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Aug 23, 2019 The odds of getting dealt AA-KK double suited are 50,000-1 against. Not only is it that rare to get dealt the hand, but put AA-KK up against 8-7-6-5 double suited (a hand not even in the top 30), and the AA-KK is a mere 3-2 favorite. Contrary to what some poker strategists tend to preach you don’t need to memorize lists of odds and perform complex mathematics to be a winning Hold’em player. However, there are some simple Texas Hold’em odds and probabilities that you should know well when you’re drawing to a hand or want to prevent your opponents from doing so.
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Introduction
'Bad beat' is a term that can mean having an outstanding chance of winning a bet, only to still lose. Galaxy s2 micro sd slot. The term can be used in any form of gambling but is most commonly applied to poker. Many poker rooms offer a progressive jackpot for very unlikely bad beats. Various other rules are added to ensure that only surprising bad beats win. Below I present tables of bad beat probabilities, starting with the most liberal rules, and ending with the most stringent. The most stringent rules, the 'Bad Beat Type 3', are the most common, in my experience.
Following are the rules for a type 1 bad beat.
- Both the bad beat and winning hand must be the best possible combination of five cards. In cases where the same hand can be created multiple ways (for example player has AK and the board shows AAKKQ) the player's hole cards will take priority.
- Both the bad beat and winning hand must make use of both hole cards.
- A full house must be beaten by a four of a kind or higher.
The rules for a type 2 bad beat are the same as type 1, plus any four of a kind, whether the bad beat hand or winning hand, must contain a pocket pair.
The rules for a type 3 bad beat are the same as type 2, plus a full house may not make use of a three of a kind entirely on the board.
In my experience, is the most common format for bad beat rules is type 3. The additional rule for type 3 makes very little difference, compared to type 2.
The following table shows the probability of each bad beat hand under all three types of rules. The table is based on a ten-player game in which nobody ever folds. The probabilities are for any pair of players meeting the qualifying rules. If you want to know YOUR probability of winning, you should divide the probability in the table by 10.
Bad Beat Probabilities
Bad Beat Hand | Type 1 | Type 2 | Type 3 |
---|---|---|---|
Any full house | 0.00203329 | 0.00050305 | 0.00049508 |
Full house, three 3's or higher | 0.00189512 | 0.00046978 | 0.00046204 |
Full house, three 4's or higher | 0.00175159 | 0.00043444 | 0.00042728 |
Full house, three 5's or higher | 0.00160333 | 0.00039706 | 0.00039028 |
Full house, three 6's or higher | 0.00144965 | 0.00035741 | 0.00035145 |
Full house, three 7's or higher | 0.0012936 | 0.00031767 | 0.00031266 |
Full house, three 8's or higher | 0.00113492 | 0.00027775 | 0.00027355 |
Full house, three 9's or higher | 0.00097379 | 0.00023772 | 0.00023445 |
Full house, three T's or higher | 0.00081113 | 0.00019759 | 0.00019503 |
Full house, three J's or higher | 0.00064763 | 0.00015708 | 0.00015509 |
Full house, three Q's or higher | 0.00048533 | 0.00011838 | 0.00011682 |
Full house, three K's or higher | 0.00032561 | 0.00008130 | 0.00008033 |
Full house, three A's or higher | 0.00016964 | 0.00004608 | 0.00004579 |
Full house, aces full of 3's or higher | 0.00016004 | 0.00004350 | 0.00004322 |
Full house, aces full of 4's or higher | 0.00014986 | 0.00004080 | 0.00004052 |
Full house, aces full of 5's or higher | 0.00013898 | 0.00003797 | 0.00003763 |
Full house, aces full of 6's or higher | 0.00012749 | 0.00003504 | 0.00003469 |
Full house, aces full of 7's or higher | 0.00011580 | 0.00003233 | 0.00003203 |
Full house, aces full of 8's or higher | 0.00010347 | 0.00002957 | 0.00002925 |
Full house, aces full of 9's or higher | 0.00009067 | 0.00002673 | 0.00002645 |
Full house, aces full of T's or higher | 0.00007714 | 0.00002383 | 0.00002359 |
Full house, aces full of J's or higher | 0.00006286 | 0.00002064 | 0.0000204 |
Full house, aces full of Q's or higher | 0.00004793 | 0.00001738 | 0.00001721 |
Full house, aces full of K's or higher | 0.00003230 | 0.00001408 | 0.00001402 |
Any four of a kind | 0.00001601 | 0.00001086 | 0.00001081 |
Four 3's or higher | 0.00001437 | 0.00000996 | 0.00000992 |
Four 4's or higher | 0.0000127 | 0.00000900 | 0.00000902 |
Four 5's or higher | 0.00001099 | 0.00000805 | 0.00000804 |
Four 6's or higher | 0.00000934 | 0.00000705 | 0.00000707 |
Four 7's or higher | 0.0000078 | 0.00000613 | 0.00000611 |
Four 8's or higher | 0.0000064 | 0.00000525 | 0.00000519 |
Four 9's or higher | 0.00000519 | 0.00000439 | 0.00000435 |
Four T's or higher | 0.00000414 | 0.00000359 | 0.00000357 |
Four J's or higher | 0.00000317 | 0.00000287 | 0.00000285 |
Four Q's or higher | 0.00000246 | 0.00000226 | 0.00000224 |
Four K's or higher | 0.00000193 | 0.00000180 | 0.00000179 |
Four A's or higher | 0.00000157 | 0.00000149 | 0.00000147 |
Any straight flush | 0.0000012 | 0.00000122 | 0.00000121 |
Straight flush 6 high or higher | 0.00000105 | 0.00000107 | 0.00000105 |
Straight flush 7 high or higher | 0.00000089 | 0.00000091 | 0.00000090 |
Straight flush 8 high or higher | 0.00000073 | 0.00000074 | 0.00000074 |
Straight flush 9 high or higher | 0.00000056 | 0.00000059 | 0.00000058 |
Straight flush T high or higher | 0.00000041 | 0.00000043 | 0.00000042 |
Straight flush J high or higher | 0.00000028 | 0.00000027 | 0.00000027 |
Straight flush Q high or higher | 0.00000012 | 0.00000012 | 0.00000012 |
Methodology
The above tables are the result of random simulations of about 2.5 billion rounds each.
Further Reading
The video poker variant World Series of Poker - Final Table Bonus features a bad beat jackpot. See my section on that game for more information.
Poker Odds Of Getting Aa Twice In A Row
Brian Alspach has a very good page on Texas Hold'em, including a section on the Bad Beat Jackpot at Party Poker.
Poker Odds Of Getting Aa State
Winstar world casino poker room.
Written by: Michael Shackleford