Texas Holdem Starting Hands Infographic. This Cheat Sheet covers every kind of starting hand and gives you easy-to-follow instructions on how to play them before and after the flop. The infographic also includes helpful stats about how likely it is for someone else to have a bigger pocket pair than you before the flop. As a bonus you will also learn the nicknames of the different hands. The hands are ranked from #1 to #169, where #1 is the best. This ranking is applicable when the poker table is full ring (9-10 people). Jul 23, 2019 Below is a chart of the Top 10 Starting Hands in Texas Hold'em: Starting Hands: The Power of High Cards.
Introduction
The following table ranks the top hands in an 8-player game. This table assumes that all players stay in until the end.
Explanation of column headings.- Cards: Initial two-card hand.
- Probability of win: Probability that this hand will win, or tie for the win.
- Average win: This is how much the player will win on average, including his own bets, if the player does win. This is less than 8 because sometimes the player will have to split the pot.
- Expected value: This is how many units the player can expected to win (positive) or lose (negative) with this hand. For example if the player had a pair of aces and contibuted $1 to the pot then the player could expect to have a net win of $2.09.
- Probability: Probability of getting this hand to begin with.
- Additive probability: Probability of getting this hand or any stronger hand to begin with.
Initial Hold'em Hands in Rank Order for 8-Player Game
| Cards | Probability of Win | Average Win | Expected Value | Probability | Additive Probability |
| Pair of A's | 39.05% | 7.94 | 2.099 | 0.45% | 0.45% |
| Pair of K's | 33.26% | 7.92 | 1.6328 | 0.45% | 0.9% |
| Pair of Q's | 28.71% | 7.88 | 1.2628 | 0.45% | 1.36% |
| A/K suited | 26% | 7.67 | 0.9953 | 0.3% | 1.66% |
| Pair of J's | 25.13% | 7.84 | 0.9705 | 0.45% | 2.11% |
| A/Q suited | 24.51% | 7.6 | 0.8628 | 0.3% | 2.41% |
| K/Q suited | 23.72% | 7.61 | 0.8043 | 0.3% | 2.71% |
| A/J suited | 23.41% | 7.53 | 0.7616 | 0.3% | 3.02% |
| Pair of T's | 22.32% | 7.79 | 0.7395 | 0.45% | 3.47% |
| A/K unsuited | 22.68% | 7.61 | 0.7264 | 0.9% | 4.37% |
| K/J suited | 22.66% | 7.53 | 0.7073 | 0.3% | 4.68% |
| A/T suited | 22.55% | 7.45 | 0.6803 | 0.3% | 4.98% |
| Q/J suited | 22.1% | 7.52 | 0.6622 | 0.3% | 5.28% |
| K/T suited | 21.87% | 7.47 | 0.633 | 0.3% | 5.58% |
| Q/T suited | 21.38% | 7.45 | 0.5936 | 0.3% | 5.88% |
| J/T suited | 21.26% | 7.44 | 0.5813 | 0.3% | 6.18% |
| A/Q unsuited | 20.98% | 7.51 | 0.5765 | 0.9% | 7.09% |
| Pair of 9's | 19.89% | 7.81 | 0.5527 | 0.45% | 7.54% |
| K/Q unsuited | 20.31% | 7.52 | 0.5281 | 0.9% | 8.45% |
| A/9 suited | 20.28% | 7.39 | 0.4981 | 0.3% | 8.75% |
| A/J unsuited | 19.7% | 7.41 | 0.4607 | 0.9% | 9.65% |
