than counting every theoretical out as gold. Better to be conservative and right than optimistic and broke.
From outs to a decision
Counting outs and estimating equity is only half of a decision. The other half is what it costs you to keep playing — the price of the bet relative to the pot. Knowing you're 35% to hit your flush is useless on its own; it only becomes a decision when you compare that 35% to the odds the pot is offering you. If the pot lays you better odds than your chance of hitting, you call. If it doesn't, you fold.
That comparison — equity versus price — is called pot odds, and it's the entire subject of the next chapter. For now, the win is this: you can stop guessing about draws. You can count, multiply, and get a real number. That number is the input to every decision that follows.
What this chapter was
An out is a card that improves your hand to the likely winner. Count them: flush draws have nine, open-enders eight, gutshots four, two overcards about six, and a flush-plus-straight combo fifteen. Convert outs to equity with the rule of 2 and 4 — times four on the flop, times two on the turn — and shade the estimate down for big draws or for outs that aren't clean. That's a complete, table-ready method for answering "how likely am I to get there?"
It's worth pausing on how much you can now do. With Chapter Two you can read any hand; with Chapter Three you understand why your seat matters; and now you can quantify a draw on the fly. The pieces are starting to fit together into something that looks like actual poker thinking. The last piece of the core — turning all of this into a yes-or-no on a bet — is next.
Chapter Five is Pot Odds Without Math: how to look at a pot, look at a bet, and instantly know whether a call is profitable — using the equity numbers you just learned to produce. First, the quiz.
Coming next: turning equity into a yes-or-no on any bet
You can now count your outs and estimate your chance of getting there. But a number on its own doesn't tell you whether to call — for that you need the price. Chapter Five is Pot Odds Without Math: a few simple ratios that let you glance at a pot, glance at a bet, and instantly know whether your draw is worth chasing. It's where everything from the last three chapters finally turns into money.
Chapter 05 · Pot Odds Without Math →