Poker hand rankings arrange every five-card hand on a single ladder of nine kinds, and learning the order lets you name any hand and say which of two is stronger. The straight flush sits at the top and the royal flush is its best form, while a full house, a flush and a straight come in the middle and high card holds the bottom rung. A higher kind always beats a lower one regardless of the cards involved, and suits never decide a contest. On this page you will find a sample of each kind with its odds, a four-step routine for naming a hand, the ways an ace can serve in a straight and a look at what seven cards do to the odds. Five face-offs let you test your reading.
Key Takeaways: Poker Hand Rankings and Odds
- Hand Hierarchy: Hands rank strictly by rarity, where higher categories always beat lower ones regardless of rank, and card suits never break ties.
- Straight Rules: Aces play high in broadway or low in the five-high wheel (5-4-3-2-A), but card sequences cannot wrap around the ace.
- Tie-Breaking: Equal hand types are resolved by comparing matching ranks first and then kickers in descending order, sharing pots if tied.
- Seven-Card Dynamics: Extra cards make straights and flushes far more frequent than in five-card deals, though the hierarchy order remains unchanged.
The Ladder, Strongest First
Each hand in the table below beats every hand listed under it. A row shows how many of the 2,598,960 five-card hands in a 52-card deck belong to it, followed by the matching probability and a one-in figure.
| Hand | Sample cards | Deals that make it | Probability | Frequency |
| Royal flush | As Ks Qs Js Ts | 4 | 0.000154% | 1 in 649,740 |
| Straight flush | 8h 7h 6h 5h 4h | 36 | 0.00139% | 1 in 72,193 |
| Four of a kind | 9c 9d 9h 9s Kd | 624 | 0.0240% | 1 in 4,165 |
| Full house | Jh Js Jd 4c 4s | 3,744 | 0.144% | 1 in 694 |
| Flush | Kc Tc 8c 5c 3c | 5,108 | 0.197% | 1 in 509 |
| Straight | Td 9c 8h 7s 6d | 10,200 | 0.392% | 1 in 255 |
| Three of a kind | 5c 5d 5h Qs 8d | 54,912 | 2.11% | 1 in 47.3 |
| Two pair | 8c 8d 3h 3s Kc | 123,552 | 4.75% | 1 in 21.0 |
| One pair | Qh Qd 9c 6s 2d | 1,098,240 | 42.26% | 1 in 2.37 |
| High card | Kh 9d 7c 4s 2h | 1,302,540 | 50.12% | 1 in 2.00 |
Scarcity explains the order. High card turns up in 50.12% of deals and one pair in 42.26%, while every higher kind is much rarer. Hands from three of a kind upward occur in only 2.87% of deals, and from a straight upward in 0.759%.
The Royal Flush Is Not a Separate Rung
A royal flush is a straight flush topped by an ace: T-J-Q-K-A in one suit. Charts list it on its own line simply because its odds are so much longer. The deck contains 40 straight flushes. Exactly 4 of them are royal, one per suit, and the other 36 are lower, so a straight flush of either type shows up about 1 in 64,974.
Straight flushes are ranked by their top card: nine-high above six-high, and the royal above all of them.
Naming a Hand in Four Steps
Five cards are few enough for a short routine, and no chart is needed.
- Tally the ranks. Four matching ranks make four of a kind, and a triple together with a pair makes a full house.
- Without those, look for repeats: three alike is three of a kind, two different pairs make two pair and a lone pair is one pair.
- When nothing repeats, check suits and sequence. A single suit gives a flush, five ranks in order give a straight and a hand with both is a straight flush.
- A hand that fits none of these is high card, named after its top card.
Try 6h 6d 6s Qc Qd: three sixes and two queens, so a full house, sixes full of queens. Next, Jc 9c 7c 4c 3c repeats no rank and has a single suit, so a flush, jack-high. Last, 8s 7d 6h 5c 4d is five consecutive ranks in mixed suits, which is a straight, eight-high.