| K/9 suited | 19.5% | 7.42 | 0.4466 | 0.3% | 9.95% |
| A/8 suited | 19.66% | 7.32 | 0.4386 | 0.3% | 10.26% |
| K/J unsuited | 19.1% | 7.43 | 0.4183 | 0.9% | 11.16% |
| Pair of 8's | 18.19% | 7.79 | 0.4164 | 0.45% | 11.61% |
| T/9 suited | 19.18% | 7.38 | 0.4162 | 0.3% | 11.92% |
| Q/9 suited | 19.03% | 7.41 | 0.4107 | 0.3% | 12.22% |
| J/9 suited | 18.96% | 7.4 | 0.4032 | 0.3% | 12.52% |
| A/5 suited | 19.29% | 7.21 | 0.3914 | 0.3% | 12.82% |
| A/7 suited | 19.12% | 7.26 | 0.3883 | 0.3% | 13.12% |
| Q/J unsuited | 18.67% | 7.41 | 0.3832 | 0.9% | 14.03% |
| A/T unsuited | 18.74% | 7.31 | 0.3705 | 0.9% | 14.93% |
| A/4 suited | 18.86% | 7.23 | 0.3638 | 0.3% | 15.23% |
| A/6 suited | 18.62% | 7.22 | 0.3448 | 0.3% | 15.54% |
| A/3 suited | 18.41% | 7.26 | 0.336 | 0.3% | 15.84% |
| K/T unsuited | 18.18% | 7.33 | 0.3328 | 0.9% | 16.74% |
| K/8 suited | 18.05% | 7.33 | 0.3234 | 0.3% | 17.04% |
| Pair of 7's | 16.85% | 7.77 | 0.309 | 0.45% | 17.5% |
| Q/T unsuited | 17.83% | 7.32 | 0.3044 | 0.9% | 18.4% |
| J/T unsuited | 17.86% | 7.3 | 0.3041 | 0.9% | 19.31% |
| A/2 suited | 17.86% | 7.28 | 0.2997 | 0.3% | 19.61% |
| T/8 suited | 17.68% | 7.32 | 0.2949 | 0.3% | 19.91% |
| Q/8 suited | 17.51% | 7.34 | 0.285 | 0.3% | 20.21% |
| J/8 suited | 17.44% | 7.33 | 0.2792 | 0.3% | 20.51% |
| K/7 suited | 17.57% | 7.27 | 0.2777 | 0.3% | 20.81% |
| 9/8 suited | 17.31% | 7.38 | 0.2768 | 0.3% | 21.12% |
| K/6 suited | 17.17% | 7.23 | 0.2413 | 0.3% | 21.42% |
| Pair of 6's | 15.84% | 7.75 | 0.2282 | 0.45% | 21.87% |
| K/5 suited | 16.83% | 7.2 | 0.2117 | 0.3% | 22.17% |
| 8/7 suited | 16.38% | 7.35 | 0.2033 | 0.3% | 22.47% |
| K/4 suited | 16.44% | 7.22 | 0.1869 | 0.3% | 22.78% |
| 9/7 suited | 16.2% | 7.33 | 0.1868 | 0.3% | 23.08% |
| T/7 suited | 16.3% | 7.26 | 0.1827 | 0.3% | 23.38% |
| Q/7 suited | 16.22% | 7.25 | 0.1756 | 0.3% | 23.68% |
| A/9 unsuited | 16.27% | 7.2 | 0.1711 | 0.9% | 24.59% |
| J/7 suited | 16.07% | 7.26 | 0.1662 | 0.3% | 24.89% |
| K/3 suited | 16.06% | 7.26 | 0.1653 | 0.3% | 25.19% |
| Pair of 5's | 14.93% | 7.73 | 0.1542 | 0.45% | 25.64% |
| 7/6 suited | 15.66% | 7.33 | 0.1481 | 0.3% | 25.94% |
| K/2 suited | 15.7% | 7.29 | 0.1446 | 0.3% | 26.24% |
| Q/6 suited | 15.85% | 7.2 | 0.1417 | 0.3% | 26.55% |
| T/9 unsuited | 15.71% | 7.21 | 0.1332 | 0.9% | 27.45% |
| K/9 unsuited | 15.62% | 7.24 | 0.1308 | 0.9% | 28.36% |
| 8/6 suited | 15.37% | 7.3 | 0.1223 | 0.3% | 28.66% |
| Q/5 suited | 15.56% | 7.17 | 0.1158 | 0.3% | 28.96% |
| Pair of 4's | 14.31% | 7.76 | 0.1103 | 0.45% | 29.41% |
| J/9 unsuited | 15.34% | 7.22 | 0.1081 | 0.9% | 30.32% |
| 6/5 suited | 15.12% | 7.32 | 0.1067 | 0.3% | 30.62% |
| Q/9 unsuited | 15.27% | 7.23 | 0.1044 | 0.9% | 31.52% |
| A/8 unsuited | 15.55% | 7.1 | 0.1037 | 0.9% | 32.43% |
| Q/4 suited | 15.16% | 7.2 | 0.0916 | 0.3% | 32.73% |
