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SectionPoker
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UpdatedFeb 2026

Hand Rankings

poker handshand strengthrankingshand valuespoker hand hierarchy
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Definition

Hand rankings are the standardized hierarchy of poker hand values, from Royal Flush (highest) to High Card (lowest), used to determine winners at showdown. Every poker variant uses this universal ranking system: stronger hands beat weaker hands, and when hands tie, kickers (side cards) determine the winner. Understanding hand rankings is the first step in poker—you must instantly recognize that a flush beats a straight, and know that A-K-Q-J-T suited is unbeatable.

Hand Rankings

Hand rankings are poker's foundation—the absolute hierarchy that determines every winner at showdown. A Royal Flush always beats Four of a Kind, which always beats a Full House, and so on down to High Card. No debate, no exceptions. While strategy involves bluffing, position, and pot odds, the final arbiter at showdown is hand strength. Memorizing these ten rankings is non-negotiable for any poker player. Within seconds of seeing cards, you should know exactly where your hand sits—and whether it's strong enough to win.

Table of Contents

Complete Rankings {#rankings}

From Best to Worst

RankHandExampleDescription
1Royal FlushA♠ K♠ Q♠ J♠ T♠A-K-Q-J-T same suit
2Straight Flush9♥ 8♥ 7♥ 6♥ 5♥Five sequential same suit
3Four of a KindK♠ K♥ K♦ K♣ 7♠Four cards same rank
4Full HouseQ♠ Q♥ Q♦ 9♠ 9♥Three of a kind + pair
5FlushA♦ J♦ 8♦ 6♦ 3♦Five cards same suit
6StraightT♠ 9♥ 8♦ 7♣ 6♠Five sequential cards
7Three of a Kind7♠ 7♥ 7♦ K♠ 2♣Three cards same rank
8Two PairJ♠ J♥ 5♦ 5♣ K♠Two different pairs
9One PairA♠ A♥ K♠ 9♦ 4♣Two cards same rank
10High CardA♠ K♥ J♦ 8♣ 4♠No made hand

Visual Memory Aid

Royal Flush     🔥 A K Q J T (same suit)
Straight Flush  📈 5 consecutive (same suit)
Four of a Kind  4️⃣ AAAA x
Full House      🏠 AAA BB
Flush           ♠️ 5 same suit
Straight        ➡️ 5 consecutive
Three of Kind   3️⃣ AAA x x
Two Pair        2️⃣ AA BB x
One Pair        1️⃣ AA x x x
High Card       ❌ nothing

Hand Probabilities {#probabilities}

Probability of Being Dealt Each Hand

HandProbabilityOddsCombos (5 cards)
Royal Flush0.000154%1 in 649,7404
Straight Flush0.00139%1 in 72,19336
Four of a Kind0.024%1 in 4,165624
Full House0.144%1 in 6943,744
Flush0.197%1 in 5095,108
Straight0.392%1 in 25510,200
Three of a Kind2.11%1 in 4754,912
Two Pair4.75%1 in 21123,552
One Pair42.3%1 in 2.41,098,240
High Card50.1%1 in 21,302,540

Texas Hold'em Probabilities (7 cards)

HandProbability
Royal Flush0.0032%
Straight Flush0.028%
Four of a Kind0.17%
Full House2.60%
Flush3.03%
Straight4.62%
Three of a Kind4.83%
Two Pair23.5%
One Pair43.8%
High Card17.4%

Flopping Hand Probabilities

Starting HandFlop OutcomeProbability
Pocket pairSet or better11.8%
Suited cardsFlush0.84%
Suited cardsFlush draw10.9%
Two cardsTwo pair2.0%
Suited connectorsStraight draw~10%

Hand Descriptions {#descriptions}

Royal Flush

A♠ K♠ Q♠ J♠ T♠
AspectDetail
DefinitionA-K-Q-J-T of same suit
Beat byNothing
TiesAlways split (same hand)
NotesUnbeatable, max 4 possible

Probability of flopping: ~0.0002% with suited cards

Straight Flush

9♥ 8♥ 7♥ 6♥ 5♥
AspectDetail
DefinitionFive consecutive same suit
Beat byHigher straight flush only
BestKing-high straight flush
Worst5-high (A-2-3-4-5 suited)

Ranking within: Higher top card wins. K♥ Q♥ J♥ T♥ 9♥ beats 9♥ 8♥ 7♥ 6♥ 5♥

Four of a Kind (Quads)

