Poker Hand Rankings Calculator: What Beats What? (2026)
Poker Hand Rankings Calculator: Know Your Strength
Knowing what beats what is fundamental to poker—but understanding the probabilities and tiebreakers separates beginners from skilled players. Our calculator ranks any hand, shows its probability, and determines winners when hands collide.
What Are Poker Hand Rankings?
Poker hand rankings determine the winner when players showdown. From highest to lowest: Royal Flush, Straight Flush, Four of a Kind, Full House, Flush, Straight, Three of a Kind, Two Pair, One Pair, High Card. Rarer hands beat more common ones.
Quick Answer: Royal Flush beats everything (probability: 0.00015%). Full House beats Flush (counterintuitive but true). Two Pair beats One Pair. When hands tie in rank, kickers determine the winner. A pair of Aces with King kicker beats a pair of Aces with Queen kicker. In straights and flushes, the highest card wins. Always know your hand strength AND the board possibilities.
How to Use Our Calculator
Use the Poker Hand Rankings Calculator →
Enter cards to identify your hand and see its rank.
Step-by-Step Instructions
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Enter Your Cards: Your two hole cards
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Input Board Cards: Community cards (if any)
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View Hand Name: What you have
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See Ranking: Where it stands
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Check Probability: How rare it is
Input Fields Explained
| Field | Description | Example |
|---|---|---|
| Hole Cards | Your cards | A♠ K♠ |
| Community Cards | Board | 10♠ J♠ Q♠ 2♥ 7♦ |
| Made Hand | Best 5-card hand | Royal Flush |
| Ranking | Position | 1/10 (best) |
| Probability | How rare | 0.00015% |
Complete Hand Rankings
1. Royal Flush
A-K-Q-J-10, all same suit
Example: A♠ K♠ Q♠ J♠ 10♠
Probability: 0.000154%
Odds: 1 in 649,740
2. Straight Flush
Five consecutive cards, same suit
Example: 9♥ 8♥ 7♥ 6♥ 5♥
Probability: 0.00139%
Odds: 1 in 72,193
3. Four of a Kind (Quads)
Four cards of same rank
Example: K♠ K♥ K♦ K♣ 7♠
Probability: 0.024%
Odds: 1 in 4,165
4. Full House
Three of a kind plus a pair
Example: J♠ J♥ J♦ 4♣ 4♠
Probability: 0.144%
Odds: 1 in 694
5. Flush
Five cards, same suit, not consecutive
Example: A♦ J♦ 8♦ 6♦ 2♦
Probability: 0.197%
Odds: 1 in 509
6. Straight
Five consecutive cards, mixed suits
Example: 10♠ 9♥ 8♦ 7♣ 6♠
Probability: 0.392%
Odds: 1 in 255
7. Three of a Kind (Trips/Set)
Three cards of same rank
Example: 8♠ 8♥ 8♦ K♣ 3♠
Probability: 2.11%
Odds: 1 in 47
8. Two Pair
Two different pairs
Example: Q♠ Q♥ 5♦ 5♣ A♠
Probability: 4.75%
Odds: 1 in 21
9. One Pair
Two cards of same rank
Example: 10♠ 10♥ A♦ 7♣ 3♠
Probability: 42.3%
Odds: 1 in 2.4
10. High Card
No made hand, highest card plays
Example: A♠ J♥ 8♦ 6♣ 2♠
Probability: 50.1%
Odds: 1 in 2
Probability Summary Table
| Hand | Probability | Odds |
|---|---|---|
| Royal Flush | 0.000154% | 649,740:1 |
| Straight Flush | 0.00139% | 72,193:1 |
| Four of a Kind | 0.024% | 4,165:1 |
| Full House | 0.144% | 694:1 |
| Flush | 0.197% | 509:1 |
| Straight | 0.392% | 255:1 |
| Three of a Kind | 2.11% | 47:1 |
| Two Pair | 4.75% | 21:1 |
| One Pair | 42.3% | 2.4:1 |
| High Card | 50.1% | 1:1 |
Tiebreaker Rules
Same Hand Type
When both players have same hand type:
Compare highest relevant cards
Pair vs Pair:
Higher pair wins
A-A beats K-K
Same pair:
Kickers determine winner
A-A-K beats A-A-Q
Kicker Examples
One Pair Tiebreaker:
Player 1: K♠ K♥ A♦ 9♣ 4♠
Player 2: K♦ K♣ A♠ 8♥ 3♦
Both have pair of Kings
Both have Ace kicker
Player 1 has 9, Player 2 has 8
Player 1 wins with higher second kicker
Two Pair Tiebreaker:
Player 1: A♠ A♥ J♦ J♣ 7♠
Player 2: A♦ A♣ 10♠ 10♥ K♦
Both have Aces up
Player 1 has Jacks, Player 2 has Tens
Player 1 wins with higher second pair
Flush Tiebreaker
Player 1: A♥ K♥ 10♥ 6♥ 2♥
Player 2: A♠ Q♠ J♠ 8♠ 4♠
Wait - different suits can't compete
If same board creates both flushes:
Board: K♥ 10♥ 6♥ 2♥ 3♦
Player 1: A♥ 5♣ (Ace-high flush)
Player 2: Q♥ J♣ (King-high flush)
Player 1 wins with Ace-high flush
Straight Tiebreaker
Highest card of straight wins
Player 1: 10-9-8-7-6
Player 2: 9-8-7-6-5
Player 1 wins with 10-high straight