| 9/6 suited | 14.99% | 7.26 | 0.0891 | 0.3% | 33.03% |
| 5/4 suited | 14.74% | 7.32 | 0.0789 | 0.3% | 33.33% |
| T/6 suited | 15.03% | 7.18 | 0.0785 | 0.3% | 33.63% |
| Pair of 3's | 13.83% | 7.8 | 0.0782 | 0.45% | 34.09% |
| 7/5 suited | 14.74% | 7.29 | 0.0741 | 0.3% | 34.39% |
| Q/3 suited | 14.81% | 7.24 | 0.0721 | 0.3% | 34.69% |
| J/6 suited | 14.92% | 7.17 | 0.0691 | 0.3% | 34.99% |
| Pair of 2's | 13.49% | 7.83 | 0.057 | 0.45% | 35.44% |
| Q/2 suited | 14.46% | 7.28 | 0.0524 | 0.3% | 35.75% |
| A/5 unsuited | 15.1% | 6.95 | 0.0489 | 0.9% | 36.65% |
| A/7 unsuited | 14.94% | 7.01 | 0.0473 | 0.9% | 37.56% |
| J/5 suited | 14.66% | 7.13 | 0.0454 | 0.3% | 37.86% |
| 6/4 suited | 14.07% | 7.33 | 0.0306 | 0.3% | 38.16% |
| 8/5 suited | 14.22% | 7.24 | 0.0303 | 0.3% | 38.46% |
| J/4 suited | 14.28% | 7.16 | 0.0222 | 0.3% | 38.76% |
| A/4 unsuited | 14.63% | 6.96 | 0.0184 | 0.9% | 39.67% |
| 5/3 suited | 13.71% | 7.33 | 0.0049 | 0.3% | 39.97% |
| J/3 suited | 13.92% | 7.2 | 0.0023 | 0.3% | 40.27% |
| A/6 unsuited | 14.39% | 6.95 | 0 | 0.9% | 41.18% |
| T/8 unsuited | 14.07% | 7.11 | -0.0002 | 0.9% | 42.08% |
| K/8 unsuited | 14.01% | 7.09 | -0.0059 | 0.9% | 42.99% |
| 9/5 suited | 13.81% | 7.19 | -0.0066 | 0.3% | 43.29% |
| T/5 suited | 13.98% | 7.09 | -0.0092 | 0.3% | 43.59% |
| A/3 unsuited | 14.15% | 6.99 | -0.0111 | 0.9% | 44.49% |
| 9/8 unsuited | 13.73% | 7.18 | -0.0137 | 0.9% | 45.4% |
| J/2 suited | 13.59% | 7.24 | -0.0154 | 0.3% | 45.7% |
| 7/4 suited | 13.48% | 7.28 | -0.0187 | 0.3% | 46% |
| J/8 unsuited | 13.68% | 7.11 | -0.0278 | 0.9% | 46.91% |
| T/4 suited | 13.64% | 7.11 | -0.0304 | 0.3% | 47.21% |
| Q/8 unsuited | 13.6% | 7.11 | -0.0331 | 0.9% | 48.11% |
| 4/3 suited | 13.09% | 7.37 | -0.0351 | 0.3% | 48.42% |
| T/3 suited | 13.3% | 7.15 | -0.049 | 0.3% | 48.72% |
| A/2 unsuited | 13.54% | 7.01 | -0.0507 | 0.9% | 49.62% |
| K/7 unsuited | 13.48% | 7 | -0.0557 | 0.9% | 50.53% |
| 6/3 suited | 12.85% | 7.33 | -0.0587 | 0.3% | 50.83% |
| 8/4 suited | 12.98% | 7.22 | -0.0626 | 0.3% | 51.13% |
| T/2 suited | 12.95% | 7.19 | -0.0682 | 0.3% | 51.43% |
| 5/2 suited | 12.5% | 7.33 | -0.0839 | 0.3% | 51.73% |
| 8/7 unsuited | 12.79% | 7.13 | -0.0877 | 0.9% | 52.64% |
| 9/4 suited | 12.71% | 7.16 | -0.0908 | 0.3% | 52.94% |
| K/6 unsuited | 13.02% | 6.94 | -0.0972 | 0.9% | 53.85% |
| 4/2 suited | 12.08% | 7.38 | -0.1079 | 0.3% | 54.15% |
| 7/3 suited | 12.25% | 7.27 | -0.1101 | 0.3% | 54.45% |
| 9/3 suited | 12.37% | 7.19 | -0.1108 | 0.3% | 54.75% |
| 9/7 unsuited | 12.54% | 7.09 | -0.1114 | 0.9% | 55.66% |
| T/7 unsuited | 12.55% | 6.98 | -0.1238 | 0.9% | 56.56% |
| 9/2 suited | 12.03% | 7.24 | -0.1287 | 0.3% | 56.86% |
| K/5 unsuited | 12.65% | 6.88 | -0.1298 | 0.9% | 57.77% |
| 7/6 unsuited | 12.08% | 7.09 | -0.1433 | 0.9% | 58.67% |
| 8/3 suited | 11.88% | 7.19 | -0.1452 | 0.3% | 58.97% |