K♠ K♥ K♦ K♣ 7♠
AspectDetail
DefinitionFour cards same rank
Beat byStraight flush+
Tie-breakerHigher quad rank, then kicker
NotesNearly unbeatable in practice

KKKK beats QQQQ. KKKK-A beats KKKK-Q (impossible in Hold'em, same quads)

Full House (Boat)

Q♠ Q♥ Q♦ 9♠ 9♥
AspectDetail
DefinitionThree of a kind + pair
Notation"Queens full of nines"
Beat byFour of a kind+
Tie-breakerHigher trips first, then pair

QQQ-99 beats JJJ-AA (trips compared first)

Flush

A♦ J♦ 8♦ 6♦ 3♦
AspectDetail
DefinitionFive cards same suit
Beat byFull house+
Tie-breakerHighest card, then next, etc.
NotesSuit doesn't matter between flushes

A♦ J♦ 8♦ 6♦ 3♦ beats K♠ Q♠ J♠ T♠ 9♠ (Ace-high beats King-high)

Straight

T♠ 9♥ 8♦ 7♣ 6♠
AspectDetail
DefinitionFive consecutive cards
Beat byFlush+
BestA-K-Q-J-T (Broadway)
WorstA-2-3-4-5 (Wheel)

Special case: A can be high (A-K-Q-J-T) or low (A-2-3-4-5) but not both (K-A-2-3-4 is NOT a straight)

Three of a Kind (Trips/Set)

7♠ 7♥ 7♦ K♠ 2♣
AspectDetail
DefinitionThree cards same rank
SetPocket pair + board card
TripsBoard pair + your card
Tie-breakerHigher trips, then kickers

777-AK beats 777-AQ (kickers matter)

Two Pair

J♠ J♥ 5♦ 5♣ K♠
AspectDetail
DefinitionTwo different pairs
Notation"Jacks and fives"
Tie-breakerHigher pair, then second pair, then kicker
Common~24% of showdown hands

JJ-55-K beats JJ-55-Q (kicker matters) JJ-55 beats TT-99 (compare higher pair first)

One Pair

A♠ A♥ K♠ 9♦ 4♣
AspectDetail
DefinitionTwo cards same rank
Tie-breakerHigher pair, then kickers (3 kickers)
Most common~44% of showdown hands

AA-KQ9 beats AA-KQ8 (fifth card matters!)

High Card

A♠ K♥ J♦ 8♣ 4♠
AspectDetail
DefinitionNo made hand
Tie-breakerCompare all 5 cards high to low
NotesAce-high is best possible

AKJ84 beats AKJ83 (fifth card!)

Kickers and Tie-Breakers {#kickers}

How Kickers Work

Winner=Compare rankCompare kickers left-to-right\text{Winner} = \text{Compare rank} \to \text{Compare kickers left-to-right}
Hand TypeKicker CardsExample
Four of a Kind1 kickerAAAA-K
Full House0 kickersAAA-KK (pair is not kicker)
FlushAll 5 cardsA-J-8-6-3
Straight0 kickersTop card only matters
Three of Kind2 kickersAAA-K-Q
Two Pair1 kickerAA-KK-Q
One Pair3 kickersAA-K-Q-J
High Card5 cardsA-K-Q-J-9

Kicker Examples

Scenario 1: One Pair

PlayerHandBoardResult
AA♠ K♥A♦ 7♣ 4♠ 2♥ 9♦AA-K97
BA♣ Q♦A♦ 7♣ 4♠ 2♥ 9♦AA-Q97
WinnerA(King kicker beats Queen)

Scenario 2: Two Pair (same two pair)

PlayerHandBoardResult
AA♠ 5♥A♦ K♣ K♠ 2♥ 9♦AA-KK-9
BA♣ J♦A♦ K♣ K♠ 2♥ 9♦AA-KK-J
WinnerB(Jack kicker beats Nine)

Scenario 3: Flush

PlayerHandBoardResult
AA♠ 2♠K♠ T♠ 7♠ 3♦ 9♥A-K-T-7-2
BQ♠ 5♠K♠ T♠ 7♠ 3♦ 9♥K-Q-T-7-5
WinnerA(Ace-high beats Queen-high)

When Kickers Don't Apply

SituationWhy No Kicker
Full HouseThree + Two = 5 cards, no room
StraightDefined by 5 consecutive, no room
Straight FlushSame as straight
Royal FlushOnly one possible, always tie

Split Pot Scenarios

ScenarioExample
Board playsBoard: AAKQJ, both players have 2-3
Same 5 cardsBoth have K-K-A-Q-J
Flush on boardBoth make same flush

Important: In Hold'em, you use best 5 of 7 cards. Sometimes the board is your hand.