Split Pots
When hands are identical:
Pot splits equally
Board: A♠ A♥ K♦ K♣ Q♠
Player 1: J♥ 10♥ (AA KK Q kicker)
Player 2: J♦ 9♦ (AA KK Q kicker)
Split pot - board plays for both
Common Misconceptions
Flush Does NOT Beat Full House
Wrong: "Flush is five cards, must be better"
Right: Full House beats Flush
Full House: 0.144% probability
Flush: 0.197% probability
Rarer hand wins
Straights Can Wrap
Wrong: "A-2-3-4-5 is not a straight"
Right: A-2-3-4-5 IS a straight (wheel)
Ace can be high OR low:
A-K-Q-J-10 (Broadway)
5-4-3-2-A (Wheel)
But NOT: K-A-2-3-4 (not a straight)
Two Pair vs Two Pair
Wrong: "My 6s and 5s beat your Aces and 2s because I have higher total"
Right: Compare highest pair first
A-A-2-2-K beats K-K-Q-Q-A
Aces beat Kings, game over
Suits Have No Rank
Wrong: "Spades are highest"
Right: All suits are equal
A♠ does not beat A♥
Identical hands split the pot
Real-World Examples
Example 1: Full House vs Flush
Board: K♠ K♥ 7♦ 7♣ 2♠
Player 1: A♠ K♦ Hand: K-K-K-7-7 (Full House, Kings full)
Player 2: Q♠ J♠ Hand: K♠-Q♠-J♠-7♠-2♠ (Flush)
Winner: Player 1 (Full House beats Flush)
Example 2: Kicker Decides
Board: A♠ A♥ 10♦ 5♣ 3♠
Player 1: K♦ Q♣ Hand: A-A-K-Q-10
Player 2: K♥ J♦ Hand: A-A-K-J-10
Winner: Player 1 (Queen kicker beats Jack)
Example 3: Counterfeited Two Pair
Board: 8♠ 8♥ 9♦ 9♣ A♠
Player 1: J♦ J♣ Hand: 9-9-8-8-A (Board's two pair, A kicker)
Player 2: A♥ K♦ Hand: 9-9-8-8-A (Same, but K next)
Winner: Split pot! Both play board's two pair with Ace kicker. JJ and AK are equivalent here.
Example 4: Steel Wheel
Board: A♦ 2♣ 3♠ 4♥ 5♦
Player 1: 6♦ 7♦ Hand: 6-5-4-3-2 (Six-high straight)
Player 2: A♠ A♣ Hand: 5-4-3-2-A (Wheel, five-high straight)
Winner: Player 1 (Six-high beats five-high straight)
Hand Reading Tips
Recognize Board Texture
Paired board: Full house possible
Three-suited: Flush possible
Three-connected: Straight possible
Always consider what beats you
Count Your Outs
Flush draw: 9 outs
Open-ended straight: 8 outs
Gutshot straight: 4 outs
Set to full house: 7 outs
The Nuts
Identify the best possible hand
On any given board
Board: K♠ Q♥ J♦ 10♣ 2♠
Nuts: A-x (Broadway straight)
Anyone with an Ace has the nuts
Frequently Asked Questions
Does a straight beat three of a kind?
Yes. Straight (0.39%) is rarer than three of a kind (2.11%), so it wins.
What if we both have a flush?
Highest card in the flush wins. If same, compare second highest, and so on. If all five are equal, split pot.
Can ace be low in a straight?
Yes. A-2-3-4-5 (wheel) is the lowest straight. Ace can be high (A-K-Q-J-10) or low, but not both simultaneously.
What beats four of a kind?
Only a straight flush or royal flush. Four of a kind beats everything else.
Do suits matter for ranking?
No. Suits are only relevant for flushes and straight flushes. A♠ and A♥ are equal in value.
What's a "set" vs "trips"?
Both are three of a kind. Set = pocket pair + one on board. Trips = one in hand + two on board. Same ranking.
Pro Tips
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Memorize the order: Practice until instant
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Watch for straights: Easy to miss on busy boards
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Know your kickers: They decide close hands
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Identify the nuts: Always know what beats you
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Board texture matters: Paired boards mean full houses possible
Related Calculators
- Poker Equity Calculator - Hand vs range
- Poker Odds Calculator - Drawing odds
- Poker Pot Odds Calculator - Calling decisions
- Poker Preflop Calculator - Starting hands
- Poker Position Calculator - Positional play
Conclusion
Hand rankings are the foundation of poker knowledge—but the details matter. Our calculator identifies any hand, shows its probability, and determines winners in complex showdowns. Master the rankings, understand the tiebreakers, and you'll never wonder "what beats what" again.
Beyond just knowing the order, understanding probabilities helps you evaluate hands properly. A flush looks strong, but it loses to full houses. Two pair feels good, but any three of a kind beats it. Our calculator builds the intuition to assess hand strength instantly at the table.