| 3/2 suited | 11.49% | 7.43 | -0.1454 | 0.3% | 59.28% |
| 6/2 suited | 11.62% | 7.32 | -0.1492 | 0.3% | 59.58% |
| Q/7 unsuited | 12.22% | 6.95 | -0.1511 | 0.9% | 60.48% |
| J/7 unsuited | 12.18% | 6.97 | -0.1514 | 0.9% | 61.39% |
| K/4 unsuited | 12.21% | 6.9 | -0.1579 | 0.9% | 62.29% |
| 8/2 suited | 11.57% | 7.23 | -0.163 | 0.3% | 62.59% |
| 8/6 unsuited | 11.7% | 7.04 | -0.1767 | 0.9% | 63.5% |
| K/3 unsuited | 11.79% | 6.94 | -0.1818 | 0.9% | 64.4% |
| 6/5 unsuited | 11.51% | 7.07 | -0.1865 | 0.9% | 65.31% |
| Q/6 unsuited | 11.81% | 6.87 | -0.189 | 0.9% | 66.21% |
| 7/2 suited | 11.19% | 7.24 | -0.1897 | 0.3% | 66.52% |
| K/2 unsuited | 11.41% | 6.98 | -0.2035 | 0.9% | 67.42% |
| 5/4 unsuited | 11.12% | 7.06 | -0.2149 | 0.9% | 68.33% |
| 9/6 unsuited | 11.22% | 6.97 | -0.2182 | 0.9% | 69.23% |
| Q/5 unsuited | 11.46% | 6.82 | -0.2191 | 0.9% | 70.14% |
| 7/5 unsuited | 11.07% | 7 | -0.2249 | 0.9% | 71.04% |
| T/6 unsuited | 11.18% | 6.83 | -0.2361 | 0.9% | 71.95% |
| Q/4 unsuited | 11.03% | 6.84 | -0.2454 | 0.9% | 72.85% |
| J/6 unsuited | 10.94% | 6.8 | -0.2562 | 0.9% | 73.76% |
| 6/4 unsuited | 10.39% | 7.05 | -0.2677 | 0.9% | 74.66% |
| Q/3 unsuited | 10.63% | 6.88 | -0.2679 | 0.9% | 75.57% |
| 8/5 unsuited | 10.47% | 6.92 | -0.2757 | 0.9% | 76.47% |
| J/5 unsuited | 10.64% | 6.73 | -0.2837 | 0.9% | 77.38% |
| Q/2 unsuited | 10.26% | 6.93 | -0.289 | 0.9% | 78.28% |
| 5/3 unsuited | 10.04% | 7.04 | -0.2936 | 0.9% | 79.19% |
| J/4 unsuited | 10.22% | 6.76 | -0.3091 | 0.9% | 80.09% |
| 9/5 unsuited | 9.97% | 6.82 | -0.3206 | 0.9% | 81% |
| 7/4 unsuited | 9.73% | 6.95 | -0.3238 | 0.9% | 81.9% |
| T/5 unsuited | 10.06% | 6.65 | -0.3308 | 0.9% | 82.81% |
| J/3 unsuited | 9.83% | 6.81 | -0.3312 | 0.9% | 83.71% |
| 4/3 unsuited | 9.38% | 7.08 | -0.336 | 0.9% | 84.62% |
| J/2 unsuited | 9.46% | 6.86 | -0.3512 | 0.9% | 85.52% |
| T/4 unsuited | 9.66% | 6.67 | -0.3554 | 0.9% | 86.43% |
| 6/3 unsuited | 9.08% | 7 | -0.3642 | 0.9% | 87.33% |
| 8/4 unsuited | 9.12% | 6.84 | -0.3766 | 0.9% | 88.24% |
| T/3 unsuited | 9.28% | 6.72 | -0.3767 | 0.9% | 89.14% |
| 5/2 unsuited | 8.73% | 7 | -0.3892 | 0.9% | 90.05% |
| T/2 unsuited | 8.93% | 6.76 | -0.3962 | 0.9% | 90.95% |
| 9/4 unsuited | 8.76% | 6.71 | -0.4126 | 0.9% | 91.86% |
| 4/2 unsuited | 8.3% | 7.06 | -0.4138 | 0.9% | 92.76% |
| 7/3 unsuited | 8.41% | 6.88 | -0.4219 | 0.9% | 93.67% |
| 9/3 unsuited | 8.4% | 6.74 | -0.4338 | 0.9% | 94.57% |
| 9/2 unsuited | 8.04% | 6.8 | -0.4531 | 0.9% | 95.48% |
| 3/2 unsuited | 7.67% | 7.12 | -0.4543 | 0.9% | 96.38% |
| 6/2 unsuited | 7.79% | 6.94 | -0.46 | 0.9% | 97.29% |
| 8/3 unsuited | 7.96% | 6.73 | -0.4646 | 0.9% | 98.19% |
| 8/2 unsuited | 7.61% | 6.77 | -0.4844 | 0.9% | 99.1% |
| 7/2 unsuited | 7.28% | 6.77 | -0.5073 | 0.9% | 100% |
| Total | 7.2 | 0 | 100% |
Methodology
