[{"data":1,"prerenderedAt":-1},["ShallowReactive",2],{"term-poker-hand-rankings-en":3,"related-hand-rankings-en":46,"mdc-te64vd-key":56},{"id":4,"slug":5,"status":6,"section":7,"category":5,"difficulty":8,"aliases":9,"related_terms":15,"related_calculators":20,"term":22,"definition":23,"content":24,"example":25,"faq":26,"availableLocales":39},"d050fe61-e024-42cb-9c26-ec47d5087611","hand-rankings","published","poker","beginner",[10,11,12,13,14],"poker hands","hand strength","rankings","hand values","poker hand hierarchy",[16,17,18,19],"texas-holdem","showdown","kicker","equity",[21,21],"\u002Fpoker\u002Fequity-calculator","Hand Rankings","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\n\n**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.\n\n## Table of Contents\n\n- [Complete Rankings](#rankings)\n- [Hand Probabilities](#probabilities)\n- [Hand Descriptions](#descriptions)\n- [Kickers and Tie-Breakers](#kickers)\n- [Common Misconceptions](#misconceptions)\n- [Hand Ranking by Game](#variants)\n- [Quick Reference](#reference)\n\n## Complete Rankings {#rankings}\n\n### From Best to Worst\n\n| Rank | Hand | Example | Description |\n|------|------|---------|-------------|\n| 1 | Royal Flush | A♠ K♠ Q♠ J♠ T♠ | A-K-Q-J-T same suit |\n| 2 | Straight Flush | 9♥ 8♥ 7♥ 6♥ 5♥ | Five sequential same suit |\n| 3 | Four of a Kind | K♠ K♥ K♦ K♣ 7♠ | Four cards same rank |\n| 4 | Full House | Q♠ Q♥ Q♦ 9♠ 9♥ | Three of a kind + pair |\n| 5 | Flush | A♦ J♦ 8♦ 6♦ 3♦ | Five cards same suit |\n| 6 | Straight | T♠ 9♥ 8♦ 7♣ 6♠ | Five sequential cards |\n| 7 | Three of a Kind | 7♠ 7♥ 7♦ K♠ 2♣ | Three cards same rank |\n| 8 | Two Pair | J♠ J♥ 5♦ 5♣ K♠ | Two different pairs |\n| 9 | One Pair | A♠ A♥ K♠ 9♦ 4♣ | Two cards same rank |\n| 10 | High Card | A♠ K♥ J♦ 8♣ 4♠ | No made hand |\n\n### Visual Memory Aid\n\n```\nRoyal Flush     🔥 A K Q J T (same suit)\nStraight Flush  📈 5 consecutive (same suit)\nFour of a Kind  4️⃣ AAAA x\nFull House      🏠 AAA BB\nFlush           ♠️ 5 same suit\nStraight        ➡️ 5 consecutive\nThree of Kind   3️⃣ AAA x x\nTwo Pair        2️⃣ AA BB x\nOne Pair        1️⃣ AA x x x\nHigh Card       ❌ nothing\n```\n\n## Hand Probabilities {#probabilities}\n\n### Probability of Being Dealt Each Hand\n\n| Hand | Probability | Odds | Combos (5 cards) |\n|------|-------------|------|------------------|\n| Royal Flush | 0.000154% | 1 in 649,740 | 4 |\n| Straight Flush | 0.00139% | 1 in 72,193 | 36 |\n| Four of a Kind | 0.024% | 1 in 4,165 | 624 |\n| Full House | 0.144% | 1 in 694 | 3,744 |\n| Flush | 0.197% | 1 in 509 | 5,108 |\n| Straight | 0.392% | 1 in 255 | 10,200 |\n| Three of a Kind | 2.11% | 1 in 47 | 54,912 |\n| Two Pair | 4.75% | 1 in 21 | 123,552 |\n| One Pair | 42.3% | 1 in 2.4 | 1,098,240 |\n| High Card | 50.1% | 1 in 2 | 1,302,540 |\n\n### Texas Hold'em Probabilities (7 cards)\n\n| Hand | Probability |\n|------|-------------|\n| Royal Flush | 0.0032% |\n| Straight Flush | 0.028% |\n| Four of a Kind | 0.17% |\n| Full House | 2.60% |\n| Flush | 3.03% |\n| Straight | 4.62% |\n| Three of a Kind | 4.83% |\n| Two Pair | 23.5% |\n| One Pair | 43.8% |\n| High Card | 17.4% |\n\n### Flopping Hand Probabilities\n\n| Starting Hand | Flop Outcome | Probability |\n|---------------|--------------|-------------|\n| Pocket pair | Set or better | 11.8% |\n| Suited cards | Flush | 0.84% |\n| Suited cards | Flush draw | 10.9% |\n| Two cards | Two pair | 2.0% |\n| Suited connectors | Straight draw | ~10% |\n\n## Hand Descriptions {#descriptions}\n\n### Royal Flush\n\n```\nA♠ K♠ Q♠ J♠ T♠\n```\n\n| Aspect | Detail |\n|--------|--------|\n| Definition | A-K-Q-J-T of same suit |\n| Beat by | Nothing |\n| Ties | Always split (same hand) |\n| Notes | Unbeatable, max 4 possible |\n\n**Probability of flopping:** ~0.0002% with suited cards\n\n### Straight Flush\n\n```\n9♥ 8♥ 7♥ 6♥ 5♥\n```\n\n| Aspect | Detail |\n|--------|--------|\n| Definition | Five consecutive same suit |\n| Beat by | Higher straight flush only |\n| Best | King-high straight flush |\n| Worst | 5-high (A-2-3-4-5 suited) |\n\n**Ranking within:** Higher top card wins. K♥ Q♥ J♥ T♥ 9♥ beats 9♥ 8♥ 7♥ 6♥ 5♥\n\n### Four of a Kind (Quads)\n\n```\nK♠ K♥ K♦ K♣ 7♠\n```\n\n| Aspect | Detail |\n|--------|--------|\n| Definition | Four cards same rank |\n| Beat by | Straight flush+ |\n| Tie-breaker | Higher quad rank, then kicker |\n| Notes | Nearly unbeatable in practice |\n\n**KKKK beats QQQQ. KKKK-A beats KKKK-Q (impossible in Hold'em, same quads)**\n\n### Full House (Boat)\n\n```\nQ♠ Q♥ Q♦ 9♠ 9♥\n```\n\n| Aspect | Detail |\n|--------|--------|\n| Definition | Three of a kind + pair |\n| Notation | \"Queens full of nines\" |\n| Beat by | Four of a kind+ |\n| Tie-breaker | Higher trips first, then pair |\n\n**QQQ-99 beats JJJ-AA** (trips compared first)\n\n### Flush\n\n```\nA♦ J♦ 8♦ 6♦ 3♦\n```\n\n| Aspect | Detail |\n|--------|--------|\n| Definition | Five cards same suit |\n| Beat by | Full house+ |\n| Tie-breaker | Highest card, then next, etc. |\n| Notes | Suit doesn't matter between flushes |\n\n**A♦ J♦ 8♦ 6♦ 3♦ beats K♠ Q♠ J♠ T♠ 9♠** (Ace-high beats King-high)\n\n### Straight\n\n```\nT♠ 9♥ 8♦ 7♣ 6♠\n```\n\n| Aspect | Detail |\n|--------|--------|\n| Definition | Five consecutive cards |\n| Beat by | Flush+ |\n| Best | A-K-Q-J-T (Broadway) |\n| Worst | A-2-3-4-5 (Wheel) |\n\n**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)\n\n### Three of a Kind (Trips\u002FSet)\n\n```\n7♠ 7♥ 7♦ K♠ 2♣\n```\n\n| Aspect | Detail |\n|--------|--------|\n| Definition | Three cards same rank |\n| Set | Pocket pair + board card |\n| Trips | Board pair + your card |\n| Tie-breaker | Higher trips, then kickers |\n\n**777-AK beats 777-AQ** (kickers matter)\n\n### Two Pair\n\n```\nJ♠ J♥ 5♦ 5♣ K♠\n```\n\n| Aspect | Detail |\n|--------|--------|\n| Definition | Two different pairs |\n| Notation | \"Jacks and fives\" |\n| Tie-breaker | Higher pair, then second pair, then kicker |\n| Common | ~24% of showdown hands |\n\n**JJ-55-K beats JJ-55-Q** (kicker matters)\n**JJ-55 beats TT-99** (compare higher pair first)\n\n### One Pair\n\n```\nA♠ A♥ K♠ 9♦ 4♣\n```\n\n| Aspect | Detail |\n|--------|--------|\n| Definition | Two cards same rank |\n| Tie-breaker | Higher pair, then kickers (3 kickers) |\n| Most common | ~44% of showdown hands |\n\n**AA-KQ9 beats AA-KQ8** (fifth card matters!)\n\n### High Card\n\n```\nA♠ K♥ J♦ 8♣ 4♠\n```\n\n| Aspect | Detail |\n|--------|--------|\n| Definition | No made hand |\n| Tie-breaker | Compare all 5 cards high to low |\n| Notes | Ace-high is best possible |\n\n**AKJ84 beats AKJ83** (fifth card!)\n\n## Kickers and Tie-Breakers {#kickers}\n\n### How Kickers Work\n\n```math\n\\text{Winner} = \\text{Compare rank} \\to \\text{Compare kickers left-to-right}\n```\n\n| Hand Type | Kicker Cards | Example |\n|-----------|--------------|---------|\n| Four of a Kind | 1 kicker | AAAA-**K** |\n| Full House | 0 kickers | AAA-KK (pair is not kicker) |\n| Flush | All 5 cards | A-J-8-6-**3** |\n| Straight | 0 kickers | Top card only matters |\n| Three of Kind | 2 kickers | AAA-**K**-**Q** |\n| Two Pair | 1 kicker | AA-KK-**Q** |\n| One Pair | 3 kickers | AA-**K**-**Q**-**J** |\n| High Card | 5 cards | **A**-**K**-**Q**-**J**-**9** |\n\n### Kicker Examples\n\n**Scenario 1: One Pair**\n\n| Player | Hand | Board | Result |\n|--------|------|-------|--------|\n| A | A♠ K♥ | A♦ 7♣ 4♠ 2♥ 9♦ | AA-K97 |\n| B | A♣ Q♦ | A♦ 7♣ 4♠ 2♥ 9♦ | AA-Q97 |\n| **Winner** | A | (King kicker beats Queen) | |\n\n**Scenario 2: Two Pair (same two pair)**\n\n| Player | Hand | Board | Result |\n|--------|------|-------|--------|\n| A | A♠ 5♥ | A♦ K♣ K♠ 2♥ 9♦ | AA-KK-9 |\n| B | A♣ J♦ | A♦ K♣ K♠ 2♥ 9♦ | AA-KK-J |\n| **Winner** | B | (Jack kicker beats Nine) | |\n\n**Scenario 3: Flush**\n\n| Player | Hand | Board | Result |\n|--------|------|-------|--------|\n| A | A♠ 2♠ | K♠ T♠ 7♠ 3♦ 9♥ | A-K-T-7-**2** |\n| B | Q♠ 5♠ | K♠ T♠ 7♠ 3♦ 9♥ | K-**Q**-T-7-5 |\n| **Winner** | A | (Ace-high beats Queen-high) | |\n\n### When Kickers Don't Apply\n\n| Situation | Why No Kicker |\n|-----------|---------------|\n| Full House | Three + Two = 5 cards, no room |\n| Straight | Defined by 5 consecutive, no room |\n| Straight Flush | Same as straight |\n| Royal Flush | Only one possible, always tie |\n\n### Split Pot Scenarios\n\n| Scenario | Example |\n|----------|---------|\n| Board plays | Board: AAKQJ, both players have 2-3 |\n| Same 5 cards | Both have K-K-A-Q-J |\n| Flush on board | Both make same flush |\n\n**Important:** In Hold'em, you use best 5 of 7 cards. Sometimes the board is your hand.\n\n## Common Misconceptions {#misconceptions}\n\n### Myth 1: Three Pair Exists\n\n**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.\"\n\n### Myth 2: Suits Have Rankings\n\n**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.\n\n### Myth 3: Wrap-Around Straights\n\n**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.\n\n### Myth 4: Position Affects Hand Strength\n\n**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.\n\n### Myth 5: More Cards = Stronger\n\n**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).\n\n## Hand Ranking by Game {#variants}\n\n### Texas Hold'em \u002F Omaha\n\nStandard rankings apply (as shown above).\n\n### Lowball (Razz, 2-7)\n\n| Game | Best Low Hand |\n|------|---------------|\n| A-5 Lowball (Razz) | A-2-3-4-5 (wheel) |\n| 2-7 Lowball | 2-3-4-5-7 (not suited) |\n\n**Note:** In 2-7, straights and flushes count against you, and Ace is always high.\n\n### Hi-Lo Split Games\n\n| Game | High Hand | Low Hand |\n|------|-----------|----------|\n| Omaha Hi-Lo | Standard | A-2-3-4-5 best (8 or better) |\n| Stud Hi-Lo | Standard | A-2-3-4-5 best (8 or better) |\n\n### Short Deck (6+)\n\n| Change | Detail |\n|--------|--------|\n| Removed | 2, 3, 4, 5 |\n| New rankings | Flush beats Full House |\n| Straights | A-6-7-8-9 is lowest |\n\n## Quick Reference {#reference}\n\n### Ranking Order (Memorize This)\n\n```\n1. Royal Flush       - A-K-Q-J-T same suit\n2. Straight Flush    - 5 sequential same suit\n3. Four of a Kind    - XXXX y\n4. Full House        - XXX YY\n5. Flush             - 5 same suit\n6. Straight          - 5 sequential\n7. Three of a Kind   - XXX y z\n8. Two Pair          - XX YY z\n9. One Pair          - XX y z w\n10. High Card        - x y z w v\n```\n\n### Quick Decision Chart\n\n| Your Hand | Strength | Beat by |\n|-----------|----------|---------|\n| Royal Flush | Nuts | Nothing |\n| Straight Flush | Near-nuts | Higher SF |\n| Quads | Monster | SF+ |\n| Full House | Very strong | Quads+ |\n| Flush | Strong | FH+ |\n| Straight | Good | Flush+ |\n| Three of Kind | Decent | Straight+ |\n| Two Pair | Marginal | Trips+ |\n| One Pair | Weak | Two pair+ |\n| High Card | Very weak | Anything |\n\n### Beat-By Probability (Hold'em, River)\n\n| Your Hand | % of Hands That Beat You |\n|-----------|--------------------------|\n| High Card | ~58% |\n| One Pair | ~28% |\n| Two Pair | ~10% |\n| Trips | ~5% |\n| Straight | ~3% |\n| Flush | ~2.5% |\n| Full