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Poker Side Pots Explained
Pot odds
Side pots also happen frequently in limit poker, but because the bets are larger in No-Limit, the situation tends to occur a bit more frequently here. Let’s look at an example involving three players, Tom, Dick, and Harry. When the hand starts, Tom has $1,000 in chips, Dick. The main pot is the max everyone at the table can afford to bet, (in this case its $100 per player, player A is all in) so the main pot becomes $300 and the side pot is the extra $100 player B. The various types of pots including side pot, main pot, and dry pot are explained. Poker Pot Main Pot - Side Pot. By Jesse Knight ♠ Poker Vibe. Poker Strategy ♥ Online Poker ♥ Texas Holdem ♥ Omaha Poker. When this happens it can get confusing who is in for which side pots. It is the dealer’s responsibility to keep all of this. It's one of the first things you learn when playing tournament poker: don't bet into a dry side-pot. People say that if you and an opponent see the flop when a third player is all-in, you shouldn't normally bet - because it's more important to eliminate the all-in player than win a few extra chips. This has become one a common fallacy in poker. Side pots Poker is typically played 'table stakes', meaning only the chips in play at the beginning of each hand may be used throughout the hand. The table stakes rule has an application called the 'All-In' rule, which states that a player cannot be forced to forfeit a hand because the player does not have enough chips to call a bet.
Pot odds are defined as the ratio between the size of the pot and the bet facing you. For example, if there is $4 in the pot and your opponent bets $1, you are being asked to pay one-fifth of the pot in order to have a chance of winning it.
A call of $1 to win $5 represents pot odds of 5:1.
If you are asked to pay $1 to win $10, you have odds of 10:1. If you need to find $3 to win $9, you have 3:1 and so on.
(Note: The size of the pot refers to the chips that are already in the pot, as well as all the bets made in the current betting round.)
Once you have determined the pot odds, you need to determine the odds of hitting your draw.
Odds of hitting your draw
In the basics course we introduced the Rule of Two and Four, which offered an easy way of calculating your odds when holding a drawing hand on the flop.
In that lesson, we calculated your odds of winning a hand in a percentage, but it can also be displayed as a ratio between winning and losing. A 20% winning probability can be translated as 4:1 odds – you will lose four in five times.
The precise mathematics behind this is not crucial at this stage. But the chart below shows a list of the most common draws you face in Texas Hold’em and the approximate chance you have of hitting them.
The first column (“Outs”) shows the number of outs you have; the second column (“Odds flop to turn”) shows the chance of hitting the draw on the next card; the next column (“Odds flop to river”) shows the odds of hitting on turn or river, ie, on either of next two cards.
Comparing ratios to determine expected value
After you have found the two ratios, you must compare them against each other – the odds of you winning the hand (based on your outs) compared with the pots odds offered on your call.
If the pot odds are higher than your odds of winning, you should call (or raise, in exceptional circumstances). If your pot odds are lower than your chances of winning, you should fold.
Here are a couple of solid examples:
Example with the nut flush draw:
You have the nut flush draw (nine outs) on the turn and the pot is $6. Your opponent bets $1. There is now $7 in the pot ($6 + $1), and it is $1 to call. The pot odds are therefore 7:1.
your odds are 4:1 to hit your flush draw. The pot odds are higher. You should therefore call.
You can see why this call is correct by looking at the long-term picture. If you make this call 5 times, the odds says that you will hit your draw once on average. That means you stand to win $7 for every $5 (5 * $1) you invest. That is good business.’
Example of pot odds with a straight draw:
You have a gutshot straight draw (four outs) on the flop and there is $25 in the pot. Your opponent bets $5. There is now $30 in the pot ($25 + $5), and it is $5 to call. Your pot odds are therefore 6:1.
However, according to the table the odds of winning the hand are 11:1. You don’t have the right pot odds to call here and should therefore fold.
Again, a glance at the long-term picture reveals why this is so. In this instance, you would need to play twelve times in order to win $30. But those twelve calls would cost you $60 ($5 * 12) and so this is not profitable.
How to play against an all-in
If an opponent moves all in on the flop, you can make the same calculations as described above, but this time look at the “Odds Flop to River” column. If your opponent is all in, you have the advantage that no further bets are possible.
If you call, you therefore get to see not only the turn, but also the river without having to risk more chips.
Poker Side Pots Explained Pans
Example of odds with a straight draw against an all-in:
You have an open-ended straight draw (eights outs) on the flop. There is $50 in the pot and your opponent moves all-in for $25. You therefore have pot odds of 75 to 25 ($50 plus the $25), and it’s $25 to call.