This table is the result of a random simulation of 25,729,704,000 games and assumes all players stay in until the end of the hand.
The following table shows my power rating for each initial 2-card hand in a 8-player game. The numbers are on a 0 to 40 scale. Basically, you should only play hands that are dark green, blue, or purple. Of course you should be more be more liberal in late position and picky in early position.
Use the top table if you have a pair, the middle table if your cards are suited, and the bottom table if your cards are unsuited. Except for a pair,look up your high card along the left and your low card along the top.
Inside Links
Written by: Michael Shackleford
When you first start playing poker it's important that you are quickly able to recall hand rankings and the strength of the hand you've been dealt. Fortunately, it's pretty easy to do so, as highlighted in this complete guide to the 10 strongest poker hands, with their rankings listed in order from highest to lowest. Furthermore, the rankings are standard for all the most popular types of poker games including No-Limit Hold'em, Pot-Limit Omaha and Seven-Card Stud.
In addition to a poker hand rankings chart, also provided are answers to some of the most frequently asked questions regarding poker hand rankings, as well as the game of poker in general.
1. Royal Flush
A ‘Royal Flush', otherwise known as a ‘Royal Straight Flush' or ‘A Royal', is the best possible hand in poker. It consists of ace, king, queen, jack and ten, with all five cards of the same suit, such as As-Ks-Qs-Js-10s.
This unbeatable hand is rare, though, with the odds of making a royal flush just 1 in 30,939 or 0.0032 percent using 7 cards. These odds apply to the game of Texas Hold'em where you build your hand using 5 cards, but still have 7 cards to choose from, namely 2 pocket cards and 5 on the board.
2. Straight Flush
A ‘Straight Flush' consists of five cards in a row that are all in the same suit. It essentially combines a straight with a flush, with an example being Jc-10c-9c-8c-7c. This powerful hand rarely gets beaten, but in the eventuality of a showdown between straight flushes the player with the highest top card wins. Bear in mind that suits are irrelevant in poker and that only kickers are used to separate same ranked hands.
The odds of making a straight flush is 1 in 3,589, or 0.0279 percent.
3. Four of a Kind
A Four of a Kind, otherwise known as ‘Quads', consists of any four of the same value cards in each of the four suits. For example Ks-Kh-Kc-Kd-2s is a four of a kind hand. In Texas Hold'em, if the community cards dealt complete four of a kind on the board, such as 10c-10s-10h-10d-7c, the player with the highest hole card wins. In the example provided, however, if none of the players have a card higher than a 7 the hand is drawn.