House | ~0.3% |\n| Quads | ~0.03% |\n| SF | ~0.003% |\n| Royal | 0% |\n\n## Related Calculators\n\n- [Hand Rankings Chart](\u002Fglossary\u002Fpoker\u002Fhand-rankings) - Interactive reference\n- [Equity Calculator](\u002Fpoker\u002Fequity-calculator) - Compare hand strengths",null,[27,30,33,36],{"answer":28,"question":29},"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.","What beats what in poker?",{"answer":31,"question":32},"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.","Does a straight beat a flush?",{"answer":34,"question":35},"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.","What happens when two players have the same hand?",{"answer":37,"question":38},"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.","Is Ace-2-3-4-5 a valid straight?",[40,41,42,43,44,45],"en","ru","de","es","pt","tr",[47,52],{"slug":19,"section":7,"category":48,"difficulty":49,"term":50,"definition":51},"poker-math","intermediate","Equity","Equity is your percentage share of the pot based on the probability of winning at showdown with all remaining cards dealt. If you have 60% equity in a $100 pot, you're statistically entitled to $60 of that pot over infinite iterations. Equity drives every poker decision—calling, raising, folding, and bet sizing all depend on comparing your equity against pot odds and opponent ranges. Unlike fixed outcomes, equity represents expected value across all possible runouts.",{"slug":16,"section":7,"category":53,"difficulty":8,"term":54,"definition":55},"cash-games","Texas Hold'em","Texas Hold'em is the world's most popular poker variant where each player receives two private hole cards and shares five community cards dealt in stages (flop, turn, river) to make the best five-card hand. The game combines incomplete information, positional play, and betting strategy, making it both accessible to beginners and infinitely deep for professionals. No-Limit Hold'em dominates tournament poker.",{"data":57,"body":58},{},{"type":59,"children":60},"root",[61,68,80,86,155,161,168,435,441,454,460,466,716,722,862,868,982,988,993,1002,1076,1086,1091,1100,1170,1180,1186,1195,1263,1271,1277,1286,1354,1364,1369,1378,1445,1455,1460,1469,1537,1547,1553,1562,1631,1641,1646,1655,1723,1740,1745,1754,1810,1820,1825,1834,1889,1899,1905,1911,2060,2283,2289,2297,2394,2402,2495,2503,2606,2612,2682,2688,2748,2758,2764,2770,2780,2786,2795,2801,2810,2816,2825,2831,2840,2846,2852,2857,2863,2911,2921,2927,2987,2993,3053,3059,3065,3074,3080,3275,3281,3423,3429],{"type":62,"tag":63,"props":64,"children":65},"element","h2",{"id":5},[66],{"type":67,"value":22},"text",{"type":62,"tag":69,"props":70,"children":71},"p",{},[72,78],{"type":62,"tag":73,"props":74,"children":75},"strong",{},[76],{"type":67,"value":77},"Hand rankings",{"type":67,"value":79}," 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.",{"type":62,"tag":63,"props":81,"children":83},{"id":82},"table-of-contents",[84],{"type":67,"value":85},"Table of Contents",{"type":62,"tag":87,"props":88,"children":89},"ul",{},[90,101,110,119,128,137,146],{"type":62,"tag":91,"props":92,"children":93},"li",{},[94],{"type":62,"tag":95,"props":96,"children":98},"a",{"href":97},"#rankings",[99],{"type":67,"value":100},"Complete Rankings",{"type":62,"tag":91,"props":102,"children":103},{},[104],{"type":62,"tag":95,"props":105,"children":107},{"href":106},"#probabilities",[108],{"type":67,"value":109},"Hand Probabilities",{"type":62,"tag":91,"props":111,"children":112},{},[113],{"type":62,"tag":95,"props":114,"children":116},{"href":115},"#descriptions",[117],{"type":67,"value":118},"Hand 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