Common Misconceptions {#misconceptions}

Myth 1: Three Pair Exists

Reality: Only best 5 cards count. If you have A-A-K-K-Q-Q-7, your hand is AA-KK-Q (two pair with Queen kicker), not "three pair."

Myth 2: Suits Have Rankings

Reality: In standard poker, all suits are equal. A♠ A♥ A♦ A♣ 2♠ ties with A♠ A♥ A♦ A♣ 2♥ (both are quads, same kicker). Suit only matters for determining flushes.

Myth 3: Wrap-Around Straights

Reality: K-A-2-3-4 is NOT a straight. Ace can be high (in A-K-Q-J-T) OR low (in A-2-3-4-5), but not both in the same hand.

Myth 4: Position Affects Hand Strength

Reality: Hand rankings are absolute. Position affects strategy (when to play), not the hand's strength. AA on the button = AA under the gun in terms of ranking.

Myth 5: More Cards = Stronger

Reality: Having 6 suited cards doesn't beat 5 suited. A flush is 5 cards, period. Your sixth spade is irrelevant (but in Hold'em, having more flush cards means opponent likely has fewer).

Hand Ranking by Game {#variants}

Texas Hold'em / Omaha

Standard rankings apply (as shown above).

Lowball (Razz, 2-7)

GameBest Low Hand
A-5 Lowball (Razz)A-2-3-4-5 (wheel)
2-7 Lowball2-3-4-5-7 (not suited)

Note: In 2-7, straights and flushes count against you, and Ace is always high.

Hi-Lo Split Games

GameHigh HandLow Hand
Omaha Hi-LoStandardA-2-3-4-5 best (8 or better)
Stud Hi-LoStandardA-2-3-4-5 best (8 or better)

Short Deck (6+)

ChangeDetail
Removed2, 3, 4, 5
New rankingsFlush beats Full House
StraightsA-6-7-8-9 is lowest

Quick Reference {#reference}

Ranking Order (Memorize This)

1. Royal Flush       - A-K-Q-J-T same suit
2. Straight Flush    - 5 sequential same suit
3. Four of a Kind    - XXXX y
4. Full House        - XXX YY
5. Flush             - 5 same suit
6. Straight          - 5 sequential
7. Three of a Kind   - XXX y z
8. Two Pair          - XX YY z
9. One Pair          - XX y z w
10. High Card        - x y z w v

Quick Decision Chart

Your HandStrengthBeat by
Royal FlushNutsNothing
Straight FlushNear-nutsHigher SF
QuadsMonsterSF+
Full HouseVery strongQuads+
FlushStrongFH+
StraightGoodFlush+
Three of KindDecentStraight+
Two PairMarginalTrips+
One PairWeakTwo pair+
High CardVery weakAnything

Beat-By Probability (Hold'em, River)

Your Hand% of Hands That Beat You
High Card~58%
One Pair~28%
Two Pair~10%
Trips~5%
Straight~3%
Flush~2.5%
Full House~0.3%
Quads~0.03%
SF~0.003%
Royal0%
  • Hand Rankings Chart - Interactive reference
  • Equity Calculator - Compare hand strengths
FAQ

Frequently Asked Questions

From strongest to weakest: Royal Flush > Straight Flush > Four of a Kind > Full House > Flush > Straight > Three of a Kind > Two Pair > One Pair > High Card. A higher-ranked hand always beats a lower-ranked hand. Within the same rank (e.g., two flushes), the hand with higher cards wins.
No, a flush beats a straight. Flushes are harder to make than straights, which is why they rank higher. There are more possible straight combinations in a deck than flush combinations, making flushes rarer and more valuable.
Kickers determine the winner. If both players have a pair of Kings, the player with the higher side card (kicker) wins. K-K-A-8-3 beats K-K-Q-J-9 because Ace kicker beats Queen. If all five cards are identical, the pot is split.
Yes, it's called a 'wheel' or 'bicycle'—the lowest possible straight. The Ace acts as a low card (1) here. However, in standard poker, you cannot 'wrap around' (Q-K-A-2-3 is NOT a straight). A-2-3-4-5 is the only case where Ace counts as 1.
Evgeniy Volkov

Evgeniy Volkov

Verified Expert
Fullstack Developer

Fullstack developer with a background in mathematics. I build the calculators and game-style tools on ToolsGambling with Pixi.js and modern web tech, and every result uses transparent probability formulas you can verify yourself.

EducationMathematics
SpecializationiGaming
StatusActive
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