Four of a kind hands are strong and rarely beaten, with the odds of making such a hand 1 in 594, or 0.168 percent.
4. Full House
A ‘Full House' is any three of a kind hand combined with a pair. An example of such a hand would be Ah-Ac-Ad-Kc-Kd, or 'aces full of kings,' which is the best possible full house hand and would in turn beat a lesser-ranked full house, as well as a flush, a straight, or any other hand ranked lower on this list.
Also referred to as a ‘Full Boat', the odds of making a full house is 1 in 37.5 or 2.60 percent.
5. Flush
A ‘Flush' is fifth highest on the poker hand rankings list, and consists of five cards of the same suit, but not in consecutive order. An example would be Ac-Jc-9c-7c-5c or Qd-10d-7d-5d-2d. Between two flushes, the one with the highest-ranked card wins the hand, with an ace-high flush the best possible flush. Therefore, an ace-high flush beats a king-high flush, a king-high flush beats a queen-high flush, and so on. This is a hand that even a super tight poker player would play.
The odds of making a flush is 1 in 32.1, or 3.03 percent.
6. Straight
A ‘Straight' consists of five consecutive cards in numerical order, but not of the same suit. Marino beach colombo casino. In this hand, aces can count both as a high or low card. For example, the lowest possible straight, also known as the ‘Wheel' or ‘Bicycle', is five-high as in 5h-4d-3s-2c-Ad, while the highest referred to as ‘Broadway' is ace-high as in Ad-Ks-Qh-Jc-10s.
The odds of making a straight is 1 in 20.6 or 4.62 percent.
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7. Three of a Kind
A ‘Three of a Kind' hand consists of any three cards of the same face value, and two non-paired cards. An example would be Ah-As-Ad, with a King and a Queen as side cards, which is also the best possible three of a kind hand. The term ‘Set' and ‘Trips' both refer to types of three-of-a-kind hands, but in a set you must hold a pair in your hand. By contrast, trips are when there is a pair on the board and you hold a third matching card in your starting hand, such as a 6c-6s-Kh-10h-5d board and you hold a 6d in your hand.
The chances of making a three-of-a-kind hand is 1 in 19.7, or 4.83 percent.
8. Two Pair
Any ‘Two Pair' hand consists of two cards of the same face value together with another two cards of the same value. For example Jc-Jd-6c-6h-Kc. If two players both hold two pair then the player with the biggest pair wins. At the top of the two pair ranking order is aces and kings with a queen kicker.
The odds of making two pair or ‘Top Two' as it is also known is 1 in 3.26, or 23.5 percent.
9. One Pair
A ‘One Pair' hand means you have two cards of the same face value and three other non-matching cards. For example Ac-Ad-Qc-9d-3h or 10d-10h-7c-5d-2h. In a pair versus pair situation, like the previous example, the higher pair always wins, with two aces the best possible one-pair hand. Where two players have the same pair the player with the next highest card wins.
Also known as a ‘Pocket Pair', the odds of making such a hand is 1 in 1.28, or 43.8 percent.
10. High Card
When a player has five unpaired cards the highest-ranked card plays. The highest possible high card in poker is an ace, which would beat a king high hand, and so on. For example, an Ac-Qh-10d-7s-3h hand would beat a Kd-Jc-9h-7c-5s hand. 888 poker online browser.
The odds of not making a pair is 1 in 4.74, or 117.4 percent.
Poker Hand Rankings FAQs
Do hand rankings vary between different poker games?
All the most popular 'high-card' poker games use the standard poker hand rankings based on five cards only and listed in order from highest to lowest. These include Hold'em, Omaha, Seven-Card Stud, and Five Card Draw. On the other hand, 'low-card' games, known as Lowball, use an alternate low hand ranking in which the lowest possible hand wins. Badugi, 2-7 Triple Draw, and Razz are examples of such Lowball games.
Do my extra cards matter in poker?