The Ace at Both Ends
An ace may start or finish a straight, but a straight cannot wrap past it. T-J-Q-K-A is the highest. The lowest is A-2-3-4-5, the wheel, which counts as five-high, so even 2-3-4-5-6 beats it. A hand like K-A-2-3-4 is not a straight at all.
| Straight | Cards in order | Order |
| Ace-high | T-J-Q-K-A | 1st |
| King-high | 9-T-J-Q-K | 2nd |
| Queen-high through six-high | Seven further runs, each a rank lower | 3rd to 9th |
| Five-high, the wheel | A-2-3-4-5 | Lowest |
| Wrapped sequences | K-A-2-3-4 or Q-K-A-2-3 | Invalid |
Breaking a Tie Between Two Equal Kinds
When both hands are of one kind, compare the cards inside them from the most important group downward. Suits are not consulted.
| Kind | First comparison | Second comparison |
| Straight flush, straight | The top card of the run | Nothing further |
| Four of a kind | The rank held four times | The fifth card |
| Full house | The rank of the triple | The rank of the pair |
| Flush, high card | The best card | Each lower card in turn |
| Three of a kind | The rank of the triple | Both side cards, high first |
| Two pair | The higher pair | The lower pair, then the fifth card |
| One pair | The rank of the pair | All three side cards, high first |
When every comparison is level, the hands are equal and the pot is shared. The kicker rules guide covers these side cards in more depth.
What Changes With Seven Cards
With seven cards, as in Texas Hold’em and Seven Card Stud, a player takes the best five, and the number of possible deals is 133,784,560. More cards make strong hands easier to build: a flush appears 3.03% of the time with seven cards compared with 0.197% with five, and a straight appears 4.62% against 0.392%.
The extra cards also rearrange the bottom of the table. Among seven cards, one pair (43.82%) and two pair (23.50%) both occur more often than high card (17.41%), yet high card is still the weakest kind. The order never changes, whereas rarity follows the odds only in five-card deals. The Texas Hold’em hands guide explains how the best five is picked.
Exercises: Five Face-Offs
Each face-off shows two five-card hands. Name both kinds, decide which is stronger and then open the answer.
❓ Practice: Which Hand Wins?
Maya holds 9h 8h 7h 6h 5h and Jean holds Ac Ad Ah As Kd. Which hand wins?
Maya holds 5s 5d 5c Kh 2d and Jean holds Ac Ad 9s 9h Jd. Which hand wins?
Maya holds Ac 2d 3h 4s 5c and Jean holds 2h 3d 4c 5s 6h. Which hand wins?
Maya holds Th Td Ac 7s 4d and Jean holds Ts Tc Ah 7h 3s. Which hand wins?
Maya holds Ks Qs 9s 6s 3s and Jean holds Kh Qh 9h 6h 3h. Which hand wins?
More Guides in the Series
Part of the online poker series, this page begins a four-stage route through reading hands in the common games. The pages nearest to the rankings are:
- Poker cards and suits: the deck, and the short codes written for each card.
- Poker kicker rules: how side cards separate hands of one kind.
- Texas Hold’em hands: picking five cards from seven.
- Poker showdown rules: the order of showing, and tied pots.
- Razz poker rules: the game that flips the ladder over.
- Three Card Poker rules: a dealer game with its own ladder.
Limits Before the First Deal
A chart of rankings tells you how a hand is judged and nothing about what will be dealt. However you play, set a spending limit and a time to stop before the first hand, and keep to both. If gambling is no longer fun, ConnexOntario offers free help at 1-866-531-2600 in Ontario, and our responsible gambling page covers more tools and support services.
❓ Poker Hand Rankings Questions: Frequently Asked Questions
Where does a flush sit relative to a straight?
Is a royal flush a different kind of hand?
Is one suit ever better than another at a showdown?
Why is A-2-3-4-5 a special straight?
Author:
Lucas Portela
Owner, BoldGambler • Avanhandava/SP
Oddsmaker, affiliate and content creator in the iGaming industry.