When simplified, the pot odds are 3:1, and if you call you get to see both the turn and the river. According to the column “Odds Flop to River” in the odds table, the odds of winning the hand are 2:1, and because the pot odds are higher, you should make the call.
Conclusion
Calculating odds and outs can seem difficult and time-consuming, especially if you are a beginner. But this process is critical to make the right decisions. If you continually play draws without getting the right odds, you will lose money in the long run.
There will always be players who don’t care about odds and call too often. These players will occasionally get lucky and win a pot, but mostly they will lose and pay for it.
On the other hand, you might be folding draws in situations where the odds are favorable. If you use the strategies in this article consistently, you can avoid mistakes and gain an edge over your opponents.
Avoiding results oriented thinking
Even if you have made a correct calculation of your expected value, the fact remains that you will often make a correct call yet still lose the pot. We have factored into the calculation that, for example, you will not hit a flush draw on three out of four occasions.
But you must remember that the key determining factor in these calculations is whether or not you are getting good “value” on your call in the long term. Cash games are essentially endless and you can re-buy if you lose your chips. We are therefore looking at the decision in the abstract and determining whether this would be a profitable play if you made it time and time again.
It is a mistake in cash game poker to base your decisions only on the results of one particular hand – or even one particular session. Sometimes you might make a good call and lose; sometimes you will make a bad call and win. But don’t allow the specific result alter your decision making. You should base it in mathematics.
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Normally at the end of each betting round in a game of poker, all of the chips that each player has bet are moved to the center of the table and added to the pot. However this will not do when one or more players have gone . Player(s) can go all-in when they do not have enough chips to call the previous bet and as a result it is necessary to use in order to equitably manage the process of distributing the correct amount of chips to the winner(s).
Method for determining side pot(s) at then end of a betting round when one or more players have gone All-In:
- Determine the amount of each All-In bet (if there is more than one)
- Select the amount of the smallest All-In bet (if there is more than one)
- Deduct that amount from all the bets and add it to the current pot
- Close the current pot and move it off to the side (as a side pot)
- Start a new current pot
- Repeat steps 1 to 5 if there are more All-In bets
- Move the remaining bets to the current pot
- If a side pot has only one player, the chips are returned to the player
Players that have contributed to a given side pot are eligible to win that side pot. Players that have not contributed to a given side pot are not eligible to win that side pot.
Example Side Pot Calculation
At the end of the first round of betting in a Texas Hold’em game with ten players, there is $78 on the table and the amount bet by each player is as follows:
Al $10 Fred $10
Bob $10 Greg $10
Carl $10 Hal $5 (All-in)
Dan $10 Joe $2 (All-in)
Ed $10 Ken $1 (All-in)
There are three All-in bets for $5, $2 and $1.
Ken has the smallest All-in bet of $1
Deduct $1 from each bet and add it to the current pot
Now the table looks like this:
Al $9 Fred $9
Bob $9 Greg $9
Carl $9 Hal $4 (All-in)
Side Pots Poker
Dan $9 Joe $1 (All-in)
Ed $9 Ken $0
Side pot A: $10 (everyone)
Current pot: $0 (nobody)
There are two more All-in bets for $4 and 1$
Joe has the smallest All-in bet of $1
Deduct $1 from each bet and add it to the current pot
Now the table looks like this:
Al $8 Fred $8
Bob $8 Greg $8
Carl $8 Hal $3 (All-in)
Dan $8 Joe $0
Ed $8 Ken $0
Side pot A: $10 (everyone)
Side pot B: $9 (everyone except Ken)
Current pot: $0 (nobody)
There is one more All-in bet of $3
Deduct $3 from each bet and add it to the current pot.
Now the table looks like this:
Al $5 Fred $5
Bob $5 Greg $5
Carl $5 Hal $0
Dan $5 Joe $0
Ed $5 Ken $0
Side pot A: $10 (everyone)
Side pot B: $9 (everyone except Ken)
Side pot C: $24 (everyone except Joe and Ken)
Current pot: $0
There are no more All-in bets so just move the remaining bets to the current pot
Now the table looks like this:
Al $0 Fred $0
Bob $0 Greg $0
Carl $0 Hal $0
Dan $0 Joe $0
Ed $0 Ken $0
Side pot A: $10 (everyone)
Side pot B: $9 (everyone except Ken)
Side pot C: $24 (everyone except Joe and Ken)
Current pot: $35 (everyone except Hal, Joe and Ken)
All $78 has been distributed correctly to each side pot
At the end of the hand, each side pot is won by the contributing player with the best hand. In the case of a tie, the side pot is split between the contributing winners.