When playing Texas Hold'em, it's important to remember that the best five card hand takes the pot. If you and your opponent have the same hand, however, then the highest kicker comes into play. For instance, if your holding is A-9 versus K-10 for your opponent and the board comes Q-Q-Q-Q-8, then your quads and ace high hand would beat your opponent's quads and king high hand. If, however, the highest kicker is a community card then its a split pot. An example of this would be if you had 10-9 versus your opponent's 10-7 on a 10-K-K-A-Q board, as you both have two pair each, tens and kings, with a communal ace high card.
Which suit is ranked the highest in poker?
Most poker games do not rank one suit more valuable than another, with all suits considered of equal value. A spade Royal Flush, for instance, is considered of equal value as one comprised of either diamonds, hearts or clubs.
What is a ‘draw' in poker?
Use the top table if you have a pair, the middle table if your cards are suited, and the bottom table if your cards are unsuited. Except for a pair,look up your high card along the left and your low card along the top.
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Written by: Michael Shackleford
When you first start playing poker it's important that you are quickly able to recall hand rankings and the strength of the hand you've been dealt. Fortunately, it's pretty easy to do so, as highlighted in this complete guide to the 10 strongest poker hands, with their rankings listed in order from highest to lowest. Furthermore, the rankings are standard for all the most popular types of poker games including No-Limit Hold'em, Pot-Limit Omaha and Seven-Card Stud.
In addition to a poker hand rankings chart, also provided are answers to some of the most frequently asked questions regarding poker hand rankings, as well as the game of poker in general.
1. Royal Flush
A ‘Royal Flush', otherwise known as a ‘Royal Straight Flush' or ‘A Royal', is the best possible hand in poker. It consists of ace, king, queen, jack and ten, with all five cards of the same suit, such as As-Ks-Qs-Js-10s.
This unbeatable hand is rare, though, with the odds of making a royal flush just 1 in 30,939 or 0.0032 percent using 7 cards. These odds apply to the game of Texas Hold'em where you build your hand using 5 cards, but still have 7 cards to choose from, namely 2 pocket cards and 5 on the board.
2. Straight Flush
A ‘Straight Flush' consists of five cards in a row that are all in the same suit. It essentially combines a straight with a flush, with an example being Jc-10c-9c-8c-7c. This powerful hand rarely gets beaten, but in the eventuality of a showdown between straight flushes the player with the highest top card wins. Bear in mind that suits are irrelevant in poker and that only kickers are used to separate same ranked hands.
The odds of making a straight flush is 1 in 3,589, or 0.0279 percent.
3. Four of a Kind
A Four of a Kind, otherwise known as ‘Quads', consists of any four of the same value cards in each of the four suits. For example Ks-Kh-Kc-Kd-2s is a four of a kind hand. In Texas Hold'em, if the community cards dealt complete four of a kind on the board, such as 10c-10s-10h-10d-7c, the player with the highest hole card wins. In the example provided, however, if none of the players have a card higher than a 7 the hand is drawn.
Four of a kind hands are strong and rarely beaten, with the odds of making such a hand 1 in 594, or 0.168 percent.
4. Full House
A ‘Full House' is any three of a kind hand combined with a pair. An example of such a hand would be Ah-Ac-Ad-Kc-Kd, or 'aces full of kings,' which is the best possible full house hand and would in turn beat a lesser-ranked full house, as well as a flush, a straight, or any other hand ranked lower on this list.
Also referred to as a ‘Full Boat', the odds of making a full house is 1 in 37.5 or 2.60 percent.
5. Flush
A ‘Flush' is fifth highest on the poker hand rankings list, and consists of five cards of the same suit, but not in consecutive order. An example would be Ac-Jc-9c-7c-5c or Qd-10d-7d-5d-2d. Between two flushes, the one with the highest-ranked card wins the hand, with an ace-high flush the best possible flush. Therefore, an ace-high flush beats a king-high flush, a king-high flush beats a queen-high flush, and so on. This is a hand that even a super tight poker player would play.
The odds of making a flush is 1 in 32.1, or 3.03 percent.
6. Straight
A ‘Straight' consists of five consecutive cards in numerical order, but not of the same suit. Marino beach colombo casino. In this hand, aces can count both as a high or low card. For example, the lowest possible straight, also known as the ‘Wheel' or ‘Bicycle', is five-high as in 5h-4d-3s-2c-Ad, while the highest referred to as ‘Broadway' is ace-high as in Ad-Ks-Qh-Jc-10s.
The odds of making a straight is 1 in 20.6 or 4.62 percent.
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7. Three of a Kind
A ‘Three of a Kind' hand consists of any three cards of the same face value, and two non-paired cards. An example would be Ah-As-Ad, with a King and a Queen as side cards, which is also the best possible three of a kind hand. The term ‘Set' and ‘Trips' both refer to types of three-of-a-kind hands, but in a set you must hold a pair in your hand. By contrast, trips are when there is a pair on the board and you hold a third matching card in your starting hand, such as a 6c-6s-Kh-10h-5d board and you hold a 6d in your hand.
The chances of making a three-of-a-kind hand is 1 in 19.7, or 4.83 percent.
8. Two Pair
Any ‘Two Pair' hand consists of two cards of the same face value together with another two cards of the same value. For example Jc-Jd-6c-6h-Kc. If two players both hold two pair then the player with the biggest pair wins. At the top of the two pair ranking order is aces and kings with a queen kicker.
The odds of making two pair or ‘Top Two' as it is also known is 1 in 3.26, or 23.5 percent.
9. One Pair
A ‘One Pair' hand means you have two cards of the same face value and three other non-matching cards. For example Ac-Ad-Qc-9d-3h or 10d-10h-7c-5d-2h. In a pair versus pair situation, like the previous example, the higher pair always wins, with two aces the best possible one-pair hand. Where two players have the same pair the player with the next highest card wins.
Also known as a ‘Pocket Pair', the odds of making such a hand is 1 in 1.28, or 43.8 percent.
10. High Card
When a player has five unpaired cards the highest-ranked card plays. The highest possible high card in poker is an ace, which would beat a king high hand, and so on. For example, an Ac-Qh-10d-7s-3h hand would beat a Kd-Jc-9h-7c-5s hand. 888 poker online browser.
The odds of not making a pair is 1 in 4.74, or 117.4 percent.
Poker Hand Rankings FAQs
Do hand rankings vary between different poker games?
All the most popular 'high-card' poker games use the standard poker hand rankings based on five cards only and listed in order from highest to lowest. These include Hold'em, Omaha, Seven-Card Stud, and Five Card Draw. On the other hand, 'low-card' games, known as Lowball, use an alternate low hand ranking in which the lowest possible hand wins. Badugi, 2-7 Triple Draw, and Razz are examples of such Lowball games.
Do my extra cards matter in poker?
When playing Texas Hold'em, it's important to remember that the best five card hand takes the pot. If you and your opponent have the same hand, however, then the highest kicker comes into play. For instance, if your holding is A-9 versus K-10 for your opponent and the board comes Q-Q-Q-Q-8, then your quads and ace high hand would beat your opponent's quads and king high hand. If, however, the highest kicker is a community card then its a split pot. An example of this would be if you had 10-9 versus your opponent's 10-7 on a 10-K-K-A-Q board, as you both have two pair each, tens and kings, with a communal ace high card.
Which suit is ranked the highest in poker?
Most poker games do not rank one suit more valuable than another, with all suits considered of equal value. A spade Royal Flush, for instance, is considered of equal value as one comprised of either diamonds, hearts or clubs.
What is a ‘draw' in poker?
Rank Of Holdem Starting Hands
A ‘draw' or ‘drawing hand' in poker is when a player's hand is incomplete and needs an additional card or cards in order to become valuable. There are many types of draws associated with the game of poker, such as flush draws, straight draws, open-ended straight draws, and inside straight draw, to name but a few. A flush draw, for example, is a hand with four matching suited cards that needs another card of the same suit to improve to a flush. Similarly, a straight draw is where a player needs to hit one card of a certain rank in order to complete a straight.
What are the 10 best starting hands in Hold'em?
It can be difficult to rank the best starting hands in Hold'em because you're always going to have hands where pocket aces get cracked. In general, however, the following 10 hands are considered the best versus any two random cards:
Rank Of Holdem Starting Hands Signals
- 1. Pocket Aces
- 2. Pocket Kings
- 3. Pocket Queens
- 4. Ace-King Suited
- 5. Pocket Jacks
- 6. Pocket Tens
- 7. Ace-Queen Suited
- 8. Ace-King Offsuit
- 9. Ace-Jack Suited
- 10. King-Queen